<?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>Sprawozdanie_Zarzadu_PZ_CORMAY_SA_2024-12-31.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,iVBORw0KGgoAAAANSUhEUgAAABYAAAAWCAYAAADEtGw7AAAABmJLR0QA/wD/AP+gvaeTAAAACXBIWXMAAAsTAAALEwEAmpwYAAAAB3RJTUUH3goQDSYgDiGofgAAAslJREFUOMvtlM9LFGEYx7/vvOPM6ywuuyPFihWFBUsdNnA6KLIh+QPx4KWExULdHQ/9A9EfUodYmATDYg/iRewQzklFWxcEBcGgEplDkDtI6sw4PzrIbrOuedBb9MALD7zv+3m+z4/3Bf7bZS2bzQIAcrmcMDExcTeXy10DAFVVAQDksgFUVZ1ljD3yfd+0LOuFpmnvVVW9GHhkZAQcxwkNDQ2FSCQyRMgJxnVdy7KstKZpn7nwha6urqqfTqfPBAJAuVymlNLXoigOhfd5nmeiKL5TVTV+lmIKwAOA7u5u6Lped2BsbOwjY6yf4zgQQkAIAcedaPR9H67r3uYBQFEUFItFtLe332lpaVkUBOHK3t5eRtf1DwAwODiIubk5DA8PM8bYW1EU+wEgCIJqsCAIQAiB7/u253k2BQDDMJBKpa4mEon5eDx+UxAESJL0uK2t7XosFlvSdf0QAEmlUnlRFJ9Waho2Qghc1/U9z3uWz+eX+Wr+lL6SZfleEAQIggA8z6OpqSknimIvYyybSCReMsZ6TislhCAIAti2Dc/zejVNWwCAavN8339j27YbTg0AGGM3WltbP4WhlRWq6Q/btrs1TVsYHx+vNgqKoqBUKn2NRqPFxsbGJzzP05puUlpt0ukyOI6z7zjOwNTU1OLo6CgmJyf/gA3DgKIoWF1d/cIY24/FYgOU0pp0z/Ityzo8Pj5OTk9PbwHA+vp6zWghDC+VSiuRSOQgGo32UErJ38CO42wdHR09LBQK3zKZDDY2NupmFmF4R0cHVlZWlmRZ/iVJUn9FeWWcCCE4ODjYtG27Z2Zm5juAOmgdGAB2d3cBADs7O8uSJN2SZfl+WKlpmpumaT6Yn58vn/fs6XmbhmHMNjc3tzDGFI7jYJrm5vb29sDa2trPC/9aiqJUy5pOp4f6+vqeJ5PJBAB0dnZe/t8NBajx/z37Df5OGX8d13xzAAAAAElFTkSuQmCC);
  }
}
/* Fancy CSS END */
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')format("woff");}.ff2{font-family:ff2;line-height:1.112305;font-style:normal;font-weight:normal;visibility:visible;}
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')format("woff");}.ff3{font-family:ff3;line-height:0.938477;font-style:normal;font-weight:normal;visibility:visible;}
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Ed1DlGBtipjABspCxIKaMAjOjwLG0Q2Qq8jYG3+abd7FLvi7AiI3pQ6P2y81aq+OUPQb7WlIzuPM0mia0uDo+1Y/55kseYR8TQm4TNZMvZFnaUnWBnmFzEmthJxlgLDdpe35u1ap3aqDaru1RR3U8DJIWPOxGv55hW2Y4W399vmTQ7i1qmP5IlWSZHKsvMgz/tfP/9n/PXiAkTRoysrhZbnT1OrTPL2QNjYTtsgvGf73V2Obv27IUqqN7rrt1KHOgTOEaVTN9XKVaJVGyBHbYlfGxToJKiikAMCiqq/iQ7rRHwny4S4axATSEq2IhSzcJJF5pCiBKo2BVWeVE8UWFWuOtTGe9oj/crjmVbkmyhYpTQJ07d+3ztnwsOCNmPjCCd+UfuxzH0JoRdh2NIJ7fY/VcHQA7cYi2ymCoHQPH91PuxMc8vkvQfgBpiup1Od6VDOlXXhELEhmpc9RYasNUM7xrf+ioc8356BemJINnRjsOpqDDbrZJ4PbewispERxuuHtfVOFixgX40qCTCc6V1kd8LMv6w6y6871nZ+mT2gCmjNhifho6+9IvWfj+6a/6VfhCd84+DfvzlIdOm1974afrJN89tmf78iyvvqc7DeVSivG/AefQib9ojpXQQ00HFl2LEPPNMDYhWp9FqrVE7qZ3VBE0LCuSnqGi1UAeNcBYE+FiYl+9J+akv0hShqi8CSqQFxtr5wXk9xFiG5TGMHGKtqc5oztiasSujNeNYxskMOSNDftPOqc6hOXwZIn3MCET+lJJioqDWdGO1QLga9eZq1HAPd5INeJhYikf13DkWleCG4OrwlWnDfby+jZ9GGGov77bu+kBZBnR7RLks3LVy0sWlk+QMdEColnmVJ9Taq0bfeMPwvkNSpw0oGTt48GTlnVjro9t+NXXqzcvPbN/8N1gZu+X2+xbcuiT0Ke3fv+aaKTfN6nvk1S9+UvvU4B4tDx5xvv/ItZ9M1IvluJ4a8ZAn7IjhETxo3QoxJI8sarpHJojMiLHjbB8TgowJjBqC7PlBoS2w09aJIBKDeahgkIMwCe8iQGKfKDZroB2A4USmhbZ6lJ6glHSpjTfpW+MV5ldmoqKcQ05lpdmBqmPhG27rwj3mYZ/PB1Y5wRVCxbZipYBIEsq2mAVUd4JU/fUTT5xwvoT8c+zZCzd86xynGfCNo3NbG4f6sUDcQXqSX9r5xCL+m/xskKfEGuAf4X/As9rfarX6j1nH/Cetk/6z1lm/1/L7W6DaVj3eoMfj9fzUaIFBtqXNqw1CcdAOLg+2Bo8FRXQ2G210Xz/4vKhRXIt6eExfC/TfJ79ZmQIpLfSKPZnWev8B+BnxQpNtedbDmmaEWJpUEOaqRwbqBDrutkSb6eC+gitEGzcbNOpER8dqb2EfEWePBvQfupAfwFWQkTlFwkn5jzulzq4Y/aObr72p6uCddJZzbe611T+56Z533tj6HizuWXv7w48+uOLWGD3vfP99UV3TF79yXv9LEi+vxvW5FeUdIdlkrV2QSudS+rEFo4NTzMlBFpvXqh5Tqar2YOSnywF8ACq+FGiBFDuTzQuJPeb5PFKKH9aQ9RlrLnHIZkMyuHF4clPerPXX+Rv9zX7Bz+ecw02CvzraXRNo7zKCLv3nWBtHbwyyq+lc0f3uFDnyotLDZRyRTTphLhh3k6fPPPvhNz/atrf93K9WvuaYc4bZk2eMGDZDmJixbdv3Q4c63//1M+c7mAoPw2Nw474Ln6x9bMna5hXLXCwejfpeg/qhkwl2Sqqepw/UmU5+oCDIiqEzhXFMPkiL0BxkeGbfFmWnQpUWGL6XNKO58wlx91zRgXNCJXZnVMElyKeBXjMkIUXMToOy0Sw463c//khpfVZ4BsQ/LnQmOIEjMIjefp7LgZGRnafYDJRDCslBF/qsXSNpU7QpeQv1J/Qn8qQVwgqFrs5fn0/zSRmOmRkkfR4pBLWwrrCxcGvhrkKxGg9oYWGgF1L/eZL4RgEUzJMCEPAYvj4kN5z5J3V9nzW2r9pHfVwwVv/UNWx97pracF24MdwcFsJ8Lv2SgrkoHnc+9e31le31SXBKcDcOcVdChVDaTd5dHPICKiKeClwuosvpvnfylMM7drVMGz/nRzfvnv/zT25pnjC08roJQ+zrQrNHjZo5a/SoWSzS98lbX/7T3zbduqlX/30rHjh2+z//uOKXMH7KjBlTJs6IJwbf2bhkydwld7u6W4prdn2X7i6yY9PM6UEamzdfhaPqiW6lrQNAvFdJt9JaqLQeVFpRSnnT9lf7qZ+vRiA3qcBNxk7jqHHCOGOIBkennEvr8d+qWu/qaqCMz7CMT56WDkAVTRKFPHDnHHLnf80Js2H8jd4+tw1b89ZHz7765bnDD7wC/7wF9TQ+4qo4TMx49tnvhwwF6fhnoDnPOwuc25zNe1j0wceX/OQnrp5Ssg2Vda2Q58atV9qZsigJlLAZIEkzbEETJaTCTJKbG3kYQ4X9MIooOOq0ds5009o5/eIhGWdyJQibJda206dPMw+nYhf+lSRklCui8Kp4AL9BI5/YtVeSK0U6ROovVyrFWo00SX5X/lw6JatHpDfk4xLrJeXJVEGupmpMEFRZBZhLZKRhsqQKwlxRCoqipMqUTbcVTdNRAoIgKpJMbWOmsctg8gHqIRI17KAahTa7lsAAMgmhsRWjG5G0UN321aowQJ2ExKxVPYvEDM/tiwptoqibyDHSUpGf4U9aCh6aiZRzcdf08CPOhyqQJvu7Q9DVhSl8J5sVFavNwxxP67kK9wIWYzGIBXQQXnW+m+tEb3IceBsga/uzMN7ZIx648CCNJk5y+1yCazMX18ZCT1JANtjDRANU7zq2TtiQt4Meyfs8T1ZVLygZAb8SDEwvKMqAjAyrp386EBrNnG5aiiKm+kmmlbpdFHOW1emgt9BiOyVzTrFVbVFimVbUYsldsSVY++FR0isZ2CXi7Zw3uDF1EmASLsRwHcRdORNxXhcpQ6w/t8WkRUqy1AtQ4v3LhqKtFkI2Sr5/1+ES+Ptvt95+w7hbFz81d4xzzpnz9dbmrKGjyie0PvT3xyeVD7l5o3jg6lcXzHuxV17Liq0fpvmFN5yXRW3ymKsmBBP7nUWZNaOujme7GFrdeVqYgzw+neywczZoG8L0ajpSGqld7RUG0VKpVGMFNE/K01g4FE5N7cHMA7CaWDDZ1oILDVaJxBgJJax9rdmNbBny3t22lrZQUGdmgLXdbAHtNbLdhpku7yyxe0aWVSnVCp2JEV6TwhH5kHJUOaGcUToVDcO9NS4XddcNmTD3qfG2eBcRjce54CEiCdlZ+XmWWeb60IiMC9LN6tnSf5R1koP/ePS55x/77g8PzLribGRNfOVz2+6vfYj2qDn3yb6/wE1w19stD974q1F3Lf/M+cb5xxdPuDa6uEtHDIyiH7CHfWH9YNGpbLL1XJiVK2OEMQorEAqUcoGlebha+LzTdUPxEK8RXFYk1UlnJOaTiqQmaackVON7KnENSfPO4emZaoOhpzGi3btiQzC4jvTo0hG+4QpyUTuSkyVxVyG4C0WEinFdGEq5/PPzshfDwedebL5uyoqDjzmDvn514dzhfa+YOaLkUfHAuN1O21u/dE5vmyj8+kJp32mtm559/TbLw2WNyCt4cI46edAeIPJIXSXcqhkVQPqLLBNhOlB1OlGKPciuVSI9SZ+w9Vq9UWfF+hadotb3s3tWe0Cdw2PFahQ34ZmOrl0xJ844LSM5rbhTH+/gaFsedwMxVPluM3BfXapfgo421vW6my1N3ElnJLbRreKB75yD3zr13+K4l6IR78Vxq+Q2OwXHLU0vko/KtHvAiJY6yC3gtUNF9Cg9Q5mPZtL5tInupIeoRFtof9v/b0Omppsbe5SHYK4E6uNtDRyB2l0a818jW8oGJQ7At47KR7X9u8QjydzABLSdfWg7UbLZ7j/SGB0encaQ6aeNVFieUaqUGiwcDqflKU+a7wc+D3wfkKNkOmJuesg687kfkKpOtmOhhV6WvlBCAI6m+LdbTyDgzKHFzGZ1rJm1MhGD3AG2n2QVZ9GUZVVatbZeYxgbadxUYjh6XOcERxLT9flFSUcXd53cRUWKQ2nM4laTw71cTkl/octoQmbEdYCl9AWqVzkfPbrbObvlGYA97wHLPdujefbTrbdMe3L0hgra49tES3zVToh/+TVc/8Lf3i6rX/TPb51vH7xr+OAD7loswM3NKCNGrrFLkXYxolSJ88VdIqNsDnQrCE8v8AhLSZ7gfFrslguXB0851DfgwONd2TCedVjwtXjgh1H4HT2R72a6OH6N3YtQ9Yx23otLZ80ppjwuYShXGqXF1KbVtJY20l30GNVQ/JmvRbVijWrb1f2wgvjNc7hmKPUkY8clKrGS/IdnjlzKQ/v+a/qe+18+DJ8KPfOvveZqdCa1f//gzq/ORu8dOPbWFj7fe9CW9ru2dNIeIkp50mhpCi6xNFAaKWEkLoFSyxoZvU5axw6yg9Ih9ZAmSTzbpSqaiKGXpqPjl0RVQUJaY+fJUlCWJcZ9r4a+V9M0qouCgAspK4pOFI2pTBda4Mxu8Qn8jTN77SIZdZ6W2haJUn0OdK1it2JzG+Rqwb1rHL0saoebN0MH6264fnQHaLhHF6vcc5gpZoVSsZpvD7tpNe6VIM5lADEVYiBb93wN/4DRzpXwofOGs++34oHEQro28dsL99Jd3zgj8cvvRVs9Kv4cWUBfW0M1QDQxRRBb6EBbY3Mul7XEmdlX9Vxjk3KOhe79ms4Qf35+zLdJ+7qLJ+c5JsNK+xmTZSqZejWbqczUm9kWZYt+jJ1QTugGYT7Fp4+iNqtSqvRG1qQ0dX3kKWKVrIrtYkJYSdXfph8Ib6sfaEi+NEFUNW2UMkIdp43R76cPCquURrVJe1B/j76rHNetKC0SimmlYNMqYRKtESaqM7Sb6K3CTept2gJ6t7BAXartp3vZXnWPdpj+j5Ci2Kyls9WeotuCoqpNyfBaY5Q26VpQ1zVdYYyIiLOGKjHELZSrRpRML8z3Nnm3eI96kYUpGmW6IuuGfMyeia7kqMRGSJApAfqSVNucyZrYIXaUCSMYZPIEIJ7sETWOcVO6CMV1RLh8jT2uPXG6hTDHX6gKZlL8PFyPc9BDhXBTq3gKd//OusigQYPcCLaBJ1lRRD0gZmHsjmTkLrj1r+/DbX8/80U7mkcK++yHUcJ955fxV7d9lLmY/Wd7GZfXVrZT2cUOKWdZp6IEWQ8lyoqUYlapcLlxsXLJdV/Uyo4qXIYn2RklzCVPkYuin6JzFTmoKLKCi+lahyTLiP9oJAI7JtpSbdIDc4+8RToknZA60ehaqGUHiaIe64IhdvkKJZNwiJ8Jd+fmMC5ayaVCCLgEnOAKoqYCKms2WPd8CV9+3OGk4/SvYG/9MIq9fmGEyyXGol9I1gvSyCN2zSgKY8Ux6igPG0gHi+Uqy6O9xIEeFrZ6qXkelhpIjYRT14WF9SmQslBgT6JrWKirW9IhtCyZSm6UhS0y2HhUh8db5Vb5mHxSPiurCAB+2+dblgRXVoWz4mWFNW7OvIHnQBs4iWqPV/KsousK4vGA6R9YEkW2KkuxaH5eMuKzTB7xjH36h91I1Ea+tN5JOOfXv/RD60+aXn/t8ccP0LdBgok7nDudx53mo6/tOwoLEonzIJDOjnPJXATn2AGUtwej4Pl2YUT8vZ/6DI/pQ55kkBQvOj4MGZTqNAguq3TncEYWTLkYJ8hwGj3Qx3k9F2Gsu0DyKEntAjJeumqPdwXoSefW5aY5QMX6R5JRbB9IpZfR5FV/HX7r2kV7P9iyavWsofYNT4oHQlkf7dzy3tTEe8Kvndq8m64eMzvLHT/nRhg0kBCJkS12dB0D1ZdijtGn6xvMDamnTIwQTFBmK+BRda9pctDuq3vQtD1pKqjh6UVBIEEIBkkMKYmXKN6DUQ94PNk9XHrI6WCa7SOxUDcERruAOsvNoXH149yjvr2bheBsy+PdSSTUPlLIETmZjOXz7Q4UIoEYK6Q4bUhOOy8/rw/cDZ2Hn7tt+5PX/uj6R50Tu2aOuGZS/73bpw8aVJz17C/FA1W/eeClN3sMWvmS8zFUvjw1ltjIru15/ZhRk03dxd0hnacEL+pvAVxr9+wVm6utMVdFn9I2RHcX/C1TGSnCrZkwmkBmLMaXYZiqB1VVV5FOpujl+jh1rF6jxvW16lr9af1l9WX9Q/WM2q6bc9UH1KfV5/Xj+mfqeV2ers/TqarHMgUIHYC+JEx7vpa68FtUfh5E9LULCZjAE9YC39RCIzTDVmiFY3ASMOicgKeaYTtGfJ/ANzw/QNPtUrYwX63qDe5dc7zh7YtDa0I0FJK258D2KeROsoprVq/KnJk5tTmNOVtzxJE5kMOVLy99O/FC1FvsHeat9tZ667yN3mZvq/ekV+Mnq/FQ8H7dy+zgFtVeH1/Ka6fxdtNNCnPyHnFJ7jf4cVtlvP0bXpxqiNdz+XmTScD6OKmPB8r8bkYFKXwhUjE3E9xNxYIYymRQni6LDmkv+Oj2ZX2nv/x08+Qftz789lfyv8x5N944r7j45deenfKPH5xR8GG6c3rB5P6jrigtun3PnEWtN55613PnDdcNqejVq1/pwv0rDjkXkj40B/3xCTcvcJV9hQSUTmdUJkpUrVRtlYnvyHPIO8UUOGMuRsp0lopRlzYzylNGHYk21+baXUvj2VtOh2GN8zQ76GwUfv3dd+eHJr9nEWIex/swWWAPWRz4XfCUxX5kzQ3caTGPYWDE1Av5ysJB/qv9i/zMrxr6HI+NC93k3ekVinC9t3gPeU94O72Sl8O1Pwx0DomGi8PVYRYNQ/jriNlRH7+E08nMFsdoF9cCSOEiGUkTQHA2qZSdVQjWoq9Vc/FNk+bl/6vyw32vvzUTkfrU/kGz5o1b+TfW54LjHHe+f3b1NzAGx8/zJ/g5kcj79gKTVSP7PsaERgZFrBSKWal4jImKmCL2JjlSBSmRJFURQUkyNjdbQrh34hgA5KJzIkqtAoIkEgo14tPi30Smi6Y4TrxbXCv+Q5QGiLV4dhueF5EgZdhZk9jj7G2elzfZCHYHW8HamBRlA1gtnt+Gn0jc6b8ShSI3f4LYXt/AvTaPsFIqu13Wv3vwrgIOd9+xJImDl52JIEMx5AF1rhMPnP+NMATpNa6BSIhU5PKt/7F/ZTJT4nyrWuJ8q1nifOuY5PItIvl0m9kSZ1uNUlP3B72kn+k0g/REP2Cqm8km4TGxWf2IfCi8JR5TDZVogiCKKvJeYywZJ4wUR6hzhZvFB8laYaW4Ql0vWsfJu+rn5JQq3CBMEG8XZonCUaFV/KN22BBmatXGfK3WECYbz2nfGSxFna69b3xmCBGSwiISU5giqXqdF1mUe4QnfoGgIhGp8yRhnSftRXpURbIwV1GRP6iaJIqLk8xMQP+0OMnXLhehpDPQcNBUEGVBUdwws8o7E1W22SvInMRLgqETysCWqpF31EmCJCk6Y2AqtkJzlAFKnXJYERQMP2xfULd1mqMP0Ov0w7qAcXTmRSmiEBFM3KRkFyvr4mZJkf5vzOzfd0meRlLMtqSHSP5LsrYYlCBr6wElENMBcpy/f7/3A4i9tb/D+cBxzn6FNmGxMxcwdkcCd/X5FtQD6LIFnTxlX000XaKqrOMaC4bIFDBEquIqs7lUDVKqipKuzyViELk6LiquIPJf3RAP+pC3PqkerFZaFUoUUHgcGyBFHvSrHlDYQV5EelI/iE7wPI9W2jvq2/nQXT+Px8S8yML+feI+/MedYYnKJ8U1GmNneNpZC+n//BJScf+08zfnG+cbmqC/cHrBe4lBCS+cd0SSrFvj3G7EuSnkoH1vMZTSYqFUKpZtGEltYaRky5oMRBAFJs6V5CBGbAITRJwr4FwB8B3pmiVR6rRGbRfPn8ogHjRRB7ZKZyWhWLKlRqlVOiaJ0j8UhFcTPdVWXq8sRnfW6HowEf6RXICihvYOF89wm2zFucySkyJXuiM0fkAsl4bGY10BmQWvOldDOvSAMEScUXQum5B4nY648HJiA0rRj9j/icvBH7IHcqo8FygqNwVZEimGZqJAFXk6KnadDhLGlUox+oRqldfTd7lpW0XltMUiQh3Gss2M2YiLtbzwDl7bA1VkPjlEjpJOt1/gvEulcSJxjtEVZocbwyfzWTgx/6WWIh5Noh+BWMhPFyWOsrrE7fQl0Nlr3526kP0tcrGKzs/Yj4WhSGoLId0e5SNiWIxoqU2xpqym7Kach3JXFrwr6jnSAOmFlE/Dn0a+CX8TkUPSGP80P3tXBl+sKtYUOxETZsbOxDpjLDMWj1GkKul2pZ1WnUZp2rC0VWmb03amiWlpGYZHq+59svfZ3mxUb7B6Q++plg73VhLwkUxSRJjqI6BkIttx+1musstmZpzJ6MxgGRmQMVWQfcVQmFZzeSJTUn7j2cyTfrySttXY5XZkKUYLLbMDwfvwLkdhbTS/OJ/mz6pDxrgf/kmKeCgc72iv5zSwA+kgRsWJhnhHgxuBx9sq2zHwqOSpcTQO5BVJPhGvB7eYjFSQBcOR7PyuIs5QKBtYNsBlFSDJ+N8tZKBnhNy/5O3c9uhTw2g4oy3jytXXLP/psEUrtlamDh8ydDRk9I3fGouNKetXm0s/Lnzm4esePuC0PLj6mjtGjXrxJ9NXVWfmRq8vyx7kHPWnpGdlDRwycfiMxUnufzvK61eoZybpSRbZ192pr5LXyaxGqPH+SP6Rfqv3TlnqMVWSKeAVWmiqoVs+ZqbMqlJvQU1j6m5E0RpzExQT6M4RCd2dKDxZxPta3HorzryiPcmVk+nSdrdnwi3luFkKt+KYLOHkhwLBS0VX6fbTpcvHPPXOXx8b92iJb0Bt6TW3/XhSdZ14IHF27FjnC+efztfOhzOu30h7r2ket+Wlfc9s5P5wFM5rKephhPzctld6nvDQdV5Y5V1jbjDZ3OBic3GQSV4pPNfcR/fqoi8VyL1bYRe6CrfM+hGbGpI99yYrqsxoQTLdR53q04ugEk1wFnmmyKg0qDGr2FPtqfXUeRo9zZ5dnmOesx6VYOjA9cU4kwp4W2nWfKTFXFHc1pa4m72KX8yPd1W2OpKlETdHLl+qX5VFaCyLd7wh12R1n6SumHzLLVOvmuT/ZJSz550/f/6LDb+iX/b/WfOLv9g4rb7IaYQRbYgqPX/K5ToS5/9kl1zn2MNmy3fIdIMGi7U10hqNTWKTPLPZXGmuNtuzWJJ7TNVlH08/oYRFPQUppbcGNplVpA7vtNuaNd9t5/qnWzfHyJQL0vpPGeLQY9mlbjkuWTGOYLB9uRjZk++VNl/z6PG3nx6zvPR0YkO/mvJr6rgkN06fDtngxZAhNHYsNS/UNT88etv2157ZzOcxEOcxG+UYJhlA7NG+KDzoXUfXSQjri+kaukpaqYl3SXdqS7xPSsIc6UfaPC9rjDRm0AiONsPOqMtozDiWIVVn1OLhyYyzGaKJxt8CaXbU8vmr/E1+hgLKRBn5Q2lnoBPFe28rgV0cMWjYHlMdqg29FmL+EISmCvr8NOiZBmlTDTnDX0QqCX2YfEiQNwGZBc8URSojNDKL15VqrTqr0Wq2dllnLYVYtkUt1Il9/osrmemuZFIVEB94hxmCA39hHNLG2UQRt5gE36DTqHfj/3qI8PW9VD+x5Bhf4ADHC1mK0IZPC3+99ldzl94z77mD85ZA4hD98fj5/dnskWP6lwBcV7T16XvX4UJrW1c/uNn5Y3TZg7B36T1XDbsTx48cgNZi3BgmT9q35wgwV1gsrBFYuTBWmCawUNiiQX/Y8gZ8xPQGEAxoUFH1qZwogOULN4VpuMUkUiCobUkBXwqonDb8xjJXeQM11BfMDBYFDwVPBMXgG+GqS1DRRLYgQmCwUnHBdaQVHfX967sSBfUVlfFE/xJOGboq34GSZNgVcS2kJ/BOFPwfbCy7e/qNN2QMKunX96WXTjUKedWP3Dc257A56LpxH154jY1xcW6kM4GtRz3KIoXkBXvuhsC6nu/62APeBwJPetncwGLvogCT0lOjk8JzvbPDd4QlLc/Td2pQTk2R8pZ4NEQFuDeZ2eAUK9kNKqj4RiEf1Qp1AhWmZvh6RbSUmlRNrUmtSqtLo2m7LWiB514ja7NnzbfAuuguOtrNZOI/4ZpRIp4sbze01bsm1e7227gij4hcwGVDYQh0i961rdKuvHchlF5e9r8Jw5ohw64piuUMuK/qkZsa3tswYeWA9yftfLrppZo//3j8xDvrJ17341H5g/ul+ifNe3rKlPvXAQ/VQ1OmPnFh9Kd/nnvN+pvooy9s3PzMji0bu2JD5CGPuLHhQrvk99L7Es2XyqRRlJnoQDVdD4bC+Bkx9BrV1KBIq9Jmak3aTu2odkI7oylaC/XakRAJ1oSLQ5AZKg7RKG7sUHVICHHXEOmuGlwMDisqk/QxCStgJSPtcAhlPSDfxUY8gpllK6+95aGM8KnU7EnTbjqN3uDT6qrbbx67O/EI7febfsOaDie+FA+Q7vog1Lr1DZlMf4VnXwvsAUjxZEGbj2yJMgnDahGoXAPFbp9fo9AsiLyizyUr8AN+VhD4gJXuAXeVwpLqeu7Pl0r8i0+fPi28CoJz4fxYIe/8X/kYOvc6EzCO5GMIkLttPU8eKFPDq6vuaPYIAYydYZp9peqbH9oVoobOBCqSAFCxBrmg6Y/6q91enrN+mb8p9vPmnl3+Vv8x/0k8qfn/ru+HB0jQTFy4fHBWiVu/qzj3JxxXSbI3psQKJXUnn3dQlA0ste44Xby0ZmRNQSylImIkR958/vzxrVMzzqrFaY+wb1AP6lEP1vG4Aorsl0VVkmBxGI1fgsG95D5KL7VcvlJZJ+2Q3pBOKWqeNFtaLCyQVkqiarJMNVOrZfPV+ZpUzt/RbKGPWiJcqb4tnZI6eNtxLUuS1K3sLJMJg/8stiiyJNWpSlDlRRck7XWXF1ok5CZuoUU74YFkreXTThHEtcpmO9MttJTZKbzQUuPmkOnZy6iKy06MbonygksDL7jU84pLfXcyufLfKy4Kj2XE7oqL7G6T6eUGtGJ04ze4xZfh1++ulQDqp3WXYLKZbNWfBg+kO+9C5XcfzMPo7Rzc6SxN3AAfrnFeIpf6e109se1elOcjNF6JQ8qPyukO2k2B13ZXCy5N4/9af1t8uqv+NgdjvFsQ/3LJfvuqHDnXM0Au9YyQJ8ltcpunQ+7waIIseGhoqq5nThUxjpJMy0pNS8vJ1Yryq/Ob83flCz6zxl+NXo07s4itp6Wk1vSoTmtGoOPvi3Kzc2pyYRNOI7c4186tzm3OFYtxV5tbh4etuVK063xt7rFcKXc/VJA8bvUNFSbiYQXv4+rexpNrn1z+dvzc5UeBklASDLqYM0eEbkBwocHLz815u/yBqkl35w9eOW7avcNPDxo2/obTgdRrSqbknRbyHpk8adLkyZMmb96WmEZnbpn72LsOpaNe7j9sxP0bExeSdSv2iMs37rPt3GBpkKYGFwfXBDcEnw/uD0rfB8HnB0OTpvq9Hskv+3y6ATVFCKIEikgVmYk+bSfGVSfIGQxTOfiF9RoeUNBMo9ig3Q988B6CbuxLpvqTBeBKnCqPFdx8cT0SKsuNBdx5WcnZ84jhkdNpo68YfEPe6XfLm6bevLaUZjx72+BxK15zMoU8ZFNzt290cW84cqc3cC4ekkrm2mU7lFcV+jvxPZHqgAassMgSwVqiC7KuH+sBwVlXy9e7ZYpmeZd8TD4rKwR3FO3HtD3eWcn2WjbfzX3/k6QlqxTIYOp542g7FxGnKeimB/gHJpsHpewscrl3Gr709/e8efae/1n8607y5bJpU5cuu37qPTRrI5BG57UPtjnfrYQCYM9s3/HTzTt24PgbnNvYYRy/SdLJKrt0vQR3ItNbLTFZqmE1nlvZj5Dv3c24sqahzgaX6LrP9FrUC5FZVcotSp3ClBY6yM42vb4ak2tmsQlRs9i0zWpTSO5qzTqz2ZRMLo+eyTAlqY0XA5UK3gBR2VWO71LB7kDFyr58fg3v9W2e+MR77z8x8q5hp9sWTqy6bX71pDoUyaRap80573zlfDj8+sTnbP/eFzbtfv6ZTVxG43COT3bN8VZ7+I1Sg0QXqTCJTjJuEW9RZxuLxDsM2eeVglM1OQ0pqEm8lgfJAKkxvZt8viocPzV3R2bNl4GLjspcOu5MOFN35/Lf80Dtsi6n6kgn2GV9c3R30QPjHn3rvacn3t/v7Y9uv25i3Y+vrVrs3EbDY6shBwIgQI/pNZt+GMX2bt/0zO6dT73kYtd8nNCz7lzutjMQlURaLdaKdSI74UeryfRTTUVZaehvDe7s+sqyphIVFE+ybRC5OJpRDQDbVE2bKT1JobsjQKBcPlbSXlA2FciYizjKlnQFIVZJf7fWiYF1rNtSXJ6IpgNTTr9bNrW86uqry0uKx0SFvPXzRpZ+Uzj6wPc45gK0kSk45nz4yv6DRHRD9KzWVvlXpq/JOZb+ds+3Mt7MfCv6VswzVhuvjzfGe4b3HJUxPHNYdGRM1T1ifmnGGM+oniPw1Eg8NTr/AX1Fz/szGjPvj94fe1/nv3/M/f1wrq9cL42OzJic0ZDRkLk9Y1/GEf24rqdr6Xq6ke4J9gxkmJmBaCA2Q5uhzzBmeCb1nJhRnTkxOjHmf0rbqG80Nnoe7/lYRnPmY9HHYh9oH+gfGB94Ln2Bf1MY1qTClT7Q1J6ZmS3UZ7+cLO78TQVdX6NTQw2q2eo89WF1h7pX/UD9QFd7q2PUaRjF65k9BQgiTWME/BAFdh/shcPAfg1vAn8oJBRiMyMQmWpVM2BTc3VL9vUCvaeaKWR5PaGlIVoUqgzNDy1HTnc0SGEB0CgUu83+AgbLwWCW9C6BdWQHeZUXcbwF0qystKMkC4qzarPqspqzdmWJWRwrjfnek1563AtVXvByPS7oakeqR3xZ6j70Fq9P7s2uR+F4+YYjUHsc31nlRZbbLut20PLCTn19Q3chJ1luqG8gDWjk9fXJ/tFS9Bv5Ofl5yY7aSFfsHQnz/8mH4wpOZ2yceJ0/MMhpG1/7+p4Xd+cc77l68tWx2Eu/GjnirQPPvwtFfX5ml2QHg75xIyY//vjulY/3a+yXnx1JKR44fnzjU7//mWsbqZ2f0TRxE0khD9uFc72LvLS3d7B3rHe6V0gJkggLBUnY8gcAA60ARJhmqHI4GJGXGHqkBfbZfdDvBJoCNNBCgpKqrQUeOlGyKsJqwlYw8AZx2xdtDD1Fi5tKKn92Cd1nouJCvKKjP3EDKrPNDS04FbwYVgEGUUHeOVMW4bPFlbCyS0tKyywqb5K9faIVweqbr5/n986bh97zpDNpbbigx197T6oavBuOnnxrm7OG9w+hDfEe2TBptIf0lgZLf5D+KgkLJeiQwZQBhDDRfAhdoWBQU5ETBWqKwmCGoShcFZ6JsePO8NHwifCZsBLudpi8zTBTKVZoFDc2vhOU/3CYCe4uk3FCl8Osdz1maVdUhJMMXioq0X3FGydPeWD46dDVJYNvzDy1Zcqs6Ts2061Oyl/qh05Y/j60ujQd56K6/j8Pw9c8O1ciqjKYlCqryGr6gLRG2UZ+Bs/JLyqGKoCKL0UgAaWls90uF0VRECRGqcD4oSQoAlJWWQnK6EYFSuuSpQnksRQkhWiVWrNGfRooLRC1i+TNKkbS5VXSTGm+tFw6IZ2ROiW5UqqSjuIbISrxxHS1tFbaKbVKstQCm+wrVJ+AvyHMFOYLy4UTwhmhU5D5I5RH8c3FkGWtsFNoRWKHv7GbbiYHkfkCLCeqea4tkcrXEiG0a5eSaOsKvf8rbU+4ka32IvfF1+HDMGiQW9FOdhjFoCQQKQuUANziPPP1tqJ+O750dgh5iY/37aMZfFWBd4yJabimBjxsj6G6qRexIimqV7JKqVivYlWSretu7UfWmZIsUbEwSVGfFh4Xn9KeMCSUg+o+u6cJEtJ+EfmTKvJ1fwfpsRBgvDpUd6k69IdL1aE/XKoO1f0v1SFJJRqvGlNVETXJEHQMQJTNy9FTyabMnwk8JIvJXo465EOivKpbTEKmVCRxIc2URC6iVolJn1bpM/X5+nJdyNSL9EqdvxWjerHeqjP90+UMv99kUVbMDjExmZGvY8eYyFbRzY0AhwBs/nQDioh3/8QbEqm8ap3iKjy+ku9cG+4qNSUl9v9XaILIoMigrh5sNzntVpf4D2TrgGHJlyefXffRIz/7xPnsw3WPowivpi38df6v9MXEZJSj7kxgD6Ic/aTdnmHTcWY1baXCAPTPtJxOp7S3OFgcTa8Vr5GG+6fQmWKNVO1/gK6nj/t3SK9KfxD/bJ2i3/oDIiV+P6HM4k8csjpBDAqCyNsOoY74g4T4aQtVbdWvCQzXSzIOwjL+WBTcZ2f7lmg+XxBEZvmBGms9HkrYZnumANVCU1LzhRaasqca79ZC5VeixK3TJZvVudtwW1r93GEkTiEaJvHjvyo1qw8rvFpTmGQUPO7gayR7kfIVgZuX1c8d/eNXzp+uzB9/19ThdnBgn2GTe+CCeenXF+jv6m4ZZH3guf4OF0/SEU/ycM1M8prdU9c0A+csCJphoG9EdRTAIDr1aoKKVr1sn09u4owbttsY/ko+4m30Ui9/O9BECPVDnR8EwweqppmKvBaI2U1mOautRip41hRN08+f35WVtZyp389ZU0VHRVHyQRITD3mXvpu5qE+6Bb7psLrLl90a5D3smjuGkaUwsEySRV72kQeWxELpMLo6r2CY8yd6zNmzsDYCN/8NjtQVMaCf/87p+7T8LensJBWoK+8IQ/15pIgQSyZfwKe4HvqrlBQVe4wS6FOKb/G6gXjdbPe6kq7rPF3XZUYV89J1blwmvoXXVbjXPUkc/MBvaxDJAhJJ9YTdaytL8Vq3B0YejdfmJ6+FCrjDvbZXFEivvt7QpWtd/ufe96qu+/60674FeN+C3t6sS9e6snSvHd117Yquay281goo6qVr3fqdPAuvLXSvPUXa4SfutRqOQfMI4n/e9x8X73uKrEeecPG+wYv3RY/fF5XqFZG4uazxr4iI7MW7iSQfhGL8EOCdfQwhURJboN+rjNGxKsf+fq8CGaNMuTWlz7VmR8X4RMW1qBLjTTfZhlse7CRbpt0/s9AXVjovQIHzvkjOk1JhazKHtg6/t0k8QET0kA124U5xFzkksmayRdxKmPiQQB4C3j3JgLs4In4gKzOQpzBK1AaGQ5hiB6UG2gzAiWGyEUiEE8kGvrZERVtXc5iDngcN0Iu2yLeQYraZbfF4v+IAT6zpvHnvzYrvr9x7CpbQz+B657lEirOq67lmSmawV+gRd4w6mfoK0Vtgjp2mqpTokiaLRIAorv6WQzKoPhkUNLMhdigqgLCFDyrZqVSHg5OhCCHjHEfI9nh3x3tyqfhASktCrMTdru5zPu9I3/N57BWwvvvOOZPcJtdrrbMfVrjPDfnIZLtE1EXjuPKuinZugKJr/Aki7W1xhu3TNPRHlHi9VGxu9C0ny7m3oPoJE9emrSMtUeE2GJTzCkFaOydwF59B5+nGy55D33zq1MUn0ZNPGDlG1/Pos6a4YxrT+WNREN8iQZJHTtrXDM+cHVwXXJfybHBP8DdBOab39fS1ohm2XuWpsqbL8+Q52mzrblgi36Wt1jbJL5Dn5QNkv3xEPi6Hs0I5LJfKhEXV3Ny0KGuBR2w7ulBV16dB2kIf21IAC8j9hOZmhfAiiebkRHpSWhBZxp/9qvU3+oUtfrD9yUcUeRbzrF/2847IYM9lFx+0OGtAtbHVoMZ+8JL8y5IlXU0XnOB3tUh+abnn3L8y4CZP4rmczSO5l7J5vySJ4TZIcweWus2S7hMnZbxpXBg2be60gQOM9XdtcC44h2A4SMDgqtHO2fiBRx89eHDtgKJrxo5YdGB80V+CWfLSSlgJ9dAAK5y7naY9jlN+3/dAUeqdzvnzoYro8/1dTOM1KxcnSrpw4lASJ2hmFuJarAvXXNt3czTutUO6rv2269o0vDYt3Rvstn0gG4TnqMd9bn+Encao+wCPDzKhCFiybDkDqQtBz9fLNhAiIFmeOCGYp9zujFPu3xVIuGVp3orQA2JsQz2wj4XnoI/zTrLHIgEvsGfpUvyOHButmT7A/2YBex2u4B1G7l8E+LTrRu5fFmDoFRjbAS+8+WaSPz8nHIG17hhzbeRYMAP9HUE4GrUbwYI/HieY5xKn/O5Iup+Le+4T/CXNOcd//35nApwlaWg1Q+1M9IGzdR/CpQoMfaGChquAojxksZ8QN0IcQkz3sdY2Pike1/BIpzLRH22krCSZzCgLSW5l/Zm7raHl/Suuq6qpTxt0/XXXRFb3WTI/+XcakJ+yd9z+1wftmG6IgDRQpDLzCKjhHgE0weM5YohBwxCFv+Bc9tgRz18MQ0OWwXswNEXwiIZiqqAepAORqohw9V4qzwGjBR51H1+o1pjGG0a9ONivEOa+NNHtXvbUUCqPaBPn2lcX9kk+dO1LLkxZSHafYZFLV3/9wgt0xoXdy+kH9COnx95/7XYC38JX97Z3xSxwzO35WYZrpvHeNo2PX+fj13mYousdmhhE5iy8Duk4vheIDul2WNNAVnAaZL4HBF0T3+AlEK0FArbvYuBVjCv+hsE7+NyRW90Vj//XmLNxxItP19WdrqPH6BeOeMcv77jQSf13/DLpy93avKvz/bp0/vMuP5qC/i4lzU+6dP7/AGIqBEsAeJxjYGRgYGBKS2PbqbI0nt/mK4M8BwMIPOEovwuj/2/5F8imz54I5HIwMIFEAVhgDEcAAHicY2BkYGBP/BfIwMBm+H/L//Ns+gxAEWTAyAUAjEcFsgAAAHic7ZM/S8NQFMVPXhJp6SaCiBYXBymCOFQXxcFqW7vo5OKQzU1Rh7RWBxEncRW6SynOjn6L4rfwK9j0d0snqXQJFaEHDufm/n8viftSScC9SV5XCj9Vdes6gVvuWfP4Iuwi2vC6Sc9vqwwfYQHuwmVYg5VhbB8WqXkNPiR4A49gI4jUDJxuw0Ud0++avDz+O3z3YazYbGKH5FlNE90htoJdx9bMhkLUC6Kkh3+W+m30HD1Abe4mc+fMhvXhzu/4L83mbGf4Y7gHr2CNM14QX6VugWfbKcsOGTTnV7RkM6zvoI59LNf8g/kofdfs/uzu6PHi53WqESD2NMpvYF71t1iasHOMy7G7SXMm526l2S8N+O3k+693GAfurfPj+cGU95PhW8tOag/7tyY1a4op/i/6jDFMOgAAAHicY2Bg0IHCf4w2jD1MVkxVTEuYjjF9YHZibmF+wTKB5QdrBxsHmw/bM/YY9j4OGY5VnHqcCzj/cHlwneNm4HbjvsT9g+cabwjvOT49vi38s/jPCegJbBDcIqQkNEPoi/AZEQuRHaIyohfEHMTuiNuJN4g/kJgicUAyRHKXlJRUj9QnaR+ZBpl3siGy/+QeydfI/1DgUVBQMFPwUUhSqFDoU1ii8AAEFY0UK5DgIWSoVEYG7MGAi4iEV6gGv1AbKotAoR8QrlNhIwvKjMJROArxQwCMeRzWAAABAAACmwA0AAUAPwADAAIAEAAvAEAAAARXAe4AAgABeJylV8uPHEcZr9lpr9ebtWdm14kMCFIEK3Ki9WZtBbS2BYrtyEGys7H8kizBobe7Zqbifky6q2c8QbI4cEAcOHLigFCEFA4o3BDicUFIcECRwgHxByByRwihCPH7vvp6Hmvv2HFs7fSvq773q6qVUteaP1IN5f99VSWCG2pN/UbwkgrUR4Kb6kRjVXCgOo03BB9Sa41S8LJqNX4i+LD69lItc0WdWPpE8BH15eZdwatLD1bGgo82bh99T3BbHWotC+6oZ1onob0RNGHPsda24ECdar3G+BDWV1tvCw7UydaQ8TLWl1s/Fhwo3XqP8WGsr7T+KDhQL7Q+ZLyC9bXWvwQH6sX2EuMjsOJtjgDhhjqhfioYctSfBDfVtvqbYMhsfEXwIcTtruBl9aXGdwUfVr9ufCB4RW0v/VnwEXWp+azg1eCT5ncEH136+ep/BLfV6rH/Cu6o51prjFcpPu2XBSM+7fOMn8H6ejsWHKjN9n3Ga2R/+2eCYXPb23MM6+32XwUH6uX2Pxi3SU5nXTDkdF5kvEFx7twSjDh3vsX4ONnTeSAY9nR+yPhZrB/v/EpwoLY6f2H8HNP/TzDo148x/hzRr+8IBv36LuMvUN7XHwhG3td/wPiLZM/6B4Jhz7rX9TzT/10w0Xu/TlLeN9YEI+8bn2d8mug3LgkG/QbrXeE4bzjBsHPje4zZ/o1fCKb13xFe8/T/FEzrnMc1jv/xFwQj/sc31ftKq7OopG21A3RL9ZXB802Vqwx/To3VgFcu460Apt8Q65YptrBzEZ2c4HkDaz3wO1Xym8HTgHqI3xiU6n19dnt7R9/qG/1mnuVuPDD6cl4M8iJ0Ns+29MUk0Tdsr+9KfcOUphiaGGwXIcNCJ+nYxbPA/1yNsFHYMNG7YVHkeLuExQSK1KU8iQ/m0hNCrc7P+D4nTZMMfZ7tfRJRDzMrdYedLyVQpGhLvQpV6o4pSrirz269uj0rfFb0vGAv92G/LEc6xJ/jrMRQmbKUe1jLVfcpMkpSM5bo+W7jzeLNcMRuAoX85jVnWH2FJWiW3WentYrwVmHXsbVEvVUHyZY61K4IY5OGxT2ddw8sCG0z7bB3O7POxPqmC50Bcxa/khc6x06ho7zKXGFNCfGf1lN1kF6F4s3VngRiF88IoikhIRzZxNp1FlPwjuUE3MRvxeHwWVc38j2Yv2ujfp6E5aa+HsLOyIb6ZlhlMUpAPcLQ19nAEWvu4f0tpLDLWmj3jDqHQj0rTeeDnHEy0olzBWRp6KfUlIwM20mlEHMiqEkz9mK2lGpZIesmzpQlkt4+PEtZIhWcY+o+6wqBnGgoObAR8zrez1gKPceTcrQyHgYsmyyK2KqStU2LSnOsyf6KtdXFPrWqLlOKOr2PWHZ/pnSJNmdZXne97vPoJCKRNE75EJ2DTMNRoRL2siNZqTjSWzMNlvOgKzieibSk4TpJhaeWHzH3UHRa8ZP2nLRPHYMuKEmaX51G1Upsc/HDMn3Fb3VOT/PbmLkPqoguZ9C3J3lCOylL81Xh5eUYJ3XD+9iTB96f2VERs+Yer3r+EXas5I9oEuTd10eO3x72hhJpL6G2xw+1RCpDcwQj8d5yxhKmGXDf+ErMmHNrX13bSU1p7N6XrKRsC1XlUPrVj4VkYkXKb9O6rXt0GrF57yLRsccSKo5yPFeVRr2D9TquVNXRxL+ujFAnNvosObbJTwKfcbLdd7qTSeT7qJQKmw43v5tyPkL1LvN7q0luxLvTKvPaY47WgPtjPPGi1k38I94PORKF6KDu8VF0zF9bXEsfcAWlPOdq2zCtJ4P39SIc2ayn3+p2bWT0mXM7Z3ETwGTPnElpJBdjXYZZqXEhsF0dm9L2sk3tDxOiCi0207wwul+lYWZLp6N+WISRA0PpbFTiFAkzjb0xHTcW14tBYWITmbLMCz5RdAj5VdSn04lF0dFTZUaPrOvzIZTmeUzchDHQHQyJcIaV9ZobmcxZA+oIoCrGW3yu5UNThLjWuMKELsUO0UcVrjYl6SrzLqxkC7pVkgCyqdCe5tBhs7gqHXl6unTjxMwGohvCfigxRWozhAJ0+T06H2F9VEGPPzxjG/Zy2h/1cRbpvkkGiEeue3ZomIDk4EROEAydGkQusxHIw8HAIIhZZLb09ODOtLkPV1KTjDU8K3FeJiQitQnHljLKhom6CBx7Rlclzm8OpXmnIluriIKvuzjIHSTCJeeoCOB4YZB0hxMTOSoRMD6S8ZqGvfBdm0G0cdGmDxnYY1sOknBMKog7M6NyEA5gGkhimOhsSYKJfFDkac7SUH93+YbiW2S22B03dd2Ufmz7cbW/PWYL3Arl9Ej276EcdvVgdZOb1B7LmB5JVo6W2grPMT8cPK1vqJhHiJu05+wwepQPVg4bGpMJeGO5leuHIkEcfvSdAv1LPDJSHmzxgbKzz+D7VHo8GR5+qNVXrOngeNiD2fvqvF0XZnJEnnhf9l+X6jEf872bPM95pC2qhHAu60Zuv/vvwDkfkgM5Ksna4eQq5+XUR+KiGqJSzStUvy9x17fUNpgj6OG69n1xWyzy1MQT42xAg8HRxXlv7KcWxmtGIrAhrYdVNEVcRTRqpGWnGvC0WZRUMT7DdG1EnqHTT9mXtEn3IHuGOluoncljakW0NV2FuREnCvxdX2RdYI9OWWipzwCaL3E+ypI8jOeDEHrXMTonXwV55QYVTeghnSigoak3H6G570r/ZaIO+rib+6zbRV56XJ903C76ONxPiUtj4yhy+vFCrlmqLlf4Iuqa4opcFxbRTmia32/+tvmH5u/x+8tFHPvoan/sE3teU14DosvbEPuWL8+LuB9F/QZ3a7mQb0pzBdFLcGn9N2R8jNXFUdlPW8upr2D5E2mdpb7DeBFXTfFN3h1yHhdz7Ke8jnWKccUfqjl/ZC3ifzT9bKYW+7mPMng++EZwIbgcfC3YCV4Lvh5cDc4t4j+A/tYT9cQs1ZXHRqqmuEq7jTP0pb+Aepbqqlyw7z0mFvN01/g0to/piVmqp++kp87XZ9D5qXrv/yuGznAAeJxt1GW4FcQaBeBZaxQQMUBRQWzFAjx75pvZe9sJGCCIiYmILRjYeu3u7u7u7u7u7u5uvfdR1/7+3POD/T2cZ9ba58e7AsPfP3/8Fk4M/+eHp/3vHwSGGHqEqUOvME2YLkwfeoc+YYYwY+gbZgozh1lCv9A/zBoGhNnCvGG+MDDMHxYIC4aFwqAwOAwJi4Su0Agp5FBCDc3QCu2waFgsLB6WCMuHFcLQMCwMDyuGlcLKYZUwIowMq4ZRYXRYLYwJq4c1wpphrbB2WCeMDeuF9UFETIEp0Q3d0QNToSemRi9Mg2kxHaZHb/TBDJgRfTETZsYs6If+mBUDMBtmxxyYE3NhbsyDeTEfBmJ+LIAFsRAWxiAMxhAsgi40kJBhKKhoooU2FsViWBxLYEkshaWxDJbFclgeK2AohmE4VsRKWBmrYARGYlWMwmishjFYHWtgTayFtbEOxmJdrIf1sQE2xEYYh40xHptgAjbFZtgcW2BLbIWtsQ0mYhK2xXbYHjtgMnbETtgZu2BX7IbdsQf2xH+wF/bGPtgX+2F/HIADcRAOxiE4FIfhcByBI3EUjsYxOBbH4XicgBNxEk7GKTgVp+F0nIEzcRbOxjk4F+fhfFyAC3ERLsYluBSX4XJcgStxFa7GNbgW1+F63IAbcRNuxi24FbfhdtyBO3EX7sY9uBf34X48gAfxEB7GI3gUj+FxPIEn8RSexjN4Fs/hebyAF/ESXsYreBWv4XW8gTfxFt7GO3gX7+F9fIAP8RE+xif4FJ/hc3yBL/EVvsY3+Bbf4Xv8gB/xE37GL/gVv+F3/IE/8RcDQTJyCk7JbuzOHpyKPTk1e3EaTsvpOD17sw9n4Izsy5k4M2dhP/bnrBzA2Tg75+CcnItzcx7Oy/k4kPNzAS7IhbgwB3Ewh3ARdrHBxExjYWWTLba5KBfj4lyCS3IpLs1luCyX4/JcgUM5jMO5IlfiylyFIziSq3IUR3M1juHqXINrci2uzXU4lutyPa7PDbghN+I4bszx3IQTuCk34+bcgltyK27NbTiRk7gtt+P23IGTuSN34s7chbtyN+7OPbgn/8O9uDf34b7cj/vzAB7Ig3gwD+GhPIyH8wgeyaN4NI/hsTyOx/MEnsiTeDJP4ak8jafzDJ7Js3g2z+G5PI/n8wJeyIt4MS/hpbyMl/MKXsmreDWv4bW8jtfzBt7Im3gzb+GtvI238w7eybt4N+/hvbyP9/MBPsiH+DAf4aN8jI/zCT7Jp/g0n+GzfI7P8wW+yJf4Ml/hq3yNr/MNvsm3+Dbf4bt8j+/zA37Ij/gxP+Gn/Iyf8wt+ya/4Nb/ht/yO3/MH/sif+DN/4a/8jb/zD/7Jv2KIiIwxThGnjN1i99gjThV7xqljrzhNnDZOF6ePvWOfOEOcMfaNM8WZ4yyxX+wfZ40D4mxx9jhHnDPOFeeO88R543xxYJw/LhAXjAvFheOgODgOiYvErtiIKeZoscQam7EV23HRuFhcPC4Rl4xLxaXjMnHZuFxcPq4Qh8ZhcXhcMa4UV46rxBFxZFw1joqj42pxTFy9+7hJm02aOGGr7hP++ew2cdz4HSdP6Dbmn48d/vnY7e+PnmM3mTR53PjxEyZO7rlb5+wxctw2E0ZMGNKlo6Ej6TAdRUfV0dTRnkrPuzqX6cqd/8uNzpU6V+5c/qLoss5vS+dF9avz29p5Wztva+1cTV3tzjdod160Oy/anRdtf9HqXO2enb+yy8+Gn8nP7Kf5Wfysfjb9bPnpbQ1va3hbw9sa3tbwtoa3Nbyt4W0Nb2t4W/K25G3J25K3JW9L3pa8LXlb8rbkbdnbsrdlb8velr0te1v2tuxt2duyt5m3mbeZt5m3mbeZt5m3mbeZt5m3FW8r3la8rXhb8bbibcXbircVbyveVr2telv1tupt1duqt1Vvq95Wva16W9Pbmt7W9LamtzW9reltTW9relvT25re1vK2lre1vK3lbS1va3lby9ta3tbytpa3tb2t7W1tb2t7W9vb2t7W9ra2t7W9zbck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lqZQem22967abp1J1NHW0dLT/PWqXjoaOrMN0KLAqsCqnKqepnKZymkmHApsKbCqwqcCmApsKbCmwpcCWAlsKbCmwpcCWclrKaSunrZy2ctrKaSunrZz2v18sd3XpaOhIOrIO01F0dJ43dbR0/PvFckPJDSU3lNxQckPJDSU3lNxQckPJDSUnJSclJyUnJSclJyUnJSclJyUnJWclZyVnJWclZyVnJWclZyVnJWclm5JNyaZkU7Ip2ZRsSjYlm5JNyUXJRclFyUXJRcmyk2Uny06WnSw7WXay7OSqZCHKQpSFKAtRrkqWpixNWZqyNGVpytKUpSlLU5am3FSyWGWxymKVxSqLVRarLFZZrHJLyS0lC1oWtCxoWdCyoGVBy4KWBS13oLWV3FZy+99kk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk0GTQZNBk8Eig0UGiwwWGSwyWGSwyGCRwSKDRQaLDBYZLDJYZLDIYJHBIoNFBosMFhksMlhksMhgkcEig0UGiwwWGSwyWGSwyGCRwSKDRQaLDBYZLDJYZLDIYJHBIoNFBosMFhksMlhksMhgkcEig0UGiwwWGSwyWGSwyGCRwSKDRQaLDBYZLDJYZLDIYJHBIoNFBosMFhksMlhksMhgkcEig0UGiwwWGSwyWGSwyGCRwSKDRQaLDBYZLDJYZLDIYJHBIoNFBosMFhksMlhksMhgkcEig0UGiwwWGawyWGWwymCVwSqDVQarDFYZrDJYZbDKYJXBKoNVBqsMVhmsMlhlsMpglcEqg1UGqwxWGawyWGWwymCVwSqDVQarDFYZrDJYZbDKYJXBKoNVBqsMVhmsMlhlsMpglcEqg1UGqwxWGawyWGWwymCVwSqDVQarDFYZrDJYZbDKYJXBKoNVBqsM1pr/CyFDwWl4nI1WbUxb1xk+5374XnNJ7VC4MyFwL/GyJEVJUIW2ZtHGBWzD5k2h4Mw2DszQUeikCSLwNIxm+U+6pKizO6RNSbfCPlrYWonrS7vYkA1v0qo10wbLfmRSFOBHp63bD1DX7kuT2HMuH/kom3bR855z3ud5n/fc43uvaNoic9wFYgLrAE8IIiWjXAzRzX2GGEAa4Mk04jrAEZ37NKkHhoE0UARWAAcy51CX5p5EjCNOAysAj1U7ckXETYCDbwdpBzh0aYNjG2YEcXeVBrLANOCAsg0ObfB/kCkCm4CMulbUtWJfrfBuxR21gm1FbRwxDWSB6R1GRK/WB2qEvYoVYB3YtHXtiMxh+CEXB6oC6BQAGwAbABsAEwBDEHXgYYUD3gF4B+AdsM/kXmUWMIHinoP7IZd2m9nVTu9o73eUbP2ulrkL8G/GueuIcYCtpgET2AQcTR5wLeBawLWAa0HNboat1u2Mm+aIDtTTnKHw+lj9mDE2PCYML9AYSdOYoXIkmU5yJJwOc06SoGc2E9R5QMnLxNKcbDBe1IjL7dJd9S7hTNY17TJdRdeKa9216ZKcLqrR07SRCmem6Bxdost0jW7QLQpG1MTTYqMIRpwTl8RlcU3cELdEMLzGn+YbeTD8HL/EL/Nr/Aa/xUtOorgVXalXBJekSaelRgkNlWnFVIrKirKubCrSlDQnLUnL0pq0IW1JkpHndGOekow7o2fqM0amPRPPDGfSmWymJJ7ZzHDb2WJmJbOOpaTfrL9ZvMlPCBPiorAoClVClRgUgqJwVjgrviq8KgrntCmNc2maxp2rmarhXDVaDed01bg0Th6qpI2VRiVHKt2V3JCHNnoMD0c8bg/OzUMqIajIVnCNFUYFRyrcFdxQebacayw3yjlS7i6HqJxUcLL5tEMzn17ceg9PhErftG5LWp6+aXzodqekno97tPPxgx6VBAKEkLKDsrFI72LmpK9ZqToIZ61UHMOMlVrVmhT6PTLAXSMa/S4NCT8kMz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')format("woff");}.ff6{font-family:ff6;line-height:1.112305;font-style:normal;font-weight:normal;visibility:visible;}
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')format("woff");}.ff8{font-family:ff8;line-height:0.938477;font-style:normal;font-weight:normal;visibility:visible;}
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sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y34 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y35 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y36 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y37 ff4 fs0 fc1 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff5"> </span></div></div><div class="c x2 y38 w3 h6"><div class="t m0 x4 h7 y39 ff5 fs1 fc0 sc0 ls0 ws0">Flavio Finotello<span class="fs0 fc1"> </span></div></div><div class="c x5 y38 w4 h6"><div class="t m0 x6 h7 y39 ff5 fs1 fc0 sc0 ls0 ws0">Wojciech Suchowski<span class="fs0 fc1"> </span></div></div><div class="c x2 y3a w3 h8"><div class="t m0 x7 h9 y39 ff6 fs1 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="ff5 fs0 fc1"> </span></div></div><div class="c x5 y3a w4 h8"><div class="t m0 x8 h9 y39 ff6 fs1 fc0 sc0 ls0 ws0">Wiceprezes Zarządu<span class="ff5 fs0 fc1"> </span></div></div><div class="c x9 y3b w5 ha"><div class="t m0 xa hb y3c ff5 fs2 fc2 sc0 ls0 ws0">PZ CORMAY S.A.  </div><div class="t m0 xa hb y3d ff7 fs2 fc2 sc0 ls0 ws0">Sprawozdanie Zarządu z działalności<span class="ff5"> </span></div><div class="t m0 xa hb y3e ff7 fs2 fc2 sc0 ls0 ws0">za rok zakończony 31 grudnia 202<span class="ff5">4 roku </span></div></div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls0 ws0">PZ CORMAY S.<span class="_ _1"></span>A. </div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalności za r<span class="_ _1"></span>ok zakończony <span class="_ _1"></span>31 grudnia 202<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 xe h2 y43 ff1 fs0 fc0 sc0 ls0 ws0">2 </div><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y44 ff6 fs0 fc0 sc0 ls0 ws0">Spis treści<span class="ff2"> </span></div><div class="t m0 x2 h9 y45 ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Zasady sporządzenia sprawozd<span class="_ _3"></span>ania Zarząd<span class="_ _3"></span>u PZ CORMAY S.A. z <span class="_ _3"></span>działalności Spółki<span class="_ _4"></span><span class="ff2"> <span class="_ _5"></span><span class="ls2">......................................<span class="ls0"> <span class="_ _5"></span>5<span class="fs1"> </span></span></span></span></span></span></div><div class="t m0 x2 h9 y46 ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Zasady sporządzenia roczne<span class="_ _3"></span>go sprawozdan<span class="_ _3"></span>ia finansowego<span class="_ _3"></span></span></span><span class="ls2">...............................................................................<span class="ls0"> <span class="_ _5"></span>5<span class="fs1"> </span></span></span></div><div class="t m0 x2 h9 y5 ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Omówienie <span class="_ _6"> </span>podstawowych<span class="_ _3"></span> <span class="_ _6"> </span>wielkości <span class="_ _6"> </span>ekonomi<span class="_ _3"></span>czno<span class="ff2">-<span class="_ _3"></span>finansowych<span class="_ _3"></span> <span class="_ _6"> </span>ujawnionych <span class="_ _6"> </span>w <span class="_ _6"> </span>rocznym <span class="_ _6"> </span>spr<span class="_ _3"></span>awozdaniu </span></span></span></div><div class="t m0 x2 h3 y6 ff6 fs0 fc0 sc0 ls0 ws0">finansowym, w <span class="_ _3"></span>szczególności <span class="_ _3"></span>opis <span class="_ _3"></span>czynników i zda<span class="_ _3"></span>rzeń, w <span class="_ _3"></span>tym o <span class="_ _3"></span>nietypowym <span class="_ _3"></span>charakterze, <span class="_ _3"></span>mających<span class="_ _3"></span> znaczący <span class="_ _3"></span>wpływ </div><div class="t m0 x2 h3 y7 ff6 fs0 fc0 sc0 ls0 ws0">na <span class="_ _3"></span>działalność<span class="_ _3"></span> <span class="_ _3"></span>PZ <span class="_ _4"></span>CORMAY <span class="_ _4"></span>S.A. <span class="_ _3"></span>i <span class="_ _4"></span>sprawozdanie <span class="_ _4"></span>finansowe<span class="_ _3"></span>, <span class="_ _4"></span>w <span class="_ _3"></span>tym <span class="_ _4"></span>na <span class="_ _3"></span>osiągnięte <span class="_ _4"></span>przez <span class="_ _4"></span>Spółkę <span class="_ _3"></span>zy<span class="_ _3"></span>ski <span class="_ _3"></span>lub<span class="_ _3"></span><span class="ff2"> ponies<span class="_ _3"></span>ione </span></div><div class="t m0 x2 h9 y47 ff2 fs0 fc0 sc0 ls0 ws0">straty w roku obrotowym<span class="_ _3"></span> <span class="ls2">................................................................................................................................................</span> <span class="_ _5"></span>5<span class="fs1"> </span></div><div class="t m0 x2 h9 y48 ff3 fs0 fc0 sc0 ls1 ws0">3.1.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Sprawozdanie z zysków i <span class="_ _3"></span>strat</span></span><span class="ls2">....................................................................................................................<span class="ls0"> <span class="_ _5"></span>5<span class="ff2 fs1"> </span></span></span></div><div class="t m0 x2 h9 y49 ff3 fs0 fc0 sc0 ls1 ws0">3.2.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Aktywa i pasywa Spółki<span class="_ _3"></span><span class="ff3"> <span class="_ _1"></span><span class="ls2">..............................................................................................................................<span class="ls0"> <span class="_ _5"></span>6<span class="ff2 fs1"> </span></span></span></span></span></span></div><div class="t m0 x2 h9 y4a ff3 fs0 fc0 sc0 ls1 ws0">3.3.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Rachunek przepływów pieniężny<span class="_ _3"></span>ch<span class="ff3"> <span class="_ _5"></span><span class="ls2">............................................................................................................<span class="ls0"> <span class="_ _8"></span>7<span class="ff2 fs1"> </span></span></span></span></span></span></div><div class="t m0 x2 h9 y4b ff3 fs0 fc0 sc0 ls1 ws0">3.4.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Analiza podstawowych <span class="_ _3"></span>wskaźników<span class="_ _3"></span><span class="ff3"> <span class="_ _9"></span><span class="ls2">...........................................................................................................<span class="ls0"> <span class="_ _8"></span>7<span class="_ _3"></span><span class="ff2 fs1"> </span></span></span></span></span></span></div><div class="t m0 x2 h9 y4c ff2 fs0 fc0 sc0 ls1 ws0">4.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Informacje <span class="_ _a"></span>o <span class="_ _a"></span>przyjętej <span class="_ _a"></span>strategii <span class="_ _a"></span>rozwoju <span class="_ _a"></span>PZ <span class="_ _a"></span>CORMAY <span class="_ _a"></span>S.A. <span class="_ _a"></span>i <span class="_ _a"></span>Grupy <span class="_ _a"></span>oraz <span class="_ _a"></span>działaniach <span class="_ _a"></span>podjętych <span class="_ _a"></span>w <span class="_ _a"></span>ramach <span class="_ _a"></span>jej </span></span></div><div class="t m0 x2 h3 y4d ff6 fs0 fc0 sc0 ls0 ws0">realizacji <span class="_ _1"></span>w <span class="_ _1"></span>okresie <span class="_ _1"></span>objętym raportem <span class="_ _1"></span>wraz <span class="_ _1"></span>z <span class="_ _1"></span>opisem <span class="_ _1"></span>perspektyw rozwoju działalności <span class="_ _1"></span>Spółki <span class="_ _1"></span>co <span class="_ _1"></span>najmniej w<span class="ff2"> </span>najbliższym </div><div class="t m0 x2 h9 y4e ff2 fs0 fc0 sc0 ls0 ws0">roku obrotowym <span class="_ _5"></span><span class="ls2">..............................................................................................................................................................<span class="ls0"> <span class="_ _5"></span>8<span class="fs1"> </span></span></span></div><div class="t m0 x2 h9 y4f ff3 fs0 fc0 sc0 ls1 ws0">4.1.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Strategia rozwoju Spółki i <span class="_ _3"></span>Grupy</span></span><span class="ls2">................................................................................................<span class="_ _3"></span>.................<span class="ls0"> <span class="_ _8"></span>8<span class="ff2 fs1"> </span></span></span></div><div class="t m0 x2 h9 y50 ff3 fs0 fc0 sc0 ls1 ws0">4.2.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Osiągnięcia w dziedzinie bada<span class="_ _3"></span>ń i r<span class="_ _3"></span>ozwoju oraz perspektywy rozw<span class="_ _3"></span>oju Spółki i <span class="_ _3"></span>Grupy<span class="_ _3"></span><span class="ff3"> <span class="_ _1"></span><span class="ls2">................................<span class="ls0"> <span class="_ _8"></span>8<span class="ff2 fs1"> </span></span></span></span></span></span></div><div class="t m0 x2 h9 y51 ff2 fs0 fc0 sc0 ls1 ws0">5.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Opis <span class="_ _a"></span>istotnych <span class="_ _b"> </span>czynników <span class="_ _a"> </span>r<span class="_ _3"></span>yzyka <span class="_ _a"> </span>i<span class="_ _3"></span><span class="ff2"> </span>zagrożeń, <span class="_ _b"> </span>z <span class="_ _a"></span>określeniem, <span class="_ _b"> </span>w <span class="_ _a"></span>jakim <span class="_ _b"> </span>stopniu <span class="_ _a"> </span>PZ <span class="_ _b"> </span>CORMAY <span class="_ _a"></span>S.A. <span class="_ _b"> </span>jest <span class="_ _a"> </span>na<span class="_ _3"></span> <span class="_ _a"></span>nie </span></span></div><div class="t m0 x2 h9 y52 ff6 fs0 fc0 sc0 ls0 ws0">narażona<span class="ff2"> <span class="ls2">......................................................................................................................................................................</span> <span class="_ _8"></span><span class="ls1">10<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x2 h9 y53 ff2 fs0 fc0 sc0 ls1 ws0">6.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Wskazanie <span class="_ _c"> </span>istotnych <span class="_ _c"> </span>postępow<span class="_ _3"></span>ań <span class="_ _c"> </span>toczących <span class="_ _c"> </span>się <span class="_ _c"> </span>przed <span class="_ _c"> </span>sądem, <span class="_ _c"> </span>orga<span class="_ _3"></span>nem <span class="_ _c"> </span>właściwym <span class="_ _c"> </span>dla <span class="_ _c"> </span>postępowania </span></span></div><div class="t m0 x2 h3 y54 ff6 fs0 fc0 sc0 ls0 ws0">arbitrażowego <span class="_ _3"></span>lub <span class="_ _4"></span>organem<span class="_ _3"></span> <span class="_ _3"></span>admi<span class="_ _3"></span>nistracji <span class="_ _3"></span>publi<span class="_ _3"></span>cznej, <span class="_ _3"></span>dot<span class="_ _3"></span>yczących <span class="_ _4"></span>zobowiązań <span class="_ _3"></span>or<span class="_ _3"></span>az <span class="_ _4"></span>wierzytelności <span class="_ _4"></span>PZ<span class="_ _3"></span><span class="ff2"> CORMAY <span class="_ _3"></span>S.A. </span></div><div class="t m0 x2 h3 y55 ff6 fs0 fc0 sc0 ls0 ws0">lub <span class="_ _b"> </span>jej <span class="_ _d"> </span>jednostki <span class="_ _d"> </span>zależnej, <span class="_ _d"> </span>ze <span class="_ _b"> </span>ws<span class="_ _3"></span>kazaniem <span class="_ _d"> </span>przedmiotu <span class="_ _b"> </span>postęp<span class="_ _3"></span>owania, <span class="_ _d"> </span>wartości <span class="_ _d"> </span>przedmiotu <span class="_ _d"> </span>sporu, <span class="_ _d"> </span>daty <span class="_ _b"> </span>wszczęcia </div><div class="t m0 x2 h9 y56 ff6 fs0 fc0 sc0 ls0 ws0">postępowania, stron wsz<span class="_ _3"></span>czętego postęp<span class="_ _3"></span>owania oraz stanow<span class="_ _3"></span>iska Spółki<span class="_ _3"></span><span class="ff2"> <span class="_ _e"></span><span class="ls2">.....................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">14<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y57 ff2 fs0 fc0 sc0 ls1 ws0">7.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Informacje <span class="_ _f"> </span>o <span class="_ _f"> </span>podstawowych <span class="_ _f"> </span>produktach, <span class="_ _f"> </span>towarach <span class="_ _f"> </span>lub <span class="_ _f"> </span>usługach <span class="_ _f"> </span>wraz <span class="_ _f"> </span>z <span class="_ _f"> </span>ich <span class="_ _f"> </span>określeniem <span class="_ _f"> </span>wartościowym </span></span></div><div class="t m0 x2 h3 y58 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">ilościowym oraz ud<span class="_ _3"></span>ziałem po<span class="_ _3"></span>szczególnych produktó<span class="_ _3"></span>w, towarów<span class="_ _3"></span> i usług<span class="_ _3"></span> <span class="_ _3"></span></span>- <span class="ff6">jeżeli są<span class="_ _3"></span> istotne <span class="_ _3"></span></span>- albo ich <span class="_ _3"></span>grup w <span class="ff6">spr<span class="_ _3"></span>zedaży </span></div><div class="t m0 x2 h9 y59 ff6 fs0 fc0 sc0 ls0 ws0">PZ CORMAY S.A. ogółem<span class="_ _3"></span>, a także zmianach w t<span class="_ _3"></span><span class="ff2">ym zakresie <span class="_ _3"></span>w dan<span class="_ _3"></span>ym roku obrotowym<span class="_ _3"></span> <span class="_ _e"></span><span class="ls2">...........................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">16<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y5a ff3 fs0 fc0 sc0 ls1 ws0">7.1.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Sytuacja Spółki na tle br<span class="_ _3"></span>anży i gospodar<span class="_ _3"></span>ki<span class="ff3"> <span class="_ _9"></span><span class="ls2">...............................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">16<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y5b ff3 fs0 fc0 sc0 ls1 ws0">7.2.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Podstawowe obszary działa<span class="_ _3"></span>lności<span class="_ _3"></span><span class="ff3"> <span class="_ _9"></span><span class="ls2">............................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">17<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y5c ff3 fs0 fc0 sc0 ls1 ws0">7.3.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Rzeczowa struktura sprzedaż<span class="_ _3"></span>y<span class="_ _3"></span><span class="ff3"> <span class="_ _e"></span><span class="ls2">.................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">19<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y5d ff2 fs0 fc0 sc0 ls1 ws0">8.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Informacje  o  rynkach  zbytu,  z <span class="_ _d"> </span>uwzględnieniem  podziału  na  rynki  krajowe  i  zagraniczne,  oraz  informacje </span></span></div><div class="t m0 x2 h3 y5e ff2 fs0 fc0 sc0 ls0 ws0">o <span class="ff6">źródłach zaopatrzenia w materiały do produkcji, w towary i usługi, z określeniem<span class="_ _3"></span> uzależnienia od jednego lub więcej<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y5f ff6 fs0 fc0 sc0 ls0 ws0">odbiorców <span class="_ _1"></span>i <span class="_ _10"></span>dostawców, <span class="_ _1"></span>a <span class="_ _10"></span>w <span class="_ _1"></span>przypadku<span class="_ _3"></span>, <span class="_ _10"></span>gdy udział <span class="_ _10"></span>jednego <span class="_ _10"></span>od<span class="_ _3"></span>biorcy <span class="_ _1"></span>lub <span class="_ _10"></span>dostawcy<span class="_ _3"></span> <span class="_ _10"></span>osiąga <span class="_ _1"></span>co <span class="_ _1"></span>najmniej <span class="_ _10"></span>10<span class="_ _3"></span>% <span class="_ _10"></span>przychodó<span class="_ _3"></span>w </div><div class="t m0 x2 h3 y60 ff6 fs0 fc0 sc0 ls0 ws0">ze <span class="_ _a"></span>sprzedaży <span class="_ _a"></span>ogółem<span class="_ _3"></span> <span class="_ _a"></span><span class="ff2">- <span class="_ _a"></span></span>naz<span class="_ _3"></span>wy <span class="_ _a"></span>(firmy) <span class="_ _a"> </span>dostawcy <span class="_ _b"> </span>lub <span class="_ _a"></span>odbiorcy,<span class="_ _3"></span> <span class="_ _a"></span>jego <span class="_ _a"></span>udział <span class="_ _b"> </span>w <span class="_ _a"></span>sprzedaży <span class="_ _a"></span>lub<span class="_ _3"></span><span class="ff2"> zaopa<span class="_ _3"></span>trzeniu <span class="_ _a"> </span>oraz <span class="_ _a"> </span>jego<span class="_ _3"></span> </span></div><div class="t m0 x2 h9 y61 ff6 fs0 fc0 sc0 ls0 ws0">formalne powiązania z <span class="_ _3"></span>PZ CORMAY S.A.<span class="_ _3"></span><span class="ff2"> <span class="ls2">...................................................................................................................</span> <span class="_ _8"></span><span class="ls1">19<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x2 h9 y62 ff3 fs0 fc0 sc0 ls1 ws0">8.1.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Struktura odbiorców<span class="_ _3"></span><span class="ff3"> <span class="_ _e"></span><span class="ls2">..................................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">19<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y63 ff3 fs0 fc0 sc0 ls1 ws0">8.2.<span class="ff2 fs1 ls0"> <span class="_ _7"> </span><span class="ff8 fs0">Główni dostawcy<span class="_ _3"></span><span class="ff3"> <span class="_ _e"></span><span class="ls2">.......................................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">20<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y64 ff2 fs0 fc0 sc0 ls1 ws0">9.<span class="fs1 ls0"> <span class="_ _2"> </span><span class="ff6 fs0">Informacje <span class="_ _d"> </span>o <span class="_ _b"> </span>zawartych <span class="_ _d"> </span>umowach <span class="_ _d"> </span>znaczących <span class="_ _b"> </span>dla <span class="_ _d"> </span>działalności <span class="_ _d"> </span>PZ <span class="_ _d"> </span>CORMAY <span class="_ _b"> </span>S.A., <span class="_ _d"> </span>w <span class="_ _b"> </span>tym <span class="_ _d"> </span>znanych <span class="_ _d"> </span>Spółce </span></span></div><div class="t m0 x2 h9 y65 ff6 fs0 fc0 sc0 ls0 ws0">umowach zawartych pomiędz<span class="_ _3"></span>y akcjonar<span class="_ _3"></span>iuszami, umowach ubezp<span class="_ _3"></span>ieczenia, współpracy <span class="_ _3"></span>lub kooperacji<span class="_ _4"></span><span class="ff2"> <span class="_ _9"></span><span class="ls2">.....................<span class="ls0"> <span class="_ _8"></span><span class="ls1">20<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y66 ff2 fs0 fc0 sc0 ls1 ws0">10.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacje <span class="_ _a"> </span>o <span class="_ _b"> </span>powiązaniach<span class="_ _3"></span> <span class="_ _a"> </span>or<span class="_ _3"></span>ganizacyjnych <span class="_ _b"> </span>lub <span class="_ _b"> </span>kapitałowych <span class="_ _b"> </span>PZ <span class="_ _b"> </span>CORMAY <span class="_ _b"> </span>S.A. <span class="_ _a"> </span>z <span class="_ _b"> </span>innymi <span class="_ _b"> </span>podmiota<span class="_ _3"></span>mi <span class="_ _a"></span>oraz<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h3 y67 ff6 fs0 fc0 sc0 ls0 ws0">określenie jej <span class="_ _10"></span>g<span class="_ _3"></span>łównych inwestycji krajowych i <span class="_ _1"></span>zagranicznych, w szczególności <span class="_ _1"></span>papierów wartościowych, instrumentów </div><div class="t m0 x2 h3 y68 ff6 fs0 fc0 sc0 ls0 ws0">finansowych, <span class="_ _a"></span>wartości <span class="_ _a"></span>niematerialnych <span class="_ _a"></span>i <span class="_ _a"></span>prawnych <span class="_ _a"></span>oraz <span class="_ _a"></span>nieruchomości, <span class="_ _a"></span>w <span class="_ _a"></span>tym <span class="_ _a"></span>inwestycji <span class="_ _a"></span>kapitałowych <span class="_ _a"></span>dokonanych </div><div class="t m0 x2 h9 y69 ff6 fs0 fc0 sc0 ls0 ws0">poza jej grupą jednostek powią<span class="_ _3"></span>zanych, or<span class="_ _3"></span>az opis metod ich finanso<span class="_ _3"></span>wania<span class="_ _3"></span><span class="ff2"> <span class="ls2">................................................................</span>. <span class="_ _8"></span><span class="ls1">21<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x2 h9 y6a ff3 fs0 fc0 sc0 ls1 ws0">10.1.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Grupa Kapitałowa CORM<span class="_ _3"></span>AY<span class="ff3"> <span class="_ _1"></span><span class="ls2">....................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">21<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y6b ff3 fs0 fc0 sc0 ls1 ws0">10.2.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Inwestycje Spółki<span class="ff3"> <span class="_ _9"></span><span class="ls2">................................................................................................................................<span class="_ _3"></span>......<span class="ls0"> <span class="_ _8"></span><span class="ls1">22<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y6c ff2 fs0 fc0 sc0 ls1 ws0">11.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacje <span class="_ _a"> </span>o <span class="_ _b"> </span>transakcjach <span class="_ _b"> </span>zawar<span class="_ _3"></span>tych <span class="_ _a"></span>przez <span class="_ _b"> </span>PZ <span class="_ _b"> </span>CORMAY <span class="_ _b"> </span>S.A. <span class="_ _a"></span>lub <span class="_ _b"> </span>jednostkę <span class="_ _b"> </span>od <span class="_ _a"></span>niej <span class="_ _b"> </span>zależną <span class="_ _b"> </span>z <span class="_ _a"></span>p<span class="_ _3"></span>odmiotami </span></span></div><div class="t m0 x2 h3 y6d ff6 fs0 fc0 sc0 ls0 ws0">powiązanymi <span class="_ _4"></span>na <span class="_ _3"></span>inn<span class="_ _3"></span>ych <span class="_ _4"></span>warunkach <span class="_ _4"></span>niż <span class="_ _4"></span>rynkowe, <span class="_ _4"></span>wra<span class="_ _3"></span>z <span class="_ _3"></span>z <span class="_ _4"></span>ich <span class="_ _4"></span>kwota<span class="_ _3"></span>mi <span class="_ _4"></span>oraz <span class="_ _13"></span>informacjami <span class="_ _4"></span>określający<span class="_ _3"></span>mi <span class="_ _4"></span>charakter <span class="_ _4"></span>tych </div><div class="t m0 x2 h3 y6e ff6 fs0 fc0 sc0 ls0 ws0">transakcji; <span class="_ _a"></span>obowiązek <span class="_ _a"></span>uznaje <span class="_ _a"></span>się <span class="_ _a"> </span>za <span class="_ _a"> </span>spe<span class="_ _3"></span>łniony <span class="_ _a"></span>przez <span class="_ _a"></span>wskazanie <span class="_ _a"></span>miejsca <span class="_ _a"></span>zamieszczen<span class="_ _3"></span>ia <span class="_ _a"></span>informacji <span class="_ _a"></span>w<span class="_ _3"></span><span class="ff2"> sprawozdan<span class="_ _3"></span>iu </span></div><div class="t m0 x2 h9 y6f ff2 fs0 fc0 sc0 ls0 ws0">finansowym <span class="ls2">..................................................................................................................................................................</span> <span class="_ _8"></span><span class="ls1">22<span class="fs1 ls0"> </span></span></div></div><a class="l" href="#pf5" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1472.140000px;width:429.150000px;height:17.480000px;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:137.300000px;bottom:1437.200000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:1414.240000px;width:458.000000px;height:11.480000px;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:137.300000px;bottom:1391.300000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:1368.340000px;width:458.000000px;height:11.480000px;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:137.300000px;bottom:1333.400000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:1298.440000px;width:429.150000px;height:17.480000px;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:137.300000px;bottom:1263.500000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:1228.540000px;width:429.150000px;height:17.480000px;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:137.300000px;bottom:1193.600000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf8" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1170.640000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf8" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1147.700000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf8" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1112.760000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf8" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1077.800000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf8" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1042.860000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1019.900000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:984.960000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfe" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:962.000000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfe" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:939.060000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfe" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:916.100000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfe" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:881.160000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:858.200000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:835.260000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:800.300000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:765.360000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:730.420000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:695.460000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:672.520000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:649.560000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:626.620000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:603.660000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:568.720000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:533.760000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:498.820000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:475.860000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:440.920000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:417.960000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:395.020000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:372.080000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:337.120000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:302.180000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:267.220000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:244.280000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:221.320000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:198.376000px;width:458.000000px;height:11.472000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:163.426000px;width:429.150000px;height:17.475000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3" class="pf w0 h0" ><div class="pc pc3 w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 xe h3 y70 ff2 fs0 fc0 sc0 ls0 ws0">3 </div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h9 y72 ff2 fs0 fc0 sc0 ls1 ws0">12.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacje <span class="_ _d"> </span>o <span class="_ _b"> </span>zaciągniętych <span class="_ _d"> </span>i <span class="_ _b"> </span>wy<span class="_ _3"></span>powiedzianych <span class="_ _d"> </span>w <span class="_ _b"> </span>da<span class="_ _3"></span>nym <span class="_ _b"> </span>r<span class="_ _3"></span>oku <span class="_ _b"> </span>ob<span class="_ _3"></span>rotowym <span class="_ _d"> </span>umowach <span class="_ _b"> </span>dotyczący<span class="_ _3"></span>ch <span class="_ _d"> </span>kredytów </span></span></div><div class="t m0 x2 h3 y73 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">pożyczek, z podaniem<span class="_ _3"></span> co najmniej ich kwoty, r<span class="_ _3"></span>odzaju i wysoko<span class="_ _3"></span>ści stopy procento<span class="_ _3"></span>wej, waluty i termi<span class="_ _3"></span>nu wymagalności<span class="_ _4"></span></span> </div><div class="t m0 x2 h9 y74 ff2 fs0 fc0 sc0 ls0 ws0"> <span class="_ _14"> </span> <span class="_ _8"></span><span class="ls2">................................................................................................................................................................<span class="_ _3"></span>...........<span class="ls0"> <span class="_ _8"></span><span class="ls1">22<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y75 ff2 fs0 fc0 sc0 ls1 ws0">13.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacje <span class="_ _4"></span>o <span class="_ _4"></span>ud<span class="_ _3"></span>zielonych <span class="_ _4"></span>w <span class="_ _13"></span>danym <span class="_ _4"></span>roku <span class="_ _13"></span>obrotowym <span class="_ _4"></span>pożycz<span class="_ _3"></span>kach, <span class="_ _4"></span>w <span class="_ _13"></span>tym <span class="_ _4"></span>udzielonych <span class="_ _13"></span>podmiotom <span class="_ _4"></span>p<span class="_ _3"></span>owiązanym </span></span></div><div class="t m0 x2 h3 y76 ff2 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> <span class="ff6">CORMAY  S.A. <span class="_ _d"> </span>z <span class="_ _d"> </span>podaniem  co <span class="_ _d"> </span>najmniej <span class="_ _d"> </span>ich  kwoty, <span class="_ _d"> </span>rodzaju <span class="_ _d"> </span>i  wysokości <span class="_ _d"> </span>stopy <span class="_ _d"> </span>procento<span class="_ _3"></span>wej,  waluty <span class="_ _b"> </span>i  terminu </span></span></div><div class="t m0 x2 h9 y77 ff6 fs0 fc0 sc0 ls0 ws0">wymagalności<span class="ff2"> <span class="_ _5"></span><span class="ls2">...............................................................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">22<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y78 ff2 fs0 fc0 sc0 ls1 ws0">14.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacje <span class="_ _15"> </span>o <span class="_ _15"> </span>udzielonych  i <span class="_ _15"> </span>otrzyman<span class="_ _3"></span>ych <span class="_ _15"> </span>w  danym <span class="_ _15"> </span>roku <span class="_ _15"> </span>obrotowym <span class="_ _15"> </span>poręczeniach <span class="_ _15"> </span>i  gwar<span class="_ _3"></span>ancjach, <span class="_ _15"> </span>w <span class="_ _15"> </span>tym </span></span></div><div class="t m0 x2 h9 y79 ff6 fs0 fc0 sc0 ls0 ws0">udzielonych podmiotom pow<span class="_ _3"></span>iązanym PZ CORM<span class="_ _3"></span>AY S.A.<span class="_ _3"></span><span class="ff2"> <span class="ls2">............................................................................................</span> <span class="_ _8"></span><span class="ls1">22<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x2 h9 y7a ff2 fs0 fc0 sc0 ls1 ws0">15.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">W <span class="_ _f"> </span>przypadku <span class="_ _c"> </span>emisji <span class="_ _f"> </span>papierów <span class="_ _c"> </span>wartościowych <span class="_ _f"> </span>w <span class="_ _f"> </span>okr<span class="_ _3"></span>esie <span class="_ _f"> </span>objęt<span class="_ _3"></span>ym <span class="_ _f"> </span>rapor<span class="_ _3"></span>tem <span class="_ _c"> </span><span class="ff2">- <span class="_ _f"> </span>opis <span class="_ _c"> </span>wykorzystania <span class="_ _f"> </span>przez<span class="_ _3"></span> </span></span></span></div><div class="t m0 x2 h9 y7b ff2 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> <span class="ff6">CORMAY S.A. <span class="_ _3"></span>wpływów z em<span class="_ _3"></span>isji do chwili sporządzenia <span class="_ _3"></span>spraw<span class="_ _3"></span>ozdania z działalności<span class="_ _4"></span></span> <span class="_ _5"></span><span class="ls2">.........................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">23<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y7c ff2 fs0 fc0 sc0 ls1 ws0">16.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Objaśnienie <span class="_ _16"> </span>różnic <span class="_ _16"> </span>pomiędzy <span class="_ _16"> </span>wynikami <span class="_ _16"> </span>finanso<span class="_ _3"></span>wymi <span class="_ _16"> </span>wykazanym<span class="_ _3"></span>i <span class="_ _16"> </span>w <span class="_ _16"> </span>raporcie <span class="_ _16"> </span>rocznym <span class="_ _16"> </span>a <span class="_ _16"> </span>wcześniej </span></span></div><div class="t m0 x2 h9 y7d ff6 fs0 fc0 sc0 ls0 ws0">publikowanymi prognozami <span class="_ _3"></span>wyników na dany r<span class="_ _3"></span>ok<span class="ff2"> <span class="_ _e"></span><span class="ls2">........................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">23<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y7e ff2 fs0 fc0 sc0 ls1 ws0">17.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Ocena, <span class="_ _6"> </span>wraz <span class="_ _6"> </span>z <span class="_ _6"> </span>jej <span class="_ _6"> </span>uzasadnie<span class="_ _3"></span>niem, <span class="_ _6"> </span>zarządzania <span class="_ _6"> </span>zasobami <span class="_ _6"> </span>fi<span class="_ _3"></span>nansowymi, <span class="_ _6"> </span>z <span class="_ _6"> </span>uwzględnie<span class="_ _3"></span>niem <span class="_ _6"> </span>zdolności </span></span></div><div class="t m0 x2 h3 y7f ff6 fs0 fc0 sc0 ls0 ws0">wywiązywania <span class="_ _4"></span>się <span class="_ _3"></span>z <span class="_ _4"></span>zaciągniętyc<span class="_ _3"></span>h <span class="_ _3"></span>zobowiązań<span class="_ _3"></span> <span class="_ _3"></span>oraz <span class="_ _4"></span>określen<span class="_ _3"></span>ie <span class="_ _3"></span>ew<span class="_ _3"></span>entualnych <span class="_ _4"></span>zagrożeń <span class="_ _4"></span>i <span class="_ _3"></span>działań, <span class="_ _4"></span>ja<span class="_ _3"></span>kie <span class="_ _3"></span>PZ <span class="_ _4"></span>CORMAY </div><div class="t m0 x2 h9 y80 ff6 fs0 fc0 sc0 ls0 ws0">S.A. podjęła lub zamierza pod<span class="_ _3"></span>jąć w celu przeciwd<span class="_ _3"></span>ziałania tym zag<span class="_ _3"></span>rożeniom<span class="_ _3"></span><span class="ff2"> <span class="_ _9"></span><span class="ls2">..............................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">23<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y81 ff3 fs0 fc0 sc0 ls1 ws0">17.1.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Zarządzanie ryzykiem kur<span class="_ _3"></span>sowym</span></span><span class="ls2">................................................................<span class="_ _3"></span>..............................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">23<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y82 ff3 fs0 fc0 sc0 ls1 ws0">17.2.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Zarządzanie ryzykiem stóp pr<span class="_ _3"></span>ocentowych<span class="_ _3"></span><span class="ff3"> <span class="_ _e"></span><span class="ls2">................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">24<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y83 ff3 fs0 fc0 sc0 ls1 ws0">17.3.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Zarządzanie ryzykiem kred<span class="_ _3"></span>ytowym<span class="_ _3"></span></span></span><span class="ls2">...........................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">24<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y84 ff3 fs0 fc0 sc0 ls1 ws0">17.4.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Zarządzanie ryzykiem zwią<span class="_ _3"></span>zanym z płynno<span class="_ _3"></span>ścią<span class="_ _3"></span><span class="ff3"> <span class="_ _9"></span><span class="ls2">.......................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">25<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y85 ff2 fs0 fc0 sc0 ls1 ws0">18.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Ocena <span class="_ _c"> </span>możliwo<span class="_ _3"></span>ści <span class="_ _c"> </span>realiza<span class="_ _3"></span>cji <span class="_ _c"> </span>zamier<span class="_ _3"></span>zeń <span class="_ _c"> </span>inwestycyjnych, <span class="_ _6"> </span>w <span class="_ _c"> </span>tym <span class="_ _c"> </span>inwestycj<span class="_ _3"></span>i <span class="_ _c"> </span>kapitało<span class="_ _3"></span>wych, <span class="_ _c"> </span>w <span class="_ _6"> </span>porównaniu </span></span></div><div class="t m0 x2 h9 y86 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">wielkości posiadanych środ<span class="_ _3"></span>ków, z uwzględnien<span class="_ _3"></span>iem możliw<span class="_ _3"></span>ych zmian w str<span class="_ _3"></span>ukturze finansowania t<span class="_ _3"></span>ej działalności<span class="_ _3"></span></span> <span class="_ _5"></span>. <span class="_ _5"></span><span class="ls1">27<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x2 h9 y87 ff2 fs0 fc0 sc0 ls1 ws0">19.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Ocena <span class="_ _c"> </span>czynników <span class="_ _c"> </span>i <span class="_ _c"> </span>nietypowych <span class="_ _c"> </span>zda<span class="_ _3"></span>rzeń <span class="_ _c"> </span>mających <span class="_ _c"> </span>wpływ <span class="_ _c"> </span>na <span class="_ _c"> </span>wynik <span class="_ _c"> </span>z <span class="_ _c"> </span>działalności <span class="_ _c"> </span>za <span class="_ _c"> </span>rok <span class="_ _c"> </span>ob<span class="_ _3"></span>rotowy, </span></span></div><div class="t m0 x2 h9 y88 ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">określeniem stopnia wp<span class="_ _3"></span>ływu tych czynników lub n<span class="_ _3"></span>ietypowych zda<span class="_ _3"></span>rzeń na osiągnięty wyni<span class="_ _3"></span>k<span class="_ _3"></span></span> <span class="_ _9"></span><span class="ls2">....................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">27<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y89 ff2 fs0 fc0 sc0 ls1 ws0">20.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Charakterystyka <span class="_ _17"> </span>zewnętrznych<span class="_ _3"></span> <span class="_ _17"> </span>i <span class="_ _17"> </span>wewnętrznych <span class="_ _18"> </span>czynników <span class="_ _17"> </span>istotnych <span class="_ _17"> </span>dla <span class="_ _18"> </span>rozwoju <span class="_ _17"> </span>prze<span class="_ _3"></span>dsiębiorstwa </span></span></div><div class="t m0 x2 h9 y8a ff2 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> CORMAY <span class="_ _3"></span>S.A. <span class="_ _10"></span><span class="ls2">........................................................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">27<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y8b ff2 fs0 fc0 sc0 ls1 ws0">21.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Zmiany w podstawowych za<span class="_ _3"></span>sadach zarządzan<span class="_ _3"></span>ia przedsiębiorstwe<span class="_ _3"></span>m PZ CORMAY S.A. i Grup<span class="_ _3"></span>ą<span class="_ _3"></span><span class="ff2"> <span class="_ _10"></span><span class="ls2">....................<span class="ls0"> <span class="_ _8"></span><span class="ls1">28<span class="fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y8c ff2 fs0 fc0 sc0 ls1 ws0">22.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Wszelkie <span class="_ _4"></span>umowy <span class="_ _4"></span>zawar<span class="_ _3"></span>te <span class="_ _4"></span>międz<span class="_ _3"></span>y <span class="_ _4"></span>PZ <span class="_ _4"></span>CORM<span class="_ _3"></span>AY <span class="_ _4"></span>S.A. <span class="_ _4"></span>a <span class="_ _4"></span>osobam<span class="_ _3"></span>i <span class="_ _4"></span>z<span class="_ _3"></span>arządzającymi, <span class="_ _4"></span>przewidują<span class="_ _3"></span>ce <span class="_ _4"></span>rek<span class="_ _3"></span>ompensatę </span></span></div><div class="t m0 x2 h3 y8d ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">przypadku <span class="_ _1"></span>ich rezygnacji <span class="_ _10"></span>lub<span class="_ _3"></span> <span class="_ _1"></span>zwolnienia z <span class="_ _10"></span>zajmowanego<span class="_ _3"></span> <span class="_ _1"></span>stanowis<span class="_ _3"></span>ka <span class="_ _1"></span>bez <span class="_ _1"></span>ważnej <span class="_ _1"></span>przyczyny lub <span class="_ _10"></span>gd<span class="_ _3"></span>y <span class="_ _1"></span>ich <span class="_ _1"></span>odwołanie lub </span></div><div class="t m0 x2 h9 y8e ff6 fs0 fc0 sc0 ls0 ws0">zwolnienie następuje z po<span class="_ _3"></span>wodu połączenia Spó<span class="_ _3"></span>łki przez pr<span class="_ _3"></span>zejęcie<span class="_ _3"></span><span class="ff2"> <span class="ls2">.............................................................................</span> <span class="_ _8"></span><span class="ls1">28<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x2 h9 y8f ff2 fs0 fc0 sc0 ls1 ws0">23.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Wartość wynagrodzeń<span class="_ _3"></span>, nagród <span class="_ _3"></span>lub <span class="_ _3"></span>korzyści, w <span class="_ _3"></span>tym <span class="_ _3"></span>wynikających <span class="_ _3"></span>z <span class="_ _3"></span>progr<span class="_ _3"></span>amów motywacyjnych <span class="_ _3"></span>lub <span class="_ _3"></span>premiowych<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h3 y90 ff6 fs0 fc0 sc0 ls0 ws0">opartych <span class="_ _15"> </span>na <span class="_ _15"> </span>kapitale <span class="_ _f"> </span>PZ <span class="_ _15"> </span>CORMAY <span class="_ _15"> </span>S.A., <span class="_ _15"> </span>w <span class="_ _15"> </span>szczególnośc<span class="_ _3"></span>i <span class="_ _15"> </span>opar<span class="_ _3"></span>tych <span class="_ _15"> </span>na <span class="_ _15"> </span>obligacjach <span class="_ _15"> </span>z <span class="_ _15"> </span>pr<span class="_ _3"></span>awem <span class="_ _15"> </span>pierwszeństwa,<span class="_ _3"></span> </div><div class="t m0 x2 h3 y91 ff6 fs0 fc0 sc0 ls0 ws0">zamiennych, <span class="_ _1"></span>warrantach subskrypcyjnych, <span class="_ _10"></span>w <span class="_ _1"></span>pieniądzu, naturze <span class="_ _10"></span>lub jakiejkolwiek <span class="_ _10"></span>innej formie, <span class="_ _10"></span>wypła<span class="_ _3"></span>conych, <span class="_ _1"></span>należnych </div><div class="t m0 x2 h3 y92 ff6 fs0 fc0 sc0 ls0 ws0">lub <span class="_ _d"> </span>potencjalnie  należnych, <span class="_ _d"> </span>odrębnie  dla <span class="_ _d"> </span>każdej <span class="_ _d"> </span>z <span class="_ _d"> </span>osób  zarządzających, <span class="_ _d"> </span>nadzorujących  albo <span class="_ _d"> </span>członków <span class="_ _d"> </span>organów<span class="_ _3"></span> </div><div class="t m0 x2 h3 y93 ff6 fs0 fc0 sc0 ls0 ws0">administrujących Spółki w przed<span class="_ _3"></span>siębior<span class="_ _3"></span>stwie Spółki, bez względu<span class="_ _3"></span> na to, czy odpo<span class="_ _3"></span>wiednio<span class="_ _3"></span><span class="ff2"> </span>były one za<span class="_ _3"></span>liczane w koszty, </div><div class="t m0 x2 h3 y94 ff6 fs0 fc0 sc0 ls0 ws0">czy  wynikały <span class="_ _d"> </span>z  podziału <span class="_ _d"> </span>zysku,  a <span class="_ _d"> </span>w  przypadku <span class="_ _d"> </span>gdy  Spółka <span class="_ _d"> </span>jest  jednostką <span class="_ _d"> </span>dominującą,  znaczącym  inwestorem, </div><div class="t m0 x2 h3 y95 ff6 fs0 fc0 sc0 ls0 ws0">wspólnikiem  jednostki <span class="_ _d"> </span>współzale<span class="_ _3"></span>żnej  lub <span class="_ _d"> </span>odpowiednio  jednostką  będącą  stroną <span class="_ _d"> </span>wspólnego  ustalenia  umownego </div><div class="t m0 x2 h3 y96 ff2 fs0 fc0 sc0 ls0 ws0">w rozumieniu <span class="_ _a"></span>obo<span class="ff6">wiązujących<span class="_ _3"></span> <span class="_ _a"></span>Spółkę <span class="_ _a"></span>przepisów <span class="_ _a"></span>o <span class="_ _13"></span>rachun<span class="_ _3"></span>kowości <span class="_ _b"> </span></span>- <span class="_ _a"></span><span class="ff6">oddzielnie <span class="_ _a"></span>informacje <span class="_ _a"></span>o <span class="_ _a"></span>wartości <span class="_ _a"></span>wynagrodzeń </span></div><div class="t m0 x2 h3 y97 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">nagród  otrzymanych  z <span class="_ _d"> </span>tytułu <span class="_ _d"> </span>pełnienia  funkcji <span class="_ _d"> </span>we  władzach <span class="_ _d"> </span>jedn<span class="_ _3"></span>ostek  podporządkowanych; <span class="_ _d"> </span>jeżeli  odpowiednie<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y98 ff6 fs0 fc0 sc0 ls0 ws0">informacje <span class="_ _10"></span>zostały <span class="_ _1"></span>przedstawione <span class="_ _1"></span>w <span class="_ _9"></span>spr<span class="_ _3"></span>awozdaniu <span class="_ _10"></span>finansowym<span class="_ _3"></span> <span class="_ _1"></span><span class="ff2">- <span class="_ _10"></span><span class="ff6">obowiązek <span class="_ _10"></span>uzna<span class="_ _3"></span>je <span class="_ _10"></span>się <span class="_ _10"></span>za <span class="_ _1"></span>spełniony <span class="_ _10"></span>pop<span class="_ _3"></span>rzez <span class="_ _10"></span>wskazanie </span></span></div><div class="t m0 x2 h9 y99 ff2 fs0 fc0 sc0 ls0 ws0">miejsca ich zamieszczenia <span class="_ _3"></span>w spr<span class="_ _3"></span>awozdaniu finansow<span class="_ _3"></span>ym <span class="_ _10"></span><span class="ls2">............................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">28<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y9a ff2 fs0 fc0 sc0 ls1 ws0">24.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacje <span class="_ _a"> </span>o <span class="_ _b"> </span>wszelkich <span class="_ _b"> </span>zobowią<span class="_ _3"></span>zaniach <span class="_ _a"></span>wyni<span class="_ _3"></span>kających <span class="_ _a"> </span>z <span class="_ _b"> </span>emerytu<span class="_ _3"></span>r <span class="_ _a"> </span>i <span class="_ _b"> </span>świadczeń <span class="_ _b"> </span>o <span class="_ _a"></span>podobnym <span class="_ _b"> </span>charakter<span class="_ _3"></span>ze <span class="_ _a"></span>dla </span></span></div><div class="t m0 x2 h3 y9b ff6 fs0 fc0 sc0 ls0 ws0">byłych <span class="_ _3"></span>osób <span class="_ _3"></span>zar<span class="_ _3"></span>ządzających, <span class="_ _3"></span>nad<span class="_ _3"></span>zorujących <span class="_ _4"></span>albo <span class="_ _3"></span>byłych <span class="_ _3"></span>człon<span class="_ _3"></span>ków <span class="_ _4"></span>or<span class="_ _3"></span>ganów <span class="_ _3"></span>administrujących<span class="_ _3"></span> <span class="_ _3"></span>oraz <span class="_ _4"></span>o <span class="_ _3"></span>zobowiązaniach<span class="_ _3"></span> </div><div class="t m0 x2 h3 y9c ff6 fs0 fc0 sc0 ls0 ws0">zaciągniętych  w <span class="_ _d"> </span>związku  z <span class="_ _d"> </span>tymi  emeryturami, <span class="_ _d"> </span>ze  wskazaniem <span class="_ _d"> </span>kwoty <span class="_ _d"> </span>ogółem  dla <span class="_ _d"> </span>każdej  kategorii <span class="_ _d"> </span>organu;  jeżeli </div><div class="t m0 x2 h3 y9d ff6 fs0 fc0 sc0 ls0 ws0">odpowiednie <span class="_ _a"> </span>inform<span class="_ _3"></span>acje <span class="_ _a"> </span>zosta<span class="_ _3"></span>ły <span class="_ _b"> </span>przedstawione <span class="_ _b"> </span>w <span class="_ _a"> </span>sprawozd<span class="_ _3"></span>aniu <span class="_ _b"> </span>finansowym <span class="_ _d"> </span><span class="ff2">- <span class="_ _a"></span></span>obo<span class="_ _3"></span>wiązek <span class="_ _a"> </span>uznaje <span class="_ _b"> </span>się <span class="_ _b"> </span>za <span class="_ _a"> </span>spe<span class="_ _3"></span>łn<span class="ff2">iony<span class="_ _3"></span> </span></div><div class="t m0 x2 h9 y9e ff2 fs0 fc0 sc0 ls0 ws0">poprzez wskazanie mie<span class="_ _3"></span>jsca ich zamieszczenia w <span class="_ _3"></span>sprawozdaniu fin<span class="_ _3"></span>ansowym<span class="_ _3"></span> <span class="_ _e"></span><span class="ls2">.............................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">28<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y9f ff2 fs0 fc0 sc0 ls1 ws0">25.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Określenie  łącznej  liczby  i  wartości  no<span class="_ _3"></span>minalnej  wszystkich  akcj<span class="_ _3"></span>i  PZ  CORMAY  S.A  oraz  akcji  i  udziałów </span></span></div><div class="t m0 x2 h3 ya0 ff6 fs0 fc0 sc0 ls0 ws0">odpowiednio w <span class="_ _10"></span>podm<span class="_ _3"></span>iotach powiązanych Spółki, <span class="_ _1"></span>będących w <span class="_ _1"></span>posiadaniu osób <span class="_ _1"></span>zarządzających i <span class="_ _1"></span>nadzorujących<span class="_ _3"></span> S<span class="_ _1"></span>półki, </div><div class="t m0 x2 h9 ya1 ff6 fs0 fc0 sc0 ls0 ws0">oddzielnie dla każdej osob<span class="_ _3"></span>y<span class="ff2"> <span class="ls2">.........................................................................................................................................</span> <span class="_ _8"></span><span class="ls1">28<span class="fs1 ls0"> </span></span></span></div><div class="t m0 x2 h9 ya2 ff2 fs0 fc0 sc0 ls1 ws0">26.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacje <span class="_ _13"></span>o <span class="_ _4"></span>znanych <span class="_ _13"></span>PZ <span class="_ _13"></span>CORMAY <span class="_ _13"></span>S.A. <span class="_ _13"></span>umowach, <span class="_ _13"></span>w <span class="_ _13"></span>tym <span class="_ _4"></span>za<span class="_ _3"></span>wartych <span class="_ _13"></span>po <span class="_ _4"></span>dniu <span class="_ _13"></span>bilansowym, <span class="_ _a"></span>w <span class="_ _4"></span>wyniku <span class="_ _13"></span>których<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h3 ya3 ff6 fs0 fc0 sc0 ls0 ws0">mogą <span class="_ _f"> </span>w <span class="_ _15"> </span>przyszłoś<span class="_ _3"></span>ci <span class="_ _f"> </span>nastąpić <span class="_ _f"> </span>zmiany <span class="_ _f"> </span>w <span class="_ _15"> </span>propor<span class="_ _3"></span>cjach <span class="_ _f"> </span>posiadanych <span class="_ _f"> </span>akcji <span class="_ _f"> </span>przez <span class="_ _f"> </span>dotychczasowy<span class="_ _3"></span>ch <span class="_ _f"> </span>akcjonariuszy </div><div class="t m0 x2 h9 ya4 ff2 fs0 fc0 sc0 ls0 ws0">i obligatariuszy <span class="_ _e"></span><span class="ls2">..............................................................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">29<span class="fs1 ls0"> </span></span></span></span></div></div><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1519.100000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1496.140000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1461.200000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1438.240000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1415.300000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1380.340000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1357.400000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1322.440000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1299.500000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1264.540000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1241.600000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1206.640000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1183.700000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1160.760000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1125.800000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1090.860000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1055.900000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1020.960000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:986.000000px;width:429.150000px;height:17.480000px;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:137.300000px;bottom:963.060000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:928.100000px;width:429.150000px;height:17.480000px;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:137.300000px;bottom:905.160000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:870.200000px;width:429.150000px;height:17.480000px;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:137.300000px;bottom:847.260000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:812.300000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:777.360000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:754.420000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:731.460000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:696.520000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:673.560000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:650.620000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:627.660000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:604.720000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:581.760000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:558.820000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:535.860000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:512.920000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:489.960000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:467.020000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:432.080000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:409.120000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:386.180000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:363.220000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:340.280000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:305.320000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:282.380000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:259.420000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:224.480000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:201.520000px;width:458.000000px;height:11.480000px;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:137.300000px;bottom:178.580000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:143.630000px;width:429.150000px;height:17.475000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4" class="pf w0 h0" ><div class="pc pc4 w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 xe h3 y70 ff2 fs0 fc0 sc0 ls0 ws0">4 </div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h9 y44 ff2 fs0 fc0 sc0 ls1 ws0">27.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacje o systemie kontr<span class="_ _3"></span>oli program<span class="_ _3"></span>ów akcji pracowniczych<span class="_ _4"></span></span></span><span class="ls2">........................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">29<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y45 ff2 fs0 fc0 sc0 ls1 ws0">28.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Wskazanie:  (i)  daty  zawarcia <span class="_ _d"> </span>przez  PZ  CORMAY  S.A.  umowy  z <span class="_ _d"> </span>firmą  audytorską  o  dokonanie  badania </span></span></div><div class="t m0 x2 h3 ya5 ff2 fs0 fc0 sc0 ls0 ws0">lub <span class="ff6">przeglądu <span class="_ _d"> </span></span>sprawozdania <span class="_ _d"> </span>finansowego <span class="_ _d"> </span>lub <span class="_ _d"> </span>skonsolidowanego <span class="_ _d"> </span>sprawozdania <span class="_ _d"> </span>finansowego <span class="_ _d"> </span>oraz <span class="_ _b"> </span>okr<span class="_ _3"></span>esu, <span class="_ _d"> </span>na <span class="_ _b"> </span>jaki<span class="_ _3"></span> </div><div class="t m0 x2 h3 y75 ff6 fs0 fc0 sc0 ls0 ws0">została <span class="_ _1"></span>zawarta <span class="_ _1"></span>ta <span class="_ _10"></span>um<span class="_ _3"></span>owa, <span class="_ _1"></span>(ii) <span class="_ _1"></span>czy Spółka <span class="_ _10"></span>korzystała z <span class="_ _10"></span>usług wybranej <span class="_ _10"></span>fir<span class="_ _3"></span>my <span class="_ _1"></span>audytorskiej, <span class="_ _1"></span>a <span class="_ _10"></span>jeżel<span class="_ _3"></span>i <span class="_ _1"></span>tak, <span class="_ _1"></span>to <span class="_ _1"></span>w <span class="_ _10"></span>jakim okresie </div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">i jaki był zakres tych usług, (iii) organ<span class="_ _3"></span>u, który dokonał wybo<span class="_ _3"></span>ru firmy audytorskiej, (iv) <span class="_ _3"></span>wynagrodzenia firm<span class="_ _3"></span>y audytorskiej </div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">wypłaconego <span class="_ _3"></span>lub <span class="_ _4"></span>należnego <span class="_ _3"></span>za <span class="_ _4"></span>rok <span class="_ _3"></span>obroto<span class="_ _3"></span>wy <span class="_ _3"></span>i <span class="_ _3"></span>popr<span class="_ _3"></span>zedni <span class="_ _3"></span>rok <span class="_ _4"></span>obrotowy, <span class="_ _3"></span>odrębnie <span class="_ _4"></span>za <span class="_ _3"></span>badanie <span class="_ _4"></span>rocznego <span class="_ _3"></span>sprawozd<span class="_ _3"></span>ania </div><div class="t m0 x2 h3 ya6 ff6 fs0 fc0 sc0 ls0 ws0">finansowego, <span class="_ _a"></span>inne <span class="_ _a"> </span>usługi <span class="_ _a"> </span>ate<span class="_ _3"></span>stacyjne, <span class="_ _b"> </span>w <span class="_ _a"></span>tym <span class="_ _a"></span>przegląd <span class="_ _a"> </span>sprawo<span class="_ _3"></span>zda<span class="_ _3"></span>ni<span class="_ _3"></span>a <span class="_ _a"></span>finansowego, <span class="_ _a"> </span>usługi <span class="_ _a"> </span>dor<span class="_ _3"></span>adztwa <span class="_ _a"></span>podatkoweg<span class="_ _3"></span>o </div><div class="t m0 x2 h3 ya7 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">pozostałe usługi, z<span class="_ _3"></span> tym że ob<span class="_ _3"></span>owiązek uzn<span class="_ _3"></span>aje się<span class="_ _3"></span> za spełniony, <span class="_ _3"></span>jeżeli zostanie<span class="_ _3"></span> wskazane mie<span class="_ _3"></span>jsce za<span class="_ _3"></span>mieszczenia<span class="_ _3"></span> tych </span></div><div class="t m0 x2 h9 ya8 ff2 fs0 fc0 sc0 ls0 ws0">informacji w sprawozdaniu f<span class="_ _3"></span>inansowym.<span class="_ _3"></span> <span class="_ _10"></span><span class="ls2">......................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">29<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 ya9 ff2 fs0 fc0 sc0 ls1 ws0">29.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Oświadczenie Zarządu <span class="_ _3"></span>PZ CORMAY S.A. o rzetelno<span class="_ _3"></span>ści sprawozdań<span class="_ _3"></span><span class="ff2"> <span class="_ _e"></span><span class="ls2">...............................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">30<span class="fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 yaa ff2 fs0 fc0 sc0 ls1 ws0">30.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Informacja Zarządu PZ <span class="_ _3"></span>CORMAY S.A. o wyborze f<span class="_ _3"></span>irmy audytorskie<span class="_ _3"></span>j<span class="ff2"> <span class="ls2">...............................................................</span> <span class="_ _8"></span><span class="ls1">30<span class="fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 y7d ff2 fs0 fc0 sc0 ls1 ws0">31.<span class="fs1 ls0"> <span class="_ _11"> </span><span class="ff6 fs0">Oświadczenie Zarządu <span class="_ _3"></span>PZ CORMAY S.A. o stosowan<span class="_ _3"></span>iu ładu korpor<span class="_ _3"></span>acyjnego<span class="_ _3"></span><span class="ff2"> <span class="_ _8"></span><span class="ls2">.................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">31<span class="fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h9 y7e ff3 fs0 fc0 sc0 ls1 ws0">31.1.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Wskazanie <span class="_ _4"></span>zbioru <span class="_ _4"></span>zasad <span class="_ _4"></span>ładu <span class="_ _4"></span>kor<span class="_ _3"></span>poracyjnego, <span class="_ _4"></span>któremu <span class="_ _4"></span>podlega <span class="_ _4"></span>P<span class="_ _3"></span>Z <span class="_ _4"></span>CORMAY <span class="_ _4"></span>S.A., <span class="_ _3"></span>or<span class="_ _3"></span>az <span class="_ _4"></span>miejsca, <span class="_ _4"></span>gdzie </span></span></div><div class="t m0 xf h9 y7f ff8 fs0 fc0 sc0 ls0 ws0">tekst zbioru zasad jest publ<span class="_ _3"></span>icznie dostępny<span class="_ _3"></span><span class="ff3 ls2">..............................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">31<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 yab ff3 fs0 fc0 sc0 ls1 ws0">31.2.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">W <span class="_ _13"></span>zakresie,<span class="_ _3"></span> <span class="_ _13"></span>w <span class="_ _a"> </span>jakim <span class="_ _13"></span>PZ<span class="_ _3"></span> <span class="_ _13"></span>CORM<span class="_ _3"></span>AY <span class="_ _13"></span>S.A. <span class="_ _a"></span>odstąpiła <span class="_ _a"></span>od <span class="_ _13"></span>postanow<span class="_ _3"></span>ień <span class="_ _a"></span>zbioru <span class="_ _13"></span>zasad<span class="_ _3"></span> <span class="_ _13"></span>ładu<span class="_ _3"></span> <span class="_ _13"></span>korpor<span class="_ _3"></span>acyjnego <span class="_ _b"> </span><span class="ff3">- </span></span></span></div><div class="t m0 xf h9 y81 ff8 fs0 fc0 sc0 ls0 ws0">wskazanie tych postanowień or<span class="_ _3"></span>az wyjaśnienie przy<span class="_ _3"></span>czyn tego odstą<span class="_ _3"></span>pienia<span class="_ _3"></span><span class="ff3"> <span class="_ _5"></span><span class="ls2">..............................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">31<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 yac ff3 fs0 fc0 sc0 ls1 ws0">31.3.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Opis głównych cech stosowanych<span class="_ _3"></span> w przedsiębiorstwie PZ CO<span class="_ _3"></span>RMAY S.A. systemów kontroli we<span class="_ _3"></span>wnętr<span class="_ _3"></span>znej </span></span></div><div class="t m0 xf h4 yad ff8 fs0 fc0 sc0 ls0 ws0">i <span class="_ _17"> </span>zarządzania <span class="_ _19"> </span>ryzykiem <span class="_ _19"> </span>w <span class="_ _19"> </span>odniesieniu <span class="_ _17"> </span>do <span class="_ _19"> </span>procesu <span class="_ _19"> </span>sporządzania <span class="_ _19"> </span>sprawozdań <span class="_ _19"> </span>finansowych </div><div class="t m0 xf h9 yae ff3 fs0 fc0 sc0 ls0 ws0">i <span class="ff8">skonsolidowanych sprawozdań<span class="_ _3"></span> finansowych<span class="_ _3"></span></span><span class="ls2">..........................................................................................</span> <span class="_ _5"></span><span class="ls1">36<span class="ff2 fs1 ls0"> </span></span></div><div class="t m0 x2 h9 yaf ff3 fs0 fc0 sc0 ls1 ws0">31.4.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Wskazanie <span class="_ _c"> </span>akcjonariuszy<span class="_ _3"></span> <span class="_ _c"> </span>posiadających <span class="_ _c"> </span>bezpośr<span class="_ _3"></span>ednio <span class="_ _c"> </span>lub <span class="_ _c"> </span>po<span class="_ _3"></span>średnio <span class="_ _c"> </span>znaczne <span class="_ _c"> </span>pakiet<span class="_ _3"></span>y <span class="_ _c"> </span>akcji <span class="_ _c"> </span>wraz </span></span></div><div class="t m0 xf h4 yb0 ff3 fs0 fc0 sc0 ls5 ws0">ze<span class="ls0"> <span class="ff8">wskazaniem <span class="_ _f"> </span>liczby <span class="_ _f"> </span>posiadanych <span class="_ _f"> </span>przez <span class="_ _f"> </span>te <span class="_ _15"> </span>podm<span class="_ _3"></span>ioty <span class="_ _15"> </span>akcji, <span class="_ _f"> </span>ich <span class="_ _f"> </span>procentowego <span class="_ _f"> </span>udziału <span class="_ _f"> </span>w <span class="_ _15"> </span>ka<span class="_ _3"></span>pitale </span></span></div><div class="t m0 xf h4 yb1 ff8 fs0 fc0 sc0 ls0 ws0">zakładowym, <span class="_ _b"> </span>liczby <span class="_ _b"> </span>głosów<span class="_ _3"></span> <span class="_ _b"> </span>z <span class="_ _a"> </span>ni<span class="_ _3"></span>ch <span class="_ _b"> </span>wynikających <span class="_ _b"> </span>i <span class="_ _b"> </span>ich<span class="_ _3"></span> <span class="_ _b"> </span>procentowego <span class="_ _b"> </span>udziału <span class="_ _d"> </span>w <span class="_ _a"> </span>ogólnej<span class="_ _3"></span> <span class="_ _a"> </span>liczb<span class="_ _3"></span>ie <span class="_ _b"> </span>głosów<span class="_ _3"></span> </div><div class="t m0 xf h9 yb2 ff3 fs0 fc0 sc0 ls0 ws0">na walnym zgromadzeniu<span class="_ _3"></span> <span class="_ _5"></span><span class="ls2">.........................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">36<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 yb3 ff3 fs0 fc0 sc0 ls1 ws0">31.5.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Wskazanie <span class="_ _4"></span>posiadac<span class="_ _3"></span>zy <span class="_ _13"></span>wszelkich <span class="_ _13"></span>papierów <span class="_ _13"></span>wartościowych, <span class="_ _4"></span>któr<span class="_ _3"></span>e <span class="_ _4"></span>dają <span class="_ _13"></span>specjalne <span class="_ _13"></span>uprawnienia <span class="_ _13"></span>kontrolne, </span></span></div><div class="t m0 xf h9 yb4 ff8 fs0 fc0 sc0 ls0 ws0">wraz z opisem tych uprawnień<span class="_ _3"></span><span class="ff3 ls2">..................................................................................................................<span class="ls0"> <span class="_ _5"></span><span class="ls1">36<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 yb5 ff3 fs0 fc0 sc0 ls1 ws0">31.6.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Wskazanie <span class="_ _15"> </span>ws<span class="_ _3"></span>zelkich <span class="_ _f"> </span>ograniczeń <span class="_ _f"> </span>odnośnie <span class="_ _f"> </span>do <span class="_ _15"> </span>wykonywania<span class="_ _3"></span> <span class="_ _15"> </span>pr<span class="_ _3"></span>awa <span class="_ _f"> </span>głosu, <span class="_ _15"> </span>takich <span class="_ _f"> </span>jak <span class="_ _f"> </span>ograniczenie </span></span></div><div class="t m0 xf h4 yb6 ff8 fs0 fc0 sc0 ls0 ws0">wykonywania <span class="_ _4"></span>prawa <span class="_ _4"></span>głosu <span class="_ _4"></span>przez <span class="_ _13"></span>posiadaczy <span class="_ _3"></span>okr<span class="_ _3"></span>eślonej <span class="_ _4"></span>części <span class="_ _4"></span>lub<span class="_ _3"></span> <span class="_ _3"></span>liczby <span class="_ _4"></span>g<span class="_ _3"></span>łosów, <span class="_ _3"></span>og<span class="_ _3"></span>raniczenia <span class="_ _4"></span>czasowe<span class="_ _3"></span> </div><div class="t m0 xf h4 yb7 ff8 fs0 fc0 sc0 ls0 ws0">dotyczące <span class="_ _c"> </span>wykonywania <span class="_ _c"> </span>prawa <span class="_ _c"> </span>głosu <span class="_ _c"> </span>lub <span class="_ _f"> </span>zapisy, <span class="_ _c"> </span>zgodnie <span class="_ _c"> </span>z <span class="_ _c"> </span>którymi <span class="_ _c"> </span>prawa <span class="_ _c"> </span>kapitałowe <span class="_ _c"> </span>związane </div><div class="t m0 xf h9 yb8 ff3 fs0 fc0 sc0 ls0 ws0">z <span class="ff8">papierami wartościowym<span class="_ _3"></span>i są oddzielone o<span class="_ _3"></span>d posiadania papierów <span class="_ _3"></span>wartościowych<span class="_ _3"></span></span> <span class="_ _10"></span><span class="ls2">................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">37<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 yb9 ff3 fs0 fc0 sc0 ls1 ws0">31.7.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Wskazanie <span class="_ _a"></span>wszelkich <span class="_ _13"></span>ogr<span class="_ _3"></span>aniczeń <span class="_ _a"> </span>dotyczących <span class="_ _a"> </span>przenoszenia <span class="_ _a"> </span>prawa <span class="_ _a"> </span>własności <span class="_ _a"> </span>papierów <span class="_ _a"> </span>wartościowych<span class="_ _3"></span> </span></span></div><div class="t m0 xf h9 yba ff3 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> CORMAY <span class="_ _3"></span>S.A.<span class="ls2">.....................................................................................................................................</span> <span class="_ _5"></span><span class="ls1">37<span class="ff2 fs1 ls0"> </span></span></span></div><div class="t m0 x2 h9 ybb ff3 fs0 fc0 sc0 ls1 ws0">31.8.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span><span class="ff8 fs0">Opis <span class="_ _15"> </span>zasad <span class="_ _15"> </span>dotyczących <span class="_ _15"> </span>powoł<span class="_ _3"></span>ywania <span class="_ _15"> </span>i <span class="_ _15"> </span>odwoływania <span class="_ _15"> </span>osób <span class="_ _15"> </span>za<span class="_ _3"></span>rządzających <span class="_ _15"> </span>oraz <span class="_ _15"> </span>ich <span class="_ _15"> </span>upr<span class="_ _3"></span>awnień, <span class="_ _15"> </span>w </span></span></div><div class="t m0 xf h9 ybc ff8 fs0 fc0 sc0 ls0 ws0">szczególności prawa do p<span class="_ _3"></span>odjęcia decyzji o emisj<span class="_ _3"></span>i lub wykupie akcji<span class="_ _3"></span><span class="ff3"> <span class="_ _5"></span><span class="ls2">........................................................<span class="_ _3"></span><span class="ls0"> <span class="_ _8"></span><span class="ls1">37<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 ybd ff3 fs0 fc0 sc0 ls1 ws0">31.9.<span class="ff2 fs1 ls0"> <span class="_ _12"> </span></span><span class="ls0">Opis zasad zmiany statutu<span class="_ _3"></span> PZ CORMAY S.A.<span class="_ _3"></span> <span class="_ _1"></span><span class="ls2">.........................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">37<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x2 h9 ybe ff3 fs0 fc0 sc0 ls1 ws0">31.10.<span class="ff2 fs1 ls0"> <span class="_ _1a"> </span><span class="ff8 fs0">Sposób <span class="_ _13"></span>działan<span class="_ _3"></span>ia <span class="_ _a"> </span>walnego <span class="_ _a"></span>zgromadzenia <span class="_ _a"> </span>i <span class="_ _a"></span>jego <span class="_ _13"></span>zasadni<span class="_ _3"></span>cze <span class="_ _a"> </span>uprawnienia <span class="_ _a"> </span>oraz <span class="_ _a"> </span>opis <span class="_ _a"></span>praw <span class="_ _13"></span>ak<span class="_ _3"></span>cjonariuszy </span></span></div><div class="t m0 xf h4 ybf ff3 fs0 fc0 sc0 ls0 ws0">i <span class="ff8">sposobu <span class="_ _13"></span>ich <span class="_ _13"></span>wykony<span class="_ _3"></span>wania, <span class="_ _13"></span>w <span class="_ _13"></span>s<span class="_ _3"></span>zczególności <span class="_ _13"></span>zasady <span class="_ _a"></span>wynikające <span class="_ _13"></span>z <span class="_ _13"></span>regulam<span class="_ _3"></span>inu <span class="_ _13"></span>walnego <span class="_ _13"></span>zgr<span class="_ _3"></span>omadzenia, </span></div><div class="t m0 xf h4 yc0 ff8 fs0 fc0 sc0 ls0 ws0">jeżeli <span class="_ _4"></span>taki <span class="_ _4"></span>regulamin <span class="_ _13"></span>został <span class="_ _4"></span>uchwalony, <span class="_ _4"></span>o <span class="_ _13"></span>ile <span class="_ _4"></span>informacje <span class="_ _4"></span>w <span class="_ _13"></span>tym <span class="_ _13"></span>zakresie <span class="_ _4"></span>nie <span class="_ _4"></span>wynikają <span class="_ _13"></span>wprost <span class="_ _4"></span>z <span class="_ _4"></span>przepisów </div><div class="t m0 xf h9 yc1 ff3 fs0 fc0 sc0 ls0 ws0">prawa <span class="_ _5"></span><span class="ls2">........................................................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">37<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y98 ff3 fs0 fc0 sc0 ls1 ws0">31.11.<span class="ff2 fs1 ls0"> <span class="_ _1a"> </span><span class="ff8 fs0">Opis działan<span class="_ _3"></span>ia <span class="_ _3"></span>organów <span class="_ _3"></span>zarządza<span class="_ _3"></span>jących, <span class="_ _3"></span>nadzorujących <span class="_ _3"></span>lub <span class="_ _3"></span>admini<span class="_ _3"></span>strujących <span class="_ _3"></span>PZ <span class="_ _3"></span>CORMAY <span class="_ _3"></span>S.A. <span class="_ _3"></span>oraz <span class="_ _3"></span>ich<span class="_ _3"></span> </span></span></div><div class="t m0 xf h4 y99 ff8 fs0 fc0 sc0 ls0 ws0">komitetów, <span class="_ _4"></span>wra<span class="_ _3"></span>z <span class="_ _4"></span>ze <span class="_ _13"></span>wskazaniem <span class="_ _13"></span>składu <span class="_ _13"></span>osobowego <span class="_ _13"></span>tych <span class="_ _4"></span>organó<span class="_ _3"></span>w <span class="_ _13"></span>i <span class="_ _4"></span>zmian, <span class="_ _13"></span>które <span class="_ _13"></span>w <span class="_ _4"></span>nich <span class="_ _13"></span>zaszły <span class="_ _4"></span>w <span class="_ _13"></span>ciągu </div><div class="t m0 xf h9 yc2 ff3 fs0 fc0 sc0 ls0 ws0">ostatniego roku obrotowego<span class="_ _3"></span> <span class="_ _1"></span><span class="ls2">.....................................................................................................................<span class="ls0"> <span class="_ _8"></span><span class="ls1">37<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x2 h9 y9b ff3 fs0 fc0 sc0 ls1 ws0">31.12.<span class="ff2 fs1 ls0"> <span class="_ _1a"> </span><span class="ff8 fs0">Informacje dotyczące Kom<span class="_ _3"></span>itetu Audytu Rady Nadzor<span class="_ _3"></span>czej PZ COR<span class="_ _3"></span>MAY S.A.<span class="_ _3"></span><span class="ff3"> <span class="_ _e"></span><span class="ls2">................................<span class="_ _3"></span>..........<span class="ls0"> <span class="_ _8"></span><span class="ls1">38<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x2 h3 yc3 ff2 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x2 he yc4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 yc5 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff5 fs0"> </span></div></div><a class="l" href="#pf1d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1507.100000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:1484.140000px;width:458.000000px;height:11.480000px;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:137.300000px;bottom:1461.200000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:1438.240000px;width:458.000000px;height:11.480000px;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:137.300000px;bottom:1415.300000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:1392.340000px;width:458.000000px;height:11.480000px;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:137.300000px;bottom:1369.400000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:1346.440000px;width:458.000000px;height:11.480000px;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:137.300000px;bottom:1311.500000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:1276.540000px;width:429.150000px;height:17.480000px;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:137.300000px;bottom:1241.600000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:1206.640000px;width:429.150000px;height:17.480000px;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:137.300000px;bottom:1183.700000px;width:458.000000px;height:11.470000px;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:137.300000px;bottom:1148.760000px;width:429.150000px;height:17.470000px;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:137.300000px;bottom:1125.800000px;width:458.000000px;height:11.480000px;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:137.300000px;bottom:1090.860000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1067.900000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1044.960000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1010.000000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:987.060000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:964.100000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:941.160000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:906.200000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:883.260000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:848.300000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:825.360000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:802.420000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:779.460000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:744.520000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:721.560000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:686.620000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:663.660000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:628.720000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:593.760000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:570.820000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:547.860000px;width:458.000000px;height:11.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:524.920000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:489.960000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:467.020000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:444.080000px;width:458.000000px;height:11.470000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:409.120000px;width:429.150000px;height:17.480000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf26" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:374.180000px;width:429.150000px;height:17.470000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf5" class="pf w0 h0" ><div class="pc pc5 w0 h0"><img class="bi xb yc6 w6 hf" alt="" src="data:image/png;base64,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class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 xe h3 y70 ff2 fs0 fc0 sc0 ls0 ws0">5 </div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y72 ff5 fs0 fc0 sc0 ls1 ws0">1.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff7">Zasady spor<span class="_ _3"></span>ządzenia sprawozdania Z<span class="_ _3"></span>arządu <span class="_ _3"></span><span class="ff5">PZ CORMAY S.A. <span class="_ _3"></span></span>z działalno<span class="_ _3"></span>ści Spółki<span class="ff5"> </span></span></span></div><div class="t m0 x2 h5 y45 ff6 fs0 fc0 sc0 ls0 ws0">Niniejsze sprawozdan<span class="_ _3"></span>ie Zar<span class="_ _3"></span>ządu PZ <span class="_ _3"></span>CORMAY S.A. <span class="_ _3"></span>z <span class="_ _3"></span>działalnośc<span class="_ _3"></span>i PZ CORMA<span class="_ _3"></span>Y S.A. (<span class="_ _3"></span>„<span class="ff7">Spółka<span class="_ _3"></span></span>”) w <span class="_ _3"></span>okresie od <span class="_ _3"></span>dnia 1<span class="_ _3"></span><span class="ff2"> stycznia </span></div><div class="t m0 x2 h3 ya5 ff2 fs0 fc0 sc0 ls1 ws0">20<span class="ls0">24 <span class="_ _b"> </span>roku <span class="_ _d"> </span>do <span class="_ _b"> </span>dnia <span class="_ _b"> </span>31 <span class="_ _b"> </span>grud<span class="_ _3"></span>nia <span class="_ _b"> </span>2024 <span class="_ _d"> </span>roku <span class="_ _b"> </span><span class="ff6">zostało <span class="_ _b"> </span>sporządzon<span class="_ _3"></span></span>e <span class="_ _b"> </span>zgo<span class="_ _3"></span>dnie <span class="_ _b"> </span><span class="ls5">z <span class="_ _b"> </span></span>ar<span class="_ _3"></span>t. <span class="_ _b"> </span>49 <span class="_ _d"> </span>ustawy <span class="_ _a"> </span><span class="ff6">z <span class="_ _d"> </span>dnia <span class="_ _b"> </span>29 <span class="_ _b"> </span>września <span class="_ _d"> </span>1994</span> <span class="_ _b"> </span>roku </span></div><div class="t m0 x2 h3 y75 ff2 fs0 fc0 sc0 ls0 ws0">o <span class="ff6">rachunkowości <span class="_ _3"></span>(<span class="_ _3"></span></span>Dz. <span class="_ _3"></span>U.<span class="_ _3"></span> <span class="_ _3"></span>z <span class="_ _4"></span>2023 <span class="_ _4"></span>roku<span class="_ _3"></span> <span class="_ _3"></span><span class="ff6">poz. <span class="_ _3"></span>12<span class="_ _3"></span>0 <span class="_ _4"></span>z <span class="_ _3"></span>późn. <span class="_ _4"></span>zm.) <span class="_ _4"></span></span>oraz <span class="_ _4"></span>z <span class="_ _3"></span><span class="ff6">§</span> <span class="_ _4"></span><span class="ls1">70</span> <span class="_ _3"></span><span class="ff6">rozporząd<span class="_ _3"></span>zeni</span>a <span class="_ _4"></span><span class="ff6">Ministra <span class="_ _4"></span>Finansów <span class="_ _4"></span>z</span> <span class="_ _4"></span>dnia <span class="_ _3"></span>29<span class="_ _3"></span> <span class="_ _3"></span>marca </div><div class="t m0 x2 h3 y76 ff2 fs0 fc0 sc0 ls1 ws0">2018<span class="ls0"> <span class="_ _f"> </span>roku <span class="_ _f"> </span><span class="ff6">w <span class="_ _f"> </span>sprawie <span class="_ _f"> </span>infor<span class="_ _3"></span>macji <span class="_ _f"> </span>bieżący<span class="_ _3"></span>ch <span class="_ _f"> </span>i <span class="_ _f"> </span>okresowych<span class="_ _3"></span> <span class="_ _f"> </span>przekazywanych<span class="_ _3"></span> <span class="_ _f"> </span>przez <span class="_ _f"> </span>emitentó<span class="_ _3"></span>w <span class="_ _f"> </span>papierów <span class="_ _f"> </span>war<span class="_ _3"></span>tościowych </span></span></div><div class="t m0 x2 h3 y77 ff2 fs0 fc0 sc0 ls0 ws0">oraz <span class="ff6">warunków  uznawania  za  równoważne  informacj<span class="_ _3"></span>i  wymaganych  przepisami  prawa  państwa  niebędącego  państwem<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 yc7 ff6 fs0 fc0 sc0 ls0 ws0">członkowskim (Dz.<span class="ff2"> <span class="ls6">U.</span> <span class="ls5">z <span class="ls1">2018 </span></span>po<span class="_ _3"></span>z. 7<span class="_ _3"></span>57). </span></div><div class="t m0 x2 h5 y79 ff2 fs0 fc0 sc0 ls0 ws0">PZ CORMAY <span class="ff6">S.A. wraz jedn<span class="_ _3"></span>ostkami zależnymi okr<span class="_ _3"></span>eślana jest w d<span class="_ _3"></span>alszej części sprawozd<span class="_ _3"></span>ania jako „<span class="_ _3"></span><span class="ff5">Gru<span class="_ _3"></span>pa</span><span class="ls7">”.</span></span> </div><div class="t m0 x2 h5 yc8 ff5 fs0 fc0 sc0 ls1 ws0">2.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff5">Z<span class="ff7">asady spo<span class="_ _3"></span>rządzenia </span>roczn<span class="_ _3"></span>ego sprawozdan<span class="_ _3"></span>ia finansowego </span></span></div><div class="t m0 x2 h3 yc ff6 fs0 fc0 sc0 ls0 ws0">Podstawowe <span class="_ _1"></span>zasady <span class="_ _10"></span>spor<span class="_ _3"></span>ządzania <span class="_ _1"></span>rocznego <span class="_ _10"></span>sprawoz<span class="_ _3"></span>dania <span class="_ _1"></span>finanso<span class="_ _3"></span>wego <span class="_ _10"></span>został<span class="_ _3"></span>y <span class="_ _10"></span>przedstaw<span class="_ _3"></span>ione <span class="_ _1"></span>w <span class="ff2">notach <span class="_ _10"></span><span class="ls1">6 <span class="_ _1"></span><span class="ff6 ls0">–<span class="ff2"> <span class="_ _10"></span>10<span class="_ _3"></span> <span class="_ _10"></span>sprawozdan<span class="_ _3"></span>ia </span></span></span></span></div><div class="t m0 x2 h3 yc9 ff6 fs0 fc0 sc0 ls0 ws0">finansowego Spółki za rok zakoń<span class="_ _3"></span>czony 31 grud<span class="_ _3"></span>nia 20<span class="ff2">24 <span class="_ _3"></span>roku. </span></div><div class="t m0 x2 h5 yca ff5 fs0 fc0 sc0 ls1 ws0">3.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff7">Omówienie <span class="_ _16"> </span>podstawowych <span class="_ _1c"> </span>wielkości <span class="_ _1c"> </span>ekonomiczno<span class="_ _3"></span><span class="ff5">-fin<span class="_ _3"></span>ansowych <span class="_ _1c"> </span>ujawnionyc<span class="_ _3"></span>h <span class="_ _1c"> </span>w <span class="_ _1c"> </span>rocznym <span class="_ _1c"> </span>sprawozdan<span class="_ _3"></span>iu </span></span></span></div><div class="t m0 x10 h5 ycb ff7 fs0 fc0 sc0 ls0 ws0">finansowym<span class="_ _3"></span>, <span class="_ _3"></span>w <span class="_ _4"></span>szczegó<span class="_ _3"></span>lności <span class="_ _3"></span>opis <span class="_ _4"></span>czynn<span class="_ _3"></span>ików <span class="_ _4"></span>i <span class="_ _4"></span>zdarzeń, <span class="_ _3"></span>w <span class="_ _4"></span>tym <span class="_ _4"></span>o <span class="_ _4"></span>nietypowym <span class="_ _4"></span>char<span class="_ _3"></span>akterze, <span class="_ _3"></span>mający<span class="_ _3"></span>ch <span class="_ _4"></span>znaczący </div><div class="t m0 x10 h5 ycc ff7 fs0 fc0 sc0 ls0 ws0">wpływ <span class="_ _b"> </span>na <span class="_ _b"> </span>działalność <span class="_ _b"> </span>PZ <span class="_ _b"> </span>COR<span class="_ _3"></span>MAY <span class="_ _b"> </span>S.A. <span class="_ _b"> </span>i <span class="_ _b"> </span>sprawozd<span class="_ _3"></span>anie <span class="_ _b"> </span>finansowe<span class="_ _4"></span>, <span class="_ _a"> </span>w <span class="_ _b"> </span>tym<span class="_ _3"></span> <span class="_ _a"> </span>n<span class="_ _3"></span>a <span class="_ _b"> </span>osiągnięte <span class="_ _b"> </span>przez <span class="_ _b"> </span>Spółkę <span class="_ _b"> </span>zyski<span class="_ _3"></span> </div><div class="t m0 x10 h5 ycd ff5 fs0 fc0 sc0 ls0 ws0">lub ponies<span class="_ _3"></span>ione straty w roku obrotowym<span class="_ _3"></span> </div><div class="t m0 x2 h3 yce ff2 fs0 fc0 sc0 ls1 ws0">3.1.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Sprawozdanie z zysków i <span class="_ _3"></span>strat<span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 ycf ff2 fs0 fc0 sc0 ls0 ws0">Wybrane dane ze sprawozdan<span class="_ _3"></span>ia z <span class="ff6">r<span class="_ _3"></span>achunku zysków</span> i <span class="ff6">str<span class="_ _3"></span>at Spółki pr<span class="_ _3"></span>zedstawiają się następująco:<span class="_ _3"></span></span> </div></div><div class="c x2 yb1 w7 h10"><div class="t m0 x11 h11 yd0 ff5 fs3 fc2 sc0 ls0 ws0">Pozycja </div></div><div class="c x12 yb1 w8 h10"><div class="t m0 x13 h11 yd1 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 yd2 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x15 yb1 w9 h10"><div class="t m0 x13 h11 yd3 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 yd1 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div><div class="t m0 x16 h11 yd2 ff5 fs3 fc2 sc0 ls0 ws0">(dane </div><div class="t m0 x14 h11 yd4 ff7 fs3 fc2 sc0 ls0 ws0">przekształcone)<span class="_ _1"></span><span class="ff5"> </span></div></div><div class="c x17 yb1 wa h10"><div class="t m0 x18 h11 yd0 ff5 fs3 fc2 sc0 ls0 ws0">Zmiana </div></div><div class="c x19 yb1 w9 h10"><div class="t m0 x1a h11 yd0 ff5 fs3 fc2 sc0 ls0 ws0">Zmiana % </div></div><div class="c x2 yd5 w7 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Przychody ze <span class="ff7">sprz<span class="_ _1"></span>edaży<span class="ff5"> </span></span></div></div><div class="c x12 yd5 w8 h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">61 070 </div></div><div class="c x15 yd5 w9 h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">54 331 </div></div><div class="c x17 yd5 wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">6 739 </div></div><div class="c x19 yd5 w9 h12"><div class="t m0 x1d hd yd7 ff2 fs3 fc0 sc0 ls0 ws0">12% </div></div><div class="c x2 yd8 w7 h13"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Koszt własny spr<span class="_ _1"></span>zedaży<span class="ff5"> </span></div></div><div class="c x12 yd8 w8 h13"><div class="t m0 x1b hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">43 187 </div></div><div class="c x15 yd8 w9 h13"><div class="t m0 x1b hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">37 004 </div></div><div class="c x17 yd8 wa h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">6 183 </div></div><div class="c x19 yd8 w9 h13"><div class="t m0 x1d hd yd4 ff2 fs3 fc0 sc0 ls0 ws0">17% </div></div><div class="c x2 yda w7 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Zysk brutto ze <span class="_ _1"></span>sprzedaży<span class="ff5"> </span></div></div><div class="c x12 yda w8 h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">17 883 </div></div><div class="c x15 yda w9 h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">17 327 </div></div><div class="c x17 yda wa h12"><div class="t m0 x1e hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">556 </div></div><div class="c x19 yda w9 h12"><div class="t m0 x1f hd yd7 ff2 fs3 fc0 sc0 ls8 ws0">3%<span class="ls0"> </span></div></div><div class="c x2 ydb w7 h13"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Koszty sprzeda<span class="_ _1"></span>ży<span class="ff5"> </span></div></div><div class="c x12 ydb w8 h13"><div class="t m0 x1b hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">12 573 </div></div><div class="c x15 ydb w9 h13"><div class="t m0 x1b hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">10 745 </div></div><div class="c x17 ydb wa h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">1 828 </div></div><div class="c x19 ydb w9 h13"><div class="t m0 x1d hd yd4 ff2 fs3 fc0 sc0 ls0 ws0">17% </div></div><div class="c x2 ydc w7 h14"><div class="t m0 x11 h11 ydd ff7 fs3 fc0 sc0 ls0 ws0">Koszty zarządu<span class="ff5"> </span></div></div><div class="c x12 ydc w8 h14"><div class="t m0 x1c hd ydd ff2 fs3 fc0 sc0 ls0 ws0">5 855 </div></div><div class="c x15 ydc w9 h14"><div class="t m0 x1c hd ydd ff2 fs3 fc0 sc0 ls0 ws0">6 410 </div></div><div class="c x17 ydc wa h14"><div class="t m0 x20 hd ydd ff2 fs3 fc0 sc0 ls0 ws0">(555) </div></div><div class="c x19 ydc w9 h14"><div class="t m0 x21 hd yd7 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">9%</span> </div></div><div class="c x2 yde w7 h13"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Koszty badań i <span class="_ _1"></span>rozwoju<span class="ff5"> </span></div></div><div class="c x12 yde w8 h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">4 077 </div></div><div class="c x15 yde w9 h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">3 628 </div></div><div class="c x17 yde wa h13"><div class="t m0 x1e hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">449 </div></div><div class="c x19 yde w9 h13"><div class="t m0 x1d hd yd4 ff2 fs3 fc0 sc0 ls0 ws0">12% </div></div><div class="c x2 ydf w7 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">EBIT* </div></div><div class="c x12 ydf w8 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(3 335) </div></div><div class="c x15 ydf w9 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(3 334) </div></div><div class="c x17 ydf wa h12"><div class="t m0 x23 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(1) </div></div><div class="c x19 ydf w9 h12"><div class="t m0 x1f hd yd7 ff2 fs3 fc0 sc0 ls8 ws0">0%<span class="ls0"> </span></div></div><div class="c x2 ye0 w7 h13"><div class="t m0 x11 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">EBITDA** </div></div><div class="c x12 ye0 w8 h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">1 094 </div></div><div class="c x15 ye0 w9 h13"><div class="t m0 x1e hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">541 </div></div><div class="c x17 ye0 wa h13"><div class="t m0 x1e hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">553 </div></div><div class="c x19 ye0 w9 h13"><div class="t m0 x1c hd yd4 ff2 fs3 fc0 sc0 ls0 ws0">102% </div></div><div class="c x2 ye1 w7 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Zysk (strata) netto<span class="_ _1"></span> </div></div><div class="c x12 ye1 w8 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(4 624) </div></div><div class="c x15 ye1 w9 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(1 942) </div></div><div class="c x17 ye1 wa h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(2 682) </div></div><div class="c x19 ye1 w9 h12"><div class="t m0 x1c hd yd7 ff2 fs3 fc0 sc0 ls0 ws0">138% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 hd ye2 ff2 fs3 fc0 sc0 ls0 ws0">* Zysk (strata) oper<span class="_ _1"></span>acyjny/a. </div><div class="t m0 x2 hd ye3 ff6 fs3 fc0 sc0 ls0 ws0">** <span class="_ _10"></span>E<span class="_ _3"></span>BITDA <span class="_ _1"></span>została <span class="_ _1"></span>zdefiniowana <span class="_ _10"></span>przez Zarząd <span class="_ _10"></span>Spółki jako <span class="_ _10"></span>zysk (strata) <span class="_ _10"></span>z działalności<span class="_ _1"></span> <span class="_ _1"></span>operacyjnej powiększony <span class="_ _10"></span>o<span class="_ _3"></span> k<span class="_ _1"></span>oszty <span class="_ _1"></span>amortyzacji <span class="_ _10"></span>za<span class="_ _3"></span> <span class="_ _1"></span>okres. <span class="_ _10"></span>E<span class="_ _3"></span>BITDA <span class="_ _10"></span>n<span class="_ _3"></span>ie je<span class="_ _1"></span>st </div><div class="t m0 x2 hd ye4 ff6 fs3 fc0 sc0 ls0 ws0">wskaźnikiem <span class="_ _a"> </span>wyników <span class="_ _a"> </span>działalności <span class="_ _a"> </span>obliczanym <span class="_ _a"> </span>zgodnie <span class="_ _a"> </span>z<span class="_ _3"></span> <span class="_ _a"> </span>MSSF. <span class="_ _b"> </span>EBITDA <span class="_ _a"> </span>należy <span class="_ _a"> </span>postrzegać <span class="_ _b"> </span>jako <span class="_ _a"> </span>dodatek, <span class="_ _a"> </span>a<span class="_ _4"></span><span class="ff2"> </span>nie <span class="_ _a"> </span>zastępstwo <span class="_ _a"> </span>dla <span class="_ _b"> </span>wyników <span class="_ _a"> </span>działalności<span class="_ _1"></span> </div><div class="t m0 x2 hd ye5 ff6 fs3 fc0 sc0 ls0 ws0">przedstawionych z<span class="_ _1"></span>godnie z MSSF. <span class="_ _1"></span>Należy również <span class="_ _1"></span>zachować ostrożność przy poró<span class="_ _1"></span>wnywaniu EBITDA <span class="_ _1"></span>Spółki z EBITD<span class="_ _1"></span>A innych spół<span class="_ _1"></span>ek.<span class="ff2"> </span></div><div class="t m0 x2 h3 ye6 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _13"></span>2024 <span class="_ _13"></span>roku <span class="_ _13"></span>Spółka <span class="_ _13"></span>odnotowała<span class="_ _3"></span> <span class="_ _13"></span>wzrost <span class="_ _13"></span>przychodów <span class="_ _a"></span>ze <span class="_ _13"></span>sprzedaży <span class="_ _13"></span>o <span class="_ _13"></span>12<span class="_ _3"></span>% <span class="_ _13"></span>w <span class="_ _13"></span>porównaniu <span class="_ _13"></span>do <span class="_ _13"></span>roku <span class="_ _a"></span>poprzedniego, <span class="_ _13"></span>osiągając<span class="_ _3"></span> </div><div class="t m0 x2 h3 ye7 ff6 fs0 fc0 sc0 ls0 ws0">wartość <span class="_ _10"></span>61<span class="ff2"> <span class="ls1">070</span> tys.<span class="_ _3"></span> </span>PLN. <span class="_ _1"></span>Wzrost <span class="_ _1"></span>sprzedaży <span class="_ _10"></span>był<span class="_ _3"></span> <span class="_ _10"></span>głównie<span class="_ _3"></span> <span class="_ _10"></span>wynik<span class="_ _3"></span>iem <span class="_ _10"></span>z<span class="_ _3"></span>większenia <span class="_ _1"></span>sprzedaży <span class="_ _10"></span>na<span class="_ _3"></span> <span class="_ _10"></span>rynku krajowym <span class="_ _10"></span>(+5 <span class="_ _1"></span>195 <span class="_ _10"></span>ty<span class="_ _3"></span>s. <span class="_ _1"></span>PLN, </div><div class="t m0 x2 h3 ye8 ff2 fs0 fc0 sc0 ls0 ws0">+28%), <span class="_ _3"></span>do <span class="_ _4"></span>czego <span class="_ _3"></span>przycz<span class="_ _3"></span>y<span class="ff6">niło <span class="_ _3"></span>się <span class="_ _4"></span>poszerzenie <span class="_ _4"></span>oferty <span class="_ _3"></span>hand<span class="_ _3"></span>lowej <span class="_ _3"></span>ora<span class="_ _3"></span>z <span class="_ _3"></span>zintensyfiko<span class="_ _3"></span>wanie <span class="_ _3"></span>działań <span class="_ _4"></span>marketingowych <span class="_ _4"></span>mających <span class="_ _4"></span>na </span></div><div class="t m0 x2 h3 ye9 ff6 fs0 fc0 sc0 ls0 ws0">celu <span class="_ _13"></span>jej <span class="_ _13"></span>promowan<span class="_ _3"></span>ie <span class="_ _13"></span>przez <span class="_ _13"></span>zreor<span class="_ _3"></span>ganizowany <span class="_ _13"></span>i <span class="_ _13"></span>wzmocnion<span class="_ _3"></span>y <span class="_ _13"></span>zespó<span class="_ _3"></span>ł <span class="_ _13"></span>sprzedażowy. <span class="_ _13"></span>Pomimo<span class="_ _3"></span> <span class="_ _13"></span>trudności <span class="_ _13"></span>w <span class="_ _13"></span>posta<span class="_ _3"></span>ci <span class="_ _13"></span>ograniczenia<span class="_ _3"></span> </div><div class="t m0 x2 h3 yea ff6 fs0 fc0 sc0 ls0 ws0">możliwości <span class="_ _3"></span>spr<span class="_ _3"></span>zedaży <span class="_ _3"></span>na <span class="_ _4"></span>rynku <span class="_ _3"></span>r<span class="_ _3"></span>osyjskim <span class="_ _3"></span>w <span class="_ _3"></span>efe<span class="_ _4"></span>kcie <span class="_ _3"></span>nałożon<span class="_ _3"></span>ych <span class="_ _3"></span>san<span class="_ _3"></span>kcji <span class="_ _3"></span>i <span class="_ _3"></span>przedłużają<span class="_ _3"></span>cego <span class="_ _3"></span>się <span class="_ _4"></span>kryzy<span class="_ _3"></span>su <span class="_ _3"></span>na <span class="_ _4"></span>niektórych <span class="_ _3"></span>rynkach </div><div class="t m0 x2 h3 yeb ff6 fs0 fc0 sc0 ls0 ws0">afrykańskich <span class="_ _13"></span>Spółka <span class="_ _4"></span>odnotowała <span class="_ _13"></span>wzrost <span class="_ _4"></span>przychod<span class="_ _3"></span>ów <span class="_ _4"></span>na <span class="_ _4"></span>ryn<span class="_ _3"></span>kach <span class="_ _4"></span>zagr<span class="_ _3"></span>anicznych <span class="_ _4"></span>(+1 <span class="_ _4"></span>544 <span class="_ _13"></span>tys. <span class="_ _4"></span>PLN, <span class="_ _13"></span>+4%). <span class="_ _4"></span>Spółka <span class="_ _13"></span>prowadziła </div><div class="t m0 x2 h3 yec ff6 fs0 fc0 sc0 ls0 ws0">zintensyfikowane <span class="_ _d"> </span>działania  sprzedażowe <span class="_ _d"> </span>związane <span class="_ _d"> </span>m.in. <span class="_ _d"> </span>z<span class="ff2"> <span class="_ _d"> </span>sukcesywnym<span class="_ _3"></span> <span class="_ _d"> </span>uzyskiwaniem <span class="_ _d"> </span>rejestracji <span class="_ _d"> </span>na <span class="_ _d"> </span>kolejnych <span class="_ _d"> </span>rynkach<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 yed ff2 fs0 fc0 sc0 ls0 ws0">dla wprowadzonych  w <span class="_ _d"> </span><span class="ff6">ostatnich  latach <span class="_ _b"> </span>do<span class="_ _3"></span> <span class="_ _d"> </span>oferty  analizatorów <span class="_ _d"> </span>biochemicznych.  Atrakcyjna  oferta <span class="_ _d"> </span>produktowa <span class="_ _d"> </span>pozwalała<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 yee ff2 fs0 fc0 sc0 ls0 ws0">sprzedawcom i <span class="ff6">dystrybutor<span class="_ _3"></span>om Spółki skutecznie ry<span class="_ _3"></span>walizować na gl<span class="_ _3"></span>obalnym rynku diag<span class="_ _3"></span>nostyki.<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 yef ff6 fs0 fc0 sc0 ls0 ws0">Wraz <span class="_ _3"></span>ze <span class="_ _3"></span>wzro<span class="_ _3"></span>stem <span class="_ _3"></span>przychodów <span class="_ _4"></span>z<span class="_ _3"></span>e <span class="_ _3"></span>sprzedaży <span class="_ _4"></span>Spółka <span class="_ _3"></span>odnotowała <span class="_ _4"></span>wzrost <span class="_ _4"></span>kosztu <span class="_ _3"></span>własnego <span class="_ _4"></span>sprzedaży <span class="_ _4"></span>na <span class="_ _3"></span>poziomie <span class="_ _4"></span>+17% <span class="_ _3"></span>(+6 </div><div class="t m0 x2 h3 yf0 ff2 fs0 fc0 sc0 ls0 ws0">183 <span class="_ _a"></span>tys. <span class="_ _a"></span>PLN). <span class="_ _a"> </span>Z<span class="ff6">ysk<span class="_ _3"></span> <span class="_ _a"></span>brutto <span class="_ _a"></span>ze <span class="_ _a"></span>s<span class="_ _3"></span>przedaży <span class="_ _a"></span>wzrósł <span class="_ _a"> </span>o <span class="_ _a"> </span>55<span class="_ _3"></span>6 <span class="_ _a"></span>tys. <span class="_ _a"></span>PLN<span class="_ _3"></span> <span class="_ _a"></span>(+3%) <span class="_ _a"></span>w <span class="_ _a"></span>porównaniu <span class="_ _a"> </span>z <span class="_ _a"> </span>r<span class="_ _3"></span>okiem <span class="_ _b"> </span>2023. <span class="_ _a"></span>Marża <span class="_ _a"></span>procento<span class="_ _3"></span>wa </span></div><div class="t m0 x2 h3 yf1 ff2 fs0 fc0 sc0 ls5 ws0">ze<span class="ls0"> <span class="ff6">sprzedaży ukształto<span class="_ _3"></span>wała się w r<span class="_ _3"></span>oku 2024 na poziomie 29% (<span class="_ _3"></span></span>-3 <span class="_ _3"></span>p.p. r/r). </span></div><div class="t m0 x2 h3 yf2 ff6 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _3"></span>sprzed<span class="_ _3"></span>aży <span class="_ _3"></span>i <span class="_ _4"></span>zarządu <span class="_ _4"></span>oraz <span class="_ _13"></span>badań <span class="_ _4"></span>i <span class="_ _3"></span>rozwoju <span class="_ _4"></span>poniesione <span class="_ _4"></span>przez <span class="_ _4"></span>Spółkę <span class="_ _4"></span>w <span class="_ _4"></span>2024 <span class="_ _4"></span>roku <span class="_ _4"></span>były <span class="_ _3"></span>suma<span class="_ _3"></span>rycznie <span class="_ _4"></span>o <span class="_ _4"></span>1 <span class="_ _4"></span>722 <span class="_ _3"></span>tys. <span class="_ _4"></span>PLN </div><div class="t m0 x2 h3 yf3 ff6 fs0 fc0 sc0 ls0 ws0">wyższe niż w roku <span class="_ _1"></span>poprzednim. Wzrost kosztów nastąpił głównie w kategorii kosztów wynagrodzeń, <span class="_ _3"></span>co było wynikiem wzrostu </div><div class="t m0 x2 h3 yf4 ff6 fs0 fc0 sc0 ls0 ws0">płacy minimalnej, <span class="_ _1"></span>a w <span class="_ _1"></span>efekcie wpłynęło <span class="_ _1"></span>na całą <span class="_ _1"></span>siatkę wynagrodzeń w <span class="_ _1"></span>Spółce. Wzrost kosztów nastąpił <span class="_ _1"></span>także w <span class="_ _1"></span>kategorii usług </div><div class="t m0 x2 h3 yf5 ff6 fs0 fc0 sc0 ls0 ws0">transportu <span class="_ _3"></span>oraz usług <span class="_ _3"></span>pozosta<span class="_ _3"></span>łych związany<span class="_ _3"></span>ch z <span class="_ _3"></span>utrzym<span class="_ _3"></span>aniem infr<span class="_ _3"></span>astruktury <span class="_ _3"></span>technicznej <span class="_ _3"></span>oraz <span class="_ _3"></span>podróży <span class="_ _3"></span>służbowych <span class="_ _4"></span>–<span class="_ _3"></span><span class="ff2"> r<span class="_ _3"></span>ok 2024 </span></div></div></div><div class="pi" ></div></div><div id="pf6" class="pf w0 h0" ><div class="pc pc6 w0 h0"><img class="bi xb yf6 w6 h15" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 xe h3 y70 ff2 fs0 fc0 sc0 ls0 ws0">6 </div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">to <span class="_ _3"></span>dla <span class="_ _3"></span>Spółki <span class="_ _4"></span>okres <span class="_ _3"></span>prezento<span class="_ _3"></span>wania <span class="_ _4"></span>rozbudowanej <span class="_ _3"></span>ofer<span class="_ _3"></span>ty <span class="_ _3"></span>handlowej <span class="_ _4"></span>na <span class="_ _3"></span>targach <span class="_ _4"></span>międzynarodowych <span class="_ _4"></span>oraz <span class="_ _3"></span>powrót <span class="_ _4"></span>do <span class="_ _3"></span>osobistych </div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">spotkań z klientami i szkoleń.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ya5 ff6 fs0 fc0 sc0 ls0 ws0">Wynik <span class="_ _13"></span>EBIT <span class="_ _a"></span>wyniósł <span class="_ _a"></span>w <span class="_ _13"></span>2024 <span class="_ _13"></span>rok<span class="_ _3"></span>u <span class="_ _a"></span><span class="ff2">-3 <span class="_ _13"></span>335 <span class="_ _a"></span>tys. <span class="_ _13"></span>PLN, <span class="_ _a"></span>wobec <span class="_ _a"></span>-3 <span class="_ _13"></span>334 <span class="_ _a"></span>tys. <span class="_ _13"></span>PLN <span class="_ _a"></span>w <span class="_ _13"></span>roku <span class="_ _13"></span>popr<span class="_ _3"></span>zednim. <span class="_ _a"></span>Wynik <span class="_ _a"></span>EBIT <span class="_ _13"></span>skorygowany </span></div><div class="t m0 x2 h3 y75 ff2 fs0 fc0 sc0 ls0 ws0">o <span class="ff6">wartość <span class="_ _4"></span>am<span class="_ _3"></span>ortyzacji <span class="_ _13"></span></span>- <span class="_ _4"></span>wynik <span class="_ _13"></span>EBITDA <span class="_ _13"></span>- <span class="_ _13"></span><span class="ff6">w <span class="_ _4"></span>2024 <span class="_ _13"></span>roku <span class="_ _13"></span>wyniósł <span class="_ _4"></span>1 <span class="_ _13"></span>094 <span class="_ _4"></span>tys. <span class="_ _13"></span>PLN, <span class="_ _4"></span>wobec <span class="_ _13"></span></span>-<span class="_ _3"></span><span class="ff6">541 <span class="_ _4"></span>tys. <span class="_ _13"></span>PLN <span class="_ _13"></span>w <span class="_ _4"></span>roku<span class="_ _3"></span> <span class="_ _4"></span>2023. <span class="_ _13"></span>Zarówno </span></div><div class="t m0 x2 h3 y76 ff2 fs0 fc0 sc0 ls0 ws0">wynik EBIT, <span class="_ _10"></span>jak i EBITDA, <span class="_ _1"></span>uw<span class="ff6">zględniają wartość pozostałych przychodów <span class="_ _1"></span>i pozostałych <span class="_ _1"></span>kosztów operacyjnych, które <span class="_ _1"></span>wpływają </span></div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">na wynik z działalności oper<span class="_ _3"></span>acyjnej Spółki.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 yf7 ff6 fs0 fc0 sc0 ls0 ws0">Z uwagi <span class="_ _10"></span>na to, że <span class="_ _10"></span>na wynik <span class="_ _1"></span>EBITDA mają <span class="_ _10"></span>wpływ zdarzenia o <span class="_ _10"></span>charakt<span class="_ _3"></span>erze jednorazowym, które <span class="_ _1"></span>zaburzają obraz <span class="_ _10"></span>ge<span class="_ _3"></span>nerowanego </div><div class="t m0 x2 h3 yf8 ff6 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _3"></span>Spółkę <span class="_ _3"></span>powtarzalnego <span class="_ _3"></span>wyniku <span class="_ _3"></span>z <span class="_ _3"></span>działalności <span class="_ _3"></span>oper<span class="_ _3"></span>acyjnej po<span class="_ _3"></span>większonego <span class="_ _3"></span>o <span class="_ _3"></span>amor<span class="_ _3"></span>tyzację, <span class="_ _3"></span>Spółka <span class="_ _3"></span>rozpoznaje <span class="_ _3"></span>dodatkowy </div><div class="t m0 x2 h3 yf9 ff6 fs0 fc0 sc0 ls0 ws0">wskaźnik <span class="_ _a"> </span>wyn<span class="_ _3"></span>ików, <span class="_ _b"> </span>którym <span class="_ _b"> </span>jest <span class="_ _b"> </span>EBITDA<span class="_ _3"></span><span class="ff2"> <span class="_ _a"> </span>Z<span class="_ _3"></span>NORMALIZOW<span class="_ _3"></span>ANA. <span class="_ _b"> </span>Jest <span class="_ _b"> </span>to <span class="_ _a"> </span>EBITDA <span class="_ _b"> </span>skorygo<span class="_ _3"></span>wana <span class="_ _b"> </span>o <span class="_ _a"> </span>koszty<span class="_ _3"></span> <span class="_ _b"> </span>/ <span class="_ _b"> </span></span>przychody, <span class="_ _b"> </span>które </div><div class="t m0 x2 h3 yfa ff6 fs0 fc0 sc0 ls0 ws0">wynikają ze<span class="ff2"> </span>zdarzeń o <span class="_ _3"></span>charakterze <span class="ff2">jedn<span class="_ _3"></span>orazowym.<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 yfb ff6 fs0 fc0 sc0 ls0 ws0">Poniższa <span class="_ _13"></span>tabela <span class="_ _4"></span>pr<span class="_ _3"></span>zedstawia<span class="_ _3"></span> <span class="_ _4"></span>war<span class="_ _3"></span>tości <span class="_ _4"></span>wy<span class="_ _3"></span>niku <span class="_ _13"></span>EBITDA, <span class="_ _13"></span>korekty <span class="_ _13"></span>o <span class="_ _13"></span>charakter<span class="_ _3"></span>ze <span class="_ _4"></span>jednor<span class="_ _3"></span>azowym <span class="_ _13"></span>oraz <span class="_ _13"></span>wartości <span class="_ _13"></span>wyniku <span class="_ _13"></span>EBITDA </div><div class="t m0 x2 h3 yfc ff2 fs0 fc0 sc0 ls0 ws0">ZNORMALIZOWANA <span class="_ _3"></span><span class="ff6">Spółki w roku 2024 o<span class="_ _3"></span>raz 2023:</span> </div></div><div class="c x2 yfd wb h16"><div class="t m0 x24 h11 yfe ff5 fs3 fc2 sc0 ls0 ws0"> Pozycja<span class="fc0"> </span></div></div><div class="c x17 yfd w8 h16"><div class="t m0 x25 h11 yff ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x13 h11 y100 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4<span class="ff2"> </span></div></div><div class="c x19 yfd wc h16"><div class="t m0 x25 h11 y101 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x13 h11 yff ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div><div class="t m0 x1b h11 y100 ff5 fs3 fc2 sc0 ls0 ws0">(dane </div><div class="t m0 x13 h11 yd7 ff7 fs3 fc2 sc0 ls0 ws0">przekształcone)<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x2 y102 wb h13"><div class="t m0 x24 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">EBITDA </div></div><div class="c x17 y102 w8 h13"><div class="t m0 x26 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">1 094 </div></div><div class="c x19 y102 wc h13"><div class="t m0 x1d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">541 </div></div><div class="c x2 y103 wb h12"><div class="t m0 x24 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Zdarzenia jednor<span class="_ _1"></span>azowe, w tym: </div></div><div class="c x17 y103 w8 h12"><div class="t m0 x18 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(1 473) </div></div><div class="c x19 y103 wc h12"><div class="t m0 x1d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(94) </div></div><div class="c x2 y104 wb h13"><div class="t m0 x24 hd yd9 ff6 fs3 fc0 sc0 ls0 ws0">Rozwiązanie rez<span class="_ _1"></span>erwy na dotację Dem<span class="_ _1"></span>onstrator z wyłąc<span class="_ _1"></span>zeniem naliczon<span class="_ _1"></span>ych odsetek<span class="ff2"> </span></div></div><div class="c x17 y104 w8 h13"><div class="t m0 x18 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(1 410)<span class="ff2"> </span></div></div><div class="c x19 y104 wc h13"><div class="t m0 x27 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">-<span class="ff2"> </span></div></div><div class="c x2 y105 wb h12"><div class="t m0 x24 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Aktualizacja warto<span class="_ _1"></span>ści prac rozwojow<span class="_ _1"></span>ych nad analizator<span class="_ _1"></span>em Equisse<span class="ff2"> </span></div></div><div class="c x17 y105 w8 h12"><div class="t m0 x1f hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">78<span class="ls0"> </span></div></div><div class="c x19 y105 wc h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(94) </div></div><div class="c x2 y106 wb h13"><div class="t m0 x24 hd yd9 ff6 fs3 fc0 sc0 ls0 ws0">Apelacja ws. napra<span class="_ _1"></span>wienia szkody w<span class="_ _1"></span>ynikłej z naruszeni<span class="_ _1"></span>a prawa przez P<span class="_ _1"></span>ARP<span class="ff2"> </span></div></div><div class="c x17 y106 w8 h13"><div class="t m0 x1d hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">163 </div></div><div class="c x19 y106 wc h13"><div class="t m0 x27 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 y107 wb h17"><div class="t m0 x24 hd y108 ff6 fs3 fc0 sc0 ls0 ws0">Korekta ujęcia n<span class="_ _1"></span>ajmu magazynu pr<span class="_ _1"></span>zy ul. Metalurgiczn<span class="_ _1"></span>ej w Lublinie<span class="ff2"> </span></div></div><div class="c x17 y107 w8 h17"><div class="t m0 x16 hd y108 ff2 fs3 fc0 sc0 ls0 ws0">(304) </div></div><div class="c x19 y107 wc h17"><div class="t m0 x27 hd y108 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 y109 wb h12"><div class="t m0 x24 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">EBITDA ZNORM<span class="_ _1"></span>ALIZOWANA<span class="ff2"> </span></div></div><div class="c x17 y109 w8 h12"><div class="t m0 x16 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(379)<span class="ff2"> </span></div></div><div class="c x19 y109 wc h12"><div class="t m0 x1d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">447<span class="ff2"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 yb3 ff2 fs0 fc0 sc0 ls1 ws0">3.2.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Aktywa i pasywa Spółki<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2 h3 y10a ff2 fs0 fc0 sc0 ls0 ws0">Wybrane dane ze sprawozdan<span class="_ _3"></span>ia z sytuacji <span class="ff6">fina<span class="_ _3"></span>nsowej <span class="_ _3"></span>Spółki przedstawiają się następu<span class="_ _3"></span>jąco:<span class="_ _3"></span></span> </div></div><div class="c x2 y10b wd h18"><div class="t m0 x11 h11 y10c ff5 fs3 fc2 sc0 ls0 ws0">Pozycja </div></div><div class="c x12 y10b wa h18"><div class="t m0 x14 h11 y10c ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x15 y10b wc h18"><div class="t m0 x14 h11 y10d ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div><div class="t m0 x16 h11 y10c ff5 fs3 fc2 sc0 ls0 ws0">(dane </div><div class="t m0 x14 h11 y39 ff7 fs3 fc2 sc0 ls0 ws0">przekształcone)<span class="_ _1"></span><span class="ff5"> </span></div></div><div class="c x17 y10b w8 h18"><div class="t m0 x18 h11 y10c ff5 fs3 fc2 sc0 ls0 ws0">Zmiana </div></div><div class="c x19 y10b we h18"><div class="t m0 x1a h11 y10c ff5 fs3 fc2 sc0 ls0 ws0">Zmiana % </div></div><div class="c x2 y10e wd h12"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Aktywa trwałe<span class="ff5"> </span></div></div><div class="c x12 y10e wa h12"><div class="t m0 x1b hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">63 954 </div></div><div class="c x15 y10e wc h12"><div class="t m0 x1b hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">65 141 </div></div><div class="c x17 y10e w8 h12"><div class="t m0 x22 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">(1 187) </div></div><div class="c x19 y10e we h12"><div class="t m0 x21 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">2%</span> </div></div><div class="c x2 y10f wd h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Rzeczowe aktywa tr<span class="_ _1"></span>wałe<span class="ff5"> </span></div></div><div class="c x12 y10f wa h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">11 988 </div></div><div class="c x15 y10f wc h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">12 989 </div></div><div class="c x17 y10f w8 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(1 001) </div></div><div class="c x19 y10f we h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">8%</span> </div></div><div class="c x2 y110 wd h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Wartości niematerial<span class="_ _1"></span>ne<span class="ff5"> </span></div></div><div class="c x12 y110 wa h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">20 545 </div></div><div class="c x15 y110 wc h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">20 <span class="ls0">602<span class="_ _1"></span> </span></div></div><div class="c x17 y110 w8 h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(57) </div></div><div class="c x19 y110 we h12"><div class="t m0 x1f hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">0%<span class="ls0"> </span></div></div><div class="c x2 y111 wd h19"><div class="t m0 x11 h11 y112 ff7 fs3 fc0 sc0 ls0 ws0">Długoterminow<span class="_ _1"></span>e <span class="_ _c"> </span>aktywa <span class="_ _c"> </span>finansowe <span class="_ _c"> </span><span class="ff5">- <span class="_ _c"> </span>inwes<span class="_ _3"></span>tycje </span></div><div class="t m0 x11 h11 y113 ff5 fs3 fc0 sc0 ls0 ws0">w <span class="ff7">jednostki zależ<span class="_ _1"></span>ne<span class="ff5"> </span></span></div></div><div class="c x12 y111 wa h19"><div class="t m0 x1b hd y114 ff2 fs3 fc0 sc0 ls0 ws0">26 126 </div></div><div class="c x15 y111 wc h19"><div class="t m0 x1b hd y114 ff2 fs3 fc0 sc0 ls0 ws0">26 126 </div></div><div class="c x17 y111 w8 h19"><div class="t m0 x6 hd y114 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x19 y111 we h19"><div class="t m0 x1f hd y114 ff2 fs3 fc0 sc0 ls8 ws0">0%<span class="ls0"> </span></div></div><div class="c x2 y115 wd h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Aktywa obrotowe </div></div><div class="c x12 y115 wa h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">30 915 </div></div><div class="c x15 y115 wc h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">29 552 </div></div><div class="c x17 y115 w8 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 363 </div></div><div class="c x19 y115 we h12"><div class="t m0 x1f hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">5%<span class="ls0"> </span></div></div><div class="c x2 y116 wd h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c x12 y116 wa h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">12 311 </div></div><div class="c x15 y116 wc h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">11 110 </div></div><div class="c x17 y116 w8 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 201 </div></div><div class="c x19 y116 we h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">11% </div></div><div class="c x2 y117 wd h19"><div class="t m0 x11 h11 y112 ff7 fs3 fc0 sc0 ls0 ws0">Należności <span class="_ _13"></span>z <span class="_ _a"> </span>tytułu <span class="_ _a"> </span>dostaw <span class="_ _a"> </span>i <span class="_ _a"> </span>usług <span class="_ _a"> </span>oraz <span class="_ _a"></span>pozostał<span class="_ _1"></span>e </div><div class="t m0 x11 h11 y118 ff7 fs3 fc0 sc0 ls0 ws0">należności<span class="ff5"> </span></div></div><div class="c x12 y117 wa h19"><div class="t m0 x1b hd y114 ff2 fs3 fc0 sc0 ls0 ws0">12 271 </div></div><div class="c x15 y117 wc h19"><div class="t m0 x1c hd y114 ff2 fs3 fc0 sc0 ls0 ws0">9 723 </div></div><div class="c x17 y117 w8 h19"><div class="t m0 x1c hd y114 ff2 fs3 fc0 sc0 ls0 ws0">2 548 </div></div><div class="c x19 y117 we h19"><div class="t m0 x1d hd y114 ff2 fs3 fc0 sc0 ls0 ws0">26% </div></div><div class="c x2 y119 wd h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Pozostałe aktywa fin<span class="_ _1"></span>ansowe<span class="ff5"> </span></div></div><div class="c x12 y119 wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 412 </div></div><div class="c x15 y119 wc h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">6 188 </div></div><div class="c x17 y119 w8 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(4 776) </div></div><div class="c x19 y119 we h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">77%</span> </div></div><div class="c x2 y11a wd h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Środki pieniężne<span class="ff5"> i ic<span class="_ _1"></span>h ekwiwalent<span class="_ _1"></span>y </span></div></div><div class="c x12 y11a wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 021 </div></div><div class="c x15 y11a wc h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 531 </div></div><div class="c x17 y11a w8 h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(510) </div></div><div class="c x19 y11a we h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">20%</span> </div></div><div class="c x2 y11b wd h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Kapitał własny <span class="_ _1"></span>ogółem<span class="ff5"> </span></div></div><div class="c x12 y11b wa h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">57 936 </div></div><div class="c x15 y11b wc h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">62 504 </div></div><div class="c x17 y11b w8 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(4 568) </div></div><div class="c x19 y11b we h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">7%</span> </div></div><div class="c x2 y11c wd h14"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania dłu<span class="_ _1"></span>goterminowe<span class="ff5"> </span></div></div><div class="c x12 y11c wa h14"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">7 738 </div></div><div class="c x15 y11c wc h14"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">5 259 </div></div><div class="c x17 y11c w8 h14"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 479 </div></div><div class="c x19 y11c we h14"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">47% </div></div><div class="c x2 y11d wd h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania krót<span class="_ _1"></span>koterminow<span class="_ _1"></span>e<span class="ff5"> </span></div></div><div class="c x12 y11d wa h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">29 195 </div></div><div class="c x15 y11d wc h12"><div class="t m0 x1b hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">26 <span class="ls0">930<span class="_ _1"></span> </span></div></div><div class="c x17 y11d w8 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 265 </div></div><div class="c x19 y11d we h12"><div class="t m0 x1f hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">8%<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y11e ff6 fs0 fc0 sc0 ls0 ws0">Spadek <span class="_ _13"></span>wartości <span class="_ _13"></span>akty<span class="_ _3"></span>wów <span class="_ _13"></span>trwały<span class="_ _3"></span>ch <span class="_ _13"></span>o <span class="_ _13"></span>1<span class="ff2"> <span class="ls1">187</span> tys. <span class="_ _3"></span></span>PLN <span class="_ _13"></span>spowodowa<span class="_ _3"></span>ny <span class="_ _13"></span>był <span class="_ _13"></span>w <span class="_ _13"></span>główne<span class="_ _3"></span>j <span class="_ _13"></span>mierze <span class="_ _a"></span>reklasyfikacją <span class="_ _13"></span>dzia<span class="_ _3"></span>łki <span class="_ _13"></span>w <span class="_ _a"></span>Świdniku </div><div class="t m0 x2 h3 y11f ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">aktywa <span class="_ _d"> </span>przeznaczone <span class="_ _d"> </span>do <span class="_ _d"> </span>sprzedaży  (</span>-2 <span class="ff6">900 <span class="_ _d"> </span>tys. <span class="_ _d"> </span>PLN), <span class="_ _d"> </span>sprzedażą <span class="_ _d"> </span>środków <span class="_ _d"> </span>trwałych <span class="_ _d"> </span>(</span>-<span class="_ _3"></span>1 <span class="ff6">011 <span class="_ _d"> </span>tys. <span class="_ _d"> </span>PLN) <span class="_ _d"> </span>i <span class="_ _d"> </span>amortyzacją </span></span></div><div class="t m0 x2 h3 y120 ff2 fs0 fc0 sc0 ls0 ws0">(- 2 <span class="ls1">300</span> <span class="ff6">tys. PLN), skompensowa<span class="_ _3"></span>nymi przeniesieniem an<span class="_ _3"></span>alizatorów z zapasów na<span class="_ _3"></span> środki trwałe (<span class="_ _3"></span>+ 4<span class="_ _3"></span></span> 745 tys. PLN). <span class="_ _3"></span> </div><div class="t m0 x2 h3 y121 ff6 fs0 fc0 sc0 ls0 ws0">Wzrost <span class="_ _3"></span>wartości <span class="_ _4"></span>aktywów <span class="_ _3"></span>obroto<span class="_ _3"></span>wych <span class="_ _3"></span>o <span class="_ _4"></span>1<span class="ff2"> </span>36<span class="_ _3"></span>3 <span class="_ _3"></span>tys. <span class="_ _3"></span>PLN <span class="_ _4"></span>związany <span class="_ _4"></span>był <span class="_ _3"></span>przede <span class="_ _4"></span>wszystkim <span class="_ _3"></span>ze <span class="_ _4"></span>zwiększeniem <span class="_ _4"></span>należności <span class="_ _3"></span>z <span class="_ _4"></span>tytułu </div><div class="t m0 x2 h3 y122 ff6 fs0 fc0 sc0 ls0 ws0">dostaw <span class="_ _4"></span>i <span class="_ _4"></span>usług <span class="_ _4"></span>(+2<span class="_ _3"></span><span class="ff2"> </span>548 <span class="_ _4"></span>tys. <span class="_ _4"></span>PLN) <span class="_ _13"></span>w <span class="_ _4"></span>tym <span class="_ _4"></span>wzrostem <span class="_ _4"></span>na<span class="_ _3"></span>leżności <span class="_ _4"></span>od <span class="_ _4"></span>jednostek <span class="_ _4"></span>po<span class="_ _3"></span>wiązanych <span class="_ _4"></span>o <span class="_ _4"></span>+1<span class="_ _3"></span><span class="ff2"> 27<span class="_ _3"></span>9 <span class="_ _4"></span>tys. </span>PLN <span class="_ _4"></span>i <span class="_ _4"></span>zwię<span class="_ _3"></span>kszeniem </div><div class="t m0 x2 h3 y123 ff6 fs0 fc0 sc0 ls0 ws0">zapasów <span class="_ _a"></span>+1<span class="ff2"> </span>201 <span class="_ _a"></span>tys. <span class="_ _a"></span>PLN, <span class="_ _a"></span>w <span class="_ _a"></span>tym <span class="_ _a"></span>zwiększeniem <span class="_ _a"></span>wartości <span class="_ _a"></span>materiałów <span class="_ _a"> </span>i <span class="_ _a"> </span>towar<span class="_ _3"></span>ów <span class="_ _a"></span>+1<span class="ff2"> <span class="ls1">506</span> tys. <span class="_ _3"></span></span>PLN <span class="_ _a"></span>i <span class="_ _a"></span>zmniejszeniem <span class="_ _a"></span>wartości<span class="_ _3"></span> </div><div class="t m0 x2 h3 y124 ff6 fs0 fc0 sc0 ls0 ws0">produktów <span class="_ _3"></span>gotowych <span class="_ _4"></span><span class="ff2">-314 <span class="_ _4"></span>tys. </span>PLN, <span class="_ _3"></span>co <span class="_ _4"></span>zostało <span class="_ _3"></span>skompenso<span class="_ _3"></span>wane <span class="_ _3"></span>zm<span class="_ _3"></span>niejszeniem <span class="_ _3"></span>wartości <span class="_ _4"></span>pozostały<span class="_ _3"></span>ch <span class="_ _3"></span>aktywów <span class="_ _4"></span>finansowych, </div><div class="t m0 x2 h3 y125 ff6 fs0 fc0 sc0 ls0 ws0">głównie w wyniku zbycia a<span class="_ _3"></span>kcji Scope F<span class="_ _3"></span>luidics S.<span class="ff2">A. (-4<span class="_ _3"></span> <span class="ls1">042</span> tys. PLN). </span></div></div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi xb y126 w6 h1a" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 xe h3 y70 ff2 fs0 fc0 sc0 ls0 ws0">7 </div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff2 fs0 fc0 sc0 ls1 ws0">3.3.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Rachunek przepływów pieniężny<span class="_ _3"></span>ch<span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y45 ff2 fs0 fc0 sc0 ls0 ws0">Wybrane dane z <span class="ff6">rachun<span class="_ _3"></span>ku przepływów pieniężn<span class="_ _3"></span>ych Spółki przedst<span class="_ _3"></span>awiają się następują<span class="_ _3"></span>co:<span class="_ _3"></span></span> </div></div><div class="c x2 y127 wf h10"><div class="t m0 x11 h11 y128 ff5 fs3 fc2 sc0 ls0 ws0">Pozycja </div></div><div class="c x15 y127 w9 h10"><div class="t m0 x13 h11 y129 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 yd2 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x17 y127 wa h10"><div class="t m0 x13 h11 yd3 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 y129 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div><div class="t m0 x16 h11 yd2 ff5 fs3 fc2 sc0 ls0 ws0">(dane </div><div class="t m0 x14 h11 yd7 ff7 fs3 fc2 sc0 ls0 ws0">przekształcone)<span class="ff5"> </span></div></div><div class="c x19 y127 w9 h10"><div class="t m0 x18 h11 y128 ff5 fs3 fc2 sc0 ls0 ws0">Zmiana </div></div><div class="c x2 y12a wf h13"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Przepływy pienię<span class="_ _1"></span>żne<span class="ff5"> z </span>działalności <span class="_ _1"></span>operacyjnej<span class="ff5"> </span></div></div><div class="c x15 y12a w9 h13"><div class="t m0 x22 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">(5 663) </div></div><div class="c x17 y12a wa h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">3 972 </div></div><div class="c x19 y12a w9 h13"><div class="t m0 x22 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">(9 635) </div></div><div class="c x2 y12b wf h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Przepływy pienię<span class="_ _1"></span>żne<span class="ff5"> z </span>działalności <span class="_ _1"></span>inwestycyjnej<span class="ff5"> </span></div></div><div class="c x15 y12b w9 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">3 567 </div></div><div class="c x17 y12b wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">7 308 </div></div><div class="c x19 y12b w9 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(3 741) </div></div><div class="c x2 y12c wf h13"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Przepływy pienię<span class="_ _1"></span>żne<span class="ff5"> z </span>działalności <span class="_ _1"></span>finansowej<span class="ff5"> </span></div></div><div class="c x15 y12c w9 h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">1 586 </div></div><div class="c x17 y12c wa h13"><div class="t m0 x22 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">(9 258) </div></div><div class="c x19 y12c w9 h13"><div class="t m0 x1b hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">10 844 </div></div><div class="c x2 y12d wf h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Przepływy pienię<span class="_ _1"></span>żne razem<span class="ff5"> </span></div></div><div class="c x15 y12d w9 h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(510) </div></div><div class="c x17 y12d wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 025 </div></div><div class="c x19 y12d w9 h12"><div class="t m0 x22 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(2 535) </div></div><div class="c x2 y12e wf h13"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _1"></span>na początek <span class="_ _1"></span>okresu<span class="ff5"> </span></div></div><div class="c x15 y12e w9 h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">2 531 </div></div><div class="c x17 y12e wa h13"><div class="t m0 x1e hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">506 </div></div><div class="c x19 y12e w9 h13"><div class="t m0 x1c hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">2 025 </div></div><div class="c x2 y12f wf h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _1"></span>na koniec okre<span class="_ _1"></span>su<span class="ff5"> </span></div></div><div class="c x15 y12f w9 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 021 </div></div><div class="c x17 y12f wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 531 </div></div><div class="c x19 y12f w9 h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">(510) </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y130 ff6 fs0 fc0 sc0 ls0 ws0">Przepływy <span class="_ _15"> </span>pieniężne <span class="_ _15"> </span>z <span class="_ _15"> </span>działalności <span class="_ _15"> </span>op<span class="_ _3"></span>eracyjnej <span class="_ _15"> </span>w <span class="_ _15"> </span>roku <span class="_ _15"> </span>2024 <span class="_ _15"> </span>wyniosły <span class="_ _15"> </span><span class="ff2">-<span class="_ _3"></span>5 <span class="ls1">663</span> tys. PLN, <span class="_ _15"> </span>wobe<span class="_ _3"></span>c <span class="_ _15"> </span>3 <span class="ls1">972</span> tys. PLN <span class="_ _15"> </span>w <span class="_ _15"> </span>roku </span></div><div class="t m0 x2 h3 y131 ff2 fs0 fc0 sc0 ls0 ws0">poprzednim (spadek o 9 6<span class="_ _3"></span>53 <span class="ff6">tys. <span class="_ _3"></span>PLN). Na ujemne przepły<span class="_ _3"></span>wy z działalności operacyjnej <span class="_ _3"></span>w roku 202<span class="_ _3"></span>4 największy wpływ m<span class="_ _3"></span>iał<span class="_ _3"></span></span>a </div><div class="t m0 x2 h3 y132 ff6 fs0 fc0 sc0 ls0 ws0">zmiana stanu należności (<span class="_ _3"></span><span class="ff2">- <span class="ls1">2 548</span> tys. PLN).<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y133 ff6 fs0 fc0 sc0 ls0 ws0">Przepływy <span class="_ _b"> </span>pieniężne <span class="_ _d"> </span>z <span class="_ _b"> </span>działalności <span class="_ _d"> </span>inwestycyjnej <span class="_ _b"> </span>w <span class="_ _b"> </span>r<span class="_ _3"></span>oku <span class="_ _b"> </span>202<span class="_ _3"></span><span class="ff2">4 <span class="_ _d"> </span></span>wyniosły <span class="_ _b"> </span>3 <span class="_ _b"> </span>567 <span class="_ _d"> </span>tys. <span class="_ _b"> </span>PLN, <span class="_ _d"> </span>wobec <span class="_ _b"> </span>7 <span class="_ _b"> </span>308 <span class="_ _d"> </span>tys. <span class="_ _b"> </span>PLN <span class="_ _b"> </span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _b"> </span>r<span class="_ _3"></span>oku </span></div><div class="t m0 x2 h3 y134 ff6 fs0 fc0 sc0 ls0 ws0">poprzednim. Do <span class="_ _10"></span>głównych<span class="_ _3"></span> <span class="_ _1"></span>przepływów w <span class="_ _10"></span>ramach działalności <span class="_ _1"></span>inwestycyjnej w <span class="_ _1"></span>roku <span class="_ _1"></span>2024 <span class="_ _1"></span>należy zaliczyć: <span class="_ _10"></span>wpł<span class="_ _3"></span>ywy ze <span class="_ _10"></span>sprzedaż<span class="_ _3"></span>y </div><div class="t m0 x2 h3 y135 ff2 fs0 fc0 sc0 ls0 ws0">akcji <span class="_ _3"></span>Scope <span class="_ _4"></span>Fluidics <span class="_ _3"></span>S.<span class="_ _3"></span>A. <span class="_ _3"></span>(+4 <span class="_ _4"></span>042 <span class="_ _3"></span>tys. <span class="_ _4"></span>PLN) <span class="_ _4"></span>oraz <span class="_ _3"></span>dotacje <span class="_ _4"></span>otrzymane <span class="_ _4"></span>na <span class="_ _3"></span>rea<span class="_ _3"></span>lizowane <span class="_ _3"></span>prace <span class="_ _4"></span>badawcz<span class="_ _3"></span>e <span class="_ _3"></span>i <span class="_ _3"></span>r<span class="_ _3"></span>ozwojowe <span class="_ _3"></span>(+680 <span class="_ _4"></span>tys. </div><div class="t m0 x2 h3 y136 ff2 fs0 fc0 sc0 ls0 ws0">PLN), wydat<span class="ff6">ki <span class="_ _10"></span>na trwające prace <span class="_ _1"></span>rozwojowe (<span class="ff2">-326 tys. <span class="_ _10"></span>PL<span class="_ _3"></span>N) i <span class="_ _10"></span><span class="ff6">na pozostałe wartości <span class="_ _10"></span>niem<span class="_ _3"></span>aterialne (<span class="ff2">-189 tys. P<span class="_ _1"></span>LN) oraz <span class="_ _10"></span>wydatki<span class="_ _3"></span> </span></span></span></span></div><div class="t m0 x2 h3 y137 ff6 fs0 fc0 sc0 ls0 ws0">na zakup środków trwałych<span class="_ _3"></span> (<span class="ff2">-<span class="ls1">626 t</span>ys. PLN).<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y138 ff6 fs0 fc0 sc0 ls0 ws0">Przepływy <span class="_ _10"></span>pieniężne<span class="_ _3"></span> <span class="_ _10"></span>z <span class="_ _1"></span>działalności <span class="_ _10"></span>finansowej w <span class="_ _9"></span>2024 <span class="_ _1"></span>roku <span class="_ _10"></span>wyniosły <span class="_ _1"></span>1 <span class="_ _10"></span>586 <span class="_ _1"></span>tys. <span class="_ _10"></span>PLN, <span class="_ _10"></span>wobe<span class="_ _3"></span>c <span class="_ _1"></span><span class="ff2">-9 <span class="_ _10"></span>258 tys. <span class="_ _9"></span>PLN <span class="_ _10"></span>w <span class="_ _1"></span>roku <span class="_ _10"></span>poprzed<span class="_ _3"></span>nim. </span></div><div class="t m0 x2 h3 y139 ff6 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _d"> </span>ich <span class="_ _d"> </span>wielkość <span class="_ _d"> </span>złożyły  się <span class="_ _b"> </span>pr<span class="_ _3"></span>zede <span class="_ _d"> </span>wszystkim <span class="_ _d"> </span>wpływy  z <span class="_ _d"> </span>pożyczek <span class="_ _d"> </span>i <span class="_ _d"> </span>leasingu <span class="_ _d"> </span>zwrotnego  (+3 <span class="_ _d"> </span>777 <span class="_ _b"> </span>tys.  PLN) <span class="_ _d"> </span>oraz <span class="_ _d"> </span>spłaty </div><div class="t m0 x2 h3 y13a ff6 fs0 fc0 sc0 ls0 ws0">zobowiązań z tytułu kred<span class="_ _3"></span>ytów i pożyczek oraz lea<span class="_ _3"></span>singu wraz z odse<span class="_ _3"></span>tkami (<span class="_ _3"></span><span class="ff2">-<span class="ls1">2 191 tys.</span> PLN). </span></div><div class="t m0 x2 h3 y13b ff2 fs0 fc0 sc0 ls1 ws0">3.4.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Analiza podstawowych <span class="_ _3"></span>wskaźników<span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y13c ff6 fs0 fc0 sc0 ls0 ws0">Poniżej <span class="_ _3"></span>przed<span class="_ _3"></span>stawiono <span class="_ _4"></span>podsta<span class="_ _3"></span>wowe <span class="_ _4"></span>wskaźniki <span class="_ _4"></span>rentownośc<span class="_ _3"></span>i, <span class="_ _3"></span>płynn<span class="_ _3"></span>ości <span class="_ _4"></span>oraz <span class="_ _4"></span>sprawności <span class="_ _4"></span>działania <span class="_ _4"></span>odn<span class="_ _3"></span>oszące <span class="_ _4"></span>się <span class="_ _3"></span>do <span class="_ _a"></span>wyników </div><div class="t m0 x2 h3 y13d ff2 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> CORMAY S.A. <span class="_ _3"></span>za rok 2024 wr<span class="_ _3"></span>az z <span class="ff6">danymi po<span class="_ _3"></span>równawczymi za r<span class="_ _3"></span>ok 2023:<span class="_ _3"></span></span> </span></div></div><div class="c x2 y13e w10 h1b"><div class="t m0 x11 h11 y13f ff7 fs3 fc2 sc0 ls0 ws0">Wskaźnik<span class="ff5"> </span></div></div><div class="c x28 y13e w11 h1b"><div class="t m0 x11 h11 y13f ff5 fs3 fc2 sc0 ls0 ws0">Definicja </div></div><div class="c x17 y13e wa h1b"><div class="t m0 x13 h11 y140 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 y141 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x19 y13e w12 h1b"><div class="t m0 x13 h11 y142 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 y140 ff5 fs3 fc2 sc0 ls8 ws0">31 <span class="ls0">gru<span class="_ _1"></span>dnia 2023 </span></div><div class="t m0 x16 h11 y141 ff5 fs3 fc2 sc0 ls0 ws0">(dane </div><div class="t m0 x14 h11 y143 ff7 fs3 fc2 sc0 ls0 ws0">przekształcone)<span class="_ _1"></span><span class="ff5"> </span></div></div><div class="c x2 y144 w10 h12"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Rentowność sprz<span class="_ _1"></span>edaży netto<span class="ff5"> </span></div></div><div class="c x28 y144 w11 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">Zysk netto / przych<span class="_ _1"></span>ody </div></div><div class="c x17 y144 wa h12"><div class="t m0 x21 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">8%</span> </div></div><div class="c x19 y144 w12 h12"><div class="t m0 x21 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">4%</span> </div></div><div class="c x2 y145 w10 h12"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Rentowność sprz<span class="_ _1"></span>edaży na pozio<span class="_ _1"></span>mie EBIT<span class="ff5"> </span></div></div><div class="c x28 y145 w11 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">Zysk operacyjny / prz<span class="_ _1"></span>ychody </div></div><div class="c x17 y145 wa h12"><div class="t m0 x21 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">5%</span> </div></div><div class="c x19 y145 w12 h12"><div class="t m0 x21 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">6%</span> </div></div><div class="c x2 y146 w10 h12"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Rentowność ka<span class="_ _1"></span>pitału własnego (RO<span class="_ _1"></span>E)<span class="ff5"> </span></div></div><div class="c x28 y146 w11 h12"><div class="t m0 x11 hd yd9 ff6 fs3 fc0 sc0 ls0 ws0">Zysk netto / średni <span class="_ _1"></span>kapitał własny<span class="ff2"> </span></div></div><div class="c x17 y146 wa h12"><div class="t m0 x21 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">8%</span> </div></div><div class="c x19 y146 w12 h12"><div class="t m0 x21 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">3%</span> </div></div><div class="c x2 y147 w10 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Rentowność aktywó<span class="_ _1"></span>w (ROA)<span class="ff5"> </span></div></div><div class="c x28 y147 w11 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Zysk netto / średni<span class="_ _1"></span>e aktywa<span class="ff2"> </span></div></div><div class="c x17 y147 wa h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">5%</span> </div></div><div class="c x19 y147 w12 h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">2%</span> </div></div><div class="c x2 y148 w10 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Wskaźnik płynno<span class="_ _1"></span>ści bieżącej<span class="ff5"> </span></div></div><div class="c x28 y148 w11 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Aktywa obrotow<span class="_ _1"></span>e / zobowiązania kr<span class="_ _1"></span>ótkoterminow<span class="_ _1"></span>e<span class="ff2"> </span></div></div><div class="c x17 y148 wa h12"><div class="t m0 x1f hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1,1 </div></div><div class="c x19 y148 w12 h12"><div class="t m0 x1f hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1,1 </div></div><div class="c x2 y149 w10 h19"><div class="t m0 x11 h11 y114 ff7 fs3 fc0 sc0 ls0 ws0">Wskaźnik płynno<span class="_ _1"></span>ści szybkiej<span class="ff5"> </span></div></div><div class="c x28 y149 w11 h19"><div class="t m0 x11 hd y112 ff2 fs3 fc0 sc0 ls0 ws0">(Aktywa obrotowe <span class="ff6">–</span> z<span class="_ _1"></span>apasy - RMK </div><div class="t m0 x11 hd y113 ff6 fs3 fc0 sc0 ls0 ws0">krótkoterminowe) /<span class="_ _1"></span> zobowiązania krótkote<span class="_ _1"></span>rminowe<span class="ff2"> </span></div></div><div class="c x17 y149 wa h19"><div class="t m0 x1f hd y114 ff2 fs3 fc0 sc0 ls0 ws0">0,6 </div></div><div class="c x19 y149 w12 h19"><div class="t m0 x1f hd y114 ff2 fs3 fc0 sc0 ls0 ws0">0,7 </div></div><div class="c x2 y14a w10 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Kapitał obrotow<span class="_ _1"></span>y netto<span class="ff5"> </span></div></div><div class="c x28 y14a w11 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Aktywa obrotow<span class="_ _1"></span>e <span class="ff6">–</span> <span class="ff6">zobowiązania krót<span class="_ _1"></span>koterminowe<span class="ff2"> </span></span></div></div><div class="c x17 y14a wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 720 </div></div><div class="c x19 y14a w12 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 622 </div></div><div class="c x2 y14b w10 h16"><div class="t m0 x11 h11 yff ff7 fs3 fc0 sc0 ls0 ws0">Kapitał obrotow<span class="_ _1"></span>y netto z wyłąc<span class="_ _1"></span>zeniem rezerw i </div><div class="t m0 x11 h11 y100 ff7 fs3 fc0 sc0 ls0 ws0">zobowiązań niefin<span class="_ _1"></span>ansowych<span class="ff5"> </span></div></div><div class="c x28 y14b w11 h16"><div class="t m0 x11 hd y101 ff2 fs3 fc0 sc0 ls0 ws0">Aktywa obrotow<span class="_ _1"></span>e - <span class="ff6">Zobowiązania z tyt<span class="_ _1"></span>ułu dostaw i </span></div><div class="t m0 x11 hd yff ff6 fs3 fc0 sc0 ls0 ws0">usług oraz pozostałe <span class="_ _1"></span>zobowiązania <span class="ff2">- </span>Zob<span class="_ _1"></span>owiązania </div><div class="t m0 x11 hd y100 ff6 fs3 fc0 sc0 ls0 ws0">z tytułu podatku do<span class="_ _1"></span>chodowego <span class="ff2">- Inne </span></div><div class="t m0 x11 hd yd7 ff6 fs3 fc0 sc0 ls0 ws0">krótkoterminowe zo<span class="_ _1"></span>bowiązania fina<span class="_ _1"></span>nsowe<span class="ff2"> </span></div></div><div class="c x17 y14b wa h16"><div class="t m0 x1e hd yfe ff2 fs3 fc0 sc0 ls0 ws0">932 </div></div><div class="c x19 y14b w12 h16"><div class="t m0 x1c hd yfe ff2 fs3 fc0 sc0 ls0 ws0">6 408 </div></div><div class="c x2 y14c w10 h19"><div class="t m0 x11 h11 y114 ff7 fs3 fc0 sc0 ls0 ws0">Cykl rotacji zapas<span class="_ _1"></span>ów w dniach<span class="ff5"> </span></div></div><div class="c x28 y14c w11 h19"><div class="t m0 x11 hd y112 ff6 fs3 fc0 sc0 ls0 ws0">Wartość średnia za<span class="_ _1"></span>pasów x 365 / k<span class="_ _1"></span>oszt własny </div><div class="t m0 x11 hd y118 ff6 fs3 fc0 sc0 ls0 ws0">sprzedaży<span class="ff2"> </span></div></div><div class="c x17 y14c wa h19"><div class="t m0 x29 hd y114 ff2 fs3 fc0 sc0 ls8 ws0">99<span class="ls0"> </span></div></div><div class="c x19 y14c w12 h19"><div class="t m0 x1e hd y114 ff2 fs3 fc0 sc0 ls0 ws0">111 </div></div><div class="c x2 y14d w10 h19"><div class="t m0 x11 h11 y114 ff7 fs3 fc0 sc0 ls0 ws0">Cykl rotacji nal<span class="_ _1"></span>eżności <span class="ff5">handlowych <span class="_ _1"></span>w dniach </span></div></div><div class="c x28 y14d w11 h19"><div class="t m0 x11 hd y112 ff6 fs3 fc0 sc0 ls0 ws0">Wartość średnia nale<span class="_ _1"></span>żności handlowy<span class="_ _1"></span>ch x 365 / </div><div class="t m0 x11 hd y113 ff2 fs3 fc0 sc0 ls0 ws0">przychody </div></div><div class="c x17 y14d wa h19"><div class="t m0 x29 hd y114 ff2 fs3 fc0 sc0 ls8 ws0">58<span class="ls0"> </span></div></div><div class="c x19 y14d w12 h19"><div class="t m0 x29 hd y114 ff2 fs3 fc0 sc0 ls8 ws0">91<span class="ls0"> </span></div></div><div class="c x2 y14e w10 h19"><div class="t m0 x11 h11 y14f ff7 fs3 fc0 sc0 ls0 ws0">Cykl rotacji zobowią<span class="_ _1"></span>zań handlow<span class="_ _1"></span>ych w dniach<span class="ff5"> </span></div></div><div class="c x28 y14e w11 h19"><div class="t m0 x11 hd y112 ff6 fs3 fc0 sc0 ls0 ws0">Wartość średnia zo<span class="_ _1"></span>bowiązań handl<span class="_ _1"></span>owych x 365 / </div><div class="t m0 x11 hd y113 ff2 fs3 fc0 sc0 ls0 ws0">zakupy* </div></div><div class="c x17 y14e wa h19"><div class="t m0 x1e hd y14f ff2 fs3 fc0 sc0 ls0 ws0">131 </div></div><div class="c x19 y14e w12 h19"><div class="t m0 x1e hd y14f ff2 fs3 fc0 sc0 ls0 ws0">118 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 hd y150 ff6 fs3 fc0 sc0 ls0 ws0">*zakupy <span class="_ _3"></span>zdefiniowano <span class="_ _3"></span>jako: <span class="_ _4"></span>usługi <span class="_ _3"></span>obce <span class="_ _4"></span>+ <span class="_ _3"></span>z<span class="_ _3"></span>użycie <span class="_ _4"></span>materiałów <span class="_ _3"></span>i <span class="_ _4"></span>energii <span class="_ _3"></span>+ <span class="_ _4"></span>wartość <span class="_ _3"></span>sprzedanych <span class="_ _4"></span>towarów <span class="_ _3"></span>i <span class="_ _4"></span>materiałów <span class="_ _3"></span>+ <span class="_ _4"></span>zmiana <span class="_ _3"></span>stanu <span class="_ _3"></span>m<span class="_ _3"></span>ateriałów <span class="_ _3"></span>+ <span class="_ _3"></span>z<span class="_ _3"></span>miana </div><div class="t m0 x2 hd y151 ff6 fs3 fc0 sc0 ls0 ws0">stanu towarów.<span class="ff2"> </span></div><div class="t m0 x2 h3 y152 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _a"> </span>związku <span class="_ _d"> </span>ze <span class="_ _a"></span>zwiększeniem<span class="_ _3"></span> <span class="_ _a"> </span>pr<span class="_ _3"></span>zychodów <span class="_ _b"> </span>ze <span class="_ _b"> </span>sprzedaży <span class="_ _b"> </span>oraz <span class="_ _b"> </span>zwiększeniem <span class="_ _b"> </span>zysku <span class="_ _b"> </span>br<span class="_ _3"></span>utto <span class="_ _b"> </span>ze <span class="_ _b"> </span>sprzedaży <span class="_ _b"> </span>(17<span class="_ _4"></span><span class="ff2"> 883 <span class="_ _b"> </span>tys. <span class="_ _b"> </span>PLN </span></div><div class="t m0 x2 h3 y153 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ls1">2024</span> roku <span class="_ _d"> </span>w <span class="_ _d"> </span>stosunku  do <span class="_ _d"> </span>17 <span class="ff6">327 <span class="_ _d"> </span>tys. <span class="_ _d"> </span>PLN <span class="_ _d"> </span>w <span class="_ _d"> </span>2023  roku) <span class="_ _d"> </span>wskaźnik <span class="_ _d"> </span>rentowności <span class="_ _d"> </span>sprzedaży  na <span class="_ _d"> </span>poziomie <span class="_ _d"> </span>EBIT <span class="_ _d"> </span>wzrósł </span></div></div></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi xb y154 w6 h1c" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 xe h3 y70 ff2 fs0 fc0 sc0 ls0 ws0">8 </div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">stosunku <span class="_ _a"></span>do <span class="_ _b"> </span>roku <span class="_ _a"></span>popr<span class="_ _3"></span>zedniego, <span class="_ _a"> </span>natom<span class="_ _3"></span>iast <span class="_ _a"></span>z <span class="_ _a"> </span>uwag<span class="_ _3"></span>i <span class="_ _a"></span>na <span class="_ _b"> </span>osiągnięcie <span class="_ _a"></span>w <span class="_ _a"> </span>r<span class="_ _3"></span>oku <span class="_ _a"></span>2024 <span class="_ _b"> </span>większej <span class="_ _a"></span>niż <span class="_ _b"> </span>w <span class="_ _a"> </span>roku <span class="_ _b"> </span>2023 <span class="_ _a"> </span>str<span class="_ _3"></span>aty <span class="_ _a"></span>netto </span></div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">pozostałe wskaźniki uległ<span class="_ _3"></span>y pogorszeniu w porównaniu <span class="_ _3"></span>z rokiem popr<span class="_ _3"></span>zednim.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 ya5 ff6 fs0 fc0 sc0 ls0 ws0">Wskaźnik płynności <span class="_ _1"></span>bieżącej utrzymywał <span class="_ _1"></span>się <span class="_ _1"></span>na bezpiecznym <span class="_ _10"></span>po<span class="_ _3"></span>ziomie zarówno w <span class="_ _10"></span>roku 2024, jak <span class="_ _10"></span>i w roku <span class="_ _1"></span>2023, przekraczając </div><div class="t m0 x2 h3 y75 ff6 fs0 fc0 sc0 ls0 ws0">poziom <span class="_ _13"></span>1, <span class="_ _a"></span>przy <span class="_ _13"></span>którym <span class="_ _a"></span>aktywa <span class="_ _13"></span>o<span class="_ _3"></span>brotowe <span class="_ _a"></span>pokrywają <span class="_ _13"></span>bieżące <span class="_ _a"></span>zobowiązania. <span class="_ _a"></span>Wskaźnik <span class="_ _a"></span>płynności <span class="_ _13"></span>sz<span class="_ _3"></span>ybkiej <span class="_ _13"></span>kszta<span class="_ _3"></span>łtował <span class="_ _13"></span>się <span class="_ _a"></span>na </div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">poziomie poniżej wartości <span class="_ _1"></span>1, <span class="_ _1"></span>zarówno na koniec <span class="_ _1"></span>2024 jak <span class="_ _1"></span>i <span class="_ _1"></span>2023 roku, co <span class="_ _10"></span>wynika głównie z wysokiego <span class="_ _1"></span>poziomu zatowar<span class="ff2">ow<span class="_ _3"></span>ania </span></div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">oraz  większych  zobowiązań  wobe<span class="_ _3"></span>c  jednostki  powiązanej  Orphée  SA.  Dodatkowo  wyższe  zat<span class="_ _3"></span>owarowanie  oraz  wyższe </div><div class="t m0 x2 h3 ya6 ff6 fs0 fc0 sc0 ls0 ws0">należności, <span class="_ _b"> </span>w <span class="_ _b"> </span>szczegó<span class="_ _3"></span>lności <span class="_ _b"> </span>od <span class="_ _d"> </span>jednostek <span class="_ _b"> </span>powiązanych, <span class="_ _b"> </span>pr<span class="_ _3"></span>zełożyły <span class="_ _b"> </span>się <span class="_ _d"> </span>na <span class="_ _b"> </span>wydłużone <span class="_ _b"> </span>cykle <span class="_ _b"> </span>rota<span class="_ _3"></span>cji <span class="_ _b"> </span>zapasów <span class="_ _d"> </span>i <span class="_ _a"> </span>należnośc<span class="_ _3"></span>i </div><div class="t m0 x2 h3 ya7 ff2 fs0 fc0 sc0 ls0 ws0">i w <span class="ff6">efekcie na wydłużony c<span class="_ _3"></span>ykl konwer<span class="_ _3"></span>sji gotówki.</span> </div><div class="t m0 x2 h5 y7a ff5 fs0 fc0 sc0 ls1 ws0">4.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff7">Informacje <span class="_ _d"> </span>o <span class="_ _b"> </span>przyjętej <span class="_ _d"> </span>strategii <span class="_ _b"> </span>r<span class="_ _3"></span>ozwoju <span class="_ _d"> </span>PZ <span class="_ _b"> </span>CORMAY <span class="_ _d"> </span>S.A. <span class="_ _b"> </span>i <span class="_ _d"> </span>Grupy <span class="_ _d"> </span>oraz <span class="_ _b"> </span>działaniach<span class="_ _3"></span> <span class="_ _b"> </span>podjętych <span class="_ _d"> </span>w <span class="_ _b"> </span>r<span class="_ _3"></span>amach <span class="_ _d"> </span>jej </span></span></div><div class="t m0 x10 h5 y7b ff7 fs0 fc0 sc0 ls0 ws0">realizacji  w  okresie  objętym  raportem  wraz  z  opisem  pers<span class="_ _1"></span>pektyw  rozwoju  działalności  Spółki  co  najmniej </div><div class="t m0 x10 h5 yaa ff5 fs0 fc0 sc0 ls0 ws0">w <span class="ff7">najbliższym r<span class="_ _3"></span>oku obrotowym</span> </div><div class="t m0 x2 h3 y155 ff2 fs0 fc0 sc0 ls1 ws0">4.1.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Strategia rozwoju Spółki i <span class="_ _3"></span>Grupy<span class="ff2"> </span></span></span></div><div class="t m0 x2 h3 y156 ff6 fs0 fc0 sc0 ls0 ws0">Strategia Spółki i Grupy zakłada poszerzanie oferty analizator<span class="_ _3"></span>ów o aparaty własnej i obcej konstrukcji, które przeprowadza<span class="_ _3"></span>jąc<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y157 ff6 fs0 fc0 sc0 ls0 ws0">testy diagnostyczne używają od<span class="_ _3"></span>czynników dostarczan<span class="_ _3"></span>ych przez sp<span class="_ _3"></span>ółki Grupy. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y158 ff6 fs0 fc0 sc0 ls0 ws0">Strategia Spółki i Grupy zak<span class="_ _3"></span>łada stabilny wzro<span class="_ _3"></span>st podstawowej dz<span class="_ _3"></span>iałalności, obejmujące<span class="_ _3"></span>j:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y159 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">produkcję i dystrybucję odc<span class="_ _3"></span>zynników diagnostyczny<span class="_ _3"></span>ch,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y15a ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">dystrybucję aparatury do<span class="_ _3"></span> diagnostyki laborato<span class="_ _3"></span>ryjnej,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y15b ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">prowadzenie działalności <span class="_ _3"></span>R&amp;D w <span class="_ _3"></span>zakresie nowy<span class="_ _3"></span>ch technologii diag<span class="_ _3"></span>nostycznych, <span class="_ _3"></span>zmierzającej do po<span class="_ _3"></span>szerzania ofer<span class="_ _3"></span>ty </span></span></div><div class="t m0 x2a h3 y15c ff6 fs0 fc0 sc0 ls0 ws0">produktowej Spółki i Grupy,<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y15d ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">zwiększanie <span class="_ _13"></span>skali <span class="_ _13"></span>działalności <span class="_ _13"></span>po<span class="_ _3"></span>przez <span class="_ _4"></span>wejśc<span class="_ _3"></span>ie <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>no<span class="_ _3"></span>we <span class="_ _13"></span>segmenty <span class="_ _13"></span>produktowe <span class="_ _13"></span>oraz <span class="_ _13"></span>na <span class="_ _13"></span>nowe <span class="_ _13"></span>rynki <span class="_ _13"></span>i<span class="_ _3"></span><span class="ff2"> <span class="_ _3"></span></span>powiększanie </span></span></div><div class="t m0 x2a h3 y15e ff6 fs0 fc0 sc0 ls0 ws0">sieci dystrybucji, w tym w<span class="_ _3"></span>ykorzystanie kanałów sp<span class="_ _3"></span>rzedaży OEM.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y15f ff2 fs0 fc0 sc0 ls1 ws0">4.2.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Osiągnięcia w dziedzinie bada<span class="_ _3"></span>ń i <span class="_ _3"></span>rozwoju oraz perspektywy rozw<span class="_ _3"></span>oju Spółki i <span class="_ _3"></span>Grupy<span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h5 y160 ff5 fs0 fc0 sc0 ls0 ws0">Equisse </div><div class="t m0 x2 h3 y161 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>dniu <span class="_ _a"> </span>11<span class="_ _3"></span> <span class="_ _a"> </span>kwiet<span class="_ _3"></span>nia <span class="_ _a"> </span>20<span class="_ _3"></span>22 <span class="_ _a"></span>roku<span class="_ _3"></span> <span class="_ _a"></span>d<span class="_ _3"></span>okonano <span class="_ _a"> </span>zgłoszen<span class="_ _3"></span>ia <span class="_ _a"> </span>ap<span class="_ _3"></span>aratu <span class="_ _a"> </span>bio<span class="_ _3"></span>chemicznego <span class="_ _b"> </span>Equisse <span class="_ _b"> </span>w <span class="_ _a"> </span>Urzę<span class="_ _3"></span>dzie <span class="_ _b"> </span>Rejestracji <span class="_ _a"> </span>Produktó<span class="_ _3"></span>w </div><div class="t m0 x2 h3 y162 ff6 fs0 fc0 sc0 ls0 ws0">Leczniczych (URPL) w <span class="_ _3"></span>celu jego rejestr<span class="_ _3"></span>acji oraz uzyskania deklar<span class="_ _3"></span>acji zgodności z <span class="_ _3"></span>CE.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y163 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _10"></span>związku z <span class="_ _10"></span>brakiem zastrzeżeń URPL <span class="_ _10"></span>Grupa może <span class="_ _10"></span>wprowad<span class="_ _3"></span>zić <span class="_ _10"></span>E<span class="_ _3"></span>quisse <span class="_ _1"></span>do <span class="_ _1"></span>obrotu <span class="_ _1"></span>na <span class="_ _1"></span>rynku <span class="_ _1"></span>polskim <span class="_ _1"></span>i <span class="_ _10"></span>r<span class="_ _3"></span>ynkach <span class="_ _1"></span>zagranicznych, </div><div class="t m0 x2 h3 y164 ff6 fs0 fc0 sc0 ls0 ws0">przy czym <span class="_ _10"></span>na rynkach innych niż kraje <span class="_ _10"></span>Unii Europejskiej może być wymagane <span class="_ _1"></span>dokonanie dodatkowej procedury <span class="_ _1"></span>zgłoszeniowej </div><div class="t m0 x2 h3 y165 ff2 fs0 fc0 sc0 ls0 ws0">lub rejestracyjnej.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y166 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _10"></span>dn<span class="_ _3"></span>iu <span class="_ _1"></span>16 <span class="_ _10"></span>mar<span class="_ _3"></span>ca <span class="_ _1"></span>2023 <span class="_ _1"></span>roku <span class="_ _10"></span>Z<span class="_ _3"></span>arząd S<span class="_ _1"></span>półki<span class="ff2"> <span class="_ _10"></span><span class="ff6">po<span class="_ _3"></span>djął <span class="_ _1"></span>decyzję <span class="_ _1"></span>o <span class="_ _1"></span>rozpoczęciu przeglądu <span class="_ _10"></span>opcji strategicznych dla<span class="ff2"> projektu <span class="_ _1"></span>analizatora </span></span></span></div><div class="t m0 x2 h3 y167 ff2 fs0 fc0 sc0 ls0 ws0">Equisse.  </div><div class="t m0 x2 h3 y168 ff6 fs0 fc0 sc0 ls0 ws0">Rozmowy  prowadzone  z  poten<span class="_ _3"></span>cjalnymi  klientami <span class="_ _15"> </span>i  partnerami  uwidoczniły  znacznie <span class="_ _15"> </span>szersze  od  rozp<span class="_ _3"></span>atrywanego  dotąd </div><div class="t m0 x2 h3 y169 ff6 fs0 fc0 sc0 ls0 ws0">spektrum <span class="_ _b"> </span>możliwości <span class="_ _b"> </span>komercjaliz<span class="_ _3"></span>acji <span class="_ _b"> </span>Equisse <span class="_ _a"> </span>i <span class="_ _b"> </span>potencja<span class="_ _3"></span>lnego <span class="_ _b"> </span>zwiększenia <span class="_ _b"> </span>wartości, <span class="_ _b"> </span>jaką <span class="_ _b"> </span>produkt <span class="_ _d"> </span>ten <span class="_ _a"></span>może <span class="_ _b"> </span>wygenerować </div><div class="t m0 x2 h3 y16a ff2 fs0 fc0 sc0 ls0 ws0">dla akcjonariuszy <span class="ff6">Spółki</span>.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y16b ff6 fs0 fc0 sc0 ls0 ws0">Jednocześnie, <span class="_ _3"></span>zaburzenia <span class="_ _3"></span>w łańc<span class="_ _3"></span>uchach <span class="_ _3"></span>dostaw <span class="_ _3"></span>spowodowane <span class="_ _3"></span>pandem<span class="_ _3"></span>ią CO<span class="_ _3"></span>VID<span class="ff2">-<span class="_ _3"></span></span>19 i<span class="_ _3"></span> wojną<span class="_ _3"></span> na <span class="_ _3"></span>Ukrainie <span class="_ _3"></span>istotnie <span class="_ _3"></span>ograniczyły<span class="_ _3"></span> </div><div class="t m0 x2 h3 y16c ff6 fs0 fc0 sc0 ls0 ws0">możliwości <span class="_ _6"> </span>dostoso<span class="_ _3"></span>wania <span class="_ _1c"> </span>wielkości <span class="_ _6"> </span>pr<span class="_ _3"></span>odukcji <span class="_ _6"> </span>Equiss<span class="_ _3"></span>e <span class="_ _6"> </span>do <span class="_ _1c"> </span>popytu <span class="_ _1c"> </span>zasygnalizowanego <span class="_ _1c"> </span>podczas <span class="_ _6"> </span>pr<span class="_ _3"></span>ezentacji <span class="_ _1c"> </span>aparatu </div><div class="t m0 x2 h3 y16d ff2 fs0 fc0 sc0 ls0 ws0">m.in. <span class="ls1">na</span> <span class="ff6">targach Medica w Düsseldorfie w listopadzie 2022 roku, jak również na targach Medlab w Dubaju w lutym 2023 roku.<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y16e ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _a"> </span>rezu<span class="_ _3"></span>ltacie, <span class="_ _b"> </span>pomimo <span class="_ _b"> </span>iż <span class="_ _b"> </span>Spó<span class="_ _3"></span>łka <span class="_ _b"> </span>mogłaby <span class="_ _b"> </span>rozpocząć <span class="_ _b"> </span>spr<span class="_ _3"></span>zedaż <span class="_ _b"> </span>Equisse <span class="_ _b"> </span>w <span class="_ _b"> </span>oparciu <span class="_ _b"> </span>o <span class="_ _b"> </span>już <span class="_ _b"> </span>posiada<span class="_ _3"></span>ne <span class="_ _b"> </span>analizatory <span class="_ _b"> </span>z <span class="_ _b"> </span>seryjnej </div><div class="t m0 x2 h3 y16f ff6 fs0 fc0 sc0 ls0 ws0">produkcji, <span class="_ _13"></span>Zarząd <span class="_ _13"></span>Spó<span class="_ _3"></span>łki<span class="ff2"> <span class="_ _13"></span></span>podjął <span class="_ _13"></span>d<span class="_ _3"></span>ecyzję <span class="_ _13"></span>o <span class="_ _13"></span>rozpoc<span class="_ _3"></span>zęciu <span class="_ _13"></span>przeglądu<span class="_ _3"></span> <span class="_ _13"></span>opcji <span class="_ _13"></span>strategiczn<span class="_ _3"></span>ych, <span class="_ _13"></span>pozwa<span class="_ _3"></span>lających <span class="_ _13"></span>na <span class="_ _13"></span>wybór <span class="_ _13"></span>optym<span class="_ _3"></span>alnej </div><div class="t m0 x2 h3 y170 ff6 fs0 fc0 sc0 ls0 ws0">ścieżki <span class="_ _3"></span>rozwoju, <span class="_ _4"></span>prod<span class="_ _3"></span>ukcji <span class="_ _4"></span>i <span class="_ _3"></span>kom<span class="_ _3"></span>ercjalizacji <span class="_ _4"></span>Equisse. <span class="_ _4"></span>W <span class="_ _4"></span>ocenie <span class="_ _4"></span>Zarządu <span class="_ _13"></span>Spółki<span class="ff2"> <span class="_ _4"></span></span>przesunięcie <span class="_ _4"></span>w<span class="ff2"> <span class="_ _4"></span></span>czasie <span class="_ _4"></span>rozpoczęcia<span class="_ _3"></span> <span class="_ _3"></span>spr<span class="_ _3"></span>zedaży </div><div class="t m0 x2 h3 y171 ff6 fs0 fc0 sc0 ls0 ws0">Equisse pozwoli<span class="_ _3"></span> na <span class="_ _3"></span>wybór <span class="_ _3"></span>i <span class="_ _3"></span>wdrożenie <span class="_ _3"></span>rozwiązan<span class="_ _3"></span>ia <span class="_ _3"></span>potencja<span class="_ _3"></span>lnie m<span class="_ _3"></span>aksymalizującego <span class="_ _3"></span>zwrot <span class="_ _3"></span>z<span class="ff2"> <span class="_ _3"></span></span>kapitał<span class="_ _3"></span>u zaa<span class="_ _3"></span>ngażowanego <span class="_ _3"></span>przez </div><div class="t m0 x2 h3 y172 ff6 fs0 fc0 sc0 ls0 ws0">Spółkę <span class="ff2">w ten projekt.<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y173 ff2 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu <span class="_ _13"></span>w <span class="_ _4"></span>26 <span class="_ _13"></span>czerwca <span class="_ _13"></span>2024 <span class="_ _13"></span>roku <span class="_ _13"></span><span class="ff6">Spółka <span class="_ _13"></span>powzięła <span class="_ _13"></span>informację <span class="_ _13"></span>o <span class="_ _13"></span>odstąpieniu <span class="_ _13"></span>od <span class="_ _4"></span>da<span class="_ _3"></span>lszych <span class="_ _4"></span>rozmów <span class="_ _13"></span>w <span class="_ _13"></span>ramach <span class="_ _13"></span>przeglądu <span class="_ _13"></span>opcji </span></div><div class="t m0 x2 h3 y174 ff6 fs0 fc0 sc0 ls0 ws0">strategicznych <span class="_ _a"></span>strony <span class="_ _a"></span>trzeciej, <span class="_ _a"></span>z <span class="_ _a"></span>którą <span class="_ _a"></span>negocjacje <span class="_ _13"></span>osią<span class="_ _3"></span>gnęły <span class="_ _a"></span>najbardziej <span class="_ _a"></span>zaawansowane <span class="_ _a"></span>stadium. <span class="_ _a"></span>W <span class="_ _a"></span>związku <span class="_ _a"></span>z<span class="_ _3"></span><span class="ff2"> <span class="_ _a"></span></span>tym <span class="_ _a"></span>Zarząd </div><div class="t m0 x2 h3 y175 ff6 fs0 fc0 sc0 ls0 ws0">Spółki<span class="ff2"> <span class="_ _13"></span></span>podjął <span class="_ _13"></span>de<span class="_ _3"></span>cyzję <span class="_ _13"></span>o <span class="_ _a"></span>rozpoczęciu <span class="_ _13"></span>w <span class="_ _a"></span>ramach <span class="_ _13"></span>przeglądu<span class="_ _3"></span> <span class="_ _13"></span>opcji <span class="_ _13"></span>strategicznych <span class="_ _a"></span>rozmów <span class="_ _13"></span>z <span class="_ _a"></span>nowymi <span class="_ _13"></span>potencjalnymi <span class="_ _a"></span>partnerami </div><div class="t m0 x2 h3 y176 ff2 fs0 fc0 sc0 ls0 ws0">i intensyfikacji negocjacj<span class="_ _3"></span>i z podmiota<span class="_ _3"></span>mi, z <span class="ff6">którymi pr<span class="_ _3"></span>zeprowadzono r<span class="_ _3"></span>ozmowy wstępne.<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y6d ff2 fs0 fc0 sc0 ls9 ws0">W <span class="_ _b"> </span><span class="ls0">chwil<span class="_ _3"></span>i <span class="_ _b"> </span>ob<span class="_ _3"></span>ecnej <span class="_ _d"> </span><span class="ff6">Spółka <span class="_ _b"> </span>kont<span class="_ _3"></span>ynu<span class="_ _3"></span></span>uje <span class="_ _b"> </span>ne<span class="_ _3"></span>gocjacje <span class="_ _b"> </span>z  kontrahentami <span class="_ _b"> </span>w <span class="_ _d"> </span>celu <span class="_ _b"> </span>kom<span class="_ _3"></span>ercjalizacji <span class="_ _d"> </span>projektu.<span class="_ _3"></span> <span class="_ _d"> </span><span class="ff6">Zarząd <span class="_ _d"> </span>Spółki <span class="_ _b"> </span>szacuje </span></span></div><div class="t m0 x2 h3 y177 ff6 fs0 fc0 sc0 ls0 ws0">wysokość kosztów do ponie<span class="_ _3"></span>sienia w związku <span class="_ _3"></span>z komercjaliza<span class="_ _3"></span>cją Equisse na kwotę 190 t<span class="_ _3"></span>ys. EUR<span class="_ _3"></span><span class="ff2"> (812 tys. PLN).<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y178 ff9 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf9" class="pf w0 h0" ><div class="pc pc9 w0 h0"><img class="bi xb y179 w6 h1d" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 xe h3 y70 ff2 fs0 fc0 sc0 ls0 ws0">9 </div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y44 ff5 fs0 fc0 sc0 ls0 ws0">Utrata <span class="ff7">war<span class="_ _3"></span>tości kluczowych tr<span class="_ _3"></span>wających prac rozwojowyc<span class="_ _3"></span>h</span> </div><div class="t m0 x2 h3 y45 ff6 fs0 fc0 sc0 ls0 ws0">Zgodnie z wymogami MSR <span class="_ _1"></span>36 par. 10a, Spółka przeprowadza na <span class="_ _1"></span>koniec każdego roku test na utratę wartości <span class="_ _1"></span>trwających prac </div><div class="t m0 x2 h3 ya5 ff6 fs0 fc0 sc0 ls0 ws0">rozwojowych <span class="_ _10"></span>jako wartości <span class="_ _10"></span>niemater<span class="_ _3"></span>ialnych <span class="_ _10"></span>i <span class="_ _1"></span>prawnych <span class="_ _10"></span>niedostępny<span class="_ _3"></span>ch <span class="_ _10"></span>jeszcze do <span class="_ _9"></span>użytko<span class="_ _3"></span>wania. Test <span class="_ _10"></span>na <span class="_ _1"></span>utratę <span class="_ _10"></span>war<span class="_ _3"></span>tości <span class="_ _10"></span>projektu </div><div class="t m0 x2 h3 y75 ff6 fs0 fc0 sc0 ls0 ws0">Equisse został <span class="_ _3"></span>spor<span class="_ _3"></span>ządzony <span class="_ _3"></span>wg <span class="_ _3"></span>modelu <span class="_ _3"></span>oczekiwanych <span class="_ _3"></span>przep<span class="_ _3"></span>ływów <span class="_ _3"></span>pieniężnych <span class="_ _3"></span>jako <span class="_ _3"></span>ważona <span class="_ _3"></span>pr<span class="_ _3"></span>awdopodobieństwem<span class="_ _3"></span> śr<span class="_ _3"></span>ednia </div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">z <span class="_ _10"></span>możliwych <span class="_ _1"></span>wartości <span class="_ _10"></span>bieżących przepływów <span class="_ _9"></span>pien<span class="_ _3"></span>iężnych <span class="_ _1"></span>(PV) <span class="_ _10"></span>obliczonych <span class="_ _1"></span>przy <span class="_ _10"></span>pomocy metody <span class="_ _10"></span>zdyskontowanych <span class="_ _10"></span>pr<span class="_ _3"></span>ze<span class="_ _3"></span>pływów </div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">pieniężnych (D<span class="_ _3"></span>CF). Przyjęto<span class="_ _3"></span> 4 <span class="_ _3"></span>wa<span class="_ _3"></span>rianty,<span class="_ _3"></span><span class="ff2"> </span>którym <span class="_ _3"></span>przypisano<span class="_ _3"></span> równe <span class="_ _3"></span>prawdo<span class="_ _3"></span>podobieństwa <span class="_ _3"></span>wystąpienia. <span class="_ _3"></span>Warianty <span class="_ _3"></span>zróżnicowane<span class="_ _3"></span> </div><div class="t m0 x2 h3 ya6 ff6 fs0 fc0 sc0 ls0 ws0">zostały potencjalnymi podwykonawcami produkującymi aparaty dla Spółki. We wszystkich modelach założono dalsze nakłady </div><div class="t m0 x2 h3 ya7 ff2 fs0 fc0 sc0 ls0 ws0">na <span class="_ _3"></span>prace <span class="_ _4"></span>rozwojowe <span class="_ _3"></span>na <span class="_ _4"></span>poziomie <span class="_ _3"></span>500 <span class="_ _4"></span>tys. <span class="_ _3"></span>PLN <span class="_ _3"></span>rocznie. <span class="_ _4"></span>Progno<span class="_ _3"></span><span class="ff6">zy <span class="_ _3"></span>opiewają <span class="_ _4"></span>na <span class="_ _3"></span>okres <span class="_ _4"></span>10 <span class="_ _3"></span>lat, <span class="_ _4"></span>pierwsza <span class="_ _3"></span>sprzedaż <span class="_ _4"></span>analizatorów </span></div><div class="t m0 x2 h3 y17a ff6 fs0 fc0 sc0 ls0 ws0">planowana <span class="_ _a"></span>jest <span class="_ _a"></span>w <span class="_ _a"></span>roku <span class="_ _a"></span>2026, <span class="_ _a"></span>przy <span class="_ _a"> </span>czym <span class="_ _a"> </span>nie <span class="_ _a"> </span>pr<span class="_ _3"></span>zyjęto <span class="_ _a"></span>wzrostu <span class="_ _a"></span>spr<span class="_ _3"></span>zedaży <span class="_ _a"></span>po <span class="_ _a"></span>okresie <span class="_ _a"></span>prognozy <span class="_ _a"> </span>sz<span class="_ _3"></span>czegółowej.<span class="_ _3"></span><span class="ff2"> <span class="_ _b"> </span>Analogicznie </span></div><div class="t m0 x2 h3 y17b ff2 fs0 fc0 sc0 ls0 ws0">jak w poprzednim <span class="_ _13"></span>roku, <span class="_ _13"></span>w<span class="_ _3"></span> <span class="_ _13"></span><span class="ff6">teście <span class="_ _13"></span>na <span class="_ _13"></span>utratę<span class="_ _3"></span> <span class="_ _13"></span>wartości <span class="_ _13"></span>dokonano <span class="_ _13"></span>zwiększen<span class="_ _3"></span>ia <span class="_ _13"></span>stopy <span class="_ _13"></span>dy<span class="_ _3"></span></span>skonta <span class="_ _13"></span>w <span class="_ _13"></span>stosu<span class="_ _3"></span>nku <span class="_ _13"></span>do <span class="_ _13"></span>wyliczonej <span class="_ _13"></span>stopy </div><div class="t m0 x2 h3 y17c ff6 fs0 fc0 sc0 ls0 ws0">WACC <span class="_ _4"></span>dla <span class="_ _4"></span>branży <span class="_ _4"></span>i <span class="_ _13"></span>rynku, <span class="_ _4"></span>na<span class="_ _3"></span> <span class="_ _4"></span>którym <span class="_ _13"></span>działa <span class="_ _4"></span>Spółka, <span class="_ _4"></span>aby<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span></span>odzwiercied<span class="_ _3"></span>lić <span class="_ _4"></span>zwiększone <span class="_ _4"></span>ryzyko <span class="_ _13"></span>realizacj<span class="_ _3"></span>i <span class="_ _4"></span>prognoz. <span class="_ _4"></span>Zasto<span class="_ _3"></span>sowana </div><div class="t m0 x2 h3 y17d ff2 fs0 fc0 sc0 ls0 ws0">stopa <span class="_ _4"></span>dyskonta <span class="_ _4"></span>to <span class="_ _3"></span>22,60<span class="_ _3"></span>% <span class="_ _4"></span>(w <span class="_ _4"></span><span class="ff6">2023 <span class="_ _4"></span>roku <span class="_ _4"></span>wyniosła <span class="_ _4"></span>ona <span class="_ _4"></span>21,79%) <span class="_ _4"></span>Stopa <span class="_ _4"></span>dyskonta, <span class="_ _4"></span>przy <span class="_ _4"></span>której <span class="_ _4"></span>wartoś<span class="_ _3"></span>ć <span class="_ _4"></span>użytkowa <span class="_ _3"></span>byłab<span class="_ _3"></span>y <span class="_ _4"></span>równa </span></div><div class="t m0 x2 h3 y17e ff6 fs0 fc0 sc0 ls0 ws0">wartości księgowej brutt<span class="_ _3"></span>o to<span class="ff2"> 16,5<span class="_ _3"></span>4% (w 2023 roku 11,18<span class="_ _3"></span>%).  </span></div><div class="t m0 x2 h3 y17f ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"> </span>ramach  przeprowadzonych  testów  Zarząd <span class="_ _d"> </span>Spółki  dokonał <span class="_ _d"> </span>por<span class="_ _3"></span>ównania  wartości <span class="_ _d"> </span>składników  aktywów  z <span class="_ _d"> </span>ich  wartością </div><div class="t m0 x2 h3 y180 ff6 fs0 fc0 sc0 ls0 ws0">odzyskiwalną,  która <span class="_ _d"> </span>została  oszacowana  jako <span class="_ _d"> </span>ich  wartość <span class="_ _d"> </span>użytkowa  na <span class="_ _d"> </span>podstawie  modelu  prognozowanych <span class="_ _d"> </span>przyszłych </div><div class="t m0 x2 h3 y181 ff6 fs0 fc0 sc0 ls0 ws0">przepływów <span class="_ _b"> </span>pienię<span class="_ _3"></span>żnych <span class="_ _b"> </span>genero<span class="_ _3"></span>wanych <span class="_ _b"> </span>przez <span class="_ _d"> </span>te <span class="_ _b"> </span>aktywa<span class="_ _3"></span><span class="ff2"> <span class="_ _b"> </span></span>i <span class="_ _b"> </span>podją<span class="_ _3"></span>ł <span class="_ _b"> </span>decyzję <span class="_ _b"> </span>o <span class="_ _d"> </span>rozpoznaniu <span class="_ _b"> </span>na <span class="_ _b"> </span>d<span class="_ _3"></span>zień <span class="_ _d"> </span>31 <span class="_ _b"> </span>grudnia <span class="_ _b"> </span>2024 <span class="_ _d"> </span>roku </div><div class="t m0 x2 h3 y182 ff6 fs0 fc0 sc0 ls0 ws0">dodatkowego odpisu aktual<span class="_ _3"></span>izującego wartość p<span class="_ _3"></span>rojektu Equisse w k<span class="_ _3"></span>wocie 78 tys. PLN.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y183 ff6 fs0 fc0 sc0 ls0 ws0">Poniżej podsumowano (r<span class="_ _3"></span>ozpoznane) or<span class="_ _3"></span>az rozwiązane w roku 2024<span class="_ _3"></span> odpisy:<span class="_ _4"></span><span class="ff2"> </span></div></div><div class="c x2 y184 w13 h1e"><div class="t m0 x11 h11 yd1 ff5 fs3 fc2 sc0 ls0 ws0">Projekt </div></div><div class="c x2b y184 w14 h1e"><div class="t m0 x2c h11 y185 ff7 fs3 fc2 sc0 ls0 ws0">Kwoty obciążaj<span class="_ _1"></span>ące </div><div class="t m0 x2d h11 yd3 ff7 fs3 fc2 sc0 ls0 ws0">rachunek wynikó<span class="_ _1"></span>w roku </div><div class="t m0 x13 h11 yd1 ff5 fs3 fc2 sc0 ls0 ws0">2024 (dodatnie <span class="_ _1"></span>kwoty - </div><div class="t m0 x2e h11 yd2 ff5 fs3 fc2 sc0 ls0 ws0">przychody, ujemn<span class="_ _1"></span>e - </div><div class="t m0 x2f h11 yd4 ff5 fs3 fc2 sc0 ls0 ws0">koszty) </div></div><div class="c x2 y186 w13 h1f"><div class="t m0 x11 hd y187 ff2 fs3 fc0 sc0 ls0 ws0">Equisse </div></div><div class="c x2b y186 w14 h1f"><div class="t m0 x30 hd y187 ff2 fs3 fc0 sc0 ls0 ws0">(<span class="ls8">78</span>) </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h5 y188 ff5 fs0 fc0 sc0 ls0 ws0">Rozbudowa of<span class="_ _3"></span>erty <span class="ff7">poprzez wdrażanie <span class="_ _3"></span>nowych produ<span class="_ _3"></span>któw</span> </div><div class="t m0 x2 h3 y189 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _10"></span>20<span class="_ _3"></span>24 <span class="_ _1"></span>roku S<span class="_ _1"></span>półka <span class="_ _1"></span>prowadziła intensywne <span class="_ _10"></span>pr<span class="_ _3"></span>ace <span class="_ _1"></span>nad <span class="_ _1"></span>rozbudową oferty <span class="_ _10"></span>dla rynku <span class="_ _10"></span>pols<span class="_ _3"></span>kiego –<span class="ff2"> <span class="_ _1"></span><span class="ff6">głównie w <span class="_ _10"></span>obszarach, w <span class="_ _10"></span>których<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h3 y18a ff6 fs0 fc0 sc0 ls0 ws0">dotychczas nie była obe<span class="_ _3"></span>cna. Wśród nowo wdr<span class="_ _3"></span>ożonych produktów <span class="_ _3"></span>znalazły się:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y18b ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">analizatory <span class="_ _3"></span>do <span class="_ _3"></span><span class="ff6">gazometr<span class="_ _3"></span>ii or<span class="_ _3"></span>az P<span class="_ _3"></span>OCT <span class="_ _3"></span>wraz <span class="_ _3"></span>z <span class="_ _3"></span>systemem <span class="_ _3"></span>nadzoru <span class="_ _3"></span>fi<span class="_ _3"></span>rmy <span class="_ _3"></span>Nova <span class="_ _3"></span>Biomedical <span class="_ _3"></span>dystrybuow<span class="_ _3"></span>ane <span class="_ _3"></span>pod <span class="_ _3"></span>marką </span></span></span></div><div class="t m0 x2a h3 y18c ff2 fs0 fc0 sc0 ls0 ws0">producenta, m.in. Stat Profile <span class="_ _3"></span>Prime Plus, Stat<span class="_ _3"></span>Strip Xpress2 Gluco<span class="_ _3"></span>se/Ketone<span class="_ _3"></span>, </div><div class="t m0 x10 h3 y18d ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">rozwiązania <span class="_ _10"></span>do<span class="_ _3"></span> <span class="_ _10"></span>oznaczan<span class="_ _3"></span>ia <span class="_ _1"></span>glikowanej <span class="_ _1"></span>hemoglobiny HbA1c <span class="_ _9"></span>m<span class="_ _3"></span>etodą HPLC <span class="_ _10"></span>firmy <span class="_ _10"></span>Lifotr<span class="_ _3"></span>onic <span class="_ _1"></span>dystrybuowan<span class="_ _3"></span>e <span class="_ _10"></span>pod <span class="_ _1"></span>marką </span></span></div><div class="t m0 x2a h3 y18e ff6 fs0 fc0 sc0 ls0 ws0">producenta wśród których zn<span class="_ _3"></span>alazły się analizatory Lifotr<span class="_ _3"></span>onic H8 i Lif<span class="_ _3"></span>otronic H100<span class="_ _3"></span><span class="ff2">, </span></div><div class="t m0 x10 h3 y18f ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">systemy <span class="_ _13"></span>do <span class="_ _13"></span>oznaczania <span class="_ _13"></span>patogenów <span class="_ _13"></span>m<span class="_ _3"></span>etodami <span class="_ _13"></span>biologii <span class="_ _13"></span>molekularnej <span class="_ _13"></span>fir<span class="_ _3"></span>my <span class="_ _13"></span>Bioperfectus <span class="_ _13"></span>dystrybuowane <span class="_ _13"></span>pod <span class="_ _13"></span>m<span class="_ _3"></span>arką </span></span></div><div class="t m0 x2a h3 y190 ff6 fs0 fc0 sc0 ls0 ws0">producenta <span class="_ _b"> </span>obejmujące <span class="_ _b"> </span>systemy<span class="_ _3"></span> <span class="_ _a"> </span>r<span class="_ _3"></span>eal <span class="_ _b"> </span>time <span class="_ _b"> </span>PCR, <span class="_ _b"> </span>stacje <span class="_ _a"> </span>r<span class="_ _3"></span>obocze <span class="_ _b"> </span>do <span class="_ _b"> </span>ekstraktacji <span class="_ _b"> </span>kwasów <span class="_ _b"> </span>nukle<span class="_ _3"></span>inowych, <span class="_ _b"> </span>zestaw<span class="_ _3"></span>y </div><div class="t m0 x2a h3 y191 ff6 fs0 fc0 sc0 ls0 ws0">odczynnikowe do oznaczan<span class="_ _3"></span>ia patogenów<span class="_ _3"></span><span class="ff2">, </span></div><div class="t m0 x10 h3 y192 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">rozwiązania <span class="_ _4"></span>z<span class="_ _3"></span> <span class="_ _13"></span>obszaru <span class="_ _4"></span>chir<span class="_ _3"></span>urgii <span class="_ _13"></span>onkologicznej, <span class="_ _13"></span>a <span class="_ _13"></span>wśród <span class="_ _13"></span>nich <span class="_ _13"></span>dystrybuowan<span class="_ _3"></span>e <span class="_ _4"></span>pod <span class="_ _13"></span>marką <span class="_ _13"></span>producent<span class="_ _3"></span>a: <span class="_ _13"></span>nieizotopowy </span></span></div><div class="t m0 x2a h3 y193 ff6 fs0 fc0 sc0 ls0 ws0">system <span class="_ _f"> </span>do <span class="_ _f"> </span>wykrywania <span class="_ _f"> </span>węzłów<span class="_ _3"></span> <span class="_ _f"> </span>chłonnych <span class="_ _f"> </span>wartowniczych <span class="_ _f"> </span>i <span class="_ _f"> </span>de<span class="_ _3"></span>tekcji <span class="_ _f"> </span>zmian <span class="_ _f"> </span>niepalpac<span class="_ _3"></span>yjnych <span class="_ _f"> </span>(Sentimag <span class="_ _f"> </span>firm<span class="_ _3"></span>y </div><div class="t m0 x2a h3 y194 ff2 fs0 fc0 sc0 ls0 ws0">Endomagnetics), <span class="_ _c"> </span>magnetyczne <span class="_ _c"> </span>znaczniki <span class="_ _c"> </span>do <span class="_ _f"> </span>wykry<span class="_ _3"></span><span class="ff6">wania<span class="_ _3"></span> <span class="_ _f"> </span>węzł<span class="_ _3"></span>ów <span class="_ _c"> </span>chłonnych <span class="_ _f"> </span>wartown<span class="_ _3"></span>iczych <span class="_ _c"> </span>(Magtrace <span class="_ _c"> </span>firmy </span></div><div class="t m0 x2a h3 y195 ff6 fs0 fc0 sc0 ls0 ws0">Endomagnetics) <span class="_ _3"></span>oraz <span class="_ _4"></span>znakowania <span class="_ _4"></span>zmian <span class="_ _3"></span>niepalpa<span class="_ _3"></span>cyjnych <span class="_ _3"></span>(Magseed <span class="_ _4"></span>firmy <span class="_ _3"></span>Endomag<span class="_ _3"></span>netics), <span class="_ _3"></span>narzędzia <span class="_ _3"></span>chir<span class="_ _3"></span>urgiczne </div><div class="t m0 x2a h3 y196 ff2 fs0 fc0 sc0 ls0 ws0">Tessa (firmy Surgical Dynami<span class="_ _3"></span>cs).<span class="_ _3"></span> </div><div class="t m0 x2 h3 y197 ff6 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _1"></span>planów <span class="_ _10"></span>Zar<span class="_ _3"></span>ządu <span class="_ _1"></span>Spółki <span class="_ _10"></span>na rok <span class="_ _10"></span>2025 należy <span class="_ _10"></span>poszer<span class="_ _3"></span>zenie <span class="_ _1"></span>oferty <span class="_ _1"></span>analizatorów <span class="_ _1"></span>biochemicznych o <span class="_ _10"></span>Accent 400 <span class="_ _10"></span>(wyprodukowany </div><div class="t m0 x2 h3 y3b ff6 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _f"> </span>podmiot <span class="_ _f"> </span>zewnętrzny <span class="_ _f"> </span>na <span class="_ _f"> </span>zlecenie <span class="_ _f"> </span>Spółki<span class="ff2">), <span class="_ _f"> </span>BS-600M <span class="_ _f"> </span>i <span class="_ _f"> </span>BS-</span>1000 <span class="_ _f"> </span>(dystrybuowane <span class="_ _f"> </span>pod <span class="_ _f"> </span>marką <span class="_ _f"> </span>producenta)<span class="_ _3"></span>, <span class="_ _f"> </span>oferty </div><div class="t m0 x2 h3 y198 ff6 fs0 fc0 sc0 ls0 ws0">analizatorów <span class="_ _d"> </span>hematologicznych  o <span class="_ _d"> </span>BC<span class="ff2">-760,  BC-780, <span class="_ _d"> </span>BC-6000, <span class="_ _d"> </span>BC-6200,  BC-6800, <span class="_ _d"> </span>SC-120, <span class="_ _d"> </span>MC-80,  CAL6000, <span class="_ _d"> </span>CAL8000 </span></div><div class="t m0 x2 h3 y199 ff6 fs0 fc0 sc0 ls0 ws0">(dystrybuowane <span class="_ _3"></span>pod <span class="_ _3"></span>marką <span class="_ _3"></span>pr<span class="_ _3"></span>oducenta) <span class="_ _3"></span>oraz <span class="_ _3"></span>oferty <span class="_ _3"></span>analizatorów <span class="_ _3"></span>immunolog<span class="_ _3"></span>icznych <span class="_ _3"></span>o <span class="_ _3"></span>Au<span class="_ _3"></span><span class="ff2">ryx <span class="_ _3"></span>90 <span class="_ _3"></span>oraz <span class="_ _3"></span>platformy <span class="_ _3"></span>zintegr<span class="_ _3"></span>owane </span></div><div class="t m0 x2 h3 y19a ff6 fs0 fc0 sc0 ls0 ws0">(analizatory oferujące na jednej platfor<span class="_ _3"></span>mie badania chemii klinicznej<span class="_ _3"></span> i diagnostyki immunologicznej dy<span class="_ _3"></span>strybuowane pod marką </div><div class="t m0 x2 h3 y19b ff2 fs0 fc0 sc0 ls0 ws0">producenta). </div><div class="t m0 x2 h3 y19c ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"> </span>najbliższych<span class="_ _3"></span> <span class="_ _b"> </span>latach <span class="_ _d"> </span>Spółka <span class="_ _b"> </span>planuje <span class="_ _d"> </span>także <span class="_ _b"> </span>wdrożyć <span class="_ _d"> </span>do <span class="_ _a"> </span>ofe<span class="_ _3"></span>rty <span class="_ _d"> </span>analizatory <span class="_ _b"> </span>Mythic<span class="_ _3"></span> <span class="_ _b"> </span>trzeciej <span class="_ _b"> </span>gene<span class="_ _3"></span>racji <span class="_ _b"> </span>wy<span class="_ _3"></span>konujące <span class="_ _b"> </span>pomiar<span class="_ _3"></span>y </div><div class="t m0 x2 h3 y19d ff6 fs0 fc0 sc0 ls0 ws0">retikulocytów i płynów ustrojow<span class="_ _3"></span>ych zar<span class="_ _3"></span>ówno ludzkich, jak i zwierzę<span class="_ _3"></span>cych oraz analizator Ur<span class="_ _3"></span>i<span class="ff2">-<span class="_ _3"></span></span>Tex SEDI+ do<span class="_ _3"></span> analizy ogólnej.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y19e ff7 fs0 fc0 sc0 ls0 ws0">Prace badawcze i r<span class="_ _3"></span>ozwojowe prowadzo<span class="_ _3"></span>ne przez Dział Bad<span class="_ _3"></span>ań i Rozwoju<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y19f ff6 fs0 fc0 sc0 ls0 ws0">Funkcjonujący <span class="_ _4"></span>w <span class="_ _3"></span>Spółce <span class="_ _4"></span>Dział <span class="_ _4"></span>Badań <span class="_ _3"></span>i <span class="_ _4"></span>Rozwoju <span class="_ _4"></span>w <span class="_ _3"></span>porozum<span class="_ _3"></span>ieniu <span class="_ _4"></span>z <span class="_ _3"></span>Działem <span class="_ _4"></span>Technologii <span class="_ _4"></span>i <span class="_ _3"></span>Inno<span class="_ _3"></span>wacji <span class="_ _4"></span>prowadził <span class="_ _3"></span>akty<span class="_ _3"></span>wne <span class="_ _3"></span>prace<span class="_ _3"></span> </div><div class="t m0 x2 h3 y6e ff6 fs0 fc0 sc0 ls0 ws0">nad <span class="_ _6"> </span>opracowywaniem <span class="_ _6"> </span>nowych <span class="_ _6"> </span>technologii <span class="_ _6"> </span>odczynnikowych <span class="_ _6"> </span>oraz <span class="_ _6"> </span>implementacją <span class="_ _6"> </span>posiadanych <span class="_ _6"> </span>formulacji <span class="_ _6"> </span>do <span class="_ _6"> </span>nowych </div><div class="t m0 x2 h3 y6f ff6 fs0 fc0 sc0 ls0 ws0">analizatorów.  Efekty  prowadzon<span class="_ _3"></span>ych<span class="ff2">  </span>prac  mają  poszerzyć  zakre<span class="_ _3"></span>s  oferowanych  produktów,  zaś  klientom  dać  możliwoś<span class="_ _3"></span>ć </div><div class="t m0 x2 h3 y1a0 ff6 fs0 fc0 sc0 ls0 ws0">uzyskiwania większej ilośc<span class="_ _3"></span>i oznaczeń pr<span class="_ _3"></span>zy zastosowaniu posiada<span class="_ _3"></span>nych analizator<span class="_ _3"></span>ów.<span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">10<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y44 ff6 fs0 fc0 sc0 ls0 ws0">W 2024 kontynuowano prace r<span class="_ _3"></span>ozpoczęte w roku 20<span class="_ _3"></span>23 nad:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h5 y1a1 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">wdrożeniem do oferty ana<span class="_ _3"></span>lizatora Accent<span class="_ _3"></span><span class="ff2">-</span>400 z dedyko<span class="_ _3"></span>waną linią odczynn<span class="_ _3"></span>ikową (linia Accent<span class="_ _3"></span><span class="ff2">-<span class="ls1">200)</span><span class="ff5">,</span> </span></span></span></div><div class="t m0 x10 h5 y75 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">optymalizacją metody ozna<span class="_ _3"></span>czania <span class="_ _3"></span>retikulocytów dla anal<span class="_ _3"></span>izatora hem<span class="_ _3"></span>atologicznego Mythic 5<span class="_ _3"></span>VET Pro (weterynar<span class="_ _3"></span>ia),<span class="_ _3"></span><span class="ff5">  </span></span></span></div><div class="t m0 x10 h3 y1a2 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">przygotowaniem produktów Spółki <span class="ff2">- </span>odczynnikó<span class="_ _3"></span>w biochemicznych klasy C i B <span class="ff2">- <span class="_ _1"></span><span class="ff6">do zgodności z<span class="ff2"> wyma<span class="_ _3"></span>ganiami IVDR, </span></span></span></span></span></div><div class="t m0 x2 h3 y1a3 ff6 fs0 fc0 sc0 ls0 ws0">kontynuowano także prace rozp<span class="_ _3"></span>oczęte w poprzed<span class="_ _3"></span>nich okresach m.<span class="_ _3"></span>in. nad:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h5 y1a4 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">wprowadzeniem <span class="_ _13"></span>do <span class="_ _13"></span>oferty<span class="_ _3"></span> <span class="_ _13"></span>analizator<span class="_ _3"></span>ów <span class="_ _13"></span>i <span class="_ _13"></span>linii <span class="_ _13"></span>odczynnikowy<span class="_ _3"></span>ch <span class="_ _13"></span>z <span class="_ _13"></span>dziedziny <span class="_ _13"></span>imm<span class="_ _3"></span>unochemii <span class="_ _13"></span>pod <span class="_ _a"></span>marką <span class="_ _13"></span>CORMAY <span class="_ _b"> </span>–<span class="ff5"> </span></span></span></div><div class="t m0 x2a h3 y1a5 ff6 fs0 fc0 sc0 ls0 ws0">dokonano <span class="_ _b"> </span>oceny <span class="_ _b"> </span>działania <span class="_ _b"> </span>parametrów <span class="_ _b"> </span>na <span class="_ _b"> </span>analizatorze <span class="_ _b"> </span>Auryx <span class="_ _b"> </span>90<span class="_ _3"></span><span class="ff2">, <span class="_ _b"> </span>u</span>aktualniono <span class="_ _b"> </span>również <span class="_ _b"> </span>26 <span class="_ _b"> </span>rap<span class="_ _3"></span>ortów <span class="_ _b"> </span>stabilności </div><div class="t m0 x2a h3 y1a6 ff6 fs0 fc0 sc0 ls0 ws0">(wydłużenie stabilności in use<span class="_ _3"></span>),<span class="ff2"> </span></div><div class="t m0 x10 h3 y1a7 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">badaniami <span class="_ _a"> </span>podsta<span class="_ _3"></span>wieniowymi <span class="_ _b"> </span>triton<span class="_ _3"></span>u, <span class="_ _a"></span>oksydazy<span class="_ _3"></span> <span class="_ _a"></span>cholesterolu<span class="_ _3"></span> <span class="_ _a"></span>i <span class="_ _b"> </span>cholanu <span class="_ _b"> </span>sodu <span class="_ _a"></span>w <span class="_ _b"> </span>technologi<span class="_ _3"></span>i <span class="_ _a"></span>CHOL<span class="_ _3"></span> <span class="_ _d"> </span><span class="ff6">–</span> <span class="_ _a"></span>wytypowane </span></span></div><div class="t m0 x2a h3 y1a8 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">przebadane <span class="_ _b"> </span>zostały <span class="_ _a"> </span>zamienn<span class="_ _3"></span>iki <span class="_ _b"> </span>surowców, <span class="_ _a"> </span>za<span class="_ _3"></span>kończono <span class="_ _b"> </span>badania <span class="_ _b"> </span>krotko<span class="_ _3"></span></span>-<span class="_ _3"></span> <span class="_ _a"></span><span class="ff6">i <span class="_ _a"> </span>dług<span class="_ _3"></span>oterminowe. <span class="_ _b"> </span>Technologia <span class="_ _b"> </span>została </span></div><div class="t m0 x2a h3 yf ff2 fs0 fc0 sc0 ls0 ws0">przetransferowana ze skali labo<span class="_ _3"></span>ratoryjnej n<span class="_ _3"></span>a <span class="ff6">prod<span class="_ _3"></span>ukcję</span>,<span class="ls2">  </span> </div><div class="t m0 x10 h3 y1a9 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">badaniami <span class="_ _3"></span>analizator<span class="_ _3"></span>ów <span class="_ _3"></span>bioch<span class="_ _3"></span>emicznych <span class="_ _4"></span>o <span class="_ _3"></span>wydajno<span class="_ _3"></span>ści <span class="_ _3"></span>200<span class="_ _3"></span> <span class="_ _3"></span>i<span class="_ _3"></span> <span class="_ _3"></span>400 <span class="_ _4"></span>testów/godzinę <span class="_ _4"></span>od <span class="_ _3"></span>r<span class="_ _3"></span>óżnych <span class="_ _4"></span>dostawców <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span>ramach<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y1aa ff2 fs0 fc0 sc0 ls0 ws0">projektu  Technology  Road  Map  Clinical <span class="_ _d"> </span>Chemistry  <span class="ff6">–</span>  <span class="ff6">przetesto<span class="_ _3"></span>wano  i  opracowano  aplikacje  dla  odczynników </span></div><div class="t m0 x2a h5 y1ab ff6 fs0 fc0 sc0 ls0 ws0">produkcji Spółki<span class="ff2">. <span class="_ _3"></span><span class="ff5"> </span></span></div><div class="t m0 x2 h3 y1ac ff6 fs0 fc0 sc0 ls0 ws0">W 2024 roku rozpoczęto pr<span class="_ _3"></span>ace nad:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y1ad ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">projektem MYTHIC FLUO OT - <span class="ff6">wprowadzeniem do oferty hematologicznej Orphée SA nowego analizatora <span class="_ _3"></span>–</span> Mythic </span></span></div><div class="t m0 x2a h3 y1ae ff6 fs0 fc0 sc0 ls0 ws0">3rd <span class="_ _4"></span>generation <span class="_ _4"></span>OT <span class="_ _4"></span>wraz <span class="_ _4"></span>z <span class="_ _4"></span>odczy<span class="_ _3"></span>nnikiem <span class="_ _4"></span>fluorescencyjnym <span class="_ _4"></span>oraz<span class="_ _3"></span> <span class="_ _4"></span>krwią <span class="_ _4"></span>kontrolną <span class="_ _4"></span>CB<span class="_ _3"></span>C+6DIFF <span class="_ _4"></span>oraz <span class="_ _4"></span>RET. <span class="_ _4"></span>Do <span class="_ _4"></span>badań<span class="_ _3"></span> </div><div class="t m0 x2a h3 y1af ff6 fs0 fc0 sc0 ls0 ws0">trafił prototyp <span class="_ _1"></span>analizatora, zakończenie <span class="_ _1"></span>fazy <span class="ff2">rozwojowej <span class="_ _1"></span>planowane jest <span class="_ _1"></span>w drugim <span class="_ _10"></span>kwar<span class="_ _3"></span>tale 2025 <span class="_ _10"></span>r<span class="_ _3"></span>oku. <span class="_ _1"></span>Po otrzymaniu </span></div><div class="t m0 x2a h3 y1b0 ff6 fs0 fc0 sc0 ls0 ws0">pilotów <span class="_ _10"></span>(analizator<span class="_ _3"></span>y <span class="_ _10"></span>z <span class="_ _10"></span>do<span class="_ _3"></span>celowego <span class="_ _1"></span>miejsca <span class="_ _10"></span>produkcji) rozpocznie <span class="_ _10"></span>się <span class="_ _10"></span>faza <span class="_ _1"></span>weryfikacji <span class="_ _10"></span>(ok. <span class="_ _1"></span>6 <span class="_ _10"></span>miesięcy), <span class="_ _1"></span>w <span class="_ _10"></span>ramach <span class="_ _1"></span>której </div><div class="t m0 x2a h3 y1b1 ff6 fs0 fc0 sc0 ls0 ws0">wykonane zostaną badania oceny d<span class="_ _3"></span>ziałania w protokole pełnym, bad<span class="_ _3"></span>ania<span class="ff2"> </span>użyte<span class="_ _3"></span>czności, walidacja oprog<span class="_ _3"></span>ramowania,<span class="ff2"> </span></div><div class="t m0 x10 h5 y1b2 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">projektem <span class="_ _a"></span>Neo-<span class="ls1">200 <span class="_ _a"> </span></span><span class="ff6">–</span> <span class="_ _a"> </span><span class="ff6">op<span class="_ _3"></span>tymalizacją <span class="_ _a"></span>otwartej <span class="_ _a"></span>linii <span class="_ _a"></span>odczynnikowej <span class="_ _b"> </span>Neo</span>-<span class="ls1">200<span class="ff5 ls2">. <span class="_ _a"> </span></span></span><span class="ff6">W <span class="_ _a"> </span>ram<span class="_ _3"></span>ach <span class="_ _a"></span>projektu <span class="_ _a"></span>wykonane <span class="_ _a"></span>zostały<span class="_ _3"></span> </span></span></span></div><div class="t m0 x2a h3 y1b3 ff6 fs0 fc0 sc0 ls0 ws0">badania rea<span class="_ _3"></span>ktywności bu<span class="_ _3"></span>telek <span class="_ _3"></span>z odczynn<span class="_ _3"></span>ikami produk<span class="_ _3"></span>cji <span class="_ _3"></span>Spółki or<span class="_ _3"></span>az uaktualniona<span class="_ _3"></span> zosta<span class="_ _3"></span>ła do<span class="_ _3"></span>kumentacja tech<span class="_ _3"></span>niczna<span class="_ _3"></span> </div><div class="t m0 x2a h5 y1b4 ff6 fs0 fc0 sc0 ls0 ws0">dla 22 parametrów. Projekt za<span class="_ _3"></span>kończono.<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y1b5 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _13"></span>2024<span class="_ _3"></span> <span class="_ _13"></span>r<span class="_ _3"></span>oku <span class="_ _a"></span>zakończono <span class="_ _a"></span>również <span class="_ _a"></span>prace <span class="_ _a"></span>badawcze <span class="_ _13"></span>na<span class="_ _3"></span>d <span class="_ _a"></span>odczynnikami <span class="_ _a"></span>produkcji <span class="_ _a"></span>Spółki <span class="_ _a"></span>w <span class="_ _a"></span>ramach <span class="_ _a"></span>procesu <span class="_ _a"></span>kontroli <span class="_ _a"></span>zmian. <span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1b6 ff6 fs0 fc0 sc0 ls0 ws0">Prace <span class="_ _15"> </span>miały <span class="_ _15"> </span>na <span class="_ _15"> </span>celu <span class="_ _15"> </span>poprawienie <span class="_ _15"> </span>parametr<span class="_ _3"></span>ów <span class="_ _15"> </span>funkcjonalnych <span class="_ _15"> </span>odczynników <span class="_ _15"> </span>/ <span class="_ _15"> </span>aplikacji <span class="_ _15"> </span>oraz <span class="_ _15"> </span>wytypo<span class="_ _3"></span>wanie <span class="_ _15"> </span>zamienników </div><div class="t m0 x2 h3 y1b7 ff6 fs0 fc0 sc0 ls0 ws0">surowców w<span class="ff2"> technologiach. <span class="_ _3"></span>Dotyc</span>zyły m.in.:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y1b8 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">modyfikacji aplikacji dla par<span class="_ _3"></span>ametru CHOLIN<span class="_ _3"></span>ESTERASE na analiza<span class="_ _3"></span>torze Accent MC240,<span class="_ _4"></span> </span></span></div><div class="t m0 x10 h3 y1b9 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">weryfikacji spójności pomiar<span class="_ _3"></span>owej AMYL<span class="_ _3"></span>ASE EPS,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y1ba ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">modyfikacji aplikacji dla par<span class="_ _3"></span>ametru I<span class="_ _3"></span>gG na analizatorze ACC<span class="_ _3"></span>ENT-<span class="_ _3"></span>200 (II GEN) i Biolis 24i <span class="_ _3"></span>Premium,<span class="_ _3"></span> </span></span></div><div class="t m0 x10 h3 y1bb ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">ujednolicenia <span class="_ _4"></span>zamienników <span class="_ _4"></span>bezw<span class="_ _3"></span>odnego <span class="_ _4"></span>siarczanu <span class="_ _4"></span>sodu <span class="_ _4"></span>we <span class="_ _4"></span>wszystkich <span class="_ _4"></span>technologia<span class="_ _3"></span>ch, <span class="_ _4"></span>w <span class="_ _3"></span>który<span class="_ _3"></span>ch <span class="_ _4"></span>wykorzystuje <span class="_ _4"></span>s<span class="_ _3"></span>ię </span></span></div><div class="t m0 x2a h3 y1bc ff2 fs0 fc0 sc0 ls0 ws0">ten surowiec, </div><div class="t m0 x10 h3 y1bd ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">wprowadzenia  surowca  albumina  surowicy  ludzkiej  20%  produkcji  Octapharma  do  technologii  7<span class="_ _3"></span>-087  Albumin </span></span></div><div class="t m0 x2a h3 y1be ff2 fs0 fc0 sc0 ls0 ws0">Standard, </div><div class="t m0 x10 h3 y1bf ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">modyfikacji aplikacji dla par<span class="_ _3"></span>ametru RF<span class="_ _3"></span> na analizatorze BS<span class="_ _3"></span>-<span class="ls1">400,</span> </span></span></div><div class="t m0 x10 h3 y198 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">optymalizacji technologii pr<span class="_ _3"></span>odukcji odczynnika dT<span class="_ _3"></span>IBC i przywrócen<span class="_ _3"></span>ia param<span class="_ _3"></span>etru do oferty Spółki,<span class="_ _4"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y1c0 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">wprowadzenia <span class="_ _c"> </span>zamiennika <span class="_ _c"> </span>surowca <span class="_ _c"> </span>glikol <span class="_ _c"> </span>polietylenowy <span class="_ _c"> </span>300 <span class="_ _f"> </span>(PEG <span class="_ _c"> </span>300) <span class="_ _c"> </span>dla <span class="_ _c"> </span>technologii <span class="_ _f"> </span>sko<span class="_ _3"></span>ncentrowanego </span></span></div><div class="t m0 x2a h3 y1c1 ff2 fs0 fc0 sc0 ls0 ws0">detergentu B, </div><div class="t m0 x10 h3 y1c2 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">modyfikacji aplikacji dla parametru F<span class="_ _3"></span>ERRUM na analizatorze A<span class="_ _3"></span>ccent 22<span class="_ _3"></span>0S.<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h5 y1c3 ff5 fs0 fc0 sc0 ls1 ws0">5.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff7">Opis <span class="_ _d"> </span>istotnych  czynników <span class="_ _b"> </span>r<span class="_ _3"></span>yzyka <span class="_ _d"> </span>i<span class="ff5"> </span>zagrożeń<span class="_ _3"></span>, <span class="_ _d"> </span>z <span class="_ _b"> </span>o<span class="_ _3"></span>kreśleniem<span class="_ _3"></span>, <span class="_ _b"> </span>w  jakim <span class="_ _b"> </span>sto<span class="_ _3"></span>pniu  </span></span><span class="ls4">PZ<span class="ls0"> <span class="_ _d"> </span>CORMAY <span class="_ _d"> </span>S.A. <span class="_ _d"> </span>jest <span class="_ _d"> </span>na <span class="_ _d"> </span>nie </span></span></div><div class="t m0 x10 h5 y150 ff7 fs0 fc0 sc0 ls0 ws0">narażona<span class="ff5"> </span></div><div class="t m0 x2 h5 y1c4 ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko związane z ogó<span class="_ _3"></span>lną sytuacją <span class="_ _3"></span>makroeko<span class="_ _3"></span>nomiczną<span class="ff5"> </span></div><div class="t m0 x2 h3 y1c5 ff6 fs0 fc0 sc0 ls0 ws0">Produkty oferowane przez Spó<span class="_ _3"></span>łkę przezna<span class="_ _3"></span>czone są dla laboratorió<span class="_ _3"></span>w medycznych funk<span class="_ _3"></span>cjonujących w<span class="_ _3"></span> ramach zakładów opieki </div><div class="t m0 x2 h3 y1c6 ff6 fs0 fc0 sc0 ls0 ws0">zdrowotnej. O ile nie jest możliwe<span class="_ _3"></span>, aby popyt na odczynniki do bad<span class="_ _3"></span>ań laboratoryjnych uległ zmniejsz<span class="_ _3"></span>eniu poniżej minimalne<span class="_ _3"></span>go </div></div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">11<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">poziomu gwarantującego zabezpi<span class="_ _3"></span>eczenie podstawowych potrzeb służby zdrowia w zakresie wykrywa<span class="_ _3"></span>nia i<span class="_ _3"></span><span class="ff2"> </span>diagnostyki chorób, </div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">to kształtowanie się <span class="_ _1"></span>popytu na aparaty diagnostyczne oferowane przez Spółkę <span class="_ _1"></span>jest bezpośrednio związane z tempem wzrostu </div><div class="t m0 x2 h3 y74 ff6 fs0 fc0 sc0 ls0 ws0">gospodarczego, <span class="_ _3"></span>które <span class="_ _3"></span>przekład<span class="_ _3"></span>a <span class="_ _3"></span>się <span class="_ _3"></span>na <span class="_ _3"></span>s<span class="_ _3"></span>ytuację <span class="_ _3"></span>finansową<span class="_ _3"></span> <span class="_ _3"></span>podmi<span class="_ _3"></span>otów <span class="_ _3"></span>służby <span class="_ _3"></span>zdrowia,<span class="_ _3"></span> <span class="_ _3"></span>a <span class="_ _3"></span>tym <span class="_ _3"></span>samy<span class="_ _3"></span>m <span class="_ _3"></span>skłonność <span class="_ _3"></span>laborator<span class="_ _3"></span>ió<span class="_ _4"></span><span class="ff2 ls6">w </span></div><div class="t m0 x2 h3 y1c7 ff6 fs0 fc0 sc0 ls0 ws0">medycznych do inwestowan<span class="_ _3"></span>ia w nową aparatu<span class="_ _3"></span>rę.<span class="ff2"> </span></div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">Spadek tempa <span class="_ _10"></span>wzro<span class="_ _3"></span>stu produktu <span class="_ _1"></span>krajowego brutto <span class="_ _1"></span>może wpłynąć <span class="_ _10"></span>na pogorszenie sytuacji <span class="_ _10"></span>finansowe<span class="_ _3"></span>j zarówno zakładów opieki </div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">zdrowotnej, <span class="_ _f"> </span>uszczuplając <span class="_ _f"> </span>ich <span class="_ _f"> </span>bud<span class="_ _3"></span>żety <span class="_ _f"> </span>przeznaczone <span class="_ _f"> </span>na <span class="_ _f"> </span>inwes<span class="_ _3"></span>tycje, <span class="_ _f"> </span>między <span class="_ _f"> </span>innymi <span class="_ _f"> </span>w <span class="_ _f"> </span>zakresie <span class="_ _f"> </span>ap<span class="_ _3"></span>aratury <span class="_ _f"> </span>medycznej, </div><div class="t m0 x2 h3 ya6 ff2 fs0 fc0 sc0 ls0 ws0">jak i <span class="ff6">społeczeństwa, <span class="_ _15"> </span>mogąc <span class="_ _15"> </span>zmniejszyć <span class="_ _15"> </span>jego <span class="_ _15"> </span>zapotrzebowanie <span class="_ _15"> </span>na <span class="_ _15"> </span>diagnostykę <span class="_ _15"> </span>komercyjną, <span class="_ _15"> </span>co<span class="_ _3"></span></span> <span class="_ _15"> </span><span class="ff6">mogłoby <span class="_ _15"> </span>się <span class="_ _15"> </span>przyczynić </span></div><div class="t m0 x2 h3 ya7 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">spadku <span class="_ _3"></span>popytu <span class="_ _3"></span>na <span class="_ _3"></span>towary <span class="_ _3"></span>z <span class="_ _3"></span>oferty <span class="_ _3"></span>Spółki. Spółka <span class="_ _3"></span>posiada<span class="_ _3"></span> og<span class="_ _3"></span>raniczony <span class="_ _3"></span>wpływ <span class="_ _3"></span>na <span class="_ _3"></span>rozwój <span class="_ _3"></span>rynku, <span class="_ _3"></span>j<span class="_ _3"></span>ednakże <span class="_ _3"></span>negatywne <span class="_ _3"></span>skutki </span></span></div><div class="t m0 x2 h3 y17a ff6 fs0 fc0 sc0 ls0 ws0">ewentualnych <span class="_ _10"></span>zmian<span class="_ _3"></span> <span class="_ _10"></span>kon<span class="_ _3"></span>iunktury <span class="_ _1"></span>stara <span class="_ _10"></span>się <span class="_ _1"></span>minimalizować <span class="_ _1"></span>poprzez geograficzną <span class="_ _10"></span>dywersyfikację swojej <span class="_ _10"></span>sprzedaży <span class="_ _1"></span>i <span class="_ _10"></span>zwi<span class="_ _3"></span>ęks<span class="_ _3"></span>zanie </div><div class="t m0 x2 h3 y17b ff6 fs0 fc0 sc0 ls0 ws0">udziału sprzedaży eksporto<span class="_ _3"></span>wej w<span class="ff2"> <span class="_ _3"></span></span>łącznych przychodach <span class="_ _3"></span>ze sprzedaży.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1c8 ff6 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _3"></span>sytuację <span class="_ _3"></span>m<span class="_ _3"></span>akroekonomiczną <span class="_ _4"></span>istotny <span class="_ _4"></span>wpływ <span class="_ _3"></span>ma <span class="_ _4"></span>kryzys <span class="_ _4"></span>spowodowany <span class="_ _4"></span>przez <span class="_ _3"></span>zbrojną<span class="_ _3"></span> <span class="_ _3"></span>inwazję <span class="_ _4"></span>Rosji <span class="_ _4"></span>na <span class="_ _3"></span>Ukrainę. <span class="_ _4"></span>To, <span class="_ _3"></span>z <span class="_ _4"></span>jakiej </div><div class="t m0 x2 h3 y1c9 ff6 fs0 fc0 sc0 ls0 ws0">skali <span class="_ _c"> </span>kryzysem <span class="_ _c"> </span>będziemy <span class="_ _c"> </span>mieć <span class="_ _c"> </span>ostatecznie <span class="_ _c"> </span>do <span class="_ _c"> </span>czynienia, <span class="_ _c"> </span>zależy <span class="_ _c"> </span>od <span class="_ _c"> </span>dalszego <span class="_ _c"> </span>przebiegu <span class="_ _c"> </span>wojny <span class="_ _c"> </span>i <span class="_ _c"> </span>kolejnych <span class="_ _c"> </span>sankcji </div><div class="t m0 x2 h3 y1ca ff6 fs0 fc0 sc0 ls0 ws0">wprowadzanych <span class="_ _10"></span>prze<span class="_ _3"></span>z <span class="_ _10"></span>Rosję <span class="_ _10"></span>i<span class="_ _3"></span> <span class="_ _10"></span>kraje <span class="_ _1"></span>UE. <span class="_ _10"></span>W <span class="_ _10"></span>obecnej<span class="_ _3"></span> <span class="_ _10"></span>sytuacji <span class="_ _10"></span>nie<span class="_ _3"></span> <span class="_ _10"></span>ma <span class="_ _10"></span>możliwości<span class="_ _3"></span> <span class="_ _10"></span>z <span class="_ _10"></span>wysokim<span class="_ _3"></span> <span class="_ _10"></span>prawdopod<span class="_ _3"></span>obieństwem <span class="_ _10"></span>progno<span class="_ _3"></span>zować </div><div class="t m0 x2 h3 y17f ff6 fs0 fc0 sc0 ls0 ws0">konsekwencji i dalszego rozwo<span class="_ _3"></span>ju tego kr<span class="_ _3"></span>yzysu. Stopień zagroże<span class="_ _3"></span>nia <span class="_ _3"></span><span class="ff2">- wysoki.<span class="_ _3"></span> </span></div><div class="t m0 x2 h5 y1cb ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko zmiany pr<span class="_ _3"></span>zepisów pr<span class="_ _3"></span>awnych i ich interpretacji<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y1cc ff6 fs0 fc0 sc0 ls0 ws0">Przepisy <span class="_ _10"></span>pr<span class="_ _3"></span>awa <span class="_ _1"></span>obowiązujące na <span class="_ _10"></span>t<span class="_ _3"></span>erytorium Rzeczpospolitej <span class="_ _10"></span>Pol<span class="_ _3"></span>skiej, a <span class="_ _10"></span>także <span class="_ _1"></span>w innych <span class="_ _10"></span>krajach, w <span class="_ _10"></span>któr<span class="_ _3"></span>ych <span class="_ _1"></span>działa <span class="_ _10"></span>Gr<span class="_ _3"></span>upa <span class="_ _1"></span>ulegają </div><div class="t m0 x2 h3 y1cd ff6 fs0 fc0 sc0 ls0 ws0">zmianom, a <span class="_ _1"></span>wpływ tych <span class="_ _1"></span>zmian na działalność <span class="_ _1"></span>Grupy może <span class="_ _10"></span>m<span class="_ _3"></span>ieć charakter negatywny. <span class="_ _1"></span>Z uwagi <span class="_ _1"></span>na fakt, <span class="_ _1"></span>iż Grupa <span class="_ _10"></span>dz<span class="_ _3"></span>iała w <span class="_ _1"></span>ściśle </div><div class="t m0 x2 h5 y1ce ff2 fs0 fc0 sc0 ls0 ws0">uregulowanym <span class="_ _b"> </span>przepisami <span class="_ _b"> </span>prawa <span class="_ _b"> </span>obszarze <span class="_ _a"> </span>diag<span class="_ _3"></span>nostyki <span class="_ _b"> </span>laboratoryjnej <span class="_ _b"> </span>in <span class="_ _b"> </span>vitro <span class="_ _a"></span>(In <span class="_ _b"> </span>Vitro <span class="_ _b"> </span>Diagnostic <span class="_ _d"> </span><span class="ff6">–</span> <span class="_ _a"> </span><span class="ff6">„<span class="_ _3"></span><span class="ff5">IVD</span>”), <span class="_ _a"></span>zmiany<span class="_ _3"></span> <span class="_ _a"></span>prawa<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y1cf ff6 fs0 fc0 sc0 ls0 ws0">wynikające <span class="_ _1"></span>z <span class="_ _10"></span>rosnący<span class="_ _3"></span>ch wymagań <span class="_ _10"></span>dotyczących bezpieczeństwa <span class="_ _1"></span>używania produktów <span class="_ _10"></span>IVD <span class="_ _1"></span>podwyższaj<span class="_ _3"></span>ą <span class="_ _1"></span>wymagania <span class="_ _1"></span>w <span class="_ _10"></span>zakresie<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1d0 ff2 fs0 fc0 sc0 ls0 ws0">ich produkcji i wprowadzania do <span class="ff6">obrotu. W dniu 26 maja 2022 roku weszło w życie rozporządzenie Parlamentu Europejskiego </span></div><div class="t m0 x2 h5 y1d1 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="_ _a"></span>Rady <span class="_ _a"></span>(UE) <span class="_ _a"></span>w <span class="_ _a"></span>zakresie <span class="_ _a"></span>diagnost<span class="_ _3"></span>yki <span class="_ _a"></span>laboratoryjnej <span class="_ _a"></span>(In <span class="_ _a"> </span>Vitro <span class="_ _a"> </span>Diagn<span class="_ _3"></span>ostic <span class="_ _a"></span>Regulation <span class="_ _b"> </span>- <span class="_ _a"> </span><span class="ff6">„<span class="ff5">IVD<span class="_ _3"></span>R</span>”) <span class="_ _a"></span>oraz <span class="_ _a"></span>na <span class="_ _a"></span>obszarze <span class="_ _a"> </span>RP <span class="_ _a"></span>ustawa </span></div><div class="t m0 x2 h3 y1d2 ff2 fs0 fc0 sc0 ls0 ws0">o <span class="ff6">wyrobach  medycznych, <span class="_ _d"> </span>w  tym <span class="_ _d"> </span>do  IVD. <span class="_ _d"> </span>Oba <span class="_ _d"> </span>akty  prawne  wy<span class="_ _10"></span>m<span class="_ _3"></span>agają  od <span class="_ _d"> </span>Spółki <span class="_ _d"> </span>znaczącego  zaangażowania,  zarówno </span></div><div class="t m0 x2 h3 y1d3 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">zakresie <span class="_ _a"></span>produkcji, <span class="_ _13"></span>dystr<span class="_ _3"></span>ybucji, <span class="_ _a"></span>dokumentacji <span class="_ _a"></span>produktowej, <span class="_ _a"></span>jak <span class="_ _a"></span>również <span class="_ _a"></span>śledzenia <span class="_ _a"></span>działania <span class="_ _a"></span>produktów <span class="_ _a"></span>Spółki <span class="_ _13"></span>na <span class="_ _a"></span>rynkach<span class="_ _4"></span></span> </div><div class="t m0 x2 h3 y1d4 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">Unii  Europ<span class="_ _3"></span>ejskiej <span class="_ _15"> </span>i  poza <span class="_ _15"> </span>jej <span class="_ _15"> </span>granicami. <span class="_ _15"> </span>W  następstwie <span class="_ _15"> </span>prac <span class="_ _15"> </span>dostosowawczych <span class="_ _15"> </span>rozp<span class="_ _3"></span>oczętych <span class="_ _15"> </span>w <span class="_ _15"> </span>2020 <span class="_ _15"> </span>roku  nastąp<span class="_ _3"></span>iło </span></div><div class="t m0 x2 h3 y1d5 ff6 fs0 fc0 sc0 ls0 ws0">zwiększenie <span class="_ _13"></span>ko<span class="_ _3"></span>sztów <span class="_ _a"></span>działalnośc<span class="_ _3"></span>i <span class="_ _13"></span>Spółki, <span class="_ _a"></span>w <span class="_ _a"></span>tym <span class="_ _13"></span>ko<span class="_ _3"></span>sztów <span class="_ _a"></span>remontów, <span class="_ _a"></span>nakładów <span class="_ _a"></span>inwestycyjnych <span class="_ _a"></span>oraz <span class="_ _a"></span>wprowadzenia <span class="_ _a"></span>nowych </div><div class="t m0 x2 h3 y1d6 ff6 fs0 fc0 sc0 ls0 ws0">procedur kontroli jakości dostosowujących infrastrukturę i wewnętrzne procesy Spółki do <span class="_ _1"></span>wymogów nowych przep<span class="_ _3"></span>isów prawa. </div><div class="t m0 x2 h3 y1d7 ff6 fs0 fc0 sc0 ls0 ws0">Nie <span class="_ _3"></span>można <span class="_ _4"></span>wykluczyć <span class="_ _3"></span>s<span class="_ _3"></span>ytuacji, <span class="_ _3"></span>w <span class="_ _4"></span>której <span class="_ _4"></span>po <span class="_ _3"></span>upływie <span class="_ _3"></span>okr<span class="_ _3"></span>esów <span class="_ _4"></span>przejściowych <span class="_ _3"></span>dla <span class="_ _4"></span>produktó<span class="_ _3"></span>w <span class="_ _3"></span>w <span class="_ _3"></span>klasa<span class="_ _3"></span>ch <span class="_ _4"></span>B, <span class="_ _3"></span>C <span class="_ _3"></span>i <span class="_ _3"></span>D <span class="_ _4"></span>wg. <span class="_ _3"></span>klas<span class="_ _3"></span>yfikacji </div><div class="t m0 x2 h3 y1d8 ff6 fs0 fc0 sc0 ls0 ws0">IVDR, <span class="_ _4"></span>nie <span class="_ _a"></span>wszystkie <span class="_ _13"></span>produkty <span class="_ _13"></span>Sp<span class="_ _3"></span>ółki <span class="_ _13"></span>spełnią <span class="_ _13"></span>wymagania <span class="_ _13"></span>IVDR, <span class="_ _13"></span>c<span class="_ _3"></span>o <span class="_ _13"></span>skutkować <span class="_ _13"></span>będzie <span class="_ _13"></span>wstrz<span class="_ _3"></span>ymaniem<span class="_ _3"></span> <span class="_ _13"></span>ich <span class="_ _13"></span>sprzedaży <span class="_ _13"></span>do <span class="_ _13"></span>daty </div><div class="t m0 x2 h3 y1d9 ff6 fs0 fc0 sc0 ls0 ws0">spełnienia <span class="_ _13"></span>wymogó<span class="_ _3"></span>w. <span class="_ _13"></span>Ponadto, <span class="_ _13"></span>w <span class="_ _13"></span>przypadku <span class="_ _13"></span>po<span class="_ _3"></span>szerzania <span class="_ _13"></span>oferty <span class="_ _a"></span>Spółki, <span class="_ _4"></span>produkty <span class="_ _a"></span>niezarejestrowa<span class="_ _3"></span>ne <span class="_ _13"></span>do <span class="_ _13"></span>26 <span class="_ _13"></span>maja <span class="_ _13"></span>2022 <span class="_ _13"></span>roku </div><div class="t m0 x2 h3 y1da ff2 fs0 fc0 sc0 ls6 ws0">wg<span class="ls0"> <span class="ff6">uchylonej  przez <span class="_ _d"> </span>IVDR  In <span class="_ _d"> </span>Vitro  Diagnostic <span class="_ _d"> </span>Directive  wymagać <span class="_ _d"> </span>będą  rejestracji  zgodnej <span class="_ _d"> </span>z <span class="_ _d"> </span>IVDR  przy <span class="_ _d"> </span>zaangażowaniu </span></span></div><div class="t m0 x2 h3 y1db ff6 fs0 fc0 sc0 ls0 ws0">zewnętrznej <span class="_ _4"></span>jedn<span class="_ _3"></span>ostki <span class="_ _4"></span>not<span class="_ _3"></span>yfikujące<span class="_ _3"></span>j <span class="_ _4"></span>po<span class="_ _3"></span>wodującej <span class="_ _4"></span>cza<span class="_ _3"></span>so<span class="ff2">- <span class="_ _13"></span></span>i <span class="_ _4"></span>kosztoch<span class="_ _3"></span>łonność <span class="_ _13"></span>całego <span class="_ _4"></span>pr<span class="_ _3"></span>ocesu <span class="_ _4"></span>r<span class="_ _3"></span>ejestracyjnego, <span class="_ _13"></span>w <span class="_ _13"></span>wyniku <span class="_ _13"></span>czego </div><div class="t m0 x2 h3 y1dc ff6 fs0 fc0 sc0 ls0 ws0">termin wprowadzenia nowych pr<span class="_ _3"></span>oduktów do obr<span class="_ _3"></span>otu może ulec opóź<span class="_ _3"></span>nieniu. Zagrożenie <span class="_ _4"></span>–<span class="ff2"> wysokie. </span></div><div class="t m0 x2 h5 y1dd ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko związane z dużą k<span class="_ _3"></span>oncentrac<span class="_ _3"></span>ją sprzedaży na ryn<span class="_ _3"></span>kach zagranicznyc<span class="_ _3"></span>h<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y1de ff6 fs0 fc0 sc0 ls0 ws0">Spółka realizuje <span class="_ _1"></span>przeważającą część swoich <span class="_ _10"></span>prz<span class="_ _3"></span>ychodów ze sprzedaży na <span class="_ _10"></span>rynkach eksportowych. Jednym z<span class="ff2"> </span>głównych rynków </div><div class="t m0 x2 h3 y1df ff6 fs0 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _13"></span>Spółki <span class="_ _a"></span>pozostaje <span class="_ _13"></span>Fed<span class="_ _3"></span>eracja <span class="_ _13"></span>Rosyjska <span class="_ _a"></span>(udział <span class="_ _13"></span>w <span class="_ _13"></span>pr<span class="_ _3"></span>zychodach <span class="_ _a"></span>Spółki <span class="_ _13"></span>w <span class="_ _13"></span>2024 <span class="_ _a"></span>roku <span class="_ _13"></span>wyniósł <span class="_ _a"> </span><span class="ff2">6%). <span class="_ _a"></span>T</span>rwający <span class="_ _13"></span>konflikt </div><div class="t m0 x2 h3 y1e0 ff6 fs0 fc0 sc0 ls0 ws0">zbrojny <span class="_ _4"></span>po<span class="_ _3"></span>między <span class="_ _4"></span>Rosją <span class="_ _13"></span>a<span class="ff2"> <span class="_ _13"></span></span>Ukrainą<span class="_ _3"></span><span class="ff1 fs1"> <span class="_ _13"></span></span>oraz <span class="_ _13"></span>wynikające <span class="_ _13"></span>z <span class="_ _4"></span>niego <span class="_ _13"></span>sankcje<span class="_ _3"></span><span class="ff2"> <span class="_ _4"></span></span>skutku<span class="_ _3"></span>ją <span class="_ _4"></span><span class="ff2">ogr<span class="_ _3"></span>aniczeniami <span class="_ _13"></span>w <span class="_ _4"></span>wy<span class="_ _3"></span>mianie <span class="_ _13"></span>handlowej <span class="_ _13"></span></span>Spółki </div><div class="t m0 x2 h3 y1e1 ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">Federacją Rosyjską</span><span class="ls2">. <span class="_ _10"></span><span class="ff6 ls0">W<span class="_ _3"></span> <span class="_ _10"></span>20<span class="_ _3"></span>24 <span class="_ _1"></span>r. S<span class="_ _1"></span>półka <span class="_ _1"></span>nie <span class="_ _1"></span>uzyskała <span class="ff2 ls5">zg</span><span class="ls1">ód</span><span class="ff2"> <span class="_ _10"></span><span class="ls1">na<span class="_ _3"></span><span class="ls0"> <span class="_ _1"></span><span class="ff6">wywóz <span class="_ _1"></span>analizatorów <span class="_ _1"></span>do Rosji, <span class="_ _10"></span>co będzie miało<span class="ff2"> <span class="_ _10"></span><span class="ff6">negatywn<span class="_ _3"></span>y <span class="_ _1"></span>wpływ </span></span></span></span></span></span></span></span></div><div class="t m0 x2 h3 y1e2 ff2 fs0 fc0 sc0 ls0 ws0">na <span class="_ _3"></span>wyniki <span class="_ _4"></span>finansowe <span class="_ _4"></span><span class="ff6">Spółki<span class="_ _3"></span></span> <span class="_ _3"></span><span class="ff6">w <span class="_ _4"></span>przyszłości,<span class="_ _3"></span> <span class="_ _3"></span>odbierając<span class="_ _3"></span> <span class="_ _3"></span>możliwo<span class="_ _3"></span>ść <span class="_ _3"></span>utr<span class="_ _3"></span>zymywania <span class="_ _3"></span>i<span class="_ _3"></span> <span class="_ _3"></span>rozbudowy<span class="_ _3"></span> <span class="_ _3"></span>bazy<span class="_ _3"></span> <span class="_ _3"></span>analizato<span class="_ _3"></span>rów <span class="_ _3"></span>generujący<span class="_ _3"></span>ch </span></div><div class="t m0 x2 h3 y1e3 ff2 fs0 fc0 sc0 ls0 ws0">popyt <span class="_ _1"></span>na <span class="_ _1"></span>odczynniki <span class="_ _1"></span>sprzedawane przez <span class="_ _1"></span><span class="ff6">Spółkę<span class="ff2">. <span class="_ _10"></span><span class="ff6">Mo<span class="_ _3"></span>żliwość rozszerzenia <span class="_ _1"></span>sankcji <span class="_ _1"></span>oraz <span class="_ _1"></span>potencjalne <span class="_ _1"></span>rozbieżności interpretacyjne </span></span></span></div><div class="t m0 x2 h3 y1e4 ff6 fs0 fc0 sc0 ls0 ws0">przepisów <span class="_ _4"></span>pr<span class="_ _3"></span>awa <span class="_ _4"></span>je <span class="_ _13"></span>wprowadzają<span class="_ _3"></span>cych <span class="_ _13"></span>mogą <span class="_ _13"></span>skutkować <span class="_ _4"></span>dalszym<span class="_ _3"></span>i <span class="_ _4"></span>og<span class="_ _3"></span>raniczeniami <span class="_ _13"></span>sprzedaży <span class="_ _4"></span>Spółk<span class="_ _3"></span>i <span class="_ _13"></span>do <span class="_ _4"></span>F<span class="_ _3"></span>ederacji <span class="_ _4"></span>Rosyjskiej.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1e5 ff6 fs0 fc0 sc0 ls0 ws0">Utrzymujący <span class="_ _1"></span>się <span class="_ _1"></span>istotny spadek <span class="_ _10"></span>w<span class="_ _3"></span>artości RUB <span class="_ _10"></span>w stosunku <span class="_ _10"></span>do PLN <span class="_ _1"></span>ma <span class="_ _1"></span>znaczący wpływ <span class="_ _10"></span>na rentowność <span class="_ _10"></span>spr<span class="_ _3"></span>zedaży Spółki <span class="_ _10"></span>na<span class="_ _3"></span><span class="ff2"> tym<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y1e6 ff2 fs0 fc0 sc0 ls0 ws0">rynku.<span class="ff1 fs1"> <span class="_ _10"></span><span class="ff2 fs0">Kolejnym<span class="_ _3"></span>i <span class="_ _1"></span>istotnymi dla <span class="_ _10"></span><span class="ff6">Spółki rynkami <span class="_ _10"></span>są kraje <span class="_ _1"></span>Afryki <span class="_ _1"></span>Subsaharyjskiej. Przedłużający <span class="_ _1"></span>się <span class="_ _10"></span>kryz<span class="_ _3"></span>ys <span class="_ _1"></span>walutowy <span class="_ _1"></span>na <span class="_ _1"></span>niektórych<span class="_ _3"></span> </span></span></span></div><div class="t m0 x2 h3 y1e7 ff6 fs0 fc0 sc0 ls0 ws0">z <span class="_ _13"></span>tych <span class="_ _a"></span>rynków, <span class="_ _13"></span>generujący <span class="_ _a"></span>sięgające <span class="_ _a"></span><span class="ff2 ls1">46</span>% <span class="_ _13"></span>spadki <span class="_ _13"></span>wartośc<span class="_ _3"></span>i <span class="_ _13"></span>lokalny<span class="_ _3"></span>ch <span class="_ _13"></span>walut <span class="_ _a"></span>i<span class="ff2"> <span class="_ _13"></span></span>przekład<span class="_ _3"></span>ający <span class="_ _13"></span>się <span class="_ _a"></span>na <span class="_ _13"></span>wyższe <span class="_ _a"></span>ceny <span class="_ _13"></span>zakupu <span class="_ _13"></span>dla<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1e8 ff6 fs0 fc0 sc0 ls0 ws0">dystrybutorów na<span class="_ _3"></span> ty<span class="_ _3"></span>ch rynkach,<span class="_ _3"></span> trudno<span class="_ _3"></span>ści z <span class="_ _3"></span>dostępem <span class="_ _3"></span>do <span class="_ _3"></span>walut <span class="_ _3"></span>wymienialnych <span class="_ _3"></span>i <span class="_ _3"></span>opóźnienia <span class="_ _3"></span>w<span class="_ _4"></span><span class="ff2"> </span>płatn<span class="_ _3"></span>ościach oraz <span class="_ _3"></span>wyżs<span class="_ _3"></span>ze ceny<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1e9 ff6 fs0 fc0 sc0 ls0 ws0">zakupu  mogą  powodowa<span class="_ _3"></span>ć  opóźnien<span class="_ _3"></span>ia  decyzji  zakupow<span class="_ _3"></span>ych  lub  ich  niższą<span class="_ _3"></span>  wartość,  co<span class="_ _3"></span>  może  przełożyć <span class="_ _15"> </span>się  na  spadek </div><div class="t m0 x2 h3 y1ea ff6 fs0 fc0 sc0 ls0 ws0">przychodów <span class="_ _b"> </span>Spółk<span class="ff2">i <span class="_ _b"> </span>na <span class="_ _b"> </span>tych <span class="_ _b"> </span>rynk<span class="_ _3"></span>ach. <span class="_ _b"> </span></span>Spółka<span class="_ _3"></span> <span class="_ _b"> </span>zmniejsza <span class="_ _b"> </span>omawian<span class="_ _3"></span>e <span class="_ _b"> </span>ryzyko <span class="_ _b"> </span>poprzez <span class="_ _b"> </span>podjęcie <span class="_ _b"> </span>dzia<span class="_ _3"></span>łań <span class="_ _b"> </span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _b"> </span>celu <span class="_ _b"> </span>dywersyfikac<span class="_ _3"></span>ji </span></div><div class="t m0 x2 h3 y1eb ff6 fs0 fc0 sc0 ls0 ws0">geograficznej sprzedaży. Zag<span class="_ _3"></span>rożenie <span class="_ _3"></span><span class="ff2">- wysokie.<span class="_ _3"></span> </span></div><div class="t m0 x2 h5 y1ec ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko związane z płyn<span class="_ _3"></span>nością<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y120 ff6 fs0 fc0 sc0 ls0 ws0">Spółka  zarząd<span class="_ _3"></span>za  ryzyk<span class="_ _3"></span>iem  zw<span class="_ _3"></span>iązanym <span class="_ _15"> </span>z  płynnością <span class="_ _15"> </span>finansową<span class="_ _3"></span>  poprzez <span class="_ _15"> </span>monitorowanie <span class="_ _15"> </span>bieżących <span class="_ _15"> </span>oraz  prognozowani<span class="_ _3"></span>e </div><div class="t m0 x2 h3 y1ed ff6 fs0 fc0 sc0 ls0 ws0">przyszłych <span class="_ _13"></span>przepł<span class="_ _3"></span>ywów <span class="_ _13"></span>p<span class="_ _3"></span>ieniężnych, <span class="_ _a"></span>a <span class="_ _13"></span>także <span class="_ _13"></span>po<span class="_ _3"></span>przez <span class="_ _13"></span>ana<span class="_ _3"></span>lizę <span class="_ _13"></span>pozi<span class="_ _3"></span>omu <span class="_ _13"></span>płynn<span class="_ _3"></span>ych <span class="_ _13"></span>akty<span class="_ _3"></span>wów. <span class="_ _a"></span>Celem <span class="_ _13"></span>jest <span class="_ _a"></span>utrzymanie <span class="_ _13"></span>ciągło<span class="_ _3"></span>ści </div><div class="t m0 x2 h3 y1ee ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">elastyczności <span class="_ _1"></span>finansowania <span class="_ _10"></span>oraz zapewnienie <span class="_ _9"></span>od<span class="_ _3"></span>powiednich <span class="_ _10"></span>źród<span class="_ _3"></span>eł <span class="_ _10"></span>fina<span class="_ _3"></span>nsowania. <span class="_ _10"></span>W <span class="_ _1"></span>celu <span class="_ _10"></span>ograniczenia ryzyka <span class="_ _9"></span>utr<span class="_ _3"></span>aty <span class="_ _10"></span>płynności </span></div><div class="t m0 x2 h3 y1ef ff6 fs0 fc0 sc0 ls0 ws0">finansowej <span class="_ _b"> </span>Spółka <span class="_ _b"> </span>stale <span class="_ _b"> </span>monitoruje <span class="_ _b"> </span>i <span class="_ _b"> </span>nadzoruje <span class="_ _b"> </span>po<span class="_ _3"></span>ziom <span class="_ _b"> </span>zadłużenia, <span class="_ _b"> </span>zabezpieczają<span class="_ _3"></span>c <span class="_ _a"> </span>się <span class="_ _b"> </span>przed<span class="_ _3"></span> <span class="_ _a"> </span>e<span class="_ _3"></span>wentualnymi <span class="_ _b"> </span>trudnościam<span class="_ _3"></span>i </div><div class="t m0 x2 h3 y1f0 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">wywiązywaniu <span class="_ _15"> </span>się <span class="_ _15"> </span>ze <span class="_ _f"> </span>zobowiązań, <span class="_ _15"> </span>odpowiednio<span class="_ _3"></span></span> <span class="_ _15"> </span><span class="ff6">kształtując<span class="_ _3"></span> <span class="_ _15"> </span>cykle <span class="_ _15"> </span>rotacji <span class="_ _15"> </span>na<span class="_ _3"></span>leżności <span class="_ _15"> </span>i <span class="_ _15"> </span>zobo<span class="_ _3"></span>wiązań. <span class="_ _15"> </span>Cel <span class="_ _15"> </span>jest <span class="_ _15"> </span>równie<span class="_ _3"></span>ż </span></div><div class="t m0 x2 h3 y1f1 ff6 fs0 fc0 sc0 ls0 ws0">realizowany <span class="_ _13"></span>poprzez<span class="_ _3"></span> <span class="_ _13"></span>korzystanie <span class="_ _13"></span>z <span class="_ _13"></span>różnych <span class="_ _a"></span>źródeł <span class="_ _13"></span>finansowania, <span class="_ _a"></span>takich <span class="_ _13"></span>jak <span class="_ _13"></span>między <span class="_ _a"></span>innymi <span class="_ _13"></span>pożyczki <span class="_ _13"></span>czy<span class="_ _3"></span> <span class="_ _13"></span>leasing <span class="_ _13"></span>finansowy.<span class="_ _13"></span><span class="ff1 fs1"> </span></div><div class="t m0 x2 h3 y1f2 ff6 fs0 fc0 sc0 ls0 ws0">Ponadto, posiadanie przez Spółk<span class="_ _3"></span>ę łatwo zbywalnych aktywów, z kt<span class="_ _3"></span>órych korzysta w okresach n<span class="_ _3"></span>iższych zysków operacyjnych,<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1f3 ff6 fs0 fc0 sc0 ls0 ws0">powoduje ograniczenie ekspo<span class="_ _3"></span>zycji na ryzyko zwią<span class="_ _3"></span>zane z płynnoś<span class="_ _3"></span>cią. <span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">12<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">Jednocześnie, <span class="_ _13"></span>mimo <span class="_ _13"></span>pode<span class="_ _3"></span>jmowania <span class="_ _13"></span>pr<span class="_ _3"></span>zedstawionych <span class="_ _13"></span>powyżej<span class="_ _3"></span> <span class="_ _13"></span>działań <span class="_ _13"></span>związany<span class="_ _3"></span>ch <span class="_ _13"></span>z <span class="_ _13"></span>zabezpieczen<span class="_ _3"></span>iem <span class="_ _13"></span>źródeł <span class="_ _13"></span>finansowan<span class="_ _3"></span>ia </div><div class="t m0 x2 h3 y73 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">celu <span class="_ _15"> </span>ograniczenia <span class="_ _15"> </span>ryzyka <span class="_ _15"> </span>utraty <span class="_ _15"> </span>płynności, <span class="_ _15"> </span>nie  m<span class="_ _3"></span>ożna <span class="_ _15"> </span>wykluczyć, <span class="_ _15"> </span>że <span class="_ _15"> </span>obiektywne<span class="_ _3"></span>  i <span class="_ _15"> </span>specyficz<span class="_ _3"></span>ne <span class="_ _15"> </span>czynniki <span class="_ _15"> </span>zewnętrzne </span></div><div class="t m0 x2 h3 y74 ff6 fs0 fc0 sc0 ls0 ws0">spowodują <span class="_ _15"> </span>w  przyszłoś<span class="_ _3"></span>ci <span class="_ _15"> </span>zwiększenie <span class="_ _15"> </span>ekspozycji <span class="_ _15"> </span>na <span class="_ _15"> </span>ryzyko  ograniczenia <span class="_ _15"> </span>zdolności <span class="_ _15"> </span>Spółki <span class="_ _15"> </span>do <span class="_ _15"> </span>regulowania <span class="_ _15"> </span>w  term<span class="_ _3"></span>inie </div><div class="t m0 x2 h3 y1f4 ff6 fs0 fc0 sc0 ls0 ws0">zobowiązań finansowych.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">Wśród czynn<span class="_ _3"></span>ików mogą<span class="_ _3"></span>cych mie<span class="_ _3"></span>ć wpły<span class="_ _3"></span>w na <span class="_ _3"></span>potencjalne <span class="_ _3"></span>zmn<span class="_ _3"></span>iejszenie <span class="_ _3"></span>możliwości <span class="_ _3"></span>wywiązywania<span class="_ _3"></span> się <span class="_ _3"></span>przez <span class="_ _3"></span>Spółkę <span class="_ _3"></span>w ter<span class="_ _3"></span>minie </div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">ze <span class="_ _d"> </span>swoich <span class="_ _d"> </span>zobowiązań <span class="_ _d"> </span>można <span class="_ _d"> </span>zidentyfikować:<span class="_ _3"></span> <span class="_ _d"> </span>(i) <span class="_ _d"> </span>niewystarczają<span class="_ _3"></span>cy <span class="_ _d"> </span>w <span class="_ _d"> </span>stosunku <span class="_ _d"> </span>do <span class="_ _d"> </span>kosztów <span class="_ _d"> </span>stałych  poziom <span class="_ _d"> </span>przychodów </div><div class="t m0 x2 h3 ya6 ff2 fs0 fc0 sc0 ls5 ws0">ze<span class="ls0"> <span class="ff6">sprzedaży,  (ii)  zmniejszenie<span class="_ _3"></span>  będących  w  dyspozycji  Spółki  środków  pieniężn<span class="_ _3"></span>ych  pochodzących  z  rynku  rosyjskiego </span></span></div><div class="t m0 x2 h3 ya7 ff6 fs0 fc0 sc0 ls0 ws0">spowodowane <span class="_ _a"> </span>administr<span class="_ _3"></span>acyjnym<span class="_ _3"></span> <span class="_ _a"></span>ograniczeniem<span class="_ _3"></span> <span class="_ _a"></span>możliwości <span class="_ _a"> </span>spr<span class="_ _3"></span>zedaży <span class="_ _b"> </span>na <span class="_ _a"></span>tym <span class="_ _b"> </span>rynku, <span class="_ _a"> </span>co <span class="_ _b"> </span>może <span class="_ _a"> </span>wpłynąć <span class="_ _b"> </span>na <span class="_ _a"> </span>czas <span class="_ _b"> </span>realizacji </div><div class="t m0 x2 h3 y17a ff6 fs0 fc0 sc0 ls0 ws0">transakcji <span class="_ _b"> </span>i <span class="_ _b"> </span>otrzym<span class="_ _3"></span>ania <span class="_ _b"> </span>środków <span class="_ _b"> </span>pien<span class="_ _3"></span>iężnych, <span class="_ _b"> </span>(iii) <span class="_ _b"> </span>pr<span class="_ _3"></span>zedłuża<span class="_ _3"></span>jący <span class="_ _b"> </span>się <span class="_ _d"> </span>kryzys <span class="_ _a"> </span>walutowy <span class="_ _d"> </span>na <span class="_ _b"> </span>niektórych <span class="_ _d"> </span>rynkach <span class="_ _b"> </span>afrykańskich, </div><div class="t m0 x2 h3 y17b ff2 fs0 fc0 sc0 ls0 ws0">(iv) <span class="ff6">erozję <span class="_ _3"></span>przychodów i <span class="_ _3"></span>marż <span class="_ _3"></span>wynikającą z <span class="_ _3"></span>dalszego <span class="_ _3"></span>umacniania <span class="_ _3"></span>PLN <span class="_ _3"></span>wobec <span class="_ _3"></span>EUR oraz <span class="_ _3"></span>prognozy <span class="_ _3"></span>utrzymania <span class="_ _3"></span>się tego <span class="_ _3"></span>trendu </span></div><div class="t m0 x2 h3 y17c ff6 fs0 fc0 sc0 ls0 ws0">w <span class="_ _d"> </span>perspektywie <span class="_ _d"> </span>najb<span class="_ _3"></span>liższych <span class="_ _d"> </span>miesięcy,  co <span class="_ _d"> </span>przy  <span class="ff2 ls1">ponad <span class="_ _b"> </span>60<span class="_ _3"></span></span>% <span class="_ _d"> </span>udziale  sprzedaży <span class="_ _d"> </span>eksportowej  jest <span class="_ _d"> </span>dla <span class="_ _d"> </span>Spółki <span class="_ _d"> </span>negatywnym </div><div class="t m0 x2 h3 y17d ff6 fs0 fc0 sc0 ls0 ws0">zjawiskiem, <span class="_ _13"></span>(v) <span class="_ _13"></span>konieczność <span class="_ _13"></span>pon<span class="_ _3"></span>oszenia <span class="_ _13"></span>istotnych <span class="_ _13"></span>ko<span class="_ _3"></span>sztów <span class="_ _13"></span>dostosowan<span class="_ _3"></span>ia <span class="_ _13"></span>Spółki <span class="_ _13"></span>do <span class="_ _13"></span>nowych <span class="_ _13"></span>wym<span class="_ _3"></span>ogów <span class="_ _13"></span>regulacyjnych <span class="_ _13"></span>I<span class="_ _3"></span>VDR </div><div class="t m0 x2 h3 y17e ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">kolejnych  latach;  wydatki  te  dotyczą <span class="_ _d"> </span>zarówno  zakupu  usług  doradczych,  czy  sporząd</span>zen<span class="_ _3"></span>ia  dokumentacji  technicznej </div><div class="t m0 x2 h3 y1f5 ff6 fs0 fc0 sc0 ls0 ws0">niezbędnej <span class="_ _15"> </span>dla <span class="_ _15"> </span>zarejestro<span class="_ _3"></span>wania <span class="_ _15"> </span>prod<span class="_ _3"></span>uktów <span class="_ _15"> </span>w <span class="_ _15"> </span>celu <span class="_ _15"> </span>wprowadze<span class="_ _3"></span>nia <span class="_ _15"> </span>ich <span class="_ _15"> </span>na <span class="_ _15"> </span>rynek, <span class="_ _15"> </span>jak <span class="_ _15"> </span>również<span class="_ _3"></span> <span class="_ _15"> </span>na<span class="_ _3"></span>kładów <span class="_ _15"> </span>inwestycyjnych </div><div class="t m0 x2 h3 y1f6 ff6 fs0 fc0 sc0 ls0 ws0">związanych <span class="_ _b"> </span>z <span class="_ _d"> </span>dostosowaniem <span class="_ _d"> </span>zakład<span class="_ _3"></span>u <span class="_ _b"> </span>pr<span class="_ _3"></span>odukcyjnego <span class="_ _d"> </span>Spółki <span class="_ _b"> </span>do<span class="_ _3"></span> <span class="_ _b"> </span>wymo<span class="_ _3"></span>gów <span class="_ _b"> </span>IV<span class="_ _3"></span>DR <span class="_ _b"> </span>oraz <span class="_ _d"> </span>(vi) <span class="_ _d"> </span>wzrost <span class="_ _b"> </span>kosztów <span class="_ _d"> </span>wynagrodzeń </div><div class="t m0 x2 h3 y1f7 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">Spółce wymuszony pod<span class="_ _3"></span>wyżką płacy m<span class="_ _3"></span>inimalnej.</span> </div><div class="t m0 x2 h3 y182 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _a"> </span>celu <span class="_ _b"> </span>ogran<span class="_ _3"></span>iczenia <span class="_ _b"> </span>ekspozycji <span class="_ _d"> </span>na <span class="_ _a"></span>ryzyka <span class="_ _b"> </span>induko<span class="_ _3"></span>wane <span class="_ _b"> </span>w/w <span class="_ _b"> </span>okolicznościami <span class="_ _d"> </span>Spółka <span class="_ _a"></span>pode<span class="_ _3"></span>jmuje <span class="_ _b"> </span>działania <span class="_ _b"> </span>mające <span class="_ _b"> </span>na <span class="_ _b"> </span>celu<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1f8 ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">jednej strony ograniczenie <span class="_ _1"></span>kosztów prowadzonej działalności poprzez podejmowanie szeregu inicjatyw <span class="_ _10"></span>oszc<span class="_ _3"></span>zędnościo<span class="_ _3"></span>wych, </span></div><div class="t m0 x2 h3 y1f9 ff2 fs0 fc0 sc0 ls0 ws0">a z <span class="ff6">drugiej <span class="_ _b"> </span>zwiększen<span class="_ _3"></span>ie <span class="_ _b"> </span>potencjał<span class="_ _3"></span>u <span class="_ _b"> </span>przychodoweg<span class="_ _3"></span>o <span class="_ _b"> </span>poprzez <span class="_ _d"> </span>ciągłe <span class="_ _b"> </span>poszerzanie <span class="_ _b"> </span>ofe<span class="_ _3"></span>rty <span class="_ _b"> </span>produktowej, <span class="_ _d"> </span>pozyskiwanie <span class="_ _b"> </span>nowych<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y1fa ff6 fs0 fc0 sc0 ls0 ws0">klientów <span class="_ _1"></span>oraz <span class="_ _10"></span>zinten<span class="_ _3"></span>syfikowane działania <span class="_ _1"></span>marketingowe finansowane w <span class="_ _10"></span>części środkami <span class="_ _10"></span>pozyskanym<span class="_ _3"></span>i z <span class="_ _10"></span>dotacji. <span class="_ _1"></span>Zarówno <span class="_ _1"></span>nowe </div><div class="t m0 x2 h3 y1fb ff2 fs0 fc0 sc0 ls0 ws0">produkty,  jak  i  kolejne  rejestr<span class="_ _3"></span>acje  przez <span class="_ _15"> </span><span class="ff6">dystrybutorów  Spółki  j<span class="_ _3"></span>uż  wprowadzonych  na  rynek  a<span class="_ _3"></span>nalizatorów  sukces<span class="_ _3"></span>ywnie </span></div><div class="t m0 x2 h3 y1fc ff6 fs0 fc0 sc0 ls0 ws0">powiększają <span class="_ _a"></span>możliwo<span class="_ _3"></span>ści <span class="_ _a"></span>generowania <span class="_ _a"> </span>doda<span class="_ _3"></span>tkowych <span class="_ _a"></span>przychodów<span class="_ _3"></span> <span class="_ _a"></span>i <span class="_ _a"></span>marży, <span class="_ _a"> </span>co <span class="_ _a"> </span>po<span class="_ _3"></span>winno <span class="_ _a"></span>ogranicz<span class="_ _3"></span>yć <span class="_ _a"></span>potencjalny <span class="_ _a"> </span>nieko<span class="_ _3"></span>rzystny<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1fd ff6 fs0 fc0 sc0 ls0 ws0">wpływ w/w czynników na sytua<span class="_ _3"></span>cję płynn<span class="_ _3"></span>ościową Spółki. Zagrożenie<span class="_ _3"></span> <span class="_ _3"></span><span class="ff2">- wysokie. </span></div><div class="t m0 x2 h5 y1fe ff7 fs0 fc0 sc0 ls0 ws0">Zagrożenie <span class="_ _3"></span>kontynuowania działalności <span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y1ff ff6 fs0 fc0 sc0 ls0 ws0">Z <span class="_ _13"></span>powodu <span class="_ _13"></span>występowania <span class="_ _13"></span>op<span class="_ _3"></span>isanych <span class="_ _13"></span>szczegóło<span class="_ _3"></span>wo <span class="_ _13"></span>w <span class="_ _13"></span>pkt. <span class="_ _13"></span>powyżej<span class="_ _4"></span><span class="ff2"> <span class="_ _13"></span></span>„Ryzyko <span class="_ _13"></span>związane <span class="_ _13"></span>z <span class="_ _13"></span>płynnoś<span class="_ _3"></span>cią”<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span></span>negatywnych <span class="_ _13"></span>czynn<span class="_ _3"></span>ików </div><div class="t m0 x2 h3 y200 ff6 fs0 fc0 sc0 ls0 ws0">zewnętrznych <span class="_ _d"> </span>skumulo<span class="_ _3"></span>wana <span class="_ _d"> </span>strata  netto <span class="_ _d"> </span>Spółki <span class="_ _d"> </span>powiększa  się <span class="_ _d"> </span>powodując  erozję <span class="_ _d"> </span>kapitału <span class="_ _d"> </span>własnego  Spółki, <span class="_ _b"> </span>a  wskaźniki </div><div class="t m0 x2 h3 y201 ff6 fs0 fc0 sc0 ls0 ws0">finansowe <span class="_ _4"></span>ulegają <span class="_ _3"></span>po<span class="_ _3"></span>gorszeniu. <span class="_ _4"></span>Ponadto <span class="_ _4"></span>zmniejszeniu <span class="_ _4"></span>ulega <span class="_ _4"></span>źród<span class="_ _3"></span>ło <span class="_ _3"></span>finanso<span class="_ _3"></span>wania <span class="_ _4"></span>wewnętrznego <span class="_ _4"></span>w <span class="_ _4"></span>postaci <span class="_ _4"></span>sprzedaży <span class="_ _4"></span>przez </div><div class="t m0 x2 h3 y202 ff6 fs0 fc0 sc0 ls0 ws0">Spółkę <span class="_ _10"></span>łatwo <span class="_ _10"></span>zb<span class="_ _3"></span>ywalnych <span class="_ _10"></span>akty<span class="_ _3"></span>wów, <span class="_ _10"></span>z <span class="_ _10"></span>który<span class="_ _3"></span>ch <span class="_ _10"></span>Spółka <span class="_ _10"></span>kor<span class="_ _3"></span>zysta <span class="_ _10"></span>w <span class="_ _10"></span>okr<span class="_ _3"></span>esach <span class="_ _10"></span>niższ<span class="_ _3"></span>ych <span class="_ _10"></span>zysków<span class="_ _3"></span> <span class="_ _10"></span>operacyjnych. <span class="_ _1"></span>Realizowany <span class="_ _10"></span>już<span class="_ _3"></span><span class="ff2"> plan </span></div><div class="t m0 x2 h3 y203 ff6 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _18"> </span>zakłada <span class="_ _17"> </span>uzy<span class="_ _3"></span>skanie <span class="_ _17"> </span>wzrostu<span class="_ _3"></span> <span class="_ _17"> </span>przychodów <span class="_ _17"> </span>oraz<span class="_ _3"></span><span class="ff2"> <span class="_ _17"> </span></span>poprawy <span class="_ _17"> </span>wskaźników <span class="_ _17"> </span>finansowych<span class="_ _3"></span> <span class="_ _17"> </span>działalności <span class="_ _17"> </span>poprzez: </div><div class="t m0 x2 h3 y204 ff2 fs0 fc0 sc0 ls0 ws0">(i) <span class="ff6">maksymalizację <span class="_ _1c"> </span>przychodów<span class="_ _3"></span> <span class="_ _1c"> </span>ze <span class="_ _1c"> </span>sprzedaży <span class="_ _1c"> </span>aktualnego <span class="_ _1c"> </span>port<span class="_ _3"></span>folio <span class="_ _1c"> </span>Grupy, <span class="_ _1c"> </span>(ii) <span class="_ _1c"> </span>dalszy <span class="_ _1c"> </span>rozwój <span class="_ _1c"> </span>oferty <span class="_ _1c"> </span>sprzedażowej, </span></div><div class="t m0 x2 h3 y205 ff2 fs0 fc0 sc0 ls0 ws0">(iii) <span class="ff6">komercjalizację <span class="_ _3"></span>autorskiego a<span class="_ _3"></span>nalizatora <span class="_ _3"></span>Equisse 400i <span class="_ _3"></span>oraz<span class="_ _3"></span></span> <span class="ff6">(iv)optym<span class="_ _3"></span>alizację kapitału <span class="_ _3"></span>obrotowego<span class="_ _3"></span> (popr<span class="_ _3"></span>zez redukcję <span class="_ _3"></span>stanu </span></div><div class="t m0 x2 h3 y206 ff6 fs0 fc0 sc0 ls0 ws0">zapasów <span class="_ _10"></span>i <span class="_ _1"></span>poziomu <span class="_ _10"></span>należnoś<span class="_ _3"></span>ci, <span class="_ _10"></span>ne<span class="_ _3"></span>gocjowanie <span class="_ _1"></span>terminów <span class="_ _10"></span>płatnośc<span class="_ _3"></span>i <span class="_ _10"></span>z <span class="_ _1"></span>dostawcami, <span class="_ _1"></span>zwiększenie <span class="_ _10"></span>wartośc<span class="_ _3"></span>i <span class="_ _10"></span>l<span class="_ _3"></span>easingu <span class="_ _1"></span>w <span class="_ _10"></span>finansowaniu </div><div class="t m0 x2 h3 y207 ff6 fs0 fc0 sc0 ls0 ws0">aparatów <span class="_ _d"> </span>wydzierżawianych <span class="_ _d"> </span>na <span class="_ _d"> </span>rynku <span class="_ _d"> </span>polskim <span class="_ _d"> </span>oraz<span class="ff2"> <span class="_ _d"> </span></span>dalsze <span class="_ _d"> </span>pozyskiwanie <span class="_ _d"> </span>dotacji <span class="_ _d"> </span>na <span class="_ _d"> </span>finansowanie <span class="_ _d"> </span>przedsięwzięć <span class="_ _d"> </span>Spółki).<span class="_ _3"></span> </div><div class="t m0 x2 h3 y208 ff2 fs0 fc0 sc0 ls0 ws0">W <span class="ff6">skrajnym <span class="_ _1c"> </span>przypadku <span class="_ _1c"> </span>długotr<span class="_ _3"></span>wałego <span class="_ _1c"> </span>utrzymywania <span class="_ _1c"> </span>się <span class="_ _1c"> </span>niekor<span class="_ _3"></span>zystnych <span class="_ _1c"> </span>czynników <span class="_ _1c"> </span>zewnętrznych,<span class="_ _3"></span> <span class="_ _1c"> </span>wyczer<span class="_ _3"></span>pania <span class="_ _1c"> </span>się<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y209 ff6 fs0 fc0 sc0 ls0 ws0">wewnętrznych  źródeł  finansowania  przy  braku  możliwości  zwiększenia  finansowania  zewnętrzneg<span class="_ _3"></span>o  oraz  załamania  się </div><div class="t m0 x2 h3 y20a ff6 fs0 fc0 sc0 ls0 ws0">realizacji <span class="_ _10"></span>wskazan<span class="_ _3"></span>ego <span class="_ _10"></span>pow<span class="_ _3"></span>yżej <span class="_ _10"></span>pl<span class="_ _3"></span>anu <span class="_ _10"></span>po<span class="_ _3"></span>prawy <span class="_ _10"></span>ren<span class="_ _3"></span>towności <span class="_ _1"></span>Spółka <span class="_ _1"></span>nie <span class="_ _10"></span>może <span class="_ _1"></span>wykluczyć <span class="_ _1"></span>zaprzestania <span class="_ _1"></span>działalności, <span class="_ _1"></span>której <span class="_ _10"></span>ryzyko<span class="_ _3"></span> </div><div class="t m0 x2 h3 y20b ff6 fs0 fc0 sc0 ls0 ws0">Zarząd Spół<span class="ff2">ki ocenia obecn<span class="_ _3"></span>ie jako niskie.<span class="_ _3"></span> </span></div><div class="t m0 x2 h5 ybd ff5 fs0 fc0 sc0 ls0 ws0">Ryzyko rozwoju t<span class="_ _3"></span>echnologii w zakresie diag<span class="_ _3"></span>nostyki labor<span class="_ _3"></span>atoryjnej<span class="_ _3"></span> </div><div class="t m0 x2 h3 y20c ff6 fs0 fc0 sc0 ls0 ws0">Postępujący rozwój światowej diagnostyki laboratoryjnej po<span class="_ _3"></span>woduje, iż sukces rynkowy Spółki<span class="_ _3"></span> uzależniony jest od jej zdolności </div><div class="t m0 x2 h3 y20d ff6 fs0 fc0 sc0 ls0 ws0">do stałej <span class="_ _3"></span>obserwacji<span class="_ _3"></span> zachodząc<span class="_ _3"></span>ych <span class="_ _3"></span>zmian techno<span class="_ _3"></span>logicznyc<span class="_ _3"></span>h oraz <span class="_ _3"></span>szybkości<span class="_ _3"></span> w <span class="_ _3"></span>dostosowaniu<span class="_ _3"></span> swoich <span class="_ _3"></span>pr<span class="_ _3"></span>oduktów do<span class="_ _4"></span><span class="ff2"> </span>oc<span class="_ _3"></span>zekiwań </div><div class="t m0 x2 h3 y20e ff6 fs0 fc0 sc0 ls0 ws0">rynku. <span class="_ _15"> </span>Tym <span class="_ _15"> </span>samym,<span class="_ _3"></span> <span class="_ _15"> </span>możliwość <span class="_ _15"> </span>skute<span class="_ _3"></span>cznego <span class="_ _15"> </span>konkurowan<span class="_ _3"></span>ia <span class="_ _15"> </span>na<span class="_ _3"></span> <span class="_ _15"> </span>rynku <span class="_ _15"> </span>wymaga <span class="_ _15"> </span>ciąg<span class="_ _3"></span>łego <span class="_ _15"> </span>prowad<span class="_ _3"></span>zenia <span class="_ _15"> </span>prac <span class="_ _15"> </span>bada<span class="_ _3"></span>wczo<span class="_ _3"></span><span class="ff2">-</span></div><div class="t m0 x2 h3 y20f ff6 fs0 fc0 sc0 ls0 ws0">rozwojowych <span class="_ _3"></span>oraz dokony<span class="_ _3"></span>wania <span class="_ _3"></span>inwestycji<span class="_ _3"></span> w <span class="_ _3"></span>nowe <span class="_ _3"></span>linie pr<span class="_ _3"></span>oduktow<span class="_ _3"></span>e. Działa<span class="_ _3"></span>lność prowad<span class="_ _3"></span>zona <span class="_ _3"></span>przez <span class="_ _4"></span>Spółkę<span class="ff2 lsa">, w<span class="ls0"> </span></span>szczegó<span class="_ _3"></span>lności </div><div class="t m0 x2 h3 y210 ff6 fs0 fc0 sc0 ls0 ws0">w aspekc<span class="_ _3"></span>ie <span class="_ _3"></span>skuteczneg<span class="_ _3"></span>o <span class="_ _3"></span>rozwoju<span class="_ _3"></span> <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>na <span class="_ _3"></span>rynk<span class="_ _3"></span>ach<span class="_ _3"></span> <span class="_ _3"></span>zagranicznych, <span class="_ _3"></span>wy<span class="_ _3"></span>kazuje <span class="_ _3"></span>wysoką<span class="_ _3"></span> <span class="_ _3"></span>skuteczn<span class="_ _3"></span>ość <span class="_ _3"></span>adaptowania <span class="_ _3"></span>por<span class="_ _3"></span>tfela </div><div class="t m0 x2 h3 y211 ff6 fs0 fc0 sc0 ls0 ws0">produktowego <span class="_ _3"></span>do <span class="_ _3"></span>zmian <span class="_ _3"></span>w <span class="_ _3"></span>oczekiwaniach<span class="_ _3"></span> od<span class="_ _3"></span>biorców. <span class="_ _3"></span>Niemniej <span class="_ _3"></span>jednak <span class="_ _3"></span>nie <span class="_ _3"></span>można <span class="_ _3"></span>wykluczyć <span class="_ _3"></span>poja<span class="_ _3"></span>wienia <span class="_ _3"></span>się <span class="_ _3"></span>na <span class="_ _3"></span>rynku <span class="_ _3"></span>nowych </div><div class="t m0 x2 h3 y212 ff6 fs0 fc0 sc0 ls0 ws0">technologii, <span class="_ _4"></span>któr<span class="_ _3"></span>e <span class="_ _13"></span>spowodują, <span class="_ _13"></span>iż <span class="_ _13"></span>odczynniki <span class="_ _13"></span>produkowane <span class="_ _13"></span>przez<span class="_ _3"></span> <span class="_ _4"></span>S<span class="_ _3"></span>półkę <span class="_ _4"></span>wym<span class="_ _3"></span>ag<span class="_ _3"></span>ać <span class="_ _13"></span>będą <span class="_ _4"></span>do<span class="_ _3"></span>stosowa<span class="_ _3"></span>nia <span class="_ _4"></span>do<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span></span>zmieniających<span class="_ _3"></span> <span class="_ _4"></span>się<span class="_ _3"></span> </div><div class="t m0 x2 h3 y213 ff6 fs0 fc0 sc0 ls0 ws0">wymogów <span class="_ _4"></span>apar<span class="_ _3"></span>atów <span class="_ _13"></span>diagnostycz<span class="_ _3"></span>nych, <span class="_ _13"></span>gdyż <span class="_ _13"></span>w <span class="_ _4"></span>innym<span class="_ _3"></span> <span class="_ _4"></span>przypad<span class="_ _3"></span>ku <span class="_ _13"></span>popyt <span class="_ _13"></span>na <span class="_ _13"></span>nie <span class="_ _13"></span>ulegnie <span class="_ _13"></span>ograniczeniu<span class="_ _3"></span>, <span class="_ _4"></span>prowad<span class="_ _3"></span>ząc <span class="_ _4"></span>t<span class="_ _3"></span>ym <span class="_ _4"></span>sam<span class="_ _3"></span>ym </div><div class="t m0 x2 h3 y214 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">zmniejszenia <span class="_ _15"> </span>wpływów <span class="_ _15"> </span>ze <span class="_ _15"> </span>sprzedaży. <span class="_ _15"> </span>Jednocześnie <span class="_ _15"> </span>trzeba<span class="_ _3"></span> <span class="_ _15"> </span>podkreślić, <span class="_ _15"> </span>że <span class="_ _f"> </span>Spółka <span class="_ _15"> </span>aktywnie <span class="_ _15"> </span>wdraża <span class="_ _15"> </span>nowe</span> <span class="_ _15"> </span>produkty<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y215 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">technologie na rynku<span class="_ _3"></span> diagnostyki in vitro, <span class="_ _3"></span>tworząc także <span class="_ _3"></span>we własn<span class="_ _3"></span>ym zakresie nowe<span class="_ _3"></span> produkty. Jest<span class="_ _3"></span> to elemen<span class="_ _3"></span>t zmniejszający </span></div><div class="t m0 x2 h3 y216 ff6 fs0 fc0 sc0 ls0 ws0">skalę powyższego ryzyka. Z<span class="_ _3"></span>agrożenie <span class="_ _3"></span><span class="ff2">- </span>średnie.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y217 ff5 fs0 fc0 sc0 ls0 ws0">Ryzyko walutowe<span class="_ _3"></span> </div><div class="t m0 x2 h3 y218 ff6 fs0 fc0 sc0 ls0 ws0">Spółk<span class="ff2 ls1">a <span class="_ _1"></span><span class="ls0">realizuje <span class="ff6">przeważającą część swoich <span class="_ _10"></span>prz<span class="_ _3"></span>ychodów ze sprzedaży na <span class="_ _10"></span>rynkach zagranicznych. Tym samym osiąga <span class="_ _10"></span>istotną </span></span></span></div><div class="t m0 x2 h3 y219 ff6 fs0 fc0 sc0 ls0 ws0">część <span class="_ _f"> </span>swo<span class="_ _3"></span>ich <span class="_ _c"> </span>przychodów <span class="_ _c"> </span>w <span class="_ _f"> </span>walutach <span class="_ _c"> </span>obcych. <span class="_ _c"> </span>Jednocześnie <span class="_ _c"> </span>Spółka <span class="_ _f"> </span>pozyskuje <span class="_ _c"> </span>większość <span class="_ _c"> </span>materiałów <span class="_ _c"> </span>do <span class="_ _f"> </span>produkcji<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1c4 ff6 fs0 fc0 sc0 ls0 ws0">odczynników do <span class="_ _10"></span>bada<span class="_ _3"></span>ń laboratoryjnych <span class="ff2">oraz </span>towarów <span class="_ _10"></span>na rynkach zagranicznych, <span class="_ _1"></span>realizując płatności <span class="_ _1"></span>również w <span class="_ _10"></span>istotnej mierze </div><div class="t m0 x2 h3 y21a ff6 fs0 fc0 sc0 ls0 ws0">w walutach obcych. Istotna spr<span class="_ _3"></span>zedaż jak i zakupy <span class="_ _3"></span>w<span class="ff2"> </span>waluta<span class="_ _3"></span>ch narażają więc <span class="_ _3"></span>Spółkę <span class="ff2">na ryzy<span class="_ _3"></span>ko zmian <span class="_ _3"></span>ich </span>kursów.<span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pfd" class="pf w0 h0" ><div class="pc pcd w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">13<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">Należy jedn<span class="_ _3"></span>ak mie<span class="_ _3"></span>ć na<span class="_ _3"></span> uwadze,<span class="_ _3"></span> i<span class="_ _3"></span>ż znaczna<span class="_ _3"></span> część<span class="_ _3"></span> ryzyka<span class="_ _3"></span> kursowe<span class="_ _3"></span>go związanego<span class="_ _3"></span> ze<span class="_ _3"></span> spr<span class="_ _3"></span>zedażą <span class="_ _3"></span>jest <span class="_ _3"></span>zminimalizowana <span class="_ _3"></span>faktem </div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">dokonywania zakupów również w <span class="_ _1"></span>walutach obcych. <span class="_ _1"></span>Dodatkowo osiągane przez Spółkę przychody ze sprzedaży <span class="_ _1"></span>nie bazują na<span class="ff2"> </span></div><div class="t m0 x2 h3 y74 ff6 fs0 fc0 sc0 ls0 ws0">umowach <span class="_ _4"></span>o <span class="_ _13"></span>charakterze <span class="_ _13"></span>długoterminowym, <span class="_ _13"></span>co <span class="_ _13"></span>pozwala <span class="_ _4"></span>na <span class="_ _13"></span>modyfikację <span class="_ _13"></span>polityki <span class="_ _4"></span>cenowej <span class="_ _13"></span>w <span class="_ _13"></span>przypadku <span class="_ _13"></span>niekorzystnych <span class="_ _13"></span>zmian </div><div class="t m0 x2 h3 y1f4 ff6 fs0 fc0 sc0 ls0 ws0">kursów walut. Spółka stosu<span class="_ _3"></span>je w m<span class="_ _3"></span>ożliwej do osiągnięcia ska<span class="_ _3"></span>li hedging na<span class="_ _3"></span>turalny ryzyka kursowego. <span class="_ _3"></span>Zagrożenie <span class="_ _4"></span><span class="ff2">- </span>średnie.<span class="ff2"> </span></div><div class="t m0 x2 h5 y21b ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko związane z działaln<span class="_ _3"></span>ością w niszy r<span class="_ _3"></span>ynkowej i mo<span class="_ _3"></span>żliwością nasilenia się ko<span class="_ _3"></span>nkurencji<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y21c ff6 fs0 fc0 sc0 ls0 ws0">Specyfika <span class="_ _d"> </span>oferowanych <span class="_ _d"> </span>produktów <span class="_ _d"> </span>powoduje, <span class="_ _d"> </span>iż <span class="_ _d"> </span>oferta <span class="_ _d"> </span>handlowa <span class="_ _d"> </span>kierowana <span class="_ _d"> </span>jest <span class="_ _b"> </span>do <span class="_ _d"> </span>stosunkowo <span class="_ _d"> </span>wąskiej <span class="_ _d"> </span>grupy <span class="_ _d"> </span>klientów. </div><div class="t m0 x2 h3 yf7 ff2 fs0 fc0 sc0 ls0 ws0">Tym <span class="ff6">samym <span class="_ _3"></span>działalnoś<span class="_ _3"></span>ć <span class="_ _3"></span>Spółki <span class="_ _4"></span>ma <span class="_ _3"></span>charakter <span class="_ _3"></span>niszo<span class="_ _3"></span>wy. <span class="_ _3"></span>Spółka<span class="_ _3"></span> <span class="_ _3"></span>jest, <span class="_ _3"></span>w <span class="_ _3"></span>ocenie <span class="_ _3"></span>jej<span class="_ _3"></span> <span class="_ _3"></span>Zarządu, <span class="_ _3"></span>najw<span class="_ _3"></span>iększym <span class="_ _3"></span>polskim<span class="_ _3"></span> pr<span class="_ _3"></span>oducentem </span></div><div class="t m0 x2 h3 yf8 ff6 fs0 fc0 sc0 ls0 ws0">odczynników <span class="_ _3"></span>do <span class="_ _3"></span>badań <span class="_ _3"></span>laborator<span class="_ _3"></span>yjnych, <span class="_ _3"></span>niemniej <span class="_ _3"></span>jedna<span class="_ _3"></span>k <span class="_ _3"></span>zarówno <span class="_ _3"></span>na <span class="_ _3"></span>rynku <span class="_ _3"></span>po<span class="_ _3"></span>lskim, jak <span class="_ _3"></span>i <span class="_ _3"></span>na <span class="_ _3"></span>rynka<span class="_ _3"></span>ch <span class="_ _3"></span>zagr<span class="_ _3"></span>anicznych <span class="_ _3"></span>produkty </div><div class="t m0 x2 h3 yf9 ff6 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _1"></span>konkurują z <span class="_ _10"></span>ofe<span class="_ _3"></span>rtą szeregu <span class="_ _1"></span>innych producentów, <span class="_ _1"></span>których działalność <span class="_ _1"></span>ma w <span class="_ _10"></span>wielu przypadkach charakter globalny. <span class="_ _10"></span>Mając </div><div class="t m0 x2 h3 yfa ff6 fs0 fc0 sc0 ls0 ws0">na uwadze skalę pr<span class="_ _3"></span>owadzonej d<span class="_ _3"></span>ziałalno<span class="_ _3"></span>ści, rozwój <span class="_ _3"></span>kształtowany je<span class="_ _3"></span>st w oparc<span class="_ _3"></span>iu o jak naj<span class="_ _3"></span>wyższą jako<span class="_ _3"></span>ść obsługi klientó<span class="_ _3"></span>w, która </div><div class="t m0 x2 h3 y21d ff6 fs0 fc0 sc0 ls0 ws0">stanowi <span class="_ _15"> </span>podstawę <span class="_ _15"> </span>budowy <span class="_ _15"> </span>długote<span class="_ _3"></span>rminowej <span class="_ _15"> </span>współpracy <span class="_ _15"> </span>z <span class="_ _15"> </span>odbiorcami. <span class="_ _15"> </span>Niemn<span class="_ _3"></span>iej <span class="_ _15"> </span>jednak <span class="_ _15"> </span>nie <span class="_ _15"> </span>można <span class="_ _15"> </span>wykluczyć <span class="_ _15"> </span>wzrostu </div><div class="t m0 x2 h3 y21e ff6 fs0 fc0 sc0 ls0 ws0">konkurencji <span class="_ _3"></span>na <span class="_ _3"></span>rynku, <span class="_ _3"></span>na <span class="_ _3"></span>którym <span class="_ _3"></span>działa <span class="_ _4"></span>Spółka, <span class="_ _3"></span>co <span class="_ _3"></span>może <span class="_ _3"></span>znaleźć <span class="_ _3"></span>s<span class="_ _3"></span>woje <span class="_ _3"></span>odzwierciedlenie <span class="_ _3"></span>w <span class="_ _3"></span>obniżeni<span class="_ _3"></span>u <span class="_ _3"></span>poziomu <span class="_ _3"></span>uzyskiwanych </div><div class="t m0 x2 h3 y21f ff6 fs0 fc0 sc0 ls0 ws0">marż ze sprzedaży oferowan<span class="_ _3"></span>ych produktó<span class="_ _3"></span>w i pogorszeniem wynik<span class="_ _3"></span>ów finansowych. Zagroże<span class="_ _3"></span>nie <span class="_ _3"></span><span class="ff2">- </span>śre<span class="_ _3"></span>dnie.<span class="ff2"> </span></div><div class="t m0 x2 h5 y220 ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko związane z sytu<span class="_ _3"></span>acją finanso<span class="_ _3"></span>wą publicznych<span class="_ _3"></span> zakładów opieki zdr<span class="_ _3"></span>owotnej w Polsce<span class="_ _4"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y221 ff6 fs0 fc0 sc0 ls0 ws0">Spółka generuje znaczną część przychodów ze sprzedaży krajowej<span class="_ _3"></span> do publicznych zakładów opieki zdrowotnej, które w wielu </div><div class="t m0 x2 h3 y222 ff6 fs0 fc0 sc0 ls0 ws0">przypadkach <span class="_ _13"></span>znajdują <span class="_ _13"></span>się <span class="_ _4"></span>w <span class="_ _13"></span>trud<span class="_ _3"></span>nej <span class="_ _4"></span>sytuacji <span class="_ _13"></span>finansowej, <span class="_ _13"></span>wynikają<span class="_ _3"></span>cej <span class="_ _13"></span>zarówno <span class="_ _4"></span>z <span class="_ _13"></span>ograniczo<span class="_ _3"></span>nej <span class="_ _4"></span>iloś<span class="_ _3"></span>ci <span class="_ _13"></span>środków <span class="_ _13"></span>pozyskiwanych </div><div class="t m0 x2 h3 y223 ff2 fs0 fc0 sc0 ls5 ws0">ze<span class="ls0"> <span class="ff6">źródeł publicznych, jak i braku stosownych działań restrukturyzacyjnych. Trudna sytuacja niektóry<span class="_ _3"></span>ch publicznych zakładów </span></span></div><div class="t m0 x2 h3 y224 ff6 fs0 fc0 sc0 ls0 ws0">opieki <span class="_ _4"></span>zdrowotnej <span class="_ _4"></span>pr<span class="_ _3"></span>zekłada <span class="_ _4"></span>się <span class="_ _13"></span>w <span class="_ _4"></span>wielu <span class="_ _4"></span>przypad<span class="_ _3"></span>kach <span class="_ _4"></span>na <span class="_ _13"></span>trudności <span class="_ _4"></span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span></span>regulowaniu <span class="_ _4"></span>bieżących<span class="_ _3"></span> <span class="_ _4"></span>zobo<span class="_ _3"></span>wiązań. <span class="_ _4"></span>Spółka <span class="_ _13"></span>przykłada </div><div class="t m0 x2 h3 y225 ff6 fs0 fc0 sc0 ls0 ws0">szczególną <span class="_ _a"></span>staranno<span class="_ _3"></span>ść <span class="_ _a"></span>w <span class="_ _a"> </span>zakr<span class="_ _3"></span>esie <span class="_ _b"> </span>wyboru <span class="_ _b"> </span>swoich <span class="_ _a"></span>odbiorców <span class="_ _b"> </span>pod <span class="_ _b"> </span>kątem <span class="_ _a"></span>ewentualnych <span class="_ _b"> </span>zagrożeń<span class="_ _3"></span> <span class="_ _a"></span>w <span class="_ _a"> </span>zakr<span class="_ _3"></span>esie <span class="_ _a"></span>regulowania </div><div class="t m0 x2 h3 y226 ff6 fs0 fc0 sc0 ls0 ws0">płatności <span class="_ _15"> </span>za <span class="_ _15"> </span>dostarczane <span class="_ _15"> </span>produkty <span class="_ _15"> </span>bądź <span class="_ _15"> </span>towary. <span class="_ _15"> </span>Jednocześnie,<span class="_ _3"></span> <span class="_ _15"> </span>w  ce<span class="_ _3"></span>lu <span class="_ _15"> </span>zwiększenia <span class="_ _15"> </span>efektywno<span class="_ _3"></span>ści <span class="_ _15"> </span>polityki <span class="_ _15"> </span>zarządzania </div><div class="t m0 x2 h3 y227 ff6 fs0 fc0 sc0 ls0 ws0">płynnością, <span class="_ _13"></span>prowadzona <span class="_ _13"></span>je<span class="_ _3"></span>st <span class="_ _13"></span>bieżącą <span class="_ _13"></span>współpr<span class="_ _3"></span>aca <span class="_ _13"></span>z <span class="_ _13"></span>firmami <span class="_ _13"></span>win<span class="_ _3"></span>d<span class="_ _3"></span>ykacyjnymi. <span class="_ _13"></span>Niemniej <span class="_ _13"></span>jednak <span class="_ _a"></span>nie <span class="_ _13"></span>można <span class="_ _13"></span>wyklucz<span class="_ _3"></span>yć <span class="_ _13"></span>ryzyka, </div><div class="t m0 x2 h3 y228 ff6 fs0 fc0 sc0 lsb ws0">iż<span class="ff2 ls0"> <span class="ff6">prowadzone  działania <span class="_ _d"> </span>nie <span class="_ _d"> </span>będą <span class="_ _d"> </span>przynosić  oczekiwanych <span class="_ _d"> </span>efektów,  co</span> <span class="_ _d"> </span><span class="ff6">skutkować <span class="_ _d"> </span>może  pogorszeniem <span class="_ _d"> </span>się <span class="_ _d"> </span>wskaźników </span></span></div><div class="t m0 x2 h3 y229 ff6 fs0 fc0 sc0 ls0 ws0">płynności. Zagrożenie <span class="ff2">-<span class="_ _3"></span> </span>średnie.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y22a ff5 fs0 fc0 sc0 ls0 ws0">Ryzyko stopy p<span class="_ _3"></span>rocentowej </div><div class="t m0 x2 h3 y22b ff6 fs0 fc0 sc0 ls0 ws0">Narażenie <span class="_ _b"> </span>Spółki <span class="_ _b"> </span>na<span class="_ _3"></span> <span class="_ _a"> </span>r<span class="_ _3"></span>yzyko <span class="_ _b"> </span>wywołane <span class="_ _b"> </span>zmianami<span class="_ _3"></span> <span class="_ _b"> </span>stóp <span class="_ _b"> </span>procentowych <span class="_ _b"> </span>dotyc<span class="_ _3"></span>zy <span class="_ _b"> </span>przede <span class="_ _b"> </span>wszyst<span class="_ _3"></span>kim <span class="_ _b"> </span>zobowiązań <span class="_ _b"> </span>finansowy<span class="_ _3"></span>ch </div><div class="t m0 x2 h3 y22c ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">tytułu leasingów –</span> <span class="ff6">o<span class="_ _3"></span>procentowanie leasing<span class="_ _3"></span>ów jest zmienne.<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y22d ff6 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>gromadzi<span class="_ _3"></span> <span class="_ _3"></span>i <span class="_ _3"></span>an<span class="_ _3"></span>alizuje <span class="_ _3"></span>bie<span class="_ _3"></span>żące <span class="_ _4"></span>informacje <span class="_ _3"></span>z<span class="_ _3"></span> <span class="_ _3"></span>rynku <span class="_ _4"></span>na <span class="_ _3"></span>temat <span class="_ _4"></span>aktualne<span class="_ _3"></span>j <span class="_ _3"></span>ekspozycji <span class="_ _4"></span>na <span class="_ _13"></span>ryzyko <span class="_ _4"></span>zmiany <span class="_ _4"></span>stóp <span class="_ _3"></span>procentow<span class="_ _3"></span>ych. </div><div class="t m0 x2 h3 y22e ff6 fs0 fc0 sc0 ls0 ws0">Niepewność co<span class="_ _3"></span> do <span class="_ _3"></span>przyszłego po<span class="_ _3"></span>ziomu <span class="_ _3"></span>stóp procento<span class="_ _3"></span>wych, a <span class="_ _3"></span>w ko<span class="_ _3"></span>nsekwencji do<span class="_ _3"></span> <span class="_ _3"></span>wysokości pr<span class="_ _3"></span>zyszłych <span class="_ _3"></span>kosztów f<span class="_ _3"></span>inansowych </div><div class="t m0 x2 h3 y22f ff6 fs0 fc0 sc0 ls0 ws0">może stanowić utrudnienie <span class="_ _3"></span>w procesie podejmowania de<span class="_ _3"></span>cyzji inwe<span class="_ _3"></span>stycyjnych.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y230 ff6 fs0 fc0 sc0 ls0 ws0">Głównym celem <span class="_ _3"></span>zarządzania <span class="_ _3"></span>ryzy<span class="_ _3"></span>kiem stopy <span class="_ _3"></span>procentowej <span class="_ _3"></span>jest zabe<span class="_ _3"></span>zpieczanie kosztó<span class="_ _3"></span>w odsetkow<span class="_ _3"></span>ych <span class="_ _3"></span>przed ich <span class="_ _3"></span>zwiększeniem </div><div class="t m0 x2 h3 y231 ff6 fs0 fc0 sc0 ls0 ws0">wskutek <span class="_ _3"></span>wzrostu <span class="_ _4"></span>stóp <span class="_ _3"></span>procento<span class="_ _3"></span>wych. <span class="_ _4"></span>Możliwości <span class="_ _3"></span>zabezpieczen<span class="_ _3"></span>ia <span class="_ _3"></span>r<span class="_ _3"></span>yzyka <span class="_ _3"></span>stopy <span class="_ _3"></span>pr<span class="_ _3"></span>ocentowej <span class="_ _3"></span>są <span class="_ _4"></span>anali<span class="_ _3"></span>zowane <span class="_ _3"></span>i <span class="_ _3"></span>ocenian<span class="_ _3"></span>e <span class="_ _3"></span>przez </div><div class="t m0 x2 h3 y232 ff6 fs0 fc0 sc0 ls0 ws0">Spółkę <span class="_ _4"></span>w <span class="_ _4"></span>zależności <span class="_ _13"></span>od <span class="_ _4"></span>aktualny<span class="_ _3"></span>ch <span class="_ _4"></span>potrzeb. <span class="_ _13"></span>W <span class="_ _4"></span>okresie <span class="_ _4"></span>objętym <span class="_ _13"></span>niniejszym <span class="_ _13"></span>sprawozdaniem <span class="_ _a"></span><span class="ff2">S</span>półk<span class="ff2">a <span class="_ _4"></span></span>nie <span class="_ _4"></span>był<span class="ff2">a <span class="_ _13"></span></span>stroną <span class="_ _4"></span>żadnych<span class="_ _3"></span> </div><div class="t m0 x2 h3 y233 ff6 fs0 fc0 sc0 ls0 ws0">transakcji <span class="_ _10"></span>zabezpieczają<span class="_ _3"></span>cych, <span class="_ _10"></span>w tym <span class="_ _9"></span>nie nabywał<span class="ff2">a <span class="_ _10"></span><span class="ff6">instrumentów <span class="_ _1"></span>pochodnych <span class="_ _10"></span>w <span class="_ _1"></span>celu <span class="_ _10"></span>zabezpieczenia <span class="_ _1"></span>ryzyka <span class="_ _10"></span>stopy <span class="_ _1"></span>procentowej.<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2 h3 y234 ff6 fs0 fc0 sc0 ls0 ws0">Zagrożenie <span class="ff2">- </span>śr<span class="_ _3"></span>ednie.<span class="ff2"> </span></div><div class="t m0 x2 h5 y235 ff5 fs0 fc0 sc0 ls0 ws0">Ryzyko kredyto<span class="_ _3"></span>we </div><div class="t m0 x2 h3 y236 ff2 fs0 fc0 sc0 ls0 ws0">Ryzykiem <span class="_ _3"></span>kred<span class="_ _3"></span>ytowym <span class="_ _4"></span><span class="ff6">Spółka <span class="_ _4"></span>zarząd<span class="_ _3"></span>za <span class="_ _3"></span>w <span class="_ _4"></span>oparciu <span class="_ _4"></span>o <span class="_ _4"></span>zatwierdzoną <span class="_ _4"></span>politykę <span class="_ _4"></span>udzielania <span class="_ _4"></span>kredytu <span class="_ _4"></span>kupieckiego. <span class="_ _4"></span>Wszyscy <span class="_ _4"></span>klienc<span class="_ _3"></span>i,<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y237 ff6 fs0 fc0 sc0 ls0 ws0">którzy <span class="_ _4"></span>pr<span class="_ _3"></span>agną <span class="_ _4"></span>kor<span class="_ _3"></span>zystać <span class="_ _4"></span>z <span class="_ _13"></span>kredyt<span class="_ _3"></span>ów <span class="_ _4"></span>kupieckich, <span class="_ _13"></span>podda<span class="_ _3"></span>wani <span class="_ _4"></span>są <span class="_ _13"></span>pr<span class="_ _3"></span>ocedurom <span class="_ _13"></span>wstępnej <span class="_ _4"></span>weryfikac<span class="_ _3"></span>ji. <span class="_ _13"></span>W <span class="_ _4"></span>opar<span class="_ _3"></span>ciu <span class="_ _4"></span>o <span class="_ _13"></span>zatwierdzone </div><div class="t m0 x2 h3 y1bd ff2 fs0 fc0 sc0 ls0 ws0">kryteria <span class="_ _13"></span>i <span class="_ _4"></span><span class="ff6">zasady<span class="_ _3"></span> <span class="_ _4"></span>pr<span class="_ _3"></span>zyznawane <span class="_ _13"></span>są <span class="_ _13"></span>indywidualne <span class="_ _13"></span>limity <span class="_ _13"></span>kredytowe.<span class="_ _3"></span> <span class="_ _13"></span>Wykorzystanie <span class="_ _13"></span>przyznanych<span class="_ _3"></span> <span class="_ _4"></span>limit<span class="_ _3"></span>ów <span class="_ _4"></span>po<span class="_ _3"></span>dlega <span class="_ _4"></span>r<span class="_ _3"></span>egularnemu </span></div><div class="t m0 x2 h3 y1be ff2 fs0 fc0 sc0 ls0 ws0">monitorowaniu <span class="_ _10"></span>i <span class="_ _10"></span>kontrol<span class="_ _3"></span>i. <span class="_ _10"></span>Udzielon<span class="_ _3"></span>e <span class="_ _10"></span>przez <span class="_ _1"></span>S<span class="ff6">półkę</span> <span class="_ _10"></span><span class="ff6">kredyty<span class="_ _3"></span> <span class="_ _10"></span>kupieckie <span class="_ _1"></span>charakteryzują <span class="_ _10"></span>się <span class="_ _10"></span>spor<span class="_ _3"></span>ym <span class="_ _10"></span>zróżnicowaniem <span class="_ _1"></span>i<span class="ff2"> <span class="_ _10"></span>rozproszen<span class="_ _3"></span>iem </span></span></div><div class="t m0 x2 h3 y238 ff6 fs0 fc0 sc0 ls0 ws0">ryzyka, <span class="_ _15"> </span>ponieważ <span class="_ _15"> </span>udzielane <span class="_ _15"> </span>są<span class="_ _3"></span> <span class="_ _15"> </span>znacznej <span class="_ _f"> </span>liczbie <span class="_ _15"> </span>niejednolitych<span class="_ _3"></span> <span class="_ _15"> </span>podmiotów. <span class="_ _15"> </span>Nie <span class="_ _15"> </span>występuje <span class="_ _f"> </span>istotna <span class="_ _15"> </span>koncentracja <span class="_ _15"> </span>r<span class="_ _3"></span>yzyka </div><div class="t m0 x2 h3 y239 ff2 fs0 fc0 sc0 ls0 ws0">kredytowego. </div><div class="t m0 x2 h3 y198 ff2 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>celu ograniczania <span class="_ _1"></span>ryzyka kredytowego <span class="_ _1"></span>S<span class="ff6">półk</span>a <span class="ff6">na <span class="_ _10"></span>bieżąco monitoruj<span class="ff2">e </span>płatność <span class="_ _1"></span>należności oraz <span class="_ _1"></span>stosuj<span class="ff2">e </span>wczesną <span class="_ _10"></span>windykację.<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y23a ff6 fs0 fc0 sc0 ls0 ws0">Informacja <span class="_ _c"> </span>o <span class="_ _f"> </span>poziom<span class="_ _3"></span>ie <span class="_ _c"> </span>zadłużenia <span class="_ _c"> </span>jest <span class="_ _f"> </span>cyklicznie <span class="_ _c"> </span>przekazywa<span class="_ _3"></span>na <span class="_ _c"> </span>do <span class="_ _f"> </span>osób <span class="_ _c"> </span>odpowiedzialnych<span class="_ _3"></span> <span class="_ _f"> </span>za <span class="_ _c"> </span>bezpośredni <span class="_ _c"> </span>kontakt </div><div class="t m0 x2 h3 y19a ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">odbiorcami <span class="_ _d"> </span>celem <span class="_ _d"> </span>ustalenia <span class="_ _d"> </span>możliwości <span class="_ _d"> </span>ściągnięcia <span class="_ _d"> </span>wierzytelności <span class="_ _d"> </span>oraz <span class="_ _d"> </span>rokowań <span class="_ _d"> </span>co <span class="_ _d"> </span>do <span class="_ _d"> </span>dalszej <span class="_ _b"> </span>współpr<span class="_ _3"></span>acy. <span class="_ _d"> </span>Dla <span class="_ _b"> </span>części </span></div><div class="t m0 x2 h3 y23b ff6 fs0 fc0 sc0 ls0 ws0">klientów<span class="ff2"> </span>Spółki stoso<span class="_ _3"></span>wany jest od 2020 r<span class="_ _3"></span>oku faktoring pełny. Zag<span class="_ _3"></span>rożenie <span class="_ _3"></span><span class="ff2">- </span>średnie.<span class="ff2"> </span></div><div class="t m0 x2 h5 y23c ff7 fs0 fc0 sc0 ls0 ws0">Ryzyko związane z cyber<span class="_ _3"></span>zagrożeniami <span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y23d ff6 fs0 fc0 sc0 ls0 ws0">Spółk<span class="ff2">a <span class="_ _a"> </span></span>og<span class="_ _3"></span>ranicza <span class="_ _b"> </span>ryzyko<span class="_ _3"></span> <span class="_ _a"> </span>niea<span class="_ _3"></span>utoryzowanego <span class="_ _b"> </span>dostęp<span class="_ _3"></span>u <span class="_ _b"> </span>do <span class="_ _b"> </span>ich <span class="_ _b"> </span>infrastr<span class="_ _3"></span>uktur <span class="_ _b"> </span>informatycznych <span class="_ _b"> </span>(serw<span class="_ _3"></span>ery <span class="_ _b"> </span>i <span class="_ _a"> </span>sieci<span class="_ _3"></span> <span class="_ _b"> </span>komputerowe)<span class="_ _3"></span> </div><div class="t m0 x2 h3 y23e ff2 fs0 fc0 sc0 ls0 ws0">oraz <span class="ff6">zasobów <span class="_ _1"></span>informatycznych <span class="_ _1"></span>(system <span class="_ _1"></span>ERP, <span class="_ _10"></span>systemy monitorujące <span class="_ _10"></span>produkcję)<span class="_ _3"></span>, <span class="_ _10"></span>w <span class="_ _1"></span>tym <span class="_ _10"></span>dan<span class="_ _3"></span>ych <span class="_ _10"></span>wyt<span class="_ _3"></span>warzanych <span class="_ _1"></span>i<span class="_ _3"></span><span class="ff2"> <span class="_ _10"></span>przetwar<span class="_ _3"></span>zanych </span></span></div><div class="t m0 x2 h3 y23f ff6 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _3"></span>użytkowników <span class="_ _4"></span>końcowych, <span class="_ _4"></span>stosując <span class="_ _3"></span>profe<span class="_ _3"></span>sjonalne <span class="_ _3"></span>oprog<span class="_ _3"></span>ramowanie <span class="_ _3"></span>chr<span class="_ _3"></span>oniące <span class="_ _3"></span>przed <span class="_ _4"></span>cyberatakami <span class="_ _4"></span>oraz <span class="_ _3"></span>automatycznie </div><div class="t m0 x2 h3 y240 ff6 fs0 fc0 sc0 ls0 ws0">archiwizujące <span class="_ _b"> </span>da<span class="_ _3"></span>ne, <span class="_ _b"> </span>których<span class="_ _3"></span> <span class="_ _b"> </span>kop<span class="_ _3"></span>ie <span class="_ _b"> </span>zapasowe <span class="_ _d"> </span>umieszczane <span class="_ _b"> </span>są<span class="_ _3"></span> <span class="_ _b"> </span>dod<span class="_ _3"></span>atkowo <span class="_ _b"> </span>w <span class="_ _d"> </span>różnych <span class="_ _b"> </span>fizycznych<span class="_ _3"></span> <span class="_ _b"> </span>loka<span class="_ _4"></span><span class="ff2">l</span>izacjach. <span class="_ _d"> </span>W <span class="_ _b"> </span>Spółce </div><div class="t m0 x2 h3 y241 ff6 fs0 fc0 sc0 ls0 ws0">wdrożona <span class="_ _4"></span>została <span class="_ _4"></span>pr<span class="_ _3"></span>ocedura <span class="_ _4"></span>post<span class="_ _3"></span>ępowania <span class="_ _4"></span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _4"></span>przypa</span>dku <span class="_ _13"></span>utrudnień <span class="_ _13"></span>w <span class="_ _4"></span>dostępie <span class="_ _4"></span>do <span class="_ _4"></span>infr<span class="_ _3"></span>astruktury <span class="_ _4"></span>i<span class="_ _3"></span><span class="ff2"> <span class="_ _4"></span></span>za<span class="_ _3"></span>sobów <span class="_ _4"></span>informatycznych, </div><div class="t m0 x2 h3 y242 ff6 fs0 fc0 sc0 ls0 ws0">obejmująca <span class="_ _13"></span>oprócz <span class="_ _13"></span>cyberzagr<span class="_ _3"></span>ożeń <span class="_ _13"></span>także <span class="_ _13"></span>inne, <span class="_ _13"></span>takie <span class="_ _a"></span>jak <span class="_ _4"></span>awarie, <span class="_ _13"></span>w<span class="_ _3"></span>yłączenia <span class="_ _13"></span>usług <span class="_ _13"></span>online, <span class="_ _13"></span>pożar<span class="_ _3"></span>y, <span class="_ _13"></span>czy <span class="_ _13"></span>zalania. <span class="_ _13"></span>Zagr<span class="_ _3"></span>ożenie <span class="_ _a"></span><span class="ff2">- </span></div><div class="t m0 x2 h3 y243 ff6 fs0 fc0 sc0 ls0 ws0">średnie.<span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pfe" class="pf w0 h0" ><div class="pc pce w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">14<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y72 ff5 fs0 fc0 sc0 ls1 ws0">6.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff5">W<span class="ff7">skazanie <span class="_ _6"> </span>istotnych<span class="_ _3"></span> <span class="_ _6"> </span>postępowań <span class="_ _6"> </span>toczących<span class="_ _3"></span> <span class="_ _6"> </span>się <span class="_ _6"> </span>przed <span class="_ _6"> </span>sądem, <span class="_ _6"> </span>org<span class="_ _3"></span>anem <span class="_ _6"> </span>właściwym <span class="_ _6"> </span>dla <span class="_ _6"> </span>postępo<span class="_ _3"></span>wania </span></span></span></div><div class="t m0 x10 h5 y73 ff7 fs0 fc0 sc0 ls0 ws0">arbitrażowego <span class="_ _1f"> </span>lub <span class="_ _19"> </span>org<span class="_ _3"></span>anem <span class="_ _19"> </span>administrac<span class="_ _3"></span>ji <span class="_ _19"> </span>pu<span class="_ _3"></span>blicznej, <span class="_ _19"> </span>dotyczącyc<span class="_ _3"></span>h <span class="_ _19"> </span>zo<span class="_ _3"></span>bowiązań <span class="_ _19"> </span>o<span class="_ _3"></span>raz <span class="_ _19"> </span>wierzyteln<span class="_ _3"></span>ości </div><div class="t m0 x10 h5 y74 ff5 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> CORMAY <span class="_ _3"></span>S.A. <span class="_ _d"> </span>lub  jej <span class="_ _d"> </span><span class="ff7">jednostki <span class="_ _d"> </span>zależnej,  ze <span class="_ _b"> </span>wsk<span class="_ _3"></span>azaniem <span class="_ _d"> </span>przedm<span class="_ _3"></span>iotu <span class="_ _d"> </span>postępowania,  wartości <span class="_ _d"> </span>przedmiotu </span></span></div><div class="t m0 x10 h5 y1f4 ff7 fs0 fc0 sc0 ls0 ws0">sporu, daty wszczęcia <span class="_ _3"></span>postępowania, st<span class="_ _3"></span>ron wszczęteg<span class="_ _3"></span>o postępowania oraz s<span class="_ _3"></span>tanowiska <span class="_ _4"></span>Spółki<span class="ff5"> </span></div><div class="t m0 x2 h5 y21b ff7 fs0 fc0 sc0 ls0 ws0">Sprawy sądowe pr<span class="_ _3"></span>zeciwko Spółce<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h5 y244 ff7 fs0 fc0 sc0 ls0 ws0">Postępowanie <span class="_ _13"></span>z <span class="_ _13"></span>p<span class="_ _3"></span>owództwa <span class="_ _13"></span>Tomasza <span class="_ _13"></span>Tuo<span class="_ _3"></span>ry <span class="_ _4"></span>p<span class="_ _3"></span>rzeciwko <span class="_ _13"></span>PZ <span class="_ _13"></span>CORMAY <span class="_ _13"></span>S.A. <span class="_ _13"></span>(Sąd <span class="_ _13"></span>Okręgowy <span class="_ _a"></span>w <span class="_ _4"></span>Warsza<span class="_ _3"></span>wie, <span class="_ _13"></span>sygn. <span class="_ _13"></span>akt.: </div><div class="t m0 x2 h5 y245 ff5 fs0 fc0 sc0 ls0 ws0">XXVI GC 915/14) </div><div class="t m0 x2 h3 y48 ff6 fs0 fc0 sc0 ls0 ws0">W dniu 21 <span class="_ _1"></span>listopada 2016 roku Sąd Okręgowy w Warszawie ogłosił wyrok oddalający w całości powództwo przeciwko Spółce, </div><div class="t m0 x2 h3 yc8 ff6 fs0 fc0 sc0 ls0 ws0">objęte <span class="_ _13"></span>pozwem<span class="_ _3"></span> <span class="_ _13"></span>złożonym<span class="_ _3"></span> <span class="_ _13"></span>pr<span class="_ _3"></span>zez <span class="_ _a"></span>byłego <span class="_ _13"></span>członka <span class="_ _a"></span>Zarządu <span class="_ _a"></span>Spółki, <span class="_ _a"></span>Tomasza <span class="_ _13"></span>Tuorę, <span class="_ _a"></span>w <span class="_ _13"></span>przedmio<span class="_ _3"></span>cie <span class="_ _a"></span>stwierdzenia <span class="_ _13"></span>nie<span class="_ _3"></span>istnienia, </div><div class="t m0 x2 h3 y246 ff2 fs0 fc0 sc0 ls0 ws0">alternatywnie <span class="_ _b"> </span>st<span class="_ _3"></span>wierdz<span class="ff6">enia <span class="_ _b"> </span>n<span class="_ _3"></span>ieważności, <span class="_ _d"> </span>alternatywnie <span class="_ _b"> </span>u<span class="_ _3"></span>chylenia <span class="_ _d"> </span>uchwał <span class="_ _b"> </span>Nadzwyczajnego<span class="_ _3"></span> <span class="_ _b"> </span>Walne<span class="_ _3"></span>go <span class="_ _b"> </span>Zgrom<span class="_ _3"></span>adzenia <span class="_ _b"> </span>Spółki<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y7c ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">dnia 26 sierpnia 2014 r<span class="_ _3"></span>oku w sprawie odwołania i po<span class="_ _3"></span>wołania czło<span class="_ _3"></span>nków Rady Nadzorczej<span class="_ _3"></span></span>.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y247 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"> </span>dniu  23 <span class="_ _d"> </span>lutego  2017  roku <span class="_ _d"> </span>Tomasz  Tuora <span class="_ _d"> </span>złożył  apelację <span class="_ _d"> </span>od  wyroku.  W <span class="_ _d"> </span>dniu <span class="_ _d"> </span>25  marca <span class="_ _d"> </span>201<span class="_ _3"></span>9  roku <span class="_ _d"> </span>Sąd  A<span class="_ _1"></span>pelacyjny </div><div class="t m0 x2 h3 y248 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">Warszawie postanowił <span class="_ _1"></span>oddalić apelację <span class="_ _1"></span>oraz zasądzić <span class="_ _10"></span>od powoda na <span class="_ _1"></span>rzecz pozwanego <span class="_ _1"></span>zwrot kosztów <span class="_ _1"></span>postępowania. Wyrok </span></div><div class="t m0 x2 h3 y249 ff6 fs0 fc0 sc0 ls0 ws0">jest <span class="_ _1"></span>prawomocny. Pozytywny <span class="_ _1"></span>dla <span class="_ _1"></span>Spółki <span class="_ _1"></span>wyrok S<span class="_ _1"></span>ądu Apelacyjnego <span class="_ _1"></span>daje <span class="_ _1"></span>podstawy do <span class="_ _10"></span>podjęcia dwóch innych <span class="_ _10"></span>opisanych<span class="_ _3"></span> <span class="_ _1"></span>poniżej </div><div class="t m0 x2 h3 y24a ff6 fs0 fc0 sc0 ls0 ws0">postępowań: <span class="_ _4"></span>postępowania <span class="_ _4"></span>z <span class="_ _4"></span>powództwa <span class="_ _4"></span>Tomasza <span class="_ _4"></span>Tuo<span class="_ _3"></span>ry <span class="_ _4"></span>przeciwko <span class="_ _4"></span>PZ <span class="_ _4"></span><span class="ff2">CORMAY <span class="_ _4"></span>S.A. <span class="_ _4"></span>(sygn. <span class="_ _4"></span>akt.: <span class="_ _4"></span>XXVI <span class="_ _4"></span>GC <span class="_ _4"></span>1020/14) <span class="_ _4"></span>oraz </span></div><div class="t m0 x2 h3 y24b ff6 fs0 fc0 sc0 ls0 ws0">postępowania z powództ<span class="_ _3"></span>wa QXB Sp. z o.o. przeciw<span class="_ _3"></span>ko PZ <span class="_ _3"></span><span class="ff2">CORM<span class="lsc">AY</span> S.A. (sygn. akt.: <span class="_ _3"></span>XXVI GC 410/15). <span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y24c ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>dniu <span class="_ _4"></span>13 <span class="_ _4"></span>marca<span class="_ _3"></span> <span class="_ _4"></span>2019 <span class="_ _4"></span>roku <span class="_ _4"></span>Tomasz <span class="_ _4"></span>Tuora <span class="_ _4"></span>zainicjo<span class="_ _3"></span>wał <span class="_ _3"></span>po<span class="_ _3"></span>stępowa<span class="_ _3"></span>nie <span class="_ _3"></span>ze <span class="_ _4"></span>skargi <span class="_ _13"></span>kasacyjnej, <span class="_ _4"></span>która <span class="_ _4"></span>została <span class="_ _4"></span>doręczon<span class="_ _3"></span>a <span class="_ _4"></span>Spółce </div><div class="t m0 x2 h3 y24d ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">dniu <span class="_ _13"></span>10 <span class="_ _a"></span>lipca <span class="_ _13"></span>2020 <span class="_ _13"></span>r<span class="_ _3"></span>oku. <span class="_ _13"></span>W <span class="_ _13"></span>dn<span class="_ _3"></span>iu <span class="_ _a"></span>24 <span class="_ _13"></span>lipca <span class="_ _13"></span>2020 <span class="_ _a"></span>roku <span class="_ _13"></span>Spółka <span class="_ _a"></span>złożyła <span class="_ _13"></span>od<span class="_ _3"></span>powiedź <span class="_ _13"></span>na <span class="_ _a"></span>skargę <span class="_ _13"></span>ka<span class="_ _3"></span>sacyjną. <span class="_ _b"> </span></span>W <span class="_ _13"></span>dniu <span class="_ _a"></span>5 <span class="_ _13"></span>stycznia </div><div class="t m0 x2 h3 y24e ff2 fs0 fc0 sc0 ls1 ws0">2022<span class="ls0"> roku <span class="_ _b"> </span><span class="ff6">Spółka <span class="_ _b"> </span>otr<span class="_ _3"></span>zymała <span class="_ _d"> </span>postanowienie <span class="_ _b"> </span>o <span class="_ _b"> </span>pr<span class="_ _3"></span>zyjęciu <span class="_ _b"> </span>s<span class="_ _3"></span>kargi <span class="_ _b"> </span>ka<span class="_ _3"></span>sacyjnej <span class="_ _b"> </span>do <span class="_ _b"> </span>r<span class="_ _3"></span>ozpoznania <span class="_ _d"> </span>przez <span class="_ _b"> </span>Sąd <span class="_ _b"> </span>Naj<span class="_ _3"></span>wyższy<span class="_ _3"></span></span>. <span class="_ _d"> </span>W <span class="_ _b"> </span>dniu </span></div><div class="t m0 x2 h3 y24f ff2 fs0 fc0 sc0 ls0 ws0">8 kwietnia 2023 <span class="ff6">roku Spó<span class="_ _3"></span>łka otrzymała wyro<span class="_ _3"></span>k Sądu Najwyższego<span class="_ _3"></span> z dnia 22 lutego 2<span class="_ _3"></span>023 roku oddalaj<span class="_ _3"></span>ący skargę kasacyjną.<span class="_ _4"></span></span> </div><div class="t m0 x2 h5 yb0 ff7 fs0 fc0 sc0 ls0 ws0">Postępowanie <span class="_ _13"></span>z <span class="_ _13"></span>p<span class="_ _3"></span>owództwa <span class="_ _13"></span>Tomasza <span class="_ _13"></span>Tuo<span class="_ _3"></span>ry <span class="_ _4"></span>p<span class="_ _3"></span>rzeciwko <span class="_ _13"></span>PZ <span class="_ _13"></span>CORMAY <span class="_ _13"></span>S.A. <span class="_ _13"></span>(Sąd <span class="_ _13"></span>Okręgowy <span class="_ _a"></span>w <span class="_ _4"></span>Warsza<span class="_ _3"></span>wie, <span class="_ _13"></span>sygn. <span class="_ _13"></span>akt.: </div><div class="t m0 x2 h5 yb1 ff5 fs0 fc0 sc0 ls0 ws0">XXVI GC 1020/14)<span class="_ _3"></span> </div><div class="t m0 x2 h3 y250 ff6 fs0 fc0 sc0 ls0 ws0">Postępowanie <span class="_ _3"></span>z <span class="_ _3"></span>powództwa <span class="_ _3"></span>Tomasza <span class="_ _3"></span>T<span class="_ _3"></span>uory <span class="_ _3"></span>o <span class="_ _3"></span>ustalenie <span class="_ _3"></span>nieistnienia <span class="_ _3"></span>uchwał <span class="_ _3"></span>/ <span class="_ _3"></span>uchylenie <span class="_ _3"></span>lub <span class="_ _3"></span>stwierdzenie <span class="_ _3"></span>nieważności <span class="_ _3"></span>uchwał<span class="_ _3"></span> </div><div class="t m0 x2 h3 yb3 ff6 fs0 fc0 sc0 ls0 ws0">Rady <span class="_ _4"></span>Nadzorczej <span class="_ _13"></span>Spółki <span class="_ _13"></span>z <span class="_ _4"></span>dn<span class="_ _3"></span>ia <span class="_ _13"></span>26 <span class="_ _4"></span>sierpn<span class="_ _3"></span>ia <span class="_ _4"></span>2014 <span class="_ _13"></span>roku <span class="_ _13"></span>w <span class="_ _4"></span>pr<span class="_ _3"></span>zedmiocie <span class="_ _4"></span>wybor<span class="_ _3"></span>u <span class="_ _13"></span>członkó<span class="_ _3"></span>w <span class="_ _13"></span>Zarządu <span class="_ _13"></span>Spółki <span class="_ _4"></span>zostało <span class="_ _13"></span>zawieszon<span class="_ _3"></span>e </div><div class="t m0 x2 h3 y251 ff6 fs0 fc0 sc0 ls0 ws0">postanowieniem z dnia 2 grudnia 2014 roku do czasu prawomocne<span class="_ _3"></span>go zakończenia postępowan<span class="_ _3"></span>ia w sprawie XXVI GC 915/14 </div><div class="t m0 x2 h3 y252 ff6 fs0 fc0 sc0 ls0 ws0">opisanej powyżej. Z uwagi na <span class="_ _1"></span>prawomocny wyrok Sądu Apelacyjnego w sprawie XXVI GC 915/14 <span class="_ _1"></span>z dnia 25 <span class="ff2">marca 2019 roku, </span></div><div class="t m0 x2 h3 y253 ff6 fs0 fc0 sc0 ls0 ws0">postępowanie <span class="_ _4"></span>w <span class="_ _3"></span>niniejs<span class="_ _3"></span>zej <span class="_ _4"></span>zostało <span class="_ _4"></span>wznowione <span class="_ _4"></span>w <span class="_ _4"></span>dniu <span class="_ _3"></span>25 <span class="_ _4"></span>maja <span class="_ _4"></span>2020 <span class="_ _4"></span>roku. <span class="_ _4"></span>W <span class="_ _4"></span>dniu <span class="_ _4"></span>15 <span class="_ _3"></span>wrze<span class="_ _3"></span>śnia <span class="_ _4"></span>2020 <span class="_ _3"></span>r<span class="_ _3"></span>oku <span class="_ _4"></span>Spółka <span class="_ _3"></span>skierowała<span class="_ _3"></span> </div><div class="t m0 x2 h3 y254 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">Sądu odpowiedź na pozew.</span> W<span class="_ _3"></span> dniu 15 czerwca 2021 r<span class="_ _3"></span>oku <span class="ff6">sąd wydał wyrok, w którym oddalił powództwo w całości. <span class="_ _3"></span></span>Wyrok </span></div><div class="t m0 x2 h3 y22 ff2 fs0 fc0 sc0 ls0 ws0">zosta<span class="ff6">ł <span class="_ _3"></span>zaskar<span class="_ _3"></span>żony <span class="_ _4"></span>apelacją <span class="_ _4"></span>przez <span class="_ _4"></span>powoda. <span class="_ _4"></span>W <span class="_ _4"></span>dniu <span class="_ _3"></span>31<span class="_ _3"></span> <span class="_ _3"></span>stycznia <span class="_ _4"></span>20<span class="_ _3"></span>23 <span class="_ _4"></span>roku <span class="_ _4"></span>Sąd <span class="_ _3"></span>Apelacyjny <span class="_ _4"></span>wydał <span class="_ _4"></span>p<span class="_ _3"></span>ostanowienie <span class="_ _4"></span>odrzucające </span></div><div class="t m0 x2 h3 y255 ff6 fs0 fc0 sc0 ls0 ws0">apelację, które prawomocnie zak<span class="_ _3"></span>ończyło postępowanie<span class="_ _3"></span> w sprawie.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y256 ff7 fs0 fc0 sc0 ls0 ws0">Postępowanie <span class="_ _3"></span>z po<span class="_ _3"></span>wództwa <span class="_ _3"></span>QXB Sp. z <span class="_ _3"></span>o.o. <span class="_ _3"></span>przeciwko <span class="_ _3"></span>PZ C<span class="_ _3"></span>ORMAY <span class="_ _3"></span>S.A. (Sąd <span class="_ _3"></span>Okręgowy <span class="_ _3"></span>w <span class="_ _3"></span>Warszawie<span class="_ _3"></span>, sygn. <span class="_ _3"></span>akt.: <span class="_ _13"></span><span class="ff5 ls4">XX </span></div><div class="t m0 x2 h5 y257 ff5 fs0 fc0 sc0 ls0 ws0">GC 1257/23, popr<span class="_ _3"></span>zednio: <span class="_ _3"></span>XXVI GC 410/15) </div><div class="t m0 x2 h3 ye2 ff6 fs0 fc0 sc0 ls0 ws0">Postepowanie <span class="_ _f"> </span>z <span class="_ _15"> </span>po<span class="_ _3"></span>wództwa <span class="_ _f"> </span>QXB <span class="_ _f"> </span>Sp. <span class="_ _15"> </span>z <span class="_ _f"> </span>o.o. <span class="_ _f"> </span>o <span class="_ _15"> </span>ustalenie <span class="_ _f"> </span>nieistnien<span class="_ _3"></span>ia <span class="_ _f"> </span>uchwał, <span class="_ _15"> </span>ewentua<span class="_ _3"></span>lnie <span class="_ _f"> </span>stwierdzenie <span class="_ _f"> </span>nieważności,<span class="_ _3"></span> </div><div class="t m0 x2 h3 y258 ff6 fs0 fc0 sc0 ls0 ws0">ewentualnie uchwały nr 4 <span class="_ _1"></span>Nadzwyczajnego Walnego Zgromadzeni<span class="_ _3"></span>a z dnia <span class="_ _1"></span>2 kwietnia 2015 <span class="_ _1"></span>roku w przedmiocie <span class="_ _1"></span>podwyższenia </div><div class="t m0 x2 h3 y259 ff6 fs0 fc0 sc0 ls0 ws0">kapitału <span class="_ _4"></span>zakładowego<span class="_ _3"></span> <span class="_ _4"></span>Spółki <span class="_ _4"></span>p<span class="_ _3"></span>oprzez <span class="_ _13"></span>emisje <span class="_ _4"></span>akcji <span class="_ _4"></span>zw<span class="_ _3"></span>ykłych <span class="_ _4"></span>na <span class="_ _13"></span>okaziciela <span class="_ _4"></span>serii<span class="_ _3"></span> <span class="_ _4"></span>K <span class="_ _4"></span>z <span class="_ _4"></span>zacho<span class="_ _3"></span>waniem <span class="_ _4"></span>p<span class="_ _3"></span>rawa <span class="_ _4"></span>pobo<span class="_ _3"></span>ru <span class="_ _4"></span>w <span class="_ _4"></span>stosunku<span class="_ _3"></span> </div><div class="t m0 x2 h3 y236 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">dotychczasowych <span class="_ _c"> </span>akcjonariu<span class="_ _3"></span>szy, <span class="_ _c"> </span>oznaczenia <span class="_ _c"> </span>dnia <span class="_ _c"> </span>prawa <span class="_ _c"> </span>p<span class="_ _3"></span>oboru <span class="_ _c"> </span>oraz <span class="_ _c"> </span>zmiany <span class="_ _c"> </span>statutu<span class="_ _3"></span> <span class="_ _c"> </span>Spółki <span class="_ _c"> </span>zostało <span class="_ _c"> </span>zawieszone<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h3 y237 ff6 fs0 fc0 sc0 ls0 ws0">postanowieniem <span class="_ _3"></span>z <span class="_ _3"></span>dnia <span class="_ _3"></span>12 <span class="_ _3"></span>paździer<span class="_ _3"></span>nika <span class="_ _3"></span>2015 <span class="_ _3"></span>roku <span class="_ _3"></span>do <span class="_ _3"></span>czasu <span class="_ _3"></span>p<span class="_ _3"></span>rawomocnego <span class="_ _3"></span>zakończenia <span class="_ _3"></span>postępow<span class="_ _3"></span>ania <span class="_ _3"></span>w <span class="_ _3"></span>sprawie <span class="_ _3"></span>XXVI <span class="_ _3"></span>GC </div><div class="t m0 x2 h3 y1bd ff2 fs0 fc0 sc0 ls1 ws0">1020/14.<span class="ls0"> <span class="_ _b"> </span><span class="ff6">W <span class="_ _d"> </span>dniu <span class="_ _b"> </span>11 <span class="_ _d"> </span>marca <span class="_ _d"> </span>2024 <span class="_ _b"> </span>roku <span class="_ _d"> </span>Spółka <span class="_ _b"> </span>poinformowała <span class="_ _d"> </span>sąd <span class="_ _b"> </span>o <span class="_ _d"> </span>treści <span class="_ _b"> </span>rozstr<span class="_ _3"></span>zygnięć <span class="_ _b"> </span>w <span class="_ _d"> </span>sprawach <span class="_ _b"> </span>XXVI <span class="_ _d"> </span>GC <span class="_ _b"> </span>1020/14 </span></span></div><div class="t m0 x2 h3 y1be ff2 fs0 fc0 sc0 ls0 ws0">oraz XXVI GC 915/14<span class="ff6">. Postępow<span class="_ _3"></span>anie zostało podjęte i obecnie toczy się pod sygnatu<span class="_ _3"></span>rą XX GC 1257/23. <span class="_ _3"></span></span>Na rozprawie w dniu </div><div class="t m0 x2 h3 y238 ff2 fs0 fc0 sc0 ls0 ws0">4 marca 2025 r<span class="_ _3"></span><span class="ff6">oku Sąd w całości<span class="_ _3"></span> oddalił powództwo prze<span class="_ _3"></span>ciwko Spółce.<span class="_ _3"></span></span> </div><div class="t m0 x2 h5 y25a ff7 fs0 fc0 sc0 ls0 ws0">Sprawy sądowe z p<span class="_ _3"></span>owództwa Spółki<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h5 y25b ff7 fs0 fc0 sc0 ls0 ws0">Postępowanie z p<span class="_ _3"></span>owództwa PZ CORMA<span class="_ _3"></span>Y S.A. pr<span class="_ _3"></span>zeciwko Tomas<span class="_ _3"></span>zowi Tuorze (<span class="_ _3"></span>Sąd Okręgowy w<span class="_ _4"></span><span class="ff5"> Warszawie, s<span class="_ _3"></span>ygn. akt: </span></div><div class="t m0 x2 h5 y11d ff5 fs0 fc0 sc0 ls0 ws0">XXVI GC 330/15, popr<span class="_ _3"></span>zednio: XXVI GNc 181/1<span class="_ _3"></span>5)) </div><div class="t m0 x2 h3 y25c ff6 fs0 fc0 sc0 ls0 ws0">Postępowanie <span class="_ _a"></span>dowodowe <span class="_ _a"></span>z <span class="_ _13"></span>powództwa <span class="_ _a"></span>PZ <span class="_ _a"></span>CORMAY <span class="_ _a"></span>S.A. <span class="_ _13"></span>o <span class="_ _a"></span>zapłatę <span class="_ _a"></span>środków <span class="_ _a"></span>pobranych <span class="_ _13"></span>pr<span class="_ _3"></span>zez <span class="_ _a"></span>Tomasza <span class="_ _13"></span>Tuor<span class="_ _3"></span>ę <span class="_ _a"></span>ze <span class="_ _13"></span>Spółki </div><div class="t m0 x2 h3 y25d ff2 fs0 fc0 sc0 ls0 ws0">w latach 2011 <span class="ff6">—</span> <span class="ff6">2012 <span class="_ _1"></span>w łącznej <span class="_ _10"></span>kwocie 2 522 tys. PLN toczy <span class="_ _1"></span>się przed Sądem <span class="_ _1"></span>I instancji. Podstawą <span class="_ _1"></span>żądania pozwu jest <span class="_ _1"></span>zwrot </span></div><div class="t m0 x2 h3 y25e ff6 fs0 fc0 sc0 ls0 ws0">nienależnego <span class="_ _3"></span>świadczenia <span class="_ _3"></span>w <span class="_ _3"></span>postaci <span class="_ _3"></span>pobr<span class="_ _3"></span>anych <span class="_ _3"></span>ze <span class="_ _3"></span>Spółki środ<span class="_ _3"></span>ków pien<span class="_ _3"></span>iężnych <span class="_ _3"></span>w okr<span class="_ _3"></span>esie <span class="_ _3"></span>pełnienia <span class="_ _3"></span>przez <span class="_ _3"></span>pozwane<span class="_ _3"></span>go <span class="_ _3"></span>funkcji </div><div class="t m0 x2 h3 y25f ff6 fs0 fc0 sc0 ls0 ws0">Prezesa Zarządu <span class="_ _3"></span>Spółk<span class="_ _3"></span>i. <span class="_ _3"></span>Pozwany w<span class="_ _3"></span> tym <span class="_ _3"></span>czasie <span class="_ _3"></span>m.in. <span class="_ _3"></span>wystawiał<span class="_ _3"></span> d<span class="_ _3"></span>okumen<span class="_ _3"></span>ty <span class="_ _3"></span>księgowe <span class="_ _3"></span>opiewające<span class="_ _3"></span> n<span class="_ _3"></span>a nienależn<span class="_ _3"></span>e <span class="_ _3"></span>i niema<span class="_ _3"></span>jące </div><div class="t m0 x2 h3 y260 ff6 fs0 fc0 sc0 ls0 ws0">pokrycia <span class="_ _a"></span>w <span class="_ _a"></span>rzeczyw<span class="_ _3"></span>istych <span class="_ _a"></span>świadczeniach <span class="_ _b"> </span>kwoty <span class="_ _a"></span>i <span class="_ _a"></span>kwoty<span class="_ _3"></span> <span class="_ _a"></span>te <span class="_ _a"></span>od <span class="_ _a"></span>Sp<span class="_ _3"></span>ółki <span class="_ _a"></span>otrzymywał. <span class="_ _b"> </span>Postanowieniem <span class="_ _a"></span>z <span class="_ _a"></span>dnia<span class="_ _3"></span> <span class="_ _a"></span>18 <span class="_ _a"></span>października<span class="_ _3"></span> </div><div class="t m0 x2 h3 y261 ff2 fs0 fc0 sc0 ls1 ws0">2017<span class="ls0"> <span class="ff6">roku <span class="_ _13"></span>sprawę <span class="_ _13"></span>przekazano <span class="_ _13"></span>d<span class="_ _3"></span>o <span class="_ _13"></span>zaopiniowania <span class="_ _13"></span>przez <span class="_ _13"></span>b<span class="_ _3"></span>iegłego. <span class="_ _a"></span>Opinia <span class="_ _4"></span>bieg<span class="_ _3"></span>łego <span class="_ _13"></span>została <span class="_ _13"></span>dor<span class="_ _3"></span>ęcz<span class="_ _3"></span>ona<span class="_ _3"></span> <span class="_ _13"></span>Spółce <span class="_ _13"></span>w <span class="_ _4"></span>dn<span class="_ _3"></span>iu <span class="_ _13"></span>6 <span class="_ _13"></span>lipca </span></span></div><div class="t m0 x2 h3 y262 ff6 fs0 fc0 sc0 ls0 ws0">2020 <span class="_ _4"></span>roku. <span class="_ _4"></span>W <span class="_ _4"></span>dniu <span class="_ _3"></span>20<span class="_ _3"></span> <span class="_ _4"></span>lipca <span class="_ _4"></span>2020 <span class="_ _4"></span>roku <span class="_ _4"></span>Spółka <span class="_ _4"></span>skiero<span class="_ _3"></span>wała <span class="_ _3"></span>do<span class="_ _3"></span> <span class="_ _4"></span>sądu <span class="_ _4"></span>pismo, <span class="_ _4"></span>obejmują<span class="_ _3"></span>ce <span class="_ _4"></span>uwagi <span class="_ _4"></span>co <span class="_ _4"></span>do <span class="_ _4"></span>tr<span class="_ _3"></span>eści <span class="_ _3"></span>opinii<span class="_ _3"></span> <span class="_ _4"></span>oraz <span class="_ _4"></span>wnioski </div><div class="t m0 x2 h3 y263 ff2 fs0 fc0 sc0 ls0 ws0">o <span class="ff6">wezwanie biegłego na<span class="_ _3"></span> rozpraw<span class="_ _3"></span>ę w celu um<span class="_ _3"></span>ożliwienia jej<span class="_ _3"></span> wyjaśni<span class="_ _3"></span>enia wątpliwości<span class="_ _3"></span> co do treści<span class="_ _3"></span> opinii. W<span class="_ _3"></span> następstwie <span class="_ _3"></span>wniosku </span></div><div class="t m0 x2 h3 y264 ff6 fs0 fc0 sc0 ls0 ws0">biegła <span class="_ _a"></span>została <span class="_ _13"></span>przesłu<span class="_ _3"></span>chana <span class="_ _a"></span>przez <span class="_ _a"></span>Sąd. <span class="_ _a"> </span>Kolejna <span class="_ _a"></span>rozprawa <span class="_ _a"></span>miała <span class="_ _a"> </span>miejsce <span class="_ _a"> </span><span class="ff2">w <span class="_ _a"></span>dniu <span class="_ _a"></span></span>29 <span class="_ _a"></span>września <span class="_ _a"></span>2022 <span class="_ _a"></span>roku. <span class="_ _a"></span>Przeprowadzono </div></div></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">15<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> niej <span class="_ _c"> </span><span class="ff6">przesłuchanie <span class="_ _f"> </span>stron. <span class="_ _c"> </span>Następnie <span class="_ _f"> </span>Sąd <span class="_ _c"> </span>postanowił <span class="_ _f"> </span>zawies<span class="_ _3"></span>ić <span class="_ _c"> </span>postępowanie <span class="_ _f"> </span>w <span class="_ _c"> </span>sprawie <span class="_ _f"> </span>do <span class="_ _c"> </span>czasu <span class="_ _f"> </span>prawom<span class="_ _3"></span>ocnego </span></span></div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">zakończenia postępo<span class="_ _3"></span>wania w<span class="ff2"> sprawie <span class="_ _3"></span>II AKa 238/21.<span class="_ _3"></span> </span></div><div class="t m0 x2 h5 y265 ff7 fs0 fc0 sc0 ls0 ws0">Postępowanie z zawiadomienia <span class="_ _1"></span>PZ <span class="ff5">CORMAY S.A. <span class="_ _10"></span>(<span class="ff7">Sąd Apelacyjny w Warszawie, <span class="_ _10"></span>sy<span class="_ _3"></span>gn. <span class="ff5">akt: II <span class="_ _1"></span>AKa <span class="_ _1"></span>238/21, poprzednio: </span></span></span></div><div class="t m0 x2 h5 y266 ff7 fs0 fc0 sc0 ls0 ws0">Sąd Okręgowy w Warszawie, sygn. <span class="ff5">a<span class="ls1">kt</span>: </span>XV<span class="_ _1"></span>III K 17/18, wcześniej <span class="_ _1"></span>Prokurator Rejonowy Warszawa<span class="ff5">-<span class="_ _3"></span></span>Żoliborz sygn. <span class="ff5">a<span class="lsd">kt<span class="_ _3"></span></span>: <span class="lsd">3 </span></span></div><div class="t m0 x2 h20 y21b ff5 fs0 fc0 sc0 ls0 ws0">Ds. 605/15/IV)<span class="ffc sc1"> </span></div><div class="t m0 x2 h3 y21c ff6 fs0 fc0 sc0 ls0 ws0">Postępowanie <span class="_ _b"> </span>toc<span class="_ _3"></span>zy <span class="_ _d"> </span>się <span class="_ _b"> </span>na <span class="_ _d"> </span>skutek <span class="_ _d"> </span>dokonanego <span class="_ _d"> </span>przez <span class="_ _b"> </span>Spółkę <span class="_ _d"> </span>w <span class="_ _d"> </span>dniu <span class="_ _b"> </span>24 <span class="_ _d"> </span>marca <span class="_ _b"> </span>2015<span class="_ _3"></span> <span class="_ _b"> </span>roku<span class="_ _3"></span> <span class="_ _b"> </span>zawi<span class="_ _3"></span>adomienia <span class="_ _d"> </span>o <span class="_ _b"> </span>możliwośc<span class="_ _3"></span>i </div><div class="t m0 x2 h3 yf7 ff6 fs0 fc0 sc0 ls0 ws0">popełnienia przestę<span class="_ _3"></span>pstwa <span class="_ _3"></span>na sz<span class="_ _3"></span>kodę <span class="_ _3"></span>Spółki, polega<span class="_ _3"></span>jącego na<span class="_ _3"></span> tym,<span class="_ _3"></span> że <span class="_ _3"></span>w okres<span class="_ _3"></span>ie po<span class="_ _3"></span>między 6<span class="_ _3"></span> czerwc<span class="_ _3"></span>a 2011 <span class="_ _3"></span>roku <span class="_ _3"></span>a 8 <span class="_ _3"></span>września </div><div class="t m0 x2 h3 yf8 ff2 fs0 fc0 sc0 ls1 ws0">2012 <span class="_ _4"></span><span class="ff6 ls0">roku, <span class="_ _4"></span>działając <span class="_ _4"></span>w <span class="_ _13"></span>krótkich <span class="_ _4"></span>odstępa<span class="_ _3"></span>ch <span class="_ _4"></span>czasu <span class="_ _4"></span>w <span class="_ _4"></span>wy<span class="_ _3"></span>konaniu <span class="_ _4"></span>z <span class="_ _4"></span>g<span class="_ _3"></span>óry <span class="_ _4"></span>powziętego <span class="_ _13"></span>zamiaru <span class="_ _4"></span>oraz <span class="_ _4"></span>w <span class="_ _13"></span>celu <span class="_ _4"></span>osiągnięcia <span class="_ _13"></span>korzyści </span></div><div class="t m0 x2 h3 yf9 ff6 fs0 fc0 sc0 ls0 ws0">majątkowej, <span class="_ _6"> </span>po<span class="_ _3"></span>przez <span class="_ _1c"> </span>nadużycie <span class="_ _1c"> </span>udzielonych <span class="_ _6"> </span>mu <span class="_ _1c"> </span>uprawnień, <span class="_ _1c"> </span>sprawca <span class="_ _6"> </span>dopr<span class="_ _3"></span>owadził <span class="_ _6"> </span>do <span class="_ _1c"> </span>pozbawionych <span class="_ _1c"> </span>uzasadnienia </div><div class="t m0 x2 h3 yfa ff6 fs0 fc0 sc0 ls0 ws0">ekonomicznego wyp<span class="_ _3"></span>łat środ<span class="_ _3"></span>ków <span class="_ _3"></span>z kasy <span class="_ _3"></span>Sp<span class="_ _3"></span>ółki oraz <span class="_ _3"></span>do <span class="_ _3"></span>przelewów <span class="_ _3"></span>ś<span class="_ _3"></span>rodków pieniężnych<span class="_ _3"></span> z <span class="_ _3"></span>rachunków<span class="_ _3"></span> Spółki <span class="_ _3"></span>w łąc<span class="_ _3"></span>znej kwocie </div><div class="t m0 x2 h3 y21d ff2 fs0 fc0 sc0 ls0 ws0">2 <span class="ff6">522 <span class="_ _4"></span>tys. <span class="_ _a"></span>PLN <span class="_ _4"></span>na <span class="_ _13"></span>rzecz <span class="_ _4"></span>s<span class="_ _3"></span>woją <span class="_ _13"></span>oraz <span class="_ _13"></span>osób <span class="_ _4"></span>tr<span class="_ _3"></span>zecich, <span class="_ _13"></span>które <span class="_ _13"></span>to <span class="_ _4"></span>k<span class="_ _3"></span>woty <span class="_ _13"></span>polecał <span class="_ _4"></span>k<span class="_ _3"></span>sięgować <span class="_ _13"></span>na <span class="_ _13"></span>poczet <span class="_ _13"></span>wystawionych <span class="_ _13"></span>przez <span class="_ _13"></span>siebie </span></div><div class="t m0 x2 h3 y21e ff2 fs0 fc0 sc0 ls7 ws0">(w<span class="ls0"> ramach <span class="_ _b"> </span>prowadzonej <span class="_ _d"> </span>przez <span class="_ _b"> </span>sieb<span class="_ _3"></span>ie <span class="_ _d"> </span><span class="ff6">działalności <span class="_ _b"> </span>gospoda<span class="_ _3"></span>rczej) <span class="_ _d"> </span>faktur <span class="_ _b"> </span>VAT, <span class="_ _b"> </span>stwierdza<span class="_ _3"></span>jących <span class="_ _b"> </span>wyk<span class="_ _3"></span>onanie <span class="_ _b"> </span>fikcy<span class="_ _3"></span>jnych <span class="_ _b"> </span>u<span class="_ _3"></span>sług </span></span></div><div class="t m0 x2 h3 y21f ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">rzecz <span class="_ _4"></span>Spółki, <span class="_ _4"></span>czym <span class="_ _4"></span>wyrządził <span class="_ _13"></span>Spółce <span class="_ _4"></span>szkodę <span class="_ _4"></span>majątkową <span class="_ _13"></span>wielkich <span class="_ _13"></span>rozmiarów. <span class="_ _4"></span>W <span class="_ _4"></span>dniu <span class="_ _4"></span>18<span class="_ _3"></span> <span class="_ _4"></span>marca <span class="_ _4"></span>2021 <span class="_ _4"></span>roku <span class="_ _4"></span>Sąd <span class="_ _4"></span>Okręg<span class="_ _3"></span>owy </span></span></div><div class="t m0 x2 h3 y267 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">Warszawie  XVIII  Wydział  Karny  uznał  oskarżonego  winnym <span class="_ _d"> </span>zarzucanych  mu  czynów  i:  (i) <span class="_ _d"> </span>wymierzył  mu  karę  2 <span class="_ _d"> </span>lat </span></div><div class="t m0 x2 h3 y268 ff6 fs0 fc0 sc0 ls0 ws0">pozbawienia <span class="_ _13"></span>wolności <span class="_ _13"></span>w <span class="_ _13"></span>zawiesz<span class="_ _3"></span>eniu <span class="_ _4"></span>na<span class="_ _3"></span> <span class="_ _4"></span>lat<span class="_ _3"></span> <span class="_ _4"></span>5 <span class="_ _13"></span>i <span class="_ _13"></span>karę <span class="_ _13"></span>grzywny <span class="_ _13"></span>w <span class="_ _13"></span>wysokości <span class="_ _13"></span>250 <span class="_ _13"></span>tys.<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span>PLN <span class="_ _13"></span></span>(ii) <span class="_ _13"></span>zobowiązał <span class="_ _13"></span>go <span class="_ _13"></span>do <span class="_ _13"></span>naprawienia </div><div class="t m0 x2 h3 y269 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">całości <span class="_ _10"></span>szkody wyrządzonej <span class="_ _10"></span>prz<span class="_ _3"></span>estępstwem <span class="_ _10"></span>po<span class="_ _3"></span>przez <span class="_ _10"></span>z<span class="_ _3"></span>wrócenie <span class="_ _1"></span>Spółce <span class="_ _10"></span>pien<span class="_ _3"></span>iędzy <span class="_ _1"></span>w <span class="_ _10"></span>łącznej<span class="_ _3"></span><span class="ff2"> <span class="_ _1"></span>kwocie <span class="_ _1"></span>2 <span class="ff6">522 <span class="_ _10"></span>tys. P<span class="_ _1"></span>LN, <span class="_ _1"></span>(iii) <span class="_ _10"></span>orzekł </span></span></span></div><div class="t m0 x2 h3 y26a ff6 fs0 fc0 sc0 ls0 ws0">wobec <span class="_ _d"> </span>oskarżonego<span class="_ _3"></span> <span class="_ _d"> </span>zakaz  wykonywania <span class="_ _d"> </span>przez  okres <span class="_ _d"> </span>5 <span class="_ _d"> </span>lat  funkcji <span class="_ _d"> </span>prezesa  zarządu, <span class="_ _d"> </span>członka  zarządu <span class="_ _d"> </span>lub <span class="_ _d"> </span>członka  rady </div><div class="t m0 x2 h3 y26b ff2 fs0 fc0 sc0 ls0 ws0">nadzorczej <span class="_ _13"></span>w <span class="_ _a"></span><span class="ff6">spółkach <span class="_ _13"></span>notowany<span class="_ _3"></span>ch <span class="_ _13"></span>na <span class="_ _a"></span>Giełdzie <span class="_ _13"></span>Papierów <span class="_ _a"></span>Wartościowych <span class="_ _13"></span>w <span class="_ _a"></span>Warszawie <span class="_ _13"></span>oraz <span class="_ _a"></span>(iv) <span class="_ _13"></span>zasądził <span class="_ _13"></span>od <span class="_ _a"></span>oskarżonego </span></div><div class="t m0 x2 h3 y26c ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">rzecz  Skarbu  Państwa <span class="_ _d"> </span>kwotę  50  tys.  PLN  tytułem <span class="_ _d"> </span>opłaty  i <span class="_ _d"> </span>koszty  postępowania  w  sprawie  w <span class="_ _d"> </span>kwocie  16  tys.  PLN </span></span></div><div class="t m0 x2 h3 y26d ff2 fs0 fc0 sc0 ls0 ws0">oraz <span class="ff6">umorzył postępowanie w <span class="_ _1"></span>zakresie wystawiania nierzetelnych <span class="_ _1"></span>faktur VAT.<span class="ff2"> </span>Oskarżony złożył <span class="_ _1"></span>apelację od wyroku. <span class="ff2">Aktualnie </span></span></div><div class="t m0 x2 h3 y26e ff6 fs0 fc0 sc0 ls0 ws0">postępowanie pozostaje <span class="_ _3"></span>w toku pr<span class="_ _3"></span>zed Sądem Apelacyjnym.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y26f ff7 fs0 fc0 sc0 ls0 ws0">Postepowanie <span class="_ _3"></span>z po<span class="_ _3"></span>wództwa <span class="_ _3"></span>PZ CORMAY <span class="_ _3"></span>S.A. (<span class="_ _4"></span>Sąd Apela<span class="_ _3"></span>cyjny <span class="_ _3"></span>w Warsza<span class="_ _3"></span>wie, <span class="_ _3"></span>sygn. ak<span class="_ _3"></span>t: VI <span class="_ _3"></span>ACa 19<span class="_ _3"></span>22/24, po<span class="_ _3"></span>przednio: </div><div class="t m0 x2 h5 y270 ff7 fs0 fc0 sc0 ls0 ws0">Sąd Okręgowy w War<span class="_ _3"></span>szawie, sygn. <span class="_ _3"></span><span class="ff5">akt XXV C 12/23)<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y1d4 ff2 fs0 fc0 sc0 ls0 ws0">W dniu 30<span class="_ _3"></span> <span class="_ _3"></span>grudnia 2022<span class="_ _3"></span> roku<span class="_ _3"></span> <span class="_ _3"></span>PZ <span class="_ _3"></span>CORMAY <span class="_ _3"></span>S.A. <span class="ff6">wnios<span class="_ _3"></span>ła po<span class="_ _3"></span>zew <span class="_ _3"></span></span><span class="ls1">o <span class="_ _3"></span></span><span class="ff6">zapłatę przez <span class="_ _3"></span>Polską<span class="_ _3"></span> Agenc<span class="_ _3"></span>ję Rozwoju <span class="_ _3"></span>Przedsiębior<span class="_ _3"></span>czości </span></div><div class="t m0 x2 h5 y1d5 ff6 fs0 fc0 sc0 ls0 ws0">z siedzibą<span class="_ _3"></span> w <span class="_ _4"></span>Warszawie <span class="_ _3"></span>(„<span class="_ _3"></span><span class="ff5">PARP</span>”) <span class="_ _3"></span>kwoty <span class="_ _3"></span>3<span class="_ _3"></span><span class="ff2"> </span>251 <span class="_ _3"></span>tys. <span class="_ _3"></span>PLN <span class="_ _3"></span>wraz <span class="_ _3"></span>z <span class="_ _3"></span>należnym<span class="_ _3"></span>i od<span class="_ _3"></span>setkami <span class="_ _3"></span>tytułem <span class="_ _3"></span>zwrot<span class="_ _3"></span>u <span class="_ _3"></span>kwoty <span class="_ _3"></span>zapłaconej <span class="_ _3"></span>pr<span class="_ _3"></span>zez </div><div class="t m0 x2 h3 y1d6 ff6 fs0 fc0 sc0 ls0 ws0">Spółkę<span class="ff2"> </span>w dniu 17 lipca 2019 roku <span class="_ _3"></span>na rzecz PARP z zastrzeżeniem j<span class="_ _3"></span>ej zwrotu na podstawie ar<span class="_ _3"></span>t. 411 pkt 1 Kodeksu Cywilnego<span class="_ _3"></span>.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y271 ff2 fs0 fc0 sc0 ls0 ws0"> <span class="ff6">W <span class="_ _10"></span>dniu <span class="_ _1"></span>7 <span class="_ _10"></span>paźdz<span class="_ _3"></span>iernika <span class="_ _10"></span>2016 roku <span class="_ _10"></span>Spółka <span class="_ _10"></span>za<span class="_ _3"></span>warła <span class="_ _10"></span>z P<span class="ff2">ARP <span class="_ _10"></span><span class="ff6">umowę <span class="_ _1"></span>o <span class="_ _1"></span>dofinansowanie <span class="_ _10"></span>pr<span class="_ _3"></span>ojektu <span class="_ _1"></span>&quot;Pierwsze <span class="_ _1"></span>wdrożenie <span class="_ _10"></span>do <span class="_ _1"></span>produkcji </span></span></span></div><div class="t m0 x2 h3 y272 ff6 fs0 fc0 sc0 ls0 ws0">analizatorów  diagno<span class="_ _3"></span>stycznych <span class="_ _15"> </span>(hematologicznych  i <span class="_ _15"> </span>biochemicznych) <span class="_ _15"> </span>nowej  generacji  z <span class="_ _15"> </span>dedykowaną  linią <span class="_ _15"> </span>odczynników&quot; </div><div class="t m0 x2 h3 y20 ff6 fs0 fc0 sc0 ls0 ws0">objętego <span class="_ _d"> </span>wsparciem <span class="_ _d"> </span>finansowym <span class="_ _d"> </span>w <span class="_ _d"> </span>ramach <span class="_ _d"> </span>Poddziałania <span class="_ _d"> </span>3.2.1 <span class="_ _b"> </span>Badania <span class="_ _d"> </span>Na <span class="_ _d"> </span>Rynek <span class="_ _d"> </span>Pr<span class="ff2">ogram<span class="_ _3"></span>u <span class="_ _d"> </span>Operacyjnego <span class="_ _d"> </span>Inteligentny </span></div><div class="t m0 x2 h5 y273 ff6 fs0 fc0 sc0 ls0 ws0">Rozwój 20<span class="_ _3"></span>14<span class="ff2">-<span class="ls1">2020</span> <span class="_ _3"></span></span><span class="ls7">(„</span><span class="ff5">Projekt</span>”<span class="_ _3"></span>, „<span class="_ _3"></span><span class="ff5">Umo<span class="_ _3"></span>wa</span><span class="ls7">”).</span><span class="ff2"> <span class="_ _3"></span></span>Z <span class="_ _3"></span>powodu <span class="_ _3"></span>braku <span class="_ _3"></span>możliwości <span class="_ _3"></span>pr<span class="_ _3"></span>zedłużenia <span class="_ _3"></span>terminu <span class="_ _3"></span>r<span class="_ _3"></span>ealizacji <span class="_ _4"></span><span class="ff2">P</span>rojektu <span class="_ _3"></span>wyni<span class="_ _3"></span>kającego </div><div class="t m0 x2 h3 y274 ff2 fs0 fc0 sc0 ls5 ws0">z <span class="_ _a"></span><span class="ls0">Umowy<span class="ls2">, <span class="_ _a"></span></span>tj. <span class="_ _a"></span>do <span class="_ _a"></span>15 <span class="_ _a"></span>kwietnia <span class="_ _a"> </span>201<span class="_ _3"></span>9 <span class="_ _a"></span>roku <span class="_ _a"></span>i <span class="_ _a"></span>zidentyfik<span class="_ _3"></span><span class="ff6">owania <span class="_ _a"> </span>ryzyka<span class="_ _3"></span> <span class="_ _a"></span>braku <span class="_ _a"></span>możliwości <span class="_ _b"> </span>wybudowania<span class="_ _3"></span> <span class="_ _a"></span>w <span class="_ _a"></span>tym <span class="_ _a"></span>terminie <span class="_ _a"></span>zakładu<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h3 y275 ff2 fs0 fc0 sc0 ls0 ws0">produkcyjnego i <span class="_ _1"></span><span class="ff6">wdrożenia analizatora <span class="_ _1"></span>BlueBox <span class="_ _1"></span>do <span class="_ _1"></span>oferty, w <span class="_ _10"></span>celu minimalizacji <span class="_ _1"></span>ryzyka niezrealizowania w <span class="_ _10"></span>ter<span class="_ _3"></span>minie wskaźników </span></div><div class="t m0 x2 h3 y276 ff2 fs0 fc0 sc0 ls0 ws0">rezultatu <span class="_ _1"></span>i <span class="_ _1"></span><span class="ff6">celów <span class="_ _10"></span><span class="ff2">P<span class="ff6">rojektu, Spółka <span class="_ _10"></span>w dniu <span class="_ _10"></span>16 maja <span class="_ _10"></span>2018 <span class="_ _1"></span>roku <span class="_ _1"></span>złożyła <span class="ff2">do <span class="_ _10"></span>PARP <span class="_ _1"></span>wniosek <span class="_ _10"></span>o ograniczenie <span class="_ _10"></span>zakr<span class="_ _3"></span>esu P<span class="_ _1"></span>rojektu. <span class="_ _1"></span>W dniu </span></span></span></span></div><div class="t m0 x2 h3 y277 ff6 fs0 fc0 sc0 ls0 ws0">16 <span class="_ _4"></span>kwietnia <span class="_ _13"></span>2019 <span class="_ _13"></span>roku, <span class="_ _13"></span>tj. <span class="_ _4"></span>już <span class="_ _13"></span>po <span class="_ _4"></span>zakoń<span class="_ _3"></span>czeniu <span class="_ _4"></span>rea<span class="_ _3"></span>lizacji <span class="_ _13"></span><span class="ff2">P</span>rojektu <span class="_ _13"></span>według <span class="_ _13"></span>zapisów <span class="_ _13"></span><span class="ff2">U</span>mowy, <span class="_ _13"></span>Spółka <span class="_ _13"></span>otrzymała <span class="_ _13"></span>pismo <span class="_ _13"></span>z <span class="_ _4"></span>PARP </div><div class="t m0 x2 h3 y278 ff6 fs0 fc0 sc0 ls0 ws0">informujące <span class="_ _13"></span>o <span class="_ _13"></span>negatywnym <span class="_ _13"></span>rozp<span class="_ _3"></span>atrzeniu <span class="_ _13"></span>pr<span class="_ _3"></span>zez <span class="_ _13"></span>PARP <span class="_ _13"></span>wniosku <span class="_ _13"></span>S<span class="_ _3"></span>półki <span class="_ _13"></span>o <span class="_ _13"></span>ograniczenie <span class="_ _13"></span>za<span class="_ _3"></span>kresu <span class="_ _a"></span><span class="ff2">Projektu. <span class="_ _13"></span>W <span class="_ _13"></span>dniu <span class="_ _13"></span>24 <span class="_ _a"></span>kwietnia </span></div><div class="t m0 x2 h3 y279 ff6 fs0 fc0 sc0 ls0 ws0">2019 <span class="_ _f"> </span>roku <span class="_ _15"> </span>Spółka <span class="_ _f"> </span>otrzymała <span class="_ _f"> </span>z <span class="_ _f"> </span>PARP <span class="_ _15"> </span>oświadczenie <span class="_ _f"> </span>o <span class="_ _f"> </span>wypowiedzeniu <span class="_ _c"> </span><span class="ff2">Umowy <span class="_ _15"> </span>z <span class="_ _f"> </span></span>zachowaniem <span class="_ _f"> </span>miesięcznego <span class="_ _f"> </span>okresu </div><div class="t m0 x2 h3 y27a ff6 fs0 fc0 sc0 ls0 ws0">wypowiedzenia wraz <span class="_ _1"></span>z wezwaniem <span class="_ _1"></span>do zwrotu <span class="_ _10"></span>otr<span class="_ _3"></span>zymanych środków <span class="_ _1"></span>powiększonych o<span class="ff2"> </span>odsetki. <span class="_ _10"></span>W przesłanym do PARP<span class="_ _1"></span> w <span class="_ _10"></span>dn<span class="_ _3"></span>iu </div><div class="t m0 x2 h3 y27b ff6 fs0 fc0 sc0 ls0 ws0">8 <span class="_ _b"> </span>maja <span class="_ _d"> </span>2019 <span class="_ _d"> </span>roku <span class="_ _d"> </span>stanowisku <span class="_ _d"> </span>wobec <span class="_ _b"> </span>oświadcze<span class="_ _3"></span>nia <span class="_ _d"> </span>PARP <span class="_ _b"> </span>o <span class="_ _d"> </span>wypowiedzeniu  <span class="ff2">Umowy <span class="_ _d"> </span></span>Spółka <span class="_ _b"> </span>za<span class="_ _3"></span>kwestionowała <span class="_ _d"> </span>podstawy </div><div class="t m0 x2 h3 y27c ff2 fs0 fc0 sc0 ls0 ws0">oraz <span class="ff6">legalność <span class="_ _b"> </span>tego <span class="_ _d"> </span>oświadczeni<span class="_ _3"></span>a <span class="_ _b"> </span>i <span class="_ _b"> </span>wn<span class="_ _3"></span>iosła <span class="_ _b"> </span>o <span class="_ _d"> </span>jego <span class="_ _b"> </span>wycofanie<span class="_ _3"></span> <span class="_ _b"> </span>(u<span class="_ _3"></span>chylenie). <span class="_ _b"> </span>W <span class="_ _d"> </span>dniu <span class="_ _b"> </span>17 <span class="_ _b"> </span>lipca <span class="_ _d"> </span>2019 <span class="_ _b"> </span>Spółka <span class="_ _d"> </span>zwróciła <span class="_ _b"> </span>całość </span></div><div class="t m0 x2 h3 y27d ff2 fs0 fc0 sc0 ls0 ws0">otrzymanego  dofinansowania<span class="lsa">. <span class="_ _d"> </span></span><span class="ff6">W <span class="_ _d"> </span>dniu <span class="_ _d"> </span>19  lutego <span class="_ _d"> </span>2024 <span class="_ _d"> </span>roku  Sąd <span class="_ _d"> </span>Okręgowy <span class="_ _d"> </span>wydał  wyrok <span class="_ _d"> </span>oddalający  powództwo  S<span class="_ _1"></span>półki. </span></div><div class="t m0 x2 h3 y27e ff2 fs0 fc0 sc0 ls0 ws0">W <span class="ff6">ustnym <span class="_ _3"></span>u<span class="_ _3"></span>zasadnieniu <span class="_ _4"></span>Sąd <span class="_ _3"></span>wsk<span class="_ _3"></span>azał, <span class="_ _3"></span>że<span class="_ _3"></span> <span class="_ _3"></span>większość<span class="_ _3"></span> <span class="_ _3"></span>wskazan<span class="_ _3"></span>ych <span class="_ _4"></span>przez <span class="_ _3"></span>PARP <span class="_ _4"></span>powodów <span class="_ _4"></span>rozwiązan<span class="_ _3"></span>ia <span class="_ _3"></span>Umowy <span class="_ _4"></span>była <span class="_ _4"></span>nietrafna, </span></div><div class="t m0 x2 h3 y27f ff6 fs0 fc0 sc0 ls0 ws0">zaś <span class="_ _13"></span>PARP <span class="_ _13"></span>przy <span class="_ _a"></span>rozpatrywaniu <span class="_ _13"></span>w<span class="_ _3"></span>niosku <span class="_ _13"></span>Spółki <span class="_ _a"></span>o <span class="_ _13"></span>zmiany <span class="_ _13"></span>w <span class="_ _a"></span>Projekcie<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span></span>nar<span class="_ _3"></span>uszyła <span class="_ _13"></span>postanowienia <span class="_ _a"></span>Umowy. <span class="_ _13"></span>Równocze<span class="_ _3"></span>śnie <span class="_ _a"></span>Sąd </div><div class="t m0 x2 h3 y280 ff6 fs0 fc0 sc0 ls0 ws0">stwierdził, że <span class="_ _3"></span>PARP mogła odwo<span class="_ _3"></span>łać się do<span class="_ _3"></span> braku zreal<span class="_ _3"></span>izowania Pr<span class="_ _3"></span>ojektu w term<span class="_ _3"></span>inie określonym w<span class="_ _3"></span> Umowi<span class="_ _4"></span><span class="ff2 ls1">e. <span class="ls0">W dniu 2<span class="_ _3"></span> kwietnia </span></span></div><div class="t m0 x2 h3 y281 ff6 fs0 fc0 sc0 ls0 ws0">2024 <span class="_ _10"></span>roku S<span class="_ _1"></span>półka <span class="_ _1"></span>złożyła <span class="_ _10"></span>apelację<span class="_ _3"></span> <span class="_ _10"></span>od<span class="_ _3"></span> <span class="_ _10"></span>wyroku, <span class="_ _1"></span>która <span class="_ _10"></span>w<span class="_ _3"></span> <span class="_ _10"></span>dniu <span class="_ _1"></span>30 <span class="_ _10"></span>k<span class="_ _3"></span>wietnia <span class="_ _1"></span>2024 <span class="_ _10"></span>roku <span class="_ _1"></span>została <span class="_ _1"></span>zarejestrowana przez <span class="_ _10"></span>Sąd <span class="_ _10"></span>Apelacy<span class="_ _3"></span>jny </div><div class="t m0 x2 h3 y282 ff2 fs0 fc0 sc0 ls1 ws0">pod<span class="ls0"> <span class="ff6">sygnaturą VI ACa 1922/24<span class="_ _3"></span>.</span> </span></div><div class="t m0 x2 h5 y213 ff7 fs0 fc0 sc0 ls0 ws0">Postępowanie  z  p<span class="_ _3"></span>owództwa  P<span class="_ _3"></span>Z  CORMAY  S.A.  pr<span class="_ _3"></span>zeciwko  T<span class="_ _3"></span>omaszowi  i  T<span class="_ _3"></span>adeuszowi  Tu<span class="_ _3"></span>orom  prowad<span class="_ _3"></span>zone  przez </div><div class="t m0 x2 h5 y214 ff7 fs0 fc0 sc0 ls0 ws0">Prokuraturę w Gen<span class="_ _3"></span>ewie<span class="ff2"> </span></div><div class="t m0 x2 h3 y283 ff6 fs0 fc0 sc0 ls0 ws0">W dniu <span class="_ _3"></span>10<span class="_ _3"></span> <span class="_ _3"></span>listopada <span class="_ _3"></span>2015<span class="_ _3"></span> <span class="_ _3"></span>roku <span class="_ _3"></span>Spółka <span class="_ _3"></span>zainicjowała <span class="_ _3"></span>po<span class="_ _3"></span>stępowanie <span class="_ _4"></span>karne <span class="_ _3"></span>przeciwko <span class="_ _3"></span>Tomaszo<span class="_ _3"></span>wi <span class="_ _3"></span>i <span class="_ _3"></span>Tadeuszowi <span class="_ _3"></span>Tuorom<span class="_ _3"></span>, <span class="_ _3"></span>byłym<span class="_ _3"></span> </div><div class="t m0 x2 h3 y284 ff6 fs0 fc0 sc0 ls0 ws0">członkom Rady Dyrektorów Or<span class="_ _3"></span>phée<span class="ff2"> </span>z tytułu niezgodneg<span class="_ _3"></span>o z prawem pełnienia przez nich funkcji zarządu nad <span class="_ _3"></span>Orphée<span class="_ _3"></span><span class="ff2"> w latach </span></div><div class="t m0 x2 h3 y25e ff2 fs0 fc0 sc0 ls1 ws0">2014 <span class="_ _13"></span><span class="ff6 ls0">–<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span></span>20<span class="_ _3"></span>15. <span class="_ _a"></span>Śledztwo <span class="_ _13"></span>pr<span class="_ _3"></span>owadz<span class="_ _3"></span>one <span class="_ _a"></span>było<span class="ff2"> <span class="_ _a"></span>przez <span class="_ _a"></span>prokuratora <span class="_ _a"></span>w <span class="_ _a"></span>Genewie <span class="_ _a"></span>w <span class="_ _a"></span>Szwajcarii <span class="_ _a"></span>(sygn.: <span class="_ _a"></span>P/21097/2015 <span class="_ _a"></span>DRJ)<span class="_ _3"></span>. <span class="_ _a"></span>W <span class="_ _a"></span>dniu </span></span></div><div class="t m0 x2 h3 y1c3 ff2 fs0 fc0 sc0 ls1 ws0">12<span class="ls0"> <span class="ff6">czerwca 2023 <span class="_ _1"></span>roku Spółka <span class="_ _10"></span>otr<span class="_ _3"></span>zymała postanowienie prokuratury o <span class="_ _10"></span>um<span class="_ _3"></span>orzeniu postepowania. W <span class="_ _10"></span>dni<span class="_ _3"></span>u 22 <span class="_ _1"></span>czerwca <span class="_ _1"></span>2023 roku </span></span></div><div class="t m0 x2 h3 y285 ff6 fs0 fc0 sc0 ls0 ws0">Spółka złożyła<span class="_ _3"></span> do <span class="_ _3"></span>Izby <span class="_ _3"></span>Karnej <span class="_ _3"></span>Odwoławczej<span class="_ _3"></span> Trybuna<span class="_ _3"></span>łu <span class="_ _3"></span>Sprawiedliwości <span class="_ _3"></span>w <span class="_ _3"></span>Genewie <span class="_ _3"></span>odwołanie <span class="_ _3"></span>od <span class="_ _3"></span>postan<span class="_ _3"></span>owienia prokuratu<span class="_ _3"></span>ry.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y261 ff6 fs0 fc0 sc0 ls0 ws0">W dniu 11 grudnia 2023 r<span class="_ _3"></span>oku Spółka otrzymała po<span class="_ _3"></span>stanowienie Izby <span class="_ _3"></span>oddalające odwołanie.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y286 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff2 fs0"> </span></div></div></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi xb y287 w6 h21" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAOPCAIAAADdbNIDAAAACXBIWXMAABYlAAAWJQFJUiTwAAAOjElEQVR42u3YwQkAIAwEwUTsv+WzC40wU4FcPotVAAAwWyexAgAAky0TAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVhMAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWEwAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYTAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVhMAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWEwAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYTAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVhMAAKBZAQBAswIAoFkBAOCh/eOju9vlYIIkRgDgAv+sAABMdwDPag0bfPj/UgAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">16<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y44 ff7 fs0 fc0 sc0 ls0 ws0">Roszczenia w stosu<span class="_ _3"></span>nku do Orphée SA<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h5 y45 ff7 fs0 fc0 sc0 ls0 ws0">Roszczenie z tytułu<span class="_ _3"></span> pożyczki <span class="ff5"> </span></div><div class="t m0 x2 h3 y46 ff6 fs0 fc0 sc0 ls0 ws0">Orphée <span class="_ _3"></span>SA była <span class="_ _3"></span>pozwaną<span class="_ _3"></span> w <span class="_ _3"></span>dwó<span class="_ _3"></span>ch <span class="_ _3"></span>sprawach <span class="_ _3"></span>sądowych <span class="_ _3"></span>związany<span class="_ _3"></span>ch <span class="_ _3"></span>z <span class="_ _3"></span>roszczeniami <span class="_ _3"></span>wywodzonymi <span class="_ _3"></span>z <span class="_ _3"></span>um<span class="_ _3"></span>owy <span class="_ _3"></span>pożyczki z <span class="_ _3"></span>dnia </div><div class="t m0 x2 h3 y288 ff6 fs0 fc0 sc0 ls0 ws0">8 stycznia 2010 roku na kwotę 2 <span class="_ _3"></span>mln CHF. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y6 ff6 fs0 fc0 sc0 ls0 ws0">W dniu 10 <span class="_ _1"></span>sierpnia 2016 roku pierwszy z <span class="_ _1"></span>dwóch pożyczkodawcó<span class="_ _3"></span>w wniósł pozew przeciwko Or<span class="_ _3"></span>phée SA<span class="ff2"> </span>domagając się zapłaty </div><div class="t m0 x2 h3 y7 ff6 fs0 fc0 sc0 ls0 ws0">połowy pożyczonej <span class="_ _1"></span>kwoty, to <span class="_ _1"></span>jest 1 <span class="_ _1"></span>mln CHF <span class="_ _10"></span>wraz<span class="_ _3"></span> z <span class="_ _10"></span>odsetka<span class="_ _3"></span>mi w <span class="_ _1"></span>wysokości 3% <span class="_ _10"></span>r<span class="_ _3"></span>ocznie licząc od <span class="_ _10"></span>1 stycznia 2015 <span class="_ _1"></span>roku<span class="_ _3"></span><span class="ff2">. W dniu </span></div><div class="t m0 x2 h3 y8 ff6 fs0 fc0 sc0 ls0 ws0">9 <span class="_ _13"></span>stycznia <span class="_ _13"></span>2020 <span class="_ _13"></span>roku <span class="_ _13"></span>Sąd <span class="_ _13"></span>Cywilny <span class="_ _13"></span>w <span class="_ _13"></span>Genewie <span class="_ _13"></span>wydał <span class="_ _13"></span>wyrok, <span class="_ _13"></span>w <span class="_ _13"></span>któ<span class="_ _3"></span>rym <span class="_ _13"></span>odrzucił <span class="_ _13"></span>w <span class="_ _13"></span>całości <span class="_ _13"></span>roszczeni<span class="_ _3"></span>e <span class="_ _13"></span>przeciwko <span class="_ _13"></span>Orphée<span class="_ _3"></span> <span class="_ _13"></span>SA </div><div class="t m0 x2 h3 y9 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">obciążył po<span class="_ _3"></span>woda <span class="_ _3"></span>kosztami <span class="_ _3"></span>procesowym<span class="_ _3"></span>i. Powód <span class="_ _3"></span>nie <span class="_ _3"></span>odwołał <span class="_ _3"></span>się <span class="_ _3"></span>o<span class="_ _3"></span>d <span class="_ _3"></span>wyroku, <span class="_ _3"></span>przez <span class="_ _3"></span>co <span class="_ _3"></span>wyrok <span class="_ _3"></span>w <span class="_ _3"></span>dniu 12<span class="_ _3"></span> lute<span class="_ _3"></span>go <span class="_ _3"></span>2020 <span class="_ _3"></span>roku <span class="_ _3"></span>stał </span></div><div class="t m0 x2 h3 y7a ff6 fs0 fc0 sc0 ls0 ws0">się prawomocn<span class="ff2">y. <span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y246 ff2 fs0 fc0 sc0 ls0 ws0">W dniu 11<span class="_ _3"></span> <span class="_ _3"></span>listopada <span class="_ _3"></span>2016 roku<span class="_ _3"></span> <span class="ff6">dr<span class="_ _3"></span>ugi <span class="_ _3"></span>z poży<span class="_ _3"></span>czkodawców <span class="_ _3"></span>wniósł <span class="_ _3"></span>pozew <span class="_ _3"></span>przeciwko <span class="_ _3"></span>Orphée <span class="_ _3"></span>SA <span class="_ _3"></span>domaga<span class="_ _3"></span>jąc się <span class="_ _3"></span>zapłaty <span class="_ _3"></span>odsetek </span></div><div class="t m0 x2 h3 y7c ff2 fs0 fc0 sc0 ls0 ws0">za rok 2015 <span class="ff6">w wysoko<span class="_ _3"></span>ści 30 tys. CHF.<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y247 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>dniu<span class="_ _3"></span> <span class="_ _4"></span>30 <span class="_ _4"></span>kwietnia <span class="_ _4"></span>2020 <span class="_ _4"></span>roku <span class="_ _4"></span>S<span class="_ _3"></span>ąd <span class="_ _4"></span>Cywilny <span class="_ _4"></span>w <span class="_ _4"></span>Genewie <span class="_ _4"></span>wydał <span class="_ _13"></span>wyrok, <span class="_ _4"></span>w <span class="_ _3"></span>któr<span class="_ _3"></span>ym <span class="_ _4"></span>uznał <span class="_ _4"></span>roszczenie<span class="_ _3"></span> <span class="_ _4"></span>pożyczkodawc<span class="_ _3"></span>y <span class="_ _3"></span>do<span class="_ _3"></span>tyczące </div><div class="t m0 x2 h3 y248 ff6 fs0 fc0 sc0 ls0 ws0">odsetek  od <span class="_ _d"> </span>pożyczki  za <span class="_ _d"> </span>rok  2015 <span class="_ _d"> </span>na  kwotę <span class="_ _d"> </span>30<span class="ff2"> <span class="_ _3"></span></span>tys.  CH<span class="_ _1"></span>F,  dodatkowo  zasądzając <span class="_ _d"> </span>odsetki  za <span class="_ _d"> </span>lata  <span class="ff2 ls1">2016<span class="ls0">-2018<span class="_ _3"></span>  w <span class="_ _d"> </span>kwocie </span></span></div><div class="t m0 x2 h3 y249 ff2 fs0 fc0 sc0 ls1 ws0">30<span class="ls0"> tys. <span class="ff6">CHF <span class="_ _4"></span>za <span class="_ _4"></span>każdy <span class="_ _4"></span>rok. <span class="_ _4"></span>Łączn<span class="_ _3"></span>a <span class="_ _4"></span>zasądzona <span class="_ _4"></span>kwota <span class="_ _4"></span>do<span class="_ _3"></span> <span class="_ _3"></span>zapłaty<span class="_ _3"></span> <span class="_ _4"></span>przez <span class="_ _4"></span>Orphée <span class="_ _13"></span>SA <span class="_ _3"></span>wraz <span class="_ _13"></span>z <span class="_ _3"></span>kos<span class="_ _3"></span>ztami <span class="_ _4"></span>procesowym<span class="_ _3"></span>i <span class="_ _3"></span>to<span class="_ _3"></span> <span class="_ _4"></span>134 <span class="_ _4"></span>tys. </span></span></div><div class="t m0 x2 h3 y24a ff6 fs0 fc0 sc0 ls0 ws0">CHF. <span class="_ _3"></span>W <span class="_ _3"></span>dniu<span class="_ _3"></span> <span class="_ _3"></span>2 <span class="_ _4"></span>czerwca <span class="_ _4"></span>2020 <span class="_ _3"></span>rok<span class="_ _3"></span>u <span class="_ _3"></span>Orphée <span class="_ _4"></span>SA <span class="_ _3"></span>odwołała<span class="_ _3"></span> <span class="_ _3"></span>się <span class="_ _4"></span>od <span class="_ _3"></span>wy<span class="_ _3"></span>roku <span class="_ _3"></span>najpier<span class="_ _3"></span>w <span class="_ _3"></span>do <span class="_ _3"></span>sądu <span class="_ _4"></span>apelacyjn<span class="_ _3"></span>ego <span class="_ _3"></span>a <span class="_ _4"></span>następnie <span class="_ _3"></span>do<span class="_ _3"></span> <span class="_ _3"></span>sądu </div><div class="t m0 x2 h3 y289 ff2 fs0 fc0 sc0 ls0 ws0">federa<span class="ff6">lnego. <span class="_ _4"></span>W <span class="_ _4"></span>dn<span class="_ _3"></span>iu <span class="_ _4"></span>10 <span class="_ _4"></span>stycznia <span class="_ _4"></span>20<span class="_ _3"></span>22 <span class="_ _4"></span>roku <span class="_ _4"></span>apelacja <span class="_ _13"></span>Orphée <span class="_ _4"></span>SA <span class="_ _4"></span>została <span class="_ _4"></span>odrzucon<span class="_ _3"></span>a, <span class="_ _4"></span>czyniąc <span class="_ _4"></span>wyrok <span class="_ _4"></span>z <span class="_ _13"></span>dnia <span class="_ _4"></span>30 <span class="_ _4"></span>kwietnia <span class="_ _4"></span>2020 </span></div><div class="t m0 x2 h3 y28a ff2 fs0 fc0 sc0 ls0 ws0">roku prawomocnym.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y24d ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>dniu <span class="_ _a"> </span>8 <span class="_ _b"> </span>maja <span class="_ _b"> </span>2024 <span class="_ _a"></span>roku <span class="_ _b"> </span>Orphée <span class="_ _b"> </span>SA <span class="_ _a"></span>powzięła <span class="_ _b"> </span>informację <span class="_ _b"> </span>o <span class="_ _a"> </span>w<span class="_ _3"></span>niesieniu <span class="_ _a"> </span>w <span class="_ _b"> </span>dniu <span class="_ _a"></span>16 <span class="_ _b"> </span>lutego <span class="_ _a"> </span>2024<span class="_ _3"></span> <span class="_ _a"> </span>r<span class="_ _3"></span>oku <span class="_ _a"></span>pozwu <span class="_ _b"> </span>o <span class="_ _a"></span>oddalenie </div><div class="t m0 x2 h3 y24e ff2 fs0 fc0 sc0 ls0 ws0">jej <span class="ff6">sprzeciwu <span class="_ _b"> </span>wobec <span class="_ _b"> </span>zapłaty <span class="_ _b"> </span>od<span class="_ _3"></span>setek <span class="_ _b"> </span>za <span class="_ _b"> </span>okres <span class="_ _b"> </span>styczeń <span class="_ _b"> </span>2020 <span class="_ _b"> </span>roku <span class="_ _d"> </span>–</span> <span class="_ _b"> </span><span class="ff6">czerwiec <span class="_ _b"> </span>2023 <span class="_ _b"> </span>roku <span class="_ _b"> </span>w <span class="_ _a"> </span>łą<span class="_ _3"></span>cznej <span class="_ _b"> </span>kwocie <span class="_ _b"> </span>210 <span class="_ _b"> </span>tys. <span class="_ _b"> </span>CHF </span></div><div class="t m0 x2 h3 y24f ff6 fs0 fc0 sc0 ls0 ws0">powiększonej o odsetki za zwłokę. Pozew odnosił się do kwoty 105 tys. CHF <span class="_ _1"></span>wraz z odsetkami za zwłokę. Pierwsza rozprawa </div><div class="t m0 x2 h3 y28b ff6 fs0 fc0 sc0 ls0 ws0">w <span class="_ _10"></span>tej kwestii, <span class="_ _10"></span>na której <span class="_ _10"></span>wysłu<span class="_ _3"></span>chano strony, <span class="_ _10"></span>od<span class="_ _3"></span>była <span class="_ _1"></span>się <span class="_ _10"></span>pr<span class="_ _3"></span>zed <span class="_ _1"></span>Sądem <span class="_ _1"></span>Cywilnym w <span class="_ _10"></span>Genewie w <span class="_ _10"></span>dniu <span class="_ _1"></span>24 <span class="_ _1"></span>czerwca 2024 <span class="_ _10"></span>roku. W<span class="ff2"> dniu </span></div><div class="t m0 x2 h3 y28c ff6 fs0 fc0 sc0 ls0 ws0">13 <span class="_ _13"></span>sierpnia <span class="_ _a"></span>2024 <span class="_ _13"></span>roku <span class="_ _a"></span>Sąd <span class="_ _13"></span>oddalił <span class="_ _13"></span>sprzeciw <span class="_ _a"></span>Orphée<span class="_ _3"></span> <span class="_ _13"></span>SA <span class="_ _13"></span>od<span class="_ _3"></span> <span class="_ _13"></span>wezwan<span class="_ _3"></span>ia <span class="_ _13"></span>do <span class="_ _a"></span>zapłaty <span class="_ _13"></span>łącznej <span class="_ _13"></span>kwoty <span class="_ _a"></span>105 <span class="_ _13"></span>tys. <span class="_ _a"></span>CHF <span class="_ _13"></span>bez <span class="_ _a"></span>odsetek </div><div class="t m0 x2 h3 y28d ff2 fs0 fc0 sc0 ls5 ws0">za<span class="ls0"> <span class="ff6">zwłokę oraz obciążył ją ko<span class="_ _3"></span>sztam<span class="_ _3"></span>i procesowymi w kwocie 3,2 <span class="_ _3"></span>tys. CHF. <span class="_ _3"></span></span> </span></div><div class="t m0 x2 h3 y28e ff6 fs0 fc0 sc0 ls0 ws0">Mimo <span class="_ _d"> </span>pozytywnego <span class="_ _b"> </span>dla <span class="_ _d"> </span>Orphée <span class="_ _d"> </span>SA <span class="_ _d"> </span>wyroku <span class="_ _b"> </span>w <span class="_ _d"> </span>pierwszej <span class="_ _b"> </span>spr<span class="_ _3"></span>awie, <span class="_ _d"> </span>rozpoznaje <span class="_ _d"> </span>ona <span class="_ _b"> </span>możliwo<span class="_ _3"></span>ść <span class="_ _b"> </span>do<span class="_ _3"></span>chodzenia <span class="_ _d"> </span>całości <span class="_ _b"> </span>kwoty </div><div class="t m0 x2 h3 y28f ff6 fs0 fc0 sc0 ls0 ws0">przypadającej <span class="_ _a"> </span>na <span class="_ _b"> </span>pierwszego <span class="_ _b"> </span>z <span class="_ _a"></span>pożyczkodawcó<span class="_ _3"></span>w <span class="_ _a"></span>przez <span class="_ _b"> </span>drugiego <span class="_ _a"> </span>z <span class="_ _b"> </span>pożyczkodawców. <span class="_ _b"> </span>W <span class="_ _a"></span>skonso<span class="_ _3"></span>lidowanym <span class="_ _a"> </span>sprawozd<span class="_ _3"></span>aniu </div><div class="t m0 x2 h3 y290 ff6 fs0 fc0 sc0 ls0 ws0">finansowym <span class="_ _4"></span>Gr<span class="_ _3"></span>upy <span class="_ _13"></span>Kapitałowej <span class="_ _13"></span>CORMA<span class="_ _3"></span>Y <span class="_ _4"></span>u<span class="_ _3"></span>tworzono<span class="_ _3"></span> <span class="_ _4"></span>rezer<span class="_ _3"></span>wę <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>w<span class="_ _3"></span>ysokości <span class="_ _13"></span>całej <span class="_ _13"></span>kwoty <span class="_ _4"></span>po<span class="_ _3"></span>życzki <span class="_ _13"></span>(2<span class="_ _3"></span><span class="ff2"> mln <span class="_ _3"></span></span>CHF) <span class="_ _4"></span>powięk<span class="_ _3"></span>szonej </div><div class="t m0 x2 h3 y291 ff2 fs0 fc0 sc0 ls0 ws0">o <span class="ff6">kwotę <span class="_ _b"> </span>odsetek <span class="_ _b"> </span>zasądzonych <span class="_ _b"> </span>wyrokiem <span class="_ _b"> </span>z <span class="_ _b"> </span>dnia <span class="_ _b"> </span>30 <span class="_ _b"> </span>kwietnia <span class="_ _b"> </span>2020 <span class="_ _b"> </span>roku <span class="_ _b"> </span>za <span class="_ _b"> </span>lata <span class="_ _b"> </span>2015<span class="_ _3"></span></span>-2018 <span class="_ _b"> </span>wraz <span class="_ _a"> </span>z <span class="_ _b"> </span>kosztami <span class="_ _b"> </span>procesowym<span class="_ _3"></span>i </div><div class="t m0 x2 h3 y292 ff2 fs0 fc0 sc0 ls0 ws0">(134 tys. <span class="ff6">CHF) <span class="_ _13"></span>oraz <span class="_ _13"></span>powiększone<span class="_ _3"></span>j <span class="_ _4"></span>o <span class="_ _13"></span>kwotę <span class="_ _13"></span>odsetek <span class="_ _13"></span>wyliczonych <span class="_ _13"></span>za <span class="_ _13"></span>lata <span class="_ _a"></span></span><span class="ls1">2019</span>-<span class="ls1">202</span>4 <span class="_ _4"></span><span class="ls7">(1</span>80 tys. CHF) <span class="_ _13"></span>i<span class="_ _3"></span> <span class="_ _4"></span>pom<span class="_ _3"></span>niejszonej <span class="_ _13"></span>o <span class="_ _4"></span>kwoty<span class="_ _3"></span> </div><div class="t m0 x2 h3 y293 ff6 fs0 fc0 sc0 ls0 ws0">wypłacone dla powoda (148 ty<span class="_ _3"></span>s.<span class="ff2"> <span class="_ _3"></span></span>CHF). Wysokość r<span class="_ _3"></span>ezerwy aktualiz<span class="_ _3"></span>owana jest kwartalnie.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y294 ff5 fs0 fc0 sc0 ls1 ws0">7.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff5">I<span class="ff7">nformacje <span class="_ _c"> </span>o <span class="_ _f"> </span>podstawo<span class="_ _3"></span>wych <span class="_ _f"> </span>pr<span class="_ _3"></span>oduktach, <span class="_ _c"> </span>towarach <span class="_ _f"> </span>lub <span class="_ _c"> </span>usługach <span class="_ _c"> </span>wraz <span class="_ _f"> </span>z <span class="_ _c"> </span>ich <span class="_ _f"> </span>określeniem <span class="_ _20"> </span>wartościowym </span></span></span></div><div class="t m0 x10 h5 y295 ff5 fs0 fc0 sc0 ls0 ws0">i <span class="ff7">ilościowym  oraz <span class="_ _b"> </span>ud<span class="_ _3"></span>ziałem <span class="_ _d"> </span>poszczególnych <span class="_ _d"> </span>produktów, <span class="_ _d"> </span>towarów <span class="_ _d"> </span>i <span class="_ _d"> </span>usług  </span>- <span class="_ _d"> </span><span class="ff7">jeżeli <span class="_ _d"> </span>są <span class="_ _d"> </span>istotne <span class="_ _d"> </span></span>- <span class="_ _d"> </span>albo <span class="_ _d"> </span>ich <span class="_ _d"> </span>grup </div><div class="t m0 x10 h5 y296 ff5 fs0 fc0 sc0 ls0 ws0">w <span class="ff7">sprzedaży </span>PZ CORMA<span class="_ _3"></span>Y S.A. <span class="_ _3"></span><span class="ff7">ogółem, a<span class="_ _3"></span> także zmianach w tym zakr<span class="_ _3"></span>esie w danym roku<span class="_ _3"></span> obrotowym<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y297 ff2 fs0 fc0 sc0 ls1 ws0">7.1.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Sytuacja Spółki na tle br<span class="_ _3"></span>anży<span class="ff2"> i go<span class="_ _3"></span>spodarki<span class="ffa"> </span></span></span></span></div><div class="t m0 x2 h3 y298 ff6 fs0 fc0 sc0 ls0 ws0">Spółka działa <span class="_ _3"></span>na <span class="_ _3"></span>rynku <span class="_ _3"></span>diagnosty<span class="_ _3"></span>ki laborato<span class="_ _3"></span>ryjnej (in<span class="_ _3"></span> vitro <span class="_ _3"></span>diagnosti<span class="_ _3"></span>cs <span class="_ _3"></span>–<span class="_ _3"></span><span class="ff2"> </span>I<span class="_ _3"></span>VD). Spółka<span class="_ _3"></span> specjal<span class="_ _3"></span>izuje s<span class="_ _3"></span>ię w<span class="_ _3"></span><span class="ff2"> produkcji<span class="_ _3"></span> i <span class="_ _3"></span>dystrybucji </span></div><div class="t m0 x2 h3 y299 ff6 fs0 fc0 sc0 ls0 ws0">testów oraz aparatury do<span class="_ _3"></span> diagnostyki laborato<span class="_ _3"></span>ryjnej. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y29a ff6 fs0 fc0 sc0 ls0 ws0">Oczekuje <span class="_ _3"></span>się, <span class="_ _4"></span>że <span class="_ _4"></span>rynek <span class="_ _4"></span>IVD <span class="_ _4"></span>osiągnie <span class="_ _4"></span>w <span class="_ _4"></span>2027 <span class="_ _4"></span>roku <span class="_ _13"></span>wartość<span class="ff2"> <span class="_ _4"></span></span>144,7 <span class="_ _4"></span>mld <span class="_ _4"></span>USD <span class="_ _3"></span>przy <span class="_ _4"></span>prognozowanym <span class="_ _4"></span>ś<span class="_ _3"></span>rednim <span class="_ _4"></span>rocznym <span class="_ _4"></span>wzroście </div><div class="t m0 x2 h3 y29b ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">poziomie <span class="_ _10"></span>4,6%. <span class="_ _1"></span>Głównym <span class="_ _1"></span>czynnikiem <span class="_ _10"></span>wpływa<span class="_ _3"></span>jącym <span class="_ _10"></span>na<span class="_ _3"></span> <span class="_ _10"></span>wspomni<span class="_ _3"></span>any <span class="_ _10"></span>wzrost jest <span class="_ _9"></span>zwię<span class="_ _3"></span>kszający <span class="_ _1"></span>się <span class="_ _10"></span>pop<span class="_ _3"></span>yt <span class="_ _10"></span>na <span class="_ _1"></span>urządzenia <span class="_ _10"></span>i<span class="_ _3"></span><span class="ff2"> testy<span class="_ _3"></span> </span></span></span></div><div class="t m0 x2 h3 y29c ff6 fs0 fc0 sc0 ls0 ws0">diagnostyczne, <span class="_ _4"></span>będący <span class="_ _4"></span>wynikiem<span class="_ _3"></span> <span class="_ _4"></span>rosnącej <span class="_ _4"></span>częstości<span class="_ _3"></span> <span class="_ _3"></span>wystę<span class="_ _3"></span>powania <span class="_ _4"></span>chorób <span class="_ _4"></span>przewle<span class="_ _3"></span>kłych <span class="_ _4"></span>i <span class="_ _4"></span>zakaźny<span class="_ _3"></span>ch, <span class="_ _4"></span>a<span class="_ _3"></span><span class="ff2"> </span>zarazem<span class="_ _3"></span> <span class="_ _4"></span>większego </div><div class="t m0 x2 h3 y29d ff2 fs0 fc0 sc0 ls0 ws0">nacisku na badania profilakty<span class="_ _3"></span>czne.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y29e ff6 fs0 fc0 sc0 ls0 ws0">Rynek <span class="_ _10"></span>diagnostyki <span class="_ _10"></span>I<span class="_ _3"></span>VD <span class="_ _10"></span>podzielon<span class="_ _3"></span>y <span class="_ _10"></span>jest <span class="_ _10"></span>obecn<span class="_ _3"></span>ie <span class="_ _10"></span>w <span class="_ _10"></span>dużej<span class="_ _3"></span> <span class="_ _10"></span>części <span class="_ _10"></span>m<span class="_ _3"></span>iędzy <span class="_ _10"></span>najwięk<span class="_ _3"></span>sze <span class="_ _10"></span>globalne <span class="_ _10"></span>koncer<span class="_ _3"></span>ny <span class="_ _10"></span>fa<span class="_ _3"></span>rmaceutyczne, <span class="_ _10"></span>tj. <span class="_ _1"></span>Roche </div><div class="t m0 x2 h3 y29f ff2 fs0 fc0 sc0 ls0 ws0">Diagnostics  (Szwajcaria),  Siemens  Healthineers  (Niemcy),  Danaher <span class="_ _15"> </span>Corporation  (USA),  A<span class="_ _1"></span>bbott  (USA)  i <span class="_ _d"> </span>Thermo  Fisher </div><div class="t m0 x2 h3 y2a0 ff6 fs0 fc0 sc0 ls0 ws0">Scientific <span class="_ _15"> </span>(USA). <span class="_ _15"> </span>Oferta <span class="_ _f"> </span>Spółki <span class="_ _15"> </span>jest <span class="_ _15"> </span>porównywalna,<span class="_ _3"></span> <span class="_ _15"> </span>jeśli <span class="_ _15"> </span>chodzi<span class="_ _3"></span> <span class="_ _15"> </span>o <span class="_ _15"> </span>jakość <span class="_ _15"> </span>i<span class="_ _3"></span><span class="ff2"> <span class="_ _15"> </span></span>różnor<span class="_ _3"></span>odność, <span class="_ _15"> </span>zaś<span class="_ _3"></span> <span class="_ _15"> </span>ceny <span class="_ _15"> </span>jej <span class="_ _15"> </span>produktów <span class="_ _15"> </span>są<span class="_ _3"></span> </div><div class="t m0 x2 h3 y2a1 ff2 fs0 fc0 sc0 ls0 ws0">konkurencyjne <span class="_ _13"></span>w<span class="_ _3"></span> <span class="_ _13"></span><span class="ff6">po<span class="_ _3"></span>równaniu <span class="_ _a"></span>z <span class="_ _13"></span>największym<span class="_ _3"></span>i <span class="_ _13"></span>graczam<span class="_ _3"></span>i <span class="_ _13"></span>na<span class="_ _3"></span> <span class="_ _13"></span>rynku<span class="_ _3"></span> <span class="_ _13"></span>IVD. <span class="_ _a"></span>Spółka <span class="_ _13"></span>je<span class="_ _3"></span>st <span class="_ _13"></span>dystrybutor<span class="_ _3"></span>em <span class="_ _a"></span>aparatury <span class="_ _a"></span>diagnostycznej </span></div><div class="t m0 x2 h3 y2a2 ff2 fs0 fc0 sc0 ls0 ws0">oraz <span class="ff6">producentem<span class="_ _3"></span> <span class="_ _a"></span>dedykowanych <span class="_ _a"></span>do <span class="_ _a"> </span>niej <span class="_ _a"> </span>testów,<span class="_ _3"></span> <span class="_ _a"></span>zatem <span class="_ _a"></span>obecno<span class="_ _3"></span>ść <span class="_ _a"></span>tej <span class="_ _a"></span>aparatury <span class="_ _a"></span>w <span class="_ _a"></span>laborato<span class="_ _3"></span>riach <span class="_ _b"> </span>generuje <span class="_ _a"></span>naturalny <span class="_ _a"> </span>popyt </span></div><div class="t m0 x2 h3 y2a3 ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> jej <span class="ff6">produkty. Rynek <span class="_ _10"></span>diagnostyk<span class="_ _3"></span>i <span class="_ _1"></span>in <span class="_ _10"></span>vitro obejmuje <span class="_ _1"></span>cały zakres <span class="_ _10"></span>testów, przeprowadzanych <span class="_ _1"></span>na płynach <span class="_ _10"></span>ustrojowych i <span class="_ _1"></span>tk<span class="ff2">an<span class="_ _3"></span>kach.<span class="_ _3"></span> </span></span></span></div><div class="t m0 x2 h3 y2a4 ff6 fs0 fc0 sc0 ls0 ws0">Spółka oferuje szeroką gamę a<span class="_ _3"></span>paratury an<span class="_ _3"></span>alitycznej oraz odczynn<span class="_ _3"></span>ików i akcesorió<span class="_ _3"></span>w wraz z<span class="_ _3"></span><span class="ff2"> </span>częścia<span class="_ _3"></span>mi zamiennymi do niej.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y2a5 ff6 fs0 fc0 sc0 ls0 ws0">Kraje,  w  których  Spółka  koncentruje  swoją  działalność  handlową,  charakter<span class="_ _3"></span>yzują  się  z  reguły  rosnącym  rynkiem  IVD. </div><div class="t m0 x2 h3 y2a6 ff6 fs0 fc0 sc0 ls0 ws0">Podstawowe rynki <span class="_ _10"></span>eksportowe to <span class="_ _1"></span>kraje <span class="_ _1"></span>Bliskiego Wschodu, <span class="_ _10"></span>Europy Wschodniej, A<span class="_ _1"></span>fryki P<span class="_ _1"></span>ółnocnej, Azji <span class="_ _10"></span>or<span class="_ _3"></span>az <span class="_ _1"></span>Ameryki <span class="_ _1"></span>Łacińskiej. </div><div class="t m0 x2 h3 y2a7 ff6 fs0 fc0 sc0 ls0 ws0">Warto  zwrócić  uwagę<span class="ff2">  </span>na <span class="_ _d"> </span>fakt,  że  liczba  wykonywanych  badań  laboratoryjnych  w <span class="_ _d"> </span>przeliczeniu  na  jednego  mieszkańca </div><div class="t m0 x2 h3 y2a8 ff2 fs0 fc0 sc0 ls0 ws0">w w/w <span class="ff6">krajach  w<span class="_ _3"></span>ciąż  jest <span class="_ _15"> </span>zdecydowanie <span class="_ _15"> </span>mniejsza  niż <span class="_ _15"> </span>w</span> <span class="_ _15"> </span><span class="ff6">krajach  zachodn<span class="_ _3"></span>ich,  a <span class="_ _15"> </span>wyraźna  tende<span class="_ _3"></span>ncja  wzrostowa <span class="_ _15"> </span>stwarza </span></div><div class="t m0 x2 h3 y2a9 ff6 fs0 fc0 sc0 ls0 ws0">możliwość zwiększan<span class="_ _3"></span>ia sprzedaży.<span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi xb y2aa w6 h22" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">17<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">Trwająca <span class="_ _13"></span>wojna <span class="_ _13"></span>między <span class="_ _13"></span>Rosją <span class="_ _4"></span>a<span class="_ _3"></span> <span class="_ _13"></span>Ukrainą <span class="_ _13"></span>nie <span class="_ _4"></span>dopr<span class="_ _3"></span>owadziła <span class="_ _13"></span>w <span class="_ _13"></span>roku <span class="_ _13"></span>2024 <span class="_ _13"></span>do <span class="_ _4"></span>i<span class="_ _3"></span>stotnej <span class="_ _13"></span>zmiany <span class="_ _13"></span>łącznej <span class="_ _13"></span>sprzedaży <span class="_ _13"></span>generowane<span class="_ _3"></span>j </div><div class="t m0 x2 h3 y73 ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">rynkach Rosji <span class="_ _1"></span>i Białorusi <span class="_ _1"></span>(łącznie 14% sprzedaży <span class="_ _1"></span>Spółki w <span class="_ _10"></span>roku<span class="_ _3"></span> 2024 i <span class="_ _10"></span>10<span class="_ _3"></span>% sprzedaży S<span class="_ _1"></span>półki w <span class="_ _1"></span>roku 2023 przy <span class="_ _10"></span>udzia<span class="_ _3"></span>le 13% </span></span></div><div class="t m0 x2 h3 y74 ff2 fs0 fc0 sc0 ls0 ws0">w roku <span class="_ _3"></span>2022) or<span class="_ _3"></span>az <span class="_ _3"></span><span class="ff6">jednocze<span class="_ _3"></span>śnie <span class="_ _3"></span>zmniejszyła <span class="_ _3"></span>sprzedaż na<span class="_ _3"></span> Ukra<span class="_ _3"></span>inie <span class="_ _3"></span>(5% <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>Spółki <span class="_ _3"></span>w <span class="_ _3"></span>roku 20<span class="_ _3"></span>24 i <span class="_ _3"></span>7% <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>Spółki </span></div><div class="t m0 x2 h3 y1f4 ff6 fs0 fc0 sc0 ls0 ws0">w <span class="_ _a"></span>roku <span class="_ _b"> </span>2023, <span class="_ _a"></span>prz<span class="_ _3"></span>y <span class="_ _a"></span>udzia<span class="_ _3"></span>le <span class="_ _a"></span>5<span class="_ _3"></span>% <span class="_ _a"> </span>w <span class="_ _b"> </span>roku <span class="_ _a"> </span>2022)<span class="_ _3"></span>. <span class="_ _a"></span>Zarząd <span class="_ _b"> </span>Spółki<span class="_ _3"></span> <span class="_ _a"></span>nie <span class="_ _b"> </span>jest <span class="_ _a"> </span>w<span class="_ _3"></span> <span class="_ _a"></span>stanie<span class="_ _3"></span> <span class="_ _a"></span>określić<span class="_ _3"></span> <span class="_ _a"></span>z <span class="_ _b"> </span>wysokim <span class="_ _b"> </span>prawdopodobieństwem<span class="_ _3"></span> </div><div class="t m0 x2 h3 y2ab ff6 fs0 fc0 sc0 ls0 ws0">długoterminowych <span class="_ _3"></span>pe<span class="_ _3"></span>rspektyw <span class="_ _3"></span>prowadzen<span class="_ _3"></span>ia <span class="_ _4"></span>działalności <span class="_ _3"></span>na <span class="_ _4"></span>rynkach <span class="_ _3"></span>Białorusi, <span class="_ _4"></span>Rosji <span class="_ _3"></span>oraz <span class="_ _3"></span>Ukra<span class="_ _3"></span>iny. <span class="_ _3"></span>Zarząd <span class="_ _4"></span>Spółki <span class="_ _3"></span>tym <span class="_ _3"></span>sam<span class="_ _3"></span>ym </div><div class="t m0 x2 h3 y2ac ff6 fs0 fc0 sc0 ls0 ws0">nie <span class="_ _d"> </span>wyklucza, <span class="_ _d"> </span>biorąc  pod <span class="_ _d"> </span>uwagę <span class="_ _d"> </span>aktualną  sytuację <span class="_ _b"> </span>i  jej <span class="_ _d"> </span>rozwój, <span class="_ _d"> </span>konieczności <span class="_ _d"> </span>ograniczenia  lub <span class="_ _d"> </span>zawieszenia <span class="_ _d"> </span>działalności </div><div class="t m0 x2 h3 y2ad ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">rynkach Białorusi, Rosji i <span class="_ _3"></span>Ukrainy. <span class="_ _3"></span></span> </span></div><div class="t m0 x2 h3 ya7 ff6 fs0 fc0 sc0 ls0 ws0">Atutem <span class="_ _3"></span>Spółki <span class="_ _4"></span>jest <span class="_ _4"></span>dostęp <span class="_ _4"></span>do <span class="_ _4"></span>wysoko <span class="_ _4"></span>wyspecjalizowanej <span class="_ _4"></span>kadry <span class="_ _4"></span>oraz <span class="_ _4"></span>zlokalizowanie <span class="_ _4"></span>znaczącej <span class="_ _4"></span>wartości <span class="_ _4"></span>produkcji <span class="_ _4"></span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _4"></span>Polsce <span class="_ _4"></span></span>–<span class="ff2"> </span></div><div class="t m0 x2 h3 y17a ff6 fs0 fc0 sc0 ls0 ws0">kraju <span class="_ _1"></span>o <span class="_ _10"></span>r<span class="_ _3"></span>elatywnie <span class="_ _1"></span>niższych kosztach <span class="_ _1"></span><span class="ff2">wytworzenia. Polska <span class="_ _10"></span>traktowan<span class="_ _3"></span>a jest <span class="_ _10"></span>przez PZ <span class="_ _10"></span><span class="ff6">CORM<span class="_ _3"></span>AY <span class="_ _1"></span>S.A. <span class="_ _1"></span>również jako <span class="_ _10"></span>centrum<span class="_ _3"></span> <span class="_ _1"></span>usług </span></span></div><div class="t m0 x2 h3 y17b ff6 fs0 fc0 sc0 ls0 ws0">wspólnych <span class="_ _13"></span>d<span class="_ _3"></span>la <span class="_ _13"></span>wszystkich<span class="_ _3"></span> <span class="_ _13"></span>spółek<span class="_ _3"></span> <span class="_ _13"></span>z <span class="_ _a"></span>Grupy, <span class="_ _13"></span>co<span class="_ _3"></span> <span class="_ _13"></span>pozwala<span class="_ _3"></span> <span class="_ _13"></span>na <span class="_ _a"></span>korzystanie <span class="_ _13"></span>z <span class="_ _a"></span>efektów <span class="_ _13"></span>syner<span class="_ _3"></span>gii <span class="_ _a"></span>wynikających <span class="_ _13"></span>z <span class="_ _a"></span>działań <span class="_ _a"></span>wspólnej </div><div class="t m0 x2 h3 y17c ff2 fs0 fc0 sc0 ls0 ws0">struktury funkcjonalnej dla Grupy.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y2ae ff2 fs0 fc0 sc0 ls1 ws0">7.2.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Podstawowe obszary działa<span class="_ _3"></span>lności<span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y2af ff6 fs0 fc0 sc0 ls0 ws0">Głównymi <span class="_ _10"></span>branżam<span class="_ _3"></span>i, <span class="_ _1"></span>w <span class="_ _10"></span>których S<span class="_ _1"></span>półka <span class="_ _1"></span>i <span class="_ _10"></span>Grupa <span class="_ _1"></span>prowadzą <span class="_ _1"></span>działalność <span class="_ _10"></span>są biochemia <span class="_ _10"></span>oraz <span class="_ _1"></span>hematologia. S<span class="_ _1"></span>półka <span class="_ _10"></span>i Grupa <span class="_ _10"></span>prowadzą </div><div class="t m0 x2 h3 y2b0 ff6 fs0 fc0 sc0 ls0 ws0">także działalność w obszarach<span class="_ _3"></span> immunologii, ana<span class="_ _3"></span>lityki ogólnej oraz k<span class="_ _3"></span>oagulologii.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y80 ff6 fs0 fc0 sc0 ls0 ws0">Obecnie przedmiot działalno<span class="_ _3"></span>ści Spółki obe<span class="_ _3"></span>jmuje: <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y81 ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">produkcję i dystrybucję odczynników diagnostyczn<span class="_ _3"></span>ych,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y82 ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">dystrybucję aparatury do diagnostyki labor<span class="_ _3"></span>atoryjnej,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y83 ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">działalność badawczo<span class="ff2">-</span>rozwojową w zakr<span class="_ _3"></span>esie technologii diagno<span class="_ _3"></span>stycznych <span class="_ _3"></span>–<span class="ff2"> B+R,<span class="_ _3"></span> </span></span></span></div><div class="t m0 x10 h3 y84 ff2 fs0 fc0 sc0 ls1 ws0">4.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">usługi serwisowe dystrybuowanych urządzeń,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y85 ff2 fs0 fc0 sc0 ls1 ws0">5.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">dystrybucję <span class="_ _3"></span>akcesoriów <span class="_ _13"></span>do <span class="_ _4"></span>urządzeń<span class="_ _3"></span> <span class="_ _4"></span>diagnostycznych, <span class="_ _4"></span>drob<span class="_ _3"></span>nego <span class="_ _4"></span>spr<span class="_ _3"></span>zętu <span class="_ _4"></span>laboratoryjneg<span class="_ _3"></span>o <span class="_ _4"></span>oraz <span class="_ _4"></span>środków <span class="_ _4"></span>myjących,<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y86 ff2 fs0 fc0 sc0 ls0 ws0">przeznaczonych do oferowan<span class="_ _3"></span>ej aparatur<span class="_ _3"></span>y. </div><div class="t m0 x2 h5 y2b1 ff7 fs0 fc0 sc0 ls0 ws0">Produkcja i dys<span class="_ _3"></span>trybucja odczynnikó<span class="_ _3"></span>w diagnostycznych<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y1b3 ff6 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _d"> </span>jest <span class="_ _b"> </span>pr<span class="_ _3"></span>oducentem <span class="_ _d"> </span>i <span class="_ _d"> </span>eksporterem <span class="_ _d"> </span>odczynników <span class="_ _d"> </span>diagnostycznych.  Produkcja <span class="_ _d"> </span>odczynników <span class="_ _d"> </span>odbywa <span class="_ _d"> </span>się <span class="_ _b"> </span>w <span class="_ _d"> </span>zakładzie </div><div class="t m0 x2 h3 y1b4 ff2 fs0 fc0 sc0 ls0 ws0">produkcyjnym zlokalizowanym<span class="_ _3"></span> w <span class="_ _3"></span><span class="ff6">miejscowości Mar<span class="_ _3"></span>ynin pod Lublin<span class="_ _3"></span>em.</span> </div><div class="t m0 x2 h3 y2b2 ff6 fs0 fc0 sc0 ls0 ws0">Spółka produkuje oraz sprzedaje <span class="_ _3"></span>następujące kategor<span class="_ _3"></span>ie odczynnik<span class="_ _3"></span>ów:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y2b3 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">odczynniki <span class="_ _4"></span>do <span class="_ _13"></span>badań <span class="_ _13"></span>biochem<span class="_ _3"></span>icznych <span class="_ _13"></span>(<span class="_ _3"></span>Spółka <span class="_ _13"></span>posiada <span class="_ _13"></span>64 <span class="_ _13"></span>parametr<span class="_ _3"></span>y <span class="_ _13"></span>z <span class="_ _13"></span>zakresu <span class="_ _13"></span>biochemii <span class="_ _13"></span>przezna<span class="_ _3"></span>czone <span class="_ _13"></span>zarówno<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y2b4 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> diagnostyki ludzkiej jak i <span class="_ _3"></span>weteryna<span class="_ _3"></span>ryjnej), </span></div><div class="t m0 x10 h3 y2b5 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">odczynniki <span class="_ _10"></span>do <span class="_ _10"></span>bada<span class="_ _3"></span>ń <span class="_ _10"></span>hemato<span class="_ _3"></span>logicznych (Spółka <span class="_ _10"></span>posiada<span class="_ _3"></span> <span class="_ _10"></span>39 własnych <span class="_ _10"></span>technologii<span class="_ _3"></span> <span class="_ _10"></span>hem<span class="_ _3"></span>atologicznych przeznaczonych </span></span></div><div class="t m0 x2a h3 y2b6 ff6 fs0 fc0 sc0 ls0 ws0">zarówno do diagnostyki lud<span class="_ _3"></span>zkiej jak i weterynar<span class="_ _3"></span>yjnej).<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y2b7 ff6 fs0 fc0 sc0 ls0 ws0">Odczynniki te produko<span class="_ _3"></span>wane są<span class="ff2"> z <span class="_ _3"></span></span>surowców dostarczanych prze<span class="_ _3"></span>z polskich i zag<span class="_ _3"></span>ranicznych dosta<span class="_ _3"></span>wców.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y2b8 ff6 fs0 fc0 sc0 ls0 ws0">Dodatkowo Spółka dystrybuuje te<span class="_ _3"></span>sty diagnostyczne pr<span class="_ _3"></span>odukowane <span class="_ _3"></span>przez zewnętrznych pr<span class="_ _3"></span>oducentów.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y2b9 ff2 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>2024 <span class="_ _4"></span>r. <span class="_ _4"></span><span class="ff6">Spółka <span class="_ _4"></span>odno<span class="_ _3"></span>wiła <span class="_ _3"></span>po<span class="_ _3"></span>przez <span class="_ _4"></span></span>wydany <span class="_ _4"></span>przez <span class="_ _4"></span><span class="ff6">TÜ<span class="_ _3"></span>V <span class="_ _3"></span>Rheinland<span class="_ _3"></span> <span class="_ _4"></span>z <span class="_ _4"></span>siedzibą <span class="_ _3"></span>w <span class="_ _13"></span>Niemczech</span>, <span class="_ _4"></span><span class="ff6">po<span class="_ _3"></span>siadającą <span class="_ _4"></span>także <span class="_ _4"></span>uprawnienia<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y2ba ff6 fs0 fc0 sc0 ls0 ws0">jednostki <span class="_ _3"></span>notyfikowanej <span class="_ _3"></span>w<span class="_ _3"></span> r<span class="_ _3"></span>ozumieniu <span class="_ _3"></span>IVDR, <span class="_ _3"></span>tj. <span class="_ _3"></span>ocenia<span class="_ _3"></span>jącej <span class="_ _3"></span>zgodno<span class="_ _3"></span>ść z <span class="_ _3"></span>pr<span class="_ _3"></span>zepisami <span class="_ _3"></span>prawa <span class="_ _3"></span>prod<span class="_ _3"></span>ukty <span class="_ _3"></span>Spółki <span class="_ _3"></span>i<span class="_ _4"></span><span class="ff2"> <span class="_ _3"></span></span>Orphée<span class="ff2"> <span class="_ _3"></span>SA <span class="_ _3"></span>przed </span></div><div class="t m0 x2 h3 y2bb ff2 fs0 fc0 sc0 ls0 ws0">wprowadzeniem ich<span class="_ _3"></span> do <span class="_ _3"></span>obrotu<span class="_ _3"></span>, <span class="ff6">ce<span class="_ _3"></span>rtyfikat Systemu<span class="_ _3"></span> Z<span class="_ _3"></span>arządzania Jak<span class="_ _3"></span>ością zgodn<span class="_ _3"></span>ego z<span class="_ _3"></span></span> <span class="_ _3"></span>normam<span class="_ _3"></span>i ISO: <span class="_ _3"></span>EN I<span class="_ _3"></span>SO 13485:2<span class="_ _3"></span>016, <span class="_ _3"></span>EN </div><div class="t m0 x2 h3 y2bc ff2 fs0 fc0 sc0 ls0 ws0">ISO <span class="_ _d"> </span>13485:2016/A<span class="_ _3"></span>C:2018  oraz <span class="_ _d"> </span>EN  ISO <span class="_ _d"> </span>13485:2016/A11:2021.<span class="_ _3"></span>  Obejmuje  on:  (i) <span class="_ _d"> </span><span class="ff6">projektowanie  i <span class="_ _d"> </span>rozwój  oraz <span class="_ _d"> </span>produkcję </span></div><div class="t m0 x2 h3 y2bd ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">dystrybucję <span class="_ _10"></span>odcz<span class="_ _3"></span>ynników <span class="_ _1"></span>do <span class="_ _10"></span>diag<span class="_ _3"></span>nostyki <span class="_ _10"></span>in <span class="_ _1"></span>vitro <span class="ff2">stosowanych <span class="_ _10"></span>w chemii <span class="_ _10"></span>klinicznej, <span class="_ _1"></span>immunochemii, <span class="_ _1"></span>hematologii <span class="_ _1"></span>i <span class="_ _10"></span>analizie moczu </span></span></div><div class="t m0 x2 h3 y2be ff6 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _10"></span>(ii) projektowanie <span class="_ _10"></span>i <span class="_ _10"></span>r<span class="_ _3"></span>ozwój <span class="_ _1"></span>oraz <span class="_ _10"></span>pr<span class="_ _3"></span>odukcję, <span class="_ _10"></span>d<span class="_ _3"></span>ystrybucję,<span class="_ _3"></span> <span class="_ _10"></span>instalację oraz <span class="_ _10"></span>serwis <span class="_ _1"></span>urządzeń <span class="_ _10"></span>med<span class="_ _3"></span>ycznych <span class="_ _1"></span>do <span class="_ _10"></span>diagnost<span class="_ _3"></span>yki <span class="_ _1"></span>in<span class="_ _3"></span><span class="ff2"> vitro<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y2bf ff2 fs0 fc0 sc0 ls0 ws0">stosowanych w chemii klin<span class="_ _3"></span>icznej, immunoch<span class="_ _3"></span>emii, hema<span class="_ _3"></span>tologii i analizie moczu.<span class="_ _3"></span> </div><div class="t m0 x2 h5 y2c0 ff5 fs0 fc0 sc0 ls0 ws0">Dystrybucja ap<span class="_ _3"></span>aratury do diagnost<span class="_ _3"></span>yki laboratoryjnej<span class="_ _3"></span> </div><div class="t m0 x2 h3 y2c1 ff6 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>i <span class="_ _3"></span>Grupa <span class="_ _3"></span>są <span class="_ _3"></span>dy<span class="_ _3"></span>strybutoram<span class="_ _3"></span>i ap<span class="_ _3"></span>aratury <span class="_ _3"></span>do <span class="_ _3"></span>diagno<span class="_ _3"></span>styki <span class="_ _3"></span>laborat<span class="_ _3"></span>oryjnej, <span class="_ _3"></span>w <span class="_ _3"></span>tym <span class="_ _3"></span>apar<span class="_ _3"></span>atury <span class="_ _3"></span>zlecanej<span class="_ _3"></span> <span class="_ _3"></span>do <span class="_ _3"></span>produkcji <span class="_ _3"></span>podm<span class="_ _3"></span>iotom </div><div class="t m0 x2 h3 y2c2 ff6 fs0 fc0 sc0 ls0 ws0">zewnętrznym. <span class="_ _a"></span>Spółka <span class="_ _a"> </span>i <span class="_ _a"></span>Grupa <span class="_ _b"> </span>oferują <span class="_ _a"></span>sprzęt <span class="_ _a"></span>przeznaczony <span class="_ _a"> </span>do<span class="_ _3"></span> <span class="_ _a"></span>użytku <span class="_ _a"></span>profesjonalnego <span class="_ _a"></span>m.in. <span class="_ _a"> </span>w <span class="_ _a"> </span>la<span class="_ _3"></span>boratoriach <span class="_ _a"> </span>med<span class="_ _3"></span>ycznych, </div><div class="t m0 x2 h3 y2c3 ff2 fs0 fc0 sc0 ls0 ws0">diagnostycznych, p<span class="ff6">rzemy<span class="_ _3"></span>słowych i naukowych.<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y2c4 ff6 fs0 fc0 sc0 ls0 ws0">Głównymi urządzeniami d<span class="_ _3"></span>ystrybuowanymi pr<span class="_ _3"></span>zez Spółkę i Grupę są<span class="_ _3"></span>:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y2c5 ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">analizatory biochemiczne, m.<span class="_ _3"></span>in.:<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y2c6 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">analizatory: <span class="_ _3"></span>Accent <span class="_ _3"></span>S120, <span class="_ _3"></span>Accent <span class="_ _3"></span>M<span class="_ _3"></span>C240, <span class="_ _3"></span>Accent M<span class="_ _3"></span>320 <span class="_ _3"></span>(produkowane <span class="_ _3"></span>przez <span class="_ _3"></span>podm<span class="_ _3"></span>iot <span class="_ _3"></span>zewnętrzny <span class="_ _3"></span>na <span class="_ _3"></span>zlecenie </span></span></div><div class="t m0 x32 h3 y2c7 ff2 fs0 fc0 sc0 ls0 ws0">Grupy) oraz analizator<span class="_ _3"></span>y BS-480, BS-<span class="ls1">800, <span class="_ _3"></span><span class="ls4">BS</span></span>-<span class="ff6">800M (dystrybu<span class="_ _3"></span>owane pod m<span class="_ _3"></span>arką producenta),<span class="_ _3"></span></span> </div><div class="t m0 x2a h3 y2c8 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">analizator weterynaryjny do tzw. <span class="_ _3"></span>suchej chemii C<span class="_ _3"></span>ELERCARE V5,<span class="_ _3"></span> </span></span></div></div></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">18<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2a h3 y2c9 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">do <span class="_ _c"> </span>planów <span class="_ _f"> </span>na <span class="_ _c"> </span>rok <span class="_ _f"> </span>2025 <span class="_ _c"> </span>należy <span class="_ _c"> </span>m.in. <span class="_ _f"> </span>poszerzenie <span class="_ _c"> </span>oferty <span class="_ _f"> </span>ana<span class="_ _3"></span>lizatorów <span class="_ _c"> </span>biochemicznych <span class="_ _c"> </span>o <span class="_ _f"> </span>Ac<span class="_ _3"></span>cent <span class="_ _c"> </span>400<span class="_ _1"></span> </span></span></div><div class="t m0 x32 h3 y2ca ff6 fs0 fc0 sc0 ls0 ws0">(wyprodukowany przez podm<span class="_ _3"></span>iot zewnętrzny na zlece<span class="_ _3"></span>nie Grupy);<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y2cb ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">analizatory hematologiczne, m<span class="_ _3"></span>.in.:<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y2cc ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">analizatory: <span class="_ _3"></span>Mythic <span class="_ _3"></span>18 <span class="_ _3"></span>Mythi<span class="_ _3"></span>c <span class="_ _3"></span>60, <span class="_ _3"></span>M<span class="_ _3"></span>ythic 70<span class="_ _3"></span> <span class="_ _3"></span>oraz<span class="_ _3"></span> dedykowane <span class="_ _3"></span>do<span class="_ _3"></span> <span class="_ _3"></span>weterynar<span class="_ _3"></span>ii Mythic <span class="_ _3"></span>18<span class="_ _3"></span> <span class="_ _3"></span>Vet <span class="_ _3"></span>oraz <span class="_ _3"></span>Myt<span class="_ _3"></span>hic <span class="_ _3"></span>5VET<span class="_ _3"></span> </span></span></div><div class="t m0 x32 h3 y2cd ff6 fs0 fc0 sc0 ls0 ws0">Pro,  produkowane przez pod<span class="_ _3"></span>miot zewnętrzny n<span class="_ _3"></span>a zlecenie Orphée<span class="_ _3"></span> SA,<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2a h3 y21c ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">w <span class="_ _4"></span>2024 <span class="_ _13"></span>roku <span class="_ _13"></span>kontynuowano <span class="_ _13"></span>proces <span class="_ _13"></span>wycofywania <span class="_ _13"></span>z <span class="_ _13"></span>oferty <span class="_ _4"></span>pier<span class="_ _3"></span>wszej <span class="_ _13"></span>generacji <span class="_ _4"></span>ap<span class="_ _3"></span>aratów <span class="_ _13"></span>Mythic <span class="_ _4"></span>(My<span class="_ _3"></span>thic <span class="_ _13"></span>22OT </span></span></div><div class="t m0 x32 h3 yf7 ff2 fs0 fc0 sc0 ls0 ws0">oraz <span class="ff6">Mythic 22AL), które zostan<span class="_ _3"></span>ą zastąpione a<span class="_ _3"></span>paratami Mythic 60 o<span class="_ _3"></span>raz Mythic 70,<span class="_ _3"></span></span> </div><div class="t m0 x2a h3 y2ce ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">w 20<span class="_ _3"></span>24 <span class="_ _3"></span>roku <span class="_ _3"></span>rozpoczęto <span class="_ _3"></span>projekt <span class="_ _3"></span>wdrożenia <span class="_ _3"></span>no<span class="_ _3"></span>wego <span class="_ _3"></span>analizatora <span class="_ _3"></span>hem<span class="_ _3"></span>atologicznego <span class="_ _3"></span>Mythic <span class="_ _3"></span>FLUO <span class="_ _3"></span>pr<span class="_ _3"></span>odukowany </span></span></div><div class="t m0 x32 h3 y2cf ff6 fs0 fc0 sc0 ls0 ws0">przez podmiot zewnętrzny n<span class="_ _3"></span>a zlecenie <span class="_ _3"></span>Orphée<span class="ff2"> SA,<span class="_ _3"></span> </span></div><div class="t m0 x2a h3 y2d0 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">w <span class="ls1">2025</span> r<span class="_ _3"></span>oku <span class="ff6">dy<span class="_ _3"></span>strybucja kr<span class="_ _3"></span>ajowa <span class="_ _3"></span>na <span class="_ _3"></span>obszarze połow<span class="_ _3"></span>y <span class="_ _3"></span>Polski ob<span class="_ _3"></span>ejmuje <span class="_ _3"></span>rozwiązania <span class="_ _3"></span>Mindray: <span class="_ _3"></span>BC<span class="_ _3"></span></span>-760<span class="_ _3"></span>, BC-<span class="ls1">780, </span></span></span></div><div class="t m0 x32 h3 y2d1 ff2 fs0 fc0 sc0 ls4 ws0">BC<span class="ls0">-6000, BC-<span class="_ _3"></span>6200, BC-6800, <span class="_ _3"></span>SC-120, MC-<span class="_ _3"></span><span class="ff6">80, CAL6000, CAL800<span class="_ _3"></span>0 (dystrybuowane p<span class="_ _3"></span>od marką producenta<span class="_ _3"></span>)<span class="_ _3"></span></span>, </span></div><div class="t m0 x10 h3 y2d2 ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">analizatory immunologiczne:<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y2d3 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">analizatory Chorus, produkowane<span class="_ _3"></span> przez podmiot zewnętr<span class="_ _3"></span>zny, <span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2a h3 y132 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">analizatory Maglumi produkowan<span class="_ _3"></span>e przez podmiot zewnętr<span class="_ _3"></span>zny,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2a h3 y2d4 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">analizatory z linii CL produkowan<span class="_ _3"></span>e przez podmiot zewnętr<span class="_ _3"></span>zny,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2a h3 y2d5 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">do planów <span class="_ _3"></span>na<span class="_ _3"></span> <span class="_ _3"></span>rok <span class="_ _3"></span>2025 <span class="_ _3"></span>należy <span class="_ _3"></span>m<span class="_ _3"></span>.in. <span class="_ _3"></span>poszerzenie <span class="_ _3"></span>ofer<span class="_ _3"></span>ty <span class="_ _3"></span>analizatoró<span class="_ _3"></span>w <span class="_ _3"></span>immunologicznych <span class="_ _3"></span>o<span class="_ _3"></span> <span class="_ _3"></span>analizator<span class="_ _3"></span> Auryx <span class="_ _3"></span>90<span class="_ _3"></span> </span></span></div><div class="t m0 x32 h3 y2d6 ff2 fs0 fc0 sc0 ls0 ws0">(tylko eksport), </div><div class="t m0 x10 h3 y2d7 ff2 fs0 fc0 sc0 ls1 ws0">4.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">analizatory do analizy ogólne<span class="_ _3"></span>j, m.in.:<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2a h3 y2d8 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">analizatory: Uryxxon 500, <span class="_ _3"></span>Uryxxon Relax, Uri<span class="_ _3"></span>-Tex, Uri<span class="_ _3"></span>-Tex 300 oraz weter<span class="_ _3"></span>ynaryjny Uri-T<span class="_ _3"></span>ex Vet, </span></span></div><div class="t m0 x33 h3 y2d9 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">rozwiązania <span class="_ _1"></span>zintegrowane Mindray <span class="_ _10"></span>EU5600<span class="_ _3"></span>Pro <span class="_ _1"></span>oraz <span class="_ _1"></span>EU8600 <span class="_ _10"></span>do<span class="_ _3"></span> oznaczeń <span class="_ _1"></span>parametrów fizykochemicznych <span class="_ _10"></span>oraz </span></span></div><div class="t m0 x34 h3 y2da ff6 fs0 fc0 sc0 ls0 ws0">elementów upostaciowan<span class="_ _3"></span>ych moczu<span class="_ _3"></span><span class="ff2">, </span></div><div class="t m0 x10 h3 y2db ff2 fs0 fc0 sc0 ls1 ws0">5.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">parazytologia<span class="_ _3"></span> </span></span></div><div class="t m0 x33 h3 y2dc ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">Mini-System Paragr<span class="_ _3"></span>een, </span></span></div><div class="t m0 x10 h3 y2dd ff2 fs0 fc0 sc0 ls1 ws0">6.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">analizatory do gazometrii<span class="_ _3"></span> oraz POCT wr<span class="_ _3"></span>az z systemem na<span class="_ _3"></span>dzoru fi<span class="_ _3"></span>rmy Nova <span class="_ _3"></span>Biomedical (dystrybuo<span class="_ _3"></span>wane pod mar<span class="_ _3"></span>ką </span></span></div><div class="t m0 x2a h3 y2de ff2 fs0 fc0 sc0 ls0 ws0">producenta), m.in.:<span class="_ _3"></span> </div><div class="t m0 x2a h3 y275 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">analizatory do gazometr<span class="_ _3"></span>ii Stat Profile Prime P<span class="_ _3"></span>lus,<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y5c ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">analizatory POCT do po<span class="_ _3"></span>miarów glukozy/keto<span class="_ _3"></span>nów StatStrip Xpress2 <span class="_ _3"></span>Glucose/Ketone<span class="_ _3"></span><span class="ff2">,<span class="_ _3"></span> </span></span></span></div><div class="t m0 x10 h3 y2df ff2 fs0 fc0 sc0 ls1 ws0">7.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">rozwiązania <span class="_ _c"> </span>do <span class="_ _c"> </span>oznaczania <span class="_ _f"> </span>gli<span class="_ _3"></span>kowanej <span class="_ _c"> </span>hemoglobiny <span class="_ _c"> </span>HbA1c <span class="_ _c"> </span>metodą <span class="_ _c"> </span>HPLC <span class="_ _f"> </span>firmy <span class="_ _c"> </span>Lifotronic <span class="_ _c"> </span>(dystrybuowane<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y2e0 ff2 fs0 fc0 sc0 ls1 ws0">pod<span class="ls0"> <span class="ff6">marką producenta)<span class="_ _3"></span>:</span> </span></div><div class="t m0 x2a h3 y2e1 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">analizator Lifotronic H8,<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y2e2 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">analizator Lifotronic H100<span class="_ _3"></span>, </span></span></div><div class="t m0 x10 h3 y2e3 ff2 fs0 fc0 sc0 ls1 ws0">8.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">systemy <span class="_ _4"></span>do <span class="_ _4"></span>oznaczania <span class="_ _4"></span>patogen<span class="_ _3"></span>ów <span class="_ _4"></span>metodami <span class="_ _4"></span>biologii<span class="_ _3"></span> <span class="_ _4"></span>molekularnej <span class="_ _4"></span>firmy <span class="_ _13"></span>Bioperfectus <span class="_ _4"></span>(dystrybuow<span class="_ _3"></span>ane <span class="_ _4"></span>pod <span class="_ _4"></span>marką </span></span></div><div class="t m0 x2a h3 y2e4 ff2 fs0 fc0 sc0 ls0 ws0">producenta): </div><div class="t m0 x2a h3 y2e5 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">systemy real time PCR,<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y2e6 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">stacje robocze do ekstraktacj<span class="_ _3"></span>i kwasów nukleinow<span class="_ _3"></span>ych,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2a h3 y2e7 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">zestawy odczynnikowe do ozna<span class="_ _3"></span>czan<span class="_ _3"></span>ia patogenów;<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y2e8 ff2 fs0 fc0 sc0 ls1 ws0">9.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">rozwiązania z obszaru ch<span class="_ _3"></span>irurgii onkologicznej:<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2a h3 y2e9 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">nieizotopowy <span class="_ _b"> </span>system<span class="_ _3"></span> <span class="_ _b"> </span>do<span class="_ _3"></span> <span class="_ _b"> </span>wykryw<span class="_ _3"></span>ania <span class="_ _d"> </span>węzłów <span class="_ _b"> </span>chłonnych <span class="_ _d"> </span>wartowniczych <span class="_ _d"> </span>i <span class="_ _b"> </span>detekcji <span class="_ _b"> </span>zm<span class="_ _3"></span>ian <span class="_ _b"> </span>niep<span class="_ _3"></span>alpacyjnych  –<span class="ff2"> </span></span></span></div><div class="t m0 x32 h3 y2ea ff6 fs0 fc0 sc0 ls0 ws0">Sentimag firmy<span class="_ _3"></span> Endomagne<span class="_ _3"></span>tics (<span class="_ _3"></span>dystrybuowany <span class="_ _3"></span>pod <span class="_ _3"></span>marką <span class="_ _3"></span>produ<span class="_ _3"></span>centa) <span class="_ _4"></span>–<span class="ff2"> </span>w r<span class="_ _3"></span>oku <span class="_ _3"></span>2025 nastąp<span class="_ _3"></span>i wpr<span class="_ _3"></span>owadzenie </div><div class="t m0 x32 h3 y2eb ff2 fs0 fc0 sc0 ls0 ws0">na rynek Sentimag Gen 3,<span class="_ _3"></span> </div><div class="t m0 x2a h3 y2ec ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">magnetyczny <span class="_ _b"> </span>znacznik <span class="_ _b"> </span>do<span class="_ _3"></span> <span class="_ _b"> </span>wykrywania <span class="_ _b"> </span>węzłów <span class="_ _b"> </span>ch<span class="_ _3"></span>łonnych <span class="_ _b"> </span>wartow<span class="_ _3"></span>niczych <span class="_ _b"> </span>–<span class="_ _3"></span><span class="ff2"> <span class="_ _b"> </span>Magtrace <span class="_ _b"> </span>firmy <span class="_ _d"> </span>Endomagnetics </span></span></span></div><div class="t m0 x32 h3 y2ed ff6 fs0 fc0 sc0 ls0 ws0">(dystrybuowany pod mar<span class="_ _3"></span>ką producenta),<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2a h3 y2ee ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff2">magnetyczny <span class="_ _18"> </span>znacznik <span class="_ _18"> </span>do <span class="_ _18"> </span>znakowan<span class="_ _3"></span>ia <span class="_ _18"> </span>zmian <span class="_ _18"> </span>niepalpacyjny<span class="_ _3"></span>ch <span class="_ _17"> </span><span class="ff6">–</span> <span class="_ _18"> </span>Magseed <span class="_ _18"> </span>firmy <span class="_ _18"> </span>Endomagnetics<span class="_ _3"></span> </span></span></div><div class="t m0 x32 h3 y2ef ff6 fs0 fc0 sc0 ls0 ws0">(dystrybuowany pod mar<span class="_ _3"></span>ką producenta),<span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi xb y2f0 w6 h23" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">19<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2a h3 y2c9 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">narzędzia <span class="_ _f"> </span>chirur<span class="_ _3"></span>giczne <span class="_ _c"> </span>Tessa <span class="_ _f"> </span>(wielokrotnego <span class="_ _c"> </span>użytku <span class="_ _f"> </span>z <span class="_ _c"> </span>tworzywa <span class="_ _f"> </span>sztucznego<span class="_ _3"></span>) <span class="_ _f"> </span>firmy <span class="_ _c"> </span>Surgical <span class="_ _f"> </span>Dynamics<span class="_ _3"></span> </span></span></div><div class="t m0 x32 h3 y2ca ff6 fs0 fc0 sc0 ls0 ws0">(dystrybuowane pod mar<span class="_ _3"></span>ką producenta);<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y2cb ff2 fs0 fc0 sc0 ls1 ws0">10.<span class="ff9 ls0"> <span class="_ _20"> </span><span class="ff6">systemy pobierania materiału do <span class="_ _3"></span>badań:<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2a h3 y2f1 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">próżniowe systemy pobierania kr<span class="_ _3"></span>wi,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2a h3 y2f2 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">systemy pobierania próbek d<span class="_ _3"></span>o analityki ogólnej.<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2 h5 y2f3 ff7 fs0 fc0 sc0 ls0 ws0">Usługi serwisowe <span class="_ _3"></span>dystrybu<span class="_ _3"></span>owanych urządzeń, a<span class="_ _3"></span>kcesoria do<span class="_ _3"></span> urządzeń diagn<span class="_ _3"></span>ostycznych, d<span class="_ _3"></span>robny sprzęt labo<span class="_ _3"></span>ratoryjny </div><div class="t m0 x2 h5 y2f4 ff7 fs0 fc0 sc0 ls0 ws0">oraz środki myją<span class="_ _3"></span>ce przeznaczone do<span class="_ _3"></span> oferowanej aparatury<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y2f5 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>okresie <span class="_ _13"></span>udzielonej <span class="_ _13"></span>gwarancji <span class="_ _4"></span>na<span class="_ _3"></span> <span class="_ _4"></span>dystrybuowan<span class="_ _3"></span>e <span class="_ _4"></span>urząd<span class="_ _3"></span>zenia <span class="_ _4"></span>Spółka <span class="_ _13"></span>zapewnia <span class="_ _13"></span>klientom <span class="_ _4"></span>(w <span class="_ _13"></span>Polsce <span class="_ _13"></span>i <span class="_ _4"></span>za <span class="_ _13"></span>granicą) <span class="_ _13"></span>bezpłatne </div><div class="t m0 x2 h3 y2f6 ff6 fs0 fc0 sc0 ls0 ws0">usługi <span class="_ _4"></span>serwisowe <span class="_ _13"></span>świadczone <span class="_ _4"></span>prz<span class="_ _3"></span>ez <span class="_ _4"></span>własny<span class="_ _3"></span> <span class="_ _4"></span>zespół <span class="_ _4"></span>ser<span class="_ _3"></span>wisantów, <span class="_ _4"></span>s<span class="_ _3"></span>zkolony <span class="_ _4"></span>przez <span class="_ _4"></span>pr<span class="_ _3"></span>oducentów <span class="_ _13"></span>urządzeń. <span class="_ _13"></span>Po <span class="_ _4"></span>upływie <span class="_ _4"></span>o<span class="_ _3"></span>kresu </div><div class="t m0 x2 h3 y2f7 ff6 fs0 fc0 sc0 ls0 ws0">gwarancji Spółka zapewnia od<span class="_ _3"></span>pła<span class="_ _3"></span>tny serwis.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y1a8 ff6 fs0 fc0 sc0 ls0 ws0">Do oferowanych urządzeń Spółka<span class="_ _3"></span> oferuje dodatkowe od<span class="_ _3"></span>powiednio dobrane akcesor<span class="_ _3"></span>ia (lampy, drukarki, ekrany, drob<span class="_ _3"></span>ny sprzęt </div><div class="t m0 x2 h3 yf ff6 fs0 fc0 sc0 ls0 ws0">laboratoryjny) <span class="_ _1"></span>kupowane <span class="_ _10"></span>we <span class="_ _1"></span>własnym <span class="_ _10"></span>zakr<span class="_ _3"></span>esie <span class="_ _10"></span>od <span class="_ _1"></span>ich <span class="_ _10"></span>produce<span class="_ _3"></span>ntów <span class="_ _1"></span>oraz <span class="_ _10"></span>części <span class="_ _1"></span>zamienne <span class="_ _10"></span>produce<span class="_ _3"></span>ntów <span class="_ _1"></span>oferowanych <span class="_ _10"></span>urząd<span class="_ _3"></span>zeń, </div><div class="t m0 x2 h3 y2f8 ff6 fs0 fc0 sc0 ls0 ws0">które sprzedaje na <span class="_ _3"></span><span class="ff2">zasadzie dystrybucji.<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y2f9 ff6 fs0 fc0 sc0 ls0 ws0">Spółka częściowo <span class="_ _3"></span>nabywa od<span class="_ _3"></span> podmiotów <span class="_ _3"></span>zewnętrznych, <span class="_ _3"></span>a częścio<span class="_ _3"></span>wo produkuje <span class="_ _3"></span>we własnym<span class="_ _3"></span> zakresie, <span class="_ _3"></span>specjalistyczne środ<span class="_ _3"></span>ki </div><div class="t m0 x2 h3 y2fa ff6 fs0 fc0 sc0 ls0 ws0">myjące przeznaczone do dystr<span class="_ _3"></span>ybuowanych urząd<span class="_ _3"></span>zeń (w tym na po<span class="_ _3"></span>dstawie własnych technolog<span class="_ _3"></span>ii).<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y135 ff2 fs0 fc0 sc0 ls1 ws0">7.3.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Rzeczowa struktura sprzedaż<span class="_ _3"></span>y<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2 h3 y2fb ff6 fs0 fc0 sc0 ls0 ws0">Struktura rzeczowa sprzedaży <span class="_ _3"></span>Spółki <span class="_ _3"></span>przedstawiała się na<span class="_ _3"></span>stępująco:<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y2fc w15 h24"><div class="t m0 x11 h11 y2fd ff7 fs3 fc2 sc0 ls0 ws0">Struktura rzecz<span class="_ _1"></span>owa sprzedaży<span class="ff5"> </span></div></div><div class="c x35 y2fc w16 h24"><div class="t m0 x36 h11 y2fe ff5 fs3 fc2 sc0 ls0 ws0">Rok </div><div class="t m0 x13 h11 y2fd ff7 fs3 fc2 sc0 ls0 ws0">zakończony<span class="ff5"> </span></div><div class="t m0 x37 h11 y39 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x38 y2fc w17 h24"><div class="t m0 x36 h11 y2fe ff5 fs3 fc2 sc0 ls0 ws0">Rok </div><div class="t m0 x13 h11 y2fd ff7 fs3 fc2 sc0 ls0 ws0">zakończony<span class="ff5"> </span></div><div class="t m0 x37 h11 y39 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div></div><div class="c x17 y2fc wa h24"><div class="t m0 x18 h11 y2fd ff5 fs3 fc2 sc0 ls0 ws0">Zmiana </div></div><div class="c x19 y2fc w9 h24"><div class="t m0 x1a h11 y2fd ff5 fs3 fc2 sc0 ls0 ws0">Zmiana % </div></div><div class="c x2 y2ff w15 h12"><div class="t m0 x11 h11 yd6 ff6 fs3 fc0 sc0 ls0 ws0">Sprzedaż wyrob<span class="_ _1"></span>ów<span class="ff5"> </span></div></div><div class="c x35 y2ff w16 h12"><div class="t m0 x39 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">26 880 </div></div><div class="c x38 y2ff w17 h12"><div class="t m0 x39 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">24 630 </div></div><div class="c x17 y2ff wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2 250 </div></div><div class="c x19 y2ff w9 h12"><div class="t m0 x1f hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">9%<span class="ls0"> </span></div></div><div class="c x2 y1b2 w15 h12"><div class="t m0 x11 h11 yd6 ff6 fs3 fc0 sc0 ls0 ws0">Sprzedaż towarów<span class="ff5"> </span></div></div><div class="c x35 y1b2 w16 h12"><div class="t m0 x39 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">25 334 </div></div><div class="c x38 y1b2 w17 h12"><div class="t m0 x39 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">21 135 </div></div><div class="c x17 y1b2 wa h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">4 199 </div></div><div class="c x19 y1b2 w9 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">20% </div></div><div class="c x2 y18a w15 h12"><div class="t m0 x11 h11 yd6 ff6 fs3 fc0 sc0 ls0 ws0">Sprzedaż usług<span class="ff5"> </span></div></div><div class="c x35 y18a w16 h12"><div class="t m0 x1a hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">8 856 </div></div><div class="c x38 y18a w17 h12"><div class="t m0 x1a hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">8 566 </div></div><div class="c x17 y18a wa h12"><div class="t m0 x1e hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">290 </div></div><div class="c x19 y18a w9 h12"><div class="t m0 x1f hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">3%<span class="ls0"> </span></div></div><div class="c x2 y291 w15 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x35 y291 w16 h12"><div class="t m0 x39 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">61 070 </div></div><div class="c x38 y291 w17 h12"><div class="t m0 x39 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">54 331 </div></div><div class="c x17 y291 wa h12"><div class="t m0 x1c h11 yd6 ff2 fs3 fc0 sc0 ls0 ws0">6 739<span class="ff5"> </span></div></div><div class="c x19 y291 w9 h12"><div class="t m0 x1d h11 yd6 ff2 fs3 fc0 sc0 ls0 ws0">12%<span class="ff5"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y300 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>roku <span class="_ _4"></span>2024 <span class="_ _4"></span>wyroby <span class="_ _4"></span>pozo<span class="_ _3"></span>stawały <span class="_ _4"></span>największą <span class="_ _13"></span>pozycją<span class="ff2"> <span class="_ _4"></span></span>w <span class="_ _4"></span>strukturze <span class="_ _4"></span>rzeczowej <span class="_ _4"></span>sprzedaży<span class="_ _3"></span> <span class="_ _4"></span>obejmując <span class="_ _4"></span>44% <span class="_ _4"></span>sprzedaży <span class="_ _4"></span>ogółem </div><div class="t m0 x2 h3 y301 ff6 fs0 fc0 sc0 ls0 ws0">(spadek <span class="_ _4"></span>o <span class="_ _3"></span>1 <span class="_ _4"></span>p.p. <span class="_ _4"></span>r/r)<span class="_ _3"></span>. <span class="_ _3"></span>Drugą <span class="_ _4"></span>największą <span class="_ _4"></span>po<span class="_ _3"></span>zycją<span class="ff2"> <span class="_ _3"></span></span>były <span class="_ _4"></span>to<span class="_ _3"></span>wary <span class="_ _4"></span>z <span class="_ _3"></span>41<span class="_ _3"></span>% <span class="_ _4"></span>udziałem <span class="_ _4"></span>w <span class="_ _3"></span>roku <span class="_ _4"></span>2024, <span class="_ _4"></span>wobec <span class="_ _4"></span>39% <span class="_ _4"></span>w<span class="ff2"> <span class="_ _4"></span>roku <span class="_ _4"></span>2023 <span class="_ _4"></span>(wzrost </span></div><div class="t m0 x2 h3 y302 ff2 fs0 fc0 sc0 ls0 ws0">o 2 <span class="ff6">p.p. <span class="_ _3"></span>r/r). <span class="_ _3"></span>Trzecią <span class="_ _3"></span>największą <span class="_ _3"></span>grupą <span class="_ _3"></span>w <span class="_ _3"></span>struktur<span class="_ _3"></span>ze <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>była <span class="_ _3"></span>sprzedaż <span class="_ _3"></span>usług, <span class="_ _3"></span>głównie <span class="_ _3"></span>wewnąt<span class="_ _3"></span>rzgrupowych, <span class="_ _3"></span>z<span class="_ _4"></span></span> <span class="ff6">ud<span class="_ _3"></span>ziałem </span></div><div class="t m0 x2 h3 y303 ff2 fs0 fc0 sc0 ls0 ws0">na poziomie 15% w r<span class="_ _3"></span>oku 2024 (spa<span class="_ _3"></span>dek o 1 p.p. r/r).<span class="_ _3"></span> </div><div class="t m0 x2 h5 y304 ff5 fs0 fc0 sc0 ls1 ws0">8.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff7">Informacje <span class="_ _15"> </span>o <span class="_ _15"> </span>rynkach<span class="_ _3"></span> <span class="_ _15"> </span>zbytu, <span class="_ _15"> </span>z <span class="_ _15"> </span>uwzględnieniem <span class="_ _15"> </span>podziału<span class="_ _3"></span> <span class="_ _15"> </span>na  ryn<span class="_ _3"></span>ki <span class="_ _15"> </span>krajowe <span class="_ _15"> </span>i <span class="_ _15"> </span>zagraniczne, <span class="_ _15"> </span>oraz <span class="_ _15"> </span>infor<span class="_ _3"></span>macje </span></span></div><div class="t m0 x10 h5 y305 ff5 fs0 fc0 sc0 ls0 ws0">o <span class="ff7">źródłach<span class="_ _3"></span> <span class="_ _a"></span>zaopatrzenia <span class="_ _b"> </span>w <span class="_ _a"></span>materiały <span class="_ _b"> </span>do <span class="_ _a"></span>produkcji, <span class="_ _b"> </span>w <span class="_ _a"> </span>towar<span class="_ _3"></span>y <span class="_ _a"></span>i <span class="_ _a"></span>usług<span class="_ _3"></span>i, <span class="_ _a"></span>z <span class="_ _a"></span>okreś<span class="_ _3"></span>leniem <span class="_ _a"></span>uzależnienia <span class="_ _b"> </span>od <span class="_ _b"> </span>jednego </span></div><div class="t m0 x10 h5 y306 ff5 fs0 fc0 sc0 ls0 ws0">lub <span class="ff7">więcej odbiorców <span class="_ _10"></span>i dostawców, a <span class="_ _10"></span>w <span class="_ _1"></span>przypadku, gdy <span class="_ _10"></span>u<span class="_ _3"></span>dział <span class="_ _1"></span>jednego odbiorcy <span class="_ _10"></span>lu<span class="_ _3"></span>b <span class="_ _1"></span>dostawcy <span class="_ _1"></span>osiąga co <span class="_ _10"></span>najmniej </span></div><div class="t m0 x10 h5 y307 ff7 fs0 fc0 sc0 ls0 ws0">10% <span class="_ _15"> </span>przychodów <span class="_ _15"> </span>ze <span class="_ _15"> </span>sprzed<span class="_ _3"></span>aży <span class="_ _15"> </span>ogółem <span class="_ _15"> </span><span class="ff5">-<span class="_ _3"></span> <span class="_ _15"> </span></span>nazwy <span class="_ _15"> </span>(firmy) <span class="_ _15"> </span>dostawcy <span class="_ _15"> </span>lub <span class="_ _15"> </span>odbiorcy, <span class="_ _15"> </span>jego <span class="_ _15"> </span>udział <span class="_ _15"> </span>w <span class="_ _15"> </span>sprzedaży </div><div class="t m0 x10 h5 y308 ff5 fs0 fc0 sc0 ls0 ws0">lub <span class="ff7">zaopat<span class="_ _3"></span>rzeniu oraz jego formalne po<span class="_ _3"></span>wiązania z<span class="_ _3"></span></span> <span class="ls4">PZ</span> CORMA<span class="_ _3"></span>Y S.A. </div><div class="t m0 x2 h3 y1e4 ff2 fs0 fc0 sc0 ls1 ws0">8.1.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Struktura odbiorców<span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y309 ff6 fs0 fc0 sc0 ls0 ws0">Zestawienie największych rynkó<span class="_ _3"></span>w ge<span class="_ _3"></span>ograficznych PZ CORMA<span class="_ _3"></span>Y S.A (w tys. <span class="_ _3"></span>PLN):<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y1e9 w18 h25"><div class="t m0 x11 h11 y30a ff5 fs3 fc2 sc0 ls0 ws0">Kraj </div></div><div class="c x3a y1e9 w19 h25"><div class="t m0 x9 h11 y30b ff5 fs3 fc2 sc0 ls0 ws0">R<span class="ff7">ok zakończony<span class="_ _1"></span><span class="ff5"> </span></span></div><div class="t m0 x3b h11 y30c ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x3c y1e9 w1a h25"><div class="t m0 x20 h11 y30d ff7 fs3 fc2 sc0 ls0 ws0">Udział </div><div class="t m0 x2e h11 y30a ff5 fs3 fc2 sc0 ls0 ws0">w przychodach </div><div class="t m0 x1b h11 y30e ff7 fs3 fc2 sc0 ls0 ws0">ogółem<span class="ff5"> </span></div></div><div class="c x3d y1e9 w1b h25"><div class="t m0 x11 hd y30f ff2 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="c x3e y1e9 w1c h25"><div class="t m0 x11 h11 y30a ff5 fs3 fc2 sc0 ls0 ws0">Kraj </div></div><div class="c x3f y1e9 w1d h25"><div class="t m0 x9 h11 y30b ff5 fs3 fc2 sc0 ls0 ws0">Rok <span class="ff7">zakończony<span class="_ _1"></span><span class="ff5"> </span></span></div><div class="t m0 x3b h11 y30c ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div></div><div class="c x40 y1e9 w1e h25"><div class="t m0 x20 h11 y30d ff7 fs3 fc2 sc0 ls0 ws0">Udział </div><div class="t m0 x41 h11 y30a ff5 fs3 fc2 sc0 ls0 ws0">w przychodach </div><div class="t m0 x1b h11 y30e ff7 fs3 fc2 sc0 ls0 ws0">ogółem<span class="ff5"> </span></div></div><div class="c x2 y310 w18 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x3a y310 w19 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">23 459 </div></div><div class="c x3c y310 w1a h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">38,4% </div></div><div class="c x3d y310 w1b h12"><div class="t m0 x11 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y310 w1c h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x3f y310 w1d h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">18 264 </div></div><div class="c x40 y310 w1e h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">33,6% </div></div><div class="c x2 y312 w18 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Szwajcaria </div></div><div class="c x3a y312 w19 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">11 452 </div></div><div class="c x3c y312 w1a h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">18,8% </div></div><div class="c x3d y312 w1b h12"><div class="t m0 x11 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y312 w1c h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Szwajcaria </div></div><div class="c x3f y312 w1d h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">10 366 </div></div><div class="c x40 y312 w1e h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">19,1% </div></div><div class="c x2 y216 w18 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Rosja </div></div><div class="c x3a y216 w19 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">3 844 </div></div><div class="c x3c y216 w1a h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">6,3% </div></div><div class="c x3d y216 w1b h12"><div class="t m0 x11 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y216 w1c h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Rosja </div></div><div class="c x3f y216 w1d h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">4 477 </div></div><div class="c x40 y216 w1e h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">8,2% </div></div><div class="c x2 y313 w18 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Ukraina </div></div><div class="c x3a y313 w19 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">3 328 </div></div><div class="c x3c y313 w1a h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">5,4% </div></div><div class="c x3d y313 w1b h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y313 w1c h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Ukraina </div></div><div class="c x3f y313 w1d h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">3 604 </div></div><div class="c x40 y313 w1e h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">6,6% </div></div><div class="c x2 yf1 w18 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Filipiny </div></div><div class="c x3a yf1 w19 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 330 </div></div><div class="c x3c yf1 w1a h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2,2% </div></div><div class="c x3d yf1 w1b h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e yf1 w1c h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Meksyk </div></div><div class="c x3f yf1 w1d h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">3 042 </div></div><div class="c x40 yf1 w1e h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">5,6% </div></div><div class="c x2 y314 w18 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Korea Południowa<span class="ff2"> </span></div></div><div class="c x3a y314 w19 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 309 </div></div><div class="c x3c y314 w1a h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2,1% </div></div><div class="c x3d y314 w1b h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y314 w1c h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Filipiny </div></div><div class="c x3f y314 w1d h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 053 </div></div><div class="c x40 y314 w1e h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1,9% </div></div><div class="c x2 y315 w18 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Meksyk </div></div><div class="c x3a y315 w19 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 284 </div></div><div class="c x3c y315 w1a h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">2,1% </div></div><div class="c x3d y315 w1b h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y315 w1c h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Białoruś<span class="ff2"> </span></div></div><div class="c x3f y315 w1d h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 043 </div></div><div class="c x40 y315 w1e h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1,9% </div></div><div class="c x2 y316 w18 h12"><div class="t m0 x11 hd y317 ff2 fs3 fc0 sc0 ls0 ws0">Nepal </div></div><div class="c x3a y316 w19 h12"><div class="t m0 x1d hd y317 ff2 fs3 fc0 sc0 ls0 ws0">1 211 </div></div><div class="c x3c y316 w1a h12"><div class="t m0 x21 hd y317 ff2 fs3 fc0 sc0 ls0 ws0">2,0% </div></div><div class="c x3d y316 w1b h12"><div class="t m0 x11 hd y317 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y316 w1c h12"><div class="t m0 x11 hd y317 ff2 fs3 fc0 sc0 ls0 ws0">Arabia Saudyjsk<span class="_ _1"></span>a </div></div><div class="c x3f y316 w1d h12"><div class="t m0 x1d hd y317 ff2 fs3 fc0 sc0 ls0 ws0">1 001 </div></div><div class="c x40 y316 w1e h12"><div class="t m0 x21 hd y317 ff2 fs3 fc0 sc0 ls0 ws0">1,8% </div></div><div class="c x2 y318 w18 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Arabia Saudyjsk<span class="_ _1"></span>a </div></div><div class="c x3a y318 w19 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 103 </div></div><div class="c x3c y318 w1a h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1,8% </div></div><div class="c x3d y318 w1b h12"><div class="t m0 x11 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y318 w1c h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Jordania </div></div><div class="c x3f y318 w1d h12"><div class="t m0 x29 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">912 </div></div><div class="c x40 y318 w1e h12"><div class="t m0 x21 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1,7% </div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi xb y319 w6 h26" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">20<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y31a w18 h14"><div class="t m0 x11 hd ydd ff2 fs3 fc0 sc0 ls0 ws0">Grecja </div></div><div class="c x3a y31a w19 h14"><div class="t m0 x1d hd ydd ff2 fs3 fc0 sc0 ls0 ws0">1 033 </div></div><div class="c x3c y31a w1a h14"><div class="t m0 x21 hd ydd ff2 fs3 fc0 sc0 ls0 ws0">1,7% </div></div><div class="c x3d y31a w1b h14"><div class="t m0 x11 hd y31b ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y31a w1c h14"><div class="t m0 x11 hd ydd ff2 fs3 fc0 sc0 ls0 ws0">Kirgistan </div></div><div class="c x3f y31a w1d h14"><div class="t m0 x29 hd ydd ff2 fs3 fc0 sc0 ls0 ws0">882 </div></div><div class="c x40 y31a w1e h14"><div class="t m0 x21 hd ydd ff2 fs3 fc0 sc0 ls0 ws0">1,6% </div></div><div class="c x2 y31c w18 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Pozostałe (52 kr<span class="_ _1"></span>aje)<span class="ff2"> </span></div></div><div class="c x3a y31c w19 h12"><div class="t m0 x1c hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">11 717 </div></div><div class="c x3c y31c w1a h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">19,2% </div></div><div class="c x3d y31c w1b h12"><div class="t m0 x11 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y31c w1c h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Pozostałe (51 kr<span class="_ _1"></span>ajów)<span class="ff2"> </span></div></div><div class="c x3f y31c w1d h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">9 687 </div></div><div class="c x40 y31c w1e h12"><div class="t m0 x20 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">18,0% </div></div><div class="c x2 y31d w18 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x3a y31d w19 h12"><div class="t m0 x1c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">61 070 </div></div><div class="c x3c y31d w1a h12"><div class="t m0 x26 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">100,0% </div></div><div class="c x3d y31d w1b h12"><div class="t m0 x11 h11 y311 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y31d w1c h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x3f y31d w1d h12"><div class="t m0 x1c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">54 331 </div></div><div class="c x40 y31d w1e h12"><div class="t m0 x26 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">100,0% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y31e ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _10"></span>20<span class="_ _3"></span>24 <span class="_ _1"></span>roku <span class="_ _1"></span>najważniejszymi <span class="_ _1"></span>czter<span class="_ _3"></span>ema <span class="_ _1"></span>rynkami <span class="_ _1"></span>geograficznymi Spółki, <span class="_ _10"></span>podobnie jak <span class="_ _10"></span>w <span class="_ _1"></span>roku <span class="_ _1"></span>poprzednim, pozostawały <span class="_ _1"></span>Polska, </div><div class="t m0 x2 h3 y31f ff6 fs0 fc0 sc0 ls0 ws0">Szwajcaria, Rosja i Ukra<span class="_ _3"></span>ina. Sprzedaż do Meksyku <span class="_ _3"></span>zmniejszyła się<span class="_ _3"></span> i jego miejsce zajęły F<span class="_ _3"></span>ilipiny. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y320 ff6 fs0 fc0 sc0 ls0 ws0">Wartość <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>Spółki <span class="_ _3"></span>na <span class="_ _3"></span>rynku <span class="_ _3"></span>polskim <span class="_ _3"></span>wyniosła <span class="_ _3"></span>w <span class="_ _3"></span>2024 <span class="_ _3"></span>roku 23<span class="_ _4"></span><span class="ff2"> </span>459 <span class="_ _3"></span>tys. <span class="_ _3"></span>PLN i <span class="_ _3"></span>zwiększyła <span class="_ _3"></span>się <span class="_ _3"></span>o <span class="_ _3"></span>28% <span class="_ _4"></span><span class="ff2">(+5 <span class="_ _3"></span>195 <span class="_ _3"></span>tys. PLN) </span></div><div class="t m0 x2 h3 y321 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>stosunku <span class="_ _4"></span>do <span class="_ _13"></span>roku <span class="_ _4"></span>popr<span class="_ _3"></span>zedniego <span class="_ _13"></span>(<span class="ff6">18 <span class="_ _4"></span>264 <span class="_ _13"></span>tys. <span class="_ _4"></span>PLN). <span class="_ _4"></span>Wzrost<span class="_ _3"></span> <span class="_ _4"></span>ten <span class="_ _13"></span>wygenerowany <span class="_ _4"></span>zosta<span class="_ _3"></span>ł <span class="_ _4"></span>głównie<span class="_ _3"></span> <span class="_ _4"></span>na <span class="_ _13"></span>sprzedaży <span class="_ _4"></span>odczynn<span class="_ _3"></span>ików </span></div><div class="t m0 x2 h3 y322 ff2 fs0 fc0 sc0 ls0 ws0">immunologicznych (+2 <span class="_ _3"></span>679 tys. PLN, +<span class="_ _3"></span>50,4%) i <span class="ff6">system<span class="_ _3"></span>ów E</span>ndomagn<span class="_ _3"></span>etics (+1 710 tys. PLN, +<span class="_ _3"></span>436%). <span class="_ _3"></span> </div><div class="t m0 x2 h3 y323 ff6 fs0 fc0 sc0 ls0 ws0">Znaczący <span class="_ _10"></span>wzrost sprzedaży <span class="_ _10"></span>(o <span class="_ _10"></span>prawie <span class="_ _1"></span>11%) <span class="_ _10"></span>Spółka <span class="_ _1"></span>odnotowała <span class="_ _1"></span>także <span class="_ _10"></span>w <span class="_ _1"></span>Szwajcarii, <span class="_ _10"></span>główn<span class="_ _3"></span>ie <span class="_ _10"></span>do <span class="_ _1"></span>powiązanej <span class="ff2">s</span>półki <span class="_ _10"></span>Orphée<span class="ff2"> S.A.</span>–<span class="ff2"> </span></div><div class="t m0 x2 h3 y324 ff2 fs0 fc0 sc0 ls0 ws0">z 10 366 tys. PLN w 2023 r<span class="_ _3"></span>oku do 11 4<span class="_ _3"></span>52 tys. PLN w 2024 roku. <span class="_ _4"></span> </div><div class="t m0 x2 h3 y325 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _13"></span>2024 <span class="_ _13"></span>roku <span class="_ _13"></span>spadły<span class="_ _3"></span> <span class="_ _13"></span>przychody <span class="_ _a"></span>ze <span class="_ _4"></span>sprzed<span class="_ _3"></span>aży <span class="_ _13"></span>do <span class="_ _13"></span>Meksyk<span class="_ _3"></span>u <span class="_ _13"></span>(<span class="_ _3"></span><span class="ff2">-1 712 <span class="_ _13"></span>tys. <span class="_ _a"></span>PLN), <span class="_ _13"></span>Rosji <span class="_ _13"></span>(-</span>63<span class="_ _3"></span>3 <span class="_ _13"></span>tys. <span class="_ _a"></span>PLN), <span class="_ _13"></span>gdzie <span class="_ _13"></span>Spółka <span class="_ _13"></span>r<span class="_ _3"></span>ealizuje </div><div class="t m0 x2 h3 y326 ff6 fs0 fc0 sc0 ls0 ws0">sprzedaż poprzez jednostkę p<span class="_ _3"></span>owiązaną<span class="_ _3"></span> Kormiej Rusland Sp. z o.o.<span class="_ _3"></span> i do Ukrainy (<span class="_ _3"></span><span class="ff2">-27<span class="_ _3"></span>6 tys. PLN). </span></div><div class="t m0 x2 h3 y327 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _20"> </span>2024 <span class="_ _6"> </span>roku <span class="_ _6"> </span>w <span class="_ _6"> </span>prz<span class="_ _3"></span>ypadku <span class="_ _6"> </span>jednego <span class="_ _6"> </span>z <span class="_ _6"> </span>odbiorców <span class="_ _6"> </span>sprzeda<span class="_ _3"></span>ż <span class="_ _6"> </span>przekroczyła <span class="_ _6"> </span>10<span class="_ _3"></span>% <span class="_ _20"> </span>przychod<span class="_ _3"></span>ów <span class="_ _6"> </span>ze <span class="_ _6"> </span>sprzedaży <span class="_ _6"> </span>Spółki </div><div class="t m0 x2 h3 y328 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">była</span> <span class="ls2">to</span> <span class="ff6">Orphée</span> <span class="ff6">SA  (Sz<span class="_ _3"></span>wajcaria,  spółka  zale<span class="_ _3"></span>żna  PZ  CORM<span class="_ _3"></span>AY  S.A.)  ze<span class="_ _3"></span>  sprzedażą  równą<span class="_ _3"></span>  18%  oraz <span class="_ _15"> </span>19%  przychodów </span></div><div class="t m0 x2 h3 y329 ff2 fs0 fc0 sc0 ls5 ws0">ze<span class="ls0"> <span class="ff6">sprzedaży Spółki ogó<span class="_ _3"></span>łem w, odpowiednio, r<span class="_ _3"></span>oku 2024 i 2023.<span class="_ _3"></span></span> </span></div><div class="t m0 x2 h3 y32a ff2 fs0 fc0 sc0 ls1 ws0">8.2.<span class="ff9 ls0"> <span class="_ _1d"> </span><span class="ff6">Główni dostawcy <span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y32b ff6 fs0 fc0 sc0 ls0 ws0">PZ <span class="_ _13"></span>CORMAY <span class="_ _a"></span>S.A. <span class="_ _13"></span>posiada <span class="_ _a"></span>dość <span class="_ _a"></span>zróżnicowaną <span class="_ _13"></span>bazę <span class="_ _a"></span>dostawców, <span class="_ _a"></span>szczególnie <span class="_ _a"></span>w <span class="_ _13"></span>zakresie <span class="_ _13"></span>do<span class="_ _3"></span>staw <span class="_ _a"></span>materiałów <span class="_ _13"></span>do <span class="_ _a"></span>produkcji. </div><div class="t m0 x2 h3 y32c ff2 fs0 fc0 sc0 ls0 ws0">W <span class="ff6">ujęciu  nominalnym  Spółka  realizuje  najwięcej  zakupów  aparatury  laboratoryjnej,  jak <span class="_ _d"> </span>również  surowców  do  produkcji </span></div><div class="t m0 x2 h3 y106 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">odczynników OEM. <span class="_ _3"></span>W strukturze<span class="_ _3"></span> łącznych kosztów zakupu<span class="_ _3"></span> towarów i mater<span class="_ _3"></span>iałów największymi do<span class="_ _3"></span>stawcami Spół<span class="_ _3"></span>ki są:<span class="_ _3"></span></span> </div></div><div class="c x2 y32d w1f h27"><div class="t m0 x42 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">Analizatory </div></div><div class="c x2 y32e w20 h12"><div class="t m0 x11 h11 yd9 ff5 fs3 fc0 sc0 lse ws0">Lp.<span class="ls0"> </span></div></div><div class="c x43 y32e w21 h12"><div class="t m0 x11 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">Dostawcy </div></div><div class="c x15 y32e w22 h12"><div class="t m0 x11 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">Kraj dostawcy </div></div><div class="c x2 y32f w20 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls8 ws0">1.<span class="ls0"> </span></div></div><div class="c x43 y32f w21 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">MR GLOBAL </div></div><div class="c x15 y32f w22 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">Chiny  </div></div><div class="c x2 y330 w20 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls8 ws0">2.<span class="ls0"> </span></div></div><div class="c x43 y330 w21 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">SNIBE </div></div><div class="c x15 y330 w22 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">Chiny </div></div><div class="c x2 y331 w20 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">3.<span class="ls0"> </span></div></div><div class="c x43 y331 w21 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">ORPHÉE<span class="ff2"> </span></div></div><div class="c x15 y331 w22 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Szwajcaria  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y332 ff2 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y10b w1f h14"><div class="t m0 x44 h11 yd9 ff5 fs3 fc2 sc0 ls0 ws0">Surowce / odczyn<span class="_ _1"></span>niki OEM </div></div><div class="c x2 y10e w20 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 lse ws0">Lp.<span class="ls0"> </span></div></div><div class="c x43 y10e w21 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Dostawcy </div></div><div class="c x15 y10e w22 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Kraj dostawcy </div></div><div class="c x2 y10f w20 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">1.<span class="ls0"> </span></div></div><div class="c x43 y10f w21 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">DENKA SEIKEN<span class="_ _1"></span> </div></div><div class="c x15 y10f w22 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Japonia </div></div><div class="c x2 y110 w20 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">2.<span class="ls0"> </span></div></div><div class="c x43 y110 w21 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">HORIBA </div></div><div class="c x15 y110 w22 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Francja </div></div><div class="c x2 y333 w20 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">3.<span class="ls0"> </span></div></div><div class="c x43 y333 w21 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">DFI </div></div><div class="c x15 y333 w22 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Stany Zjednoczon<span class="_ _1"></span>e Ameryki </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y334 ff6 fs0 fc0 sc0 ls0 ws0">W 2024 roku obroty z żadnym<span class="_ _3"></span> dostawcą nie przekr<span class="_ _3"></span>oczyły 10% prz<span class="_ _3"></span>ychodów ze sprzedaży <span class="_ _3"></span>Spółki.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y335 ff5 fs0 fc0 sc0 ls1 ws0">9.<span class="ff4 ls0"> <span class="_ _1b"> </span><span class="ff5">I<span class="ff7">nformacje <span class="_ _1"></span>o <span class="_ _10"></span>zawartych <span class="_ _10"></span>umowach <span class="_ _10"></span>znac<span class="_ _3"></span>zących <span class="_ _10"></span>dla <span class="_ _10"></span>dział<span class="_ _3"></span>alności <span class="ff5">PZ <span class="_ _9"></span>CORM<span class="_ _3"></span>AY <span class="_ _10"></span>S.A., <span class="_ _10"></span>w <span class="_ _10"></span>tym<span class="_ _3"></span> <span class="_ _10"></span>znanyc<span class="_ _3"></span>h <span class="_ _10"></span><span class="ff7">Spółce<span class="_ _3"></span><span class="ff5"> <span class="_ _10"></span>umowach </span></span></span></span></span></span></div><div class="t m0 x10 h5 y336 ff7 fs0 fc0 sc0 ls0 ws0">zawartych po<span class="_ _3"></span>między akcjonariuszami<span class="_ _3"></span><span class="ff5">, </span>um<span class="_ _3"></span>owach ubezpieczenia, wspó<span class="_ _3"></span>łpracy lub koop<span class="_ _3"></span>eracji<span class="ff5"> </span></div><div class="t m0 x2 h5 y337 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>dniu <span class="_ _4"></span>23 <span class="_ _4"></span>stycznia <span class="_ _4"></span>2024 <span class="_ _4"></span>roku <span class="_ _4"></span>Za<span class="_ _3"></span>rząd <span class="_ _4"></span>Województwa <span class="_ _13"></span>Lubelskiego <span class="_ _4"></span>(„<span class="_ _3"></span><span class="ff5">ZWL</span>”) <span class="_ _4"></span>zakwalifikował <span class="_ _4"></span>do <span class="_ _3"></span>do<span class="_ _3"></span>finan<span class="_ _3"></span>sowania <span class="_ _4"></span>wniosek <span class="_ _4"></span>Spółki </div><div class="t m0 x2 h3 y338 ff6 fs0 fc0 sc0 ls0 ws0">złożony <span class="_ _10"></span>w<span class="ff2"> <span class="_ _1"></span><span class="ff6">ramach <span class="_ _1"></span>Działania <span class="_ _10"></span>2.7<span class="_ _3"></span> <span class="_ _10"></span>„L<span class="_ _3"></span>ubelskie <span class="_ _10"></span>MŚ<span class="_ _3"></span>P <span class="_ _10"></span>na <span class="_ _1"></span>rynkach <span class="_ _1"></span>zagranicznych” <span class="_ _1"></span>Priorytetu <span class="_ _10"></span>II<span class="_ _3"></span> <span class="_ _10"></span>„T<span class="_ _3"></span>ransformacja <span class="_ _1"></span>gospodarcza <span class="_ _10"></span>i<span class="_ _4"></span><span class="ff2"> <span class="_ _10"></span>c<span class="_ _3"></span>yfrowa </span></span></span></div><div class="t m0 x2 h3 y339 ff6 fs0 fc0 sc0 ls0 ws0">regionu” <span class="_ _1c"> </span>prog<span class="_ _3"></span>ramu <span class="_ _1c"> </span>„Fun<span class="_ _3"></span>dusze <span class="_ _1c"> </span>Europejskie <span class="_ _1c"> </span>dla <span class="_ _1c"> </span>Lube<span class="_ _3"></span>lskiego <span class="_ _16"> </span>2021<span class="_ _3"></span><span class="ff2">-</span>2027” <span class="_ _1c"> </span>dotyczący <span class="_ _16"> </span>udziału <span class="_ _1c"> </span>Spółki <span class="_ _1c"> </span>jako <span class="_ _16"> </span>wystawcy </div><div class="t m0 x2 h3 y33a ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">międzynarodowych <span class="_ _a"></span>targach <span class="_ _a"></span>spr<span class="_ _3"></span>zętu <span class="_ _a"></span>medycznego <span class="_ _13"></span>M<span class="_ _3"></span>edlab <span class="_ _a"></span>Middle <span class="_ _a"></span>East <span class="_ _a"></span>w <span class="_ _a"></span>Dubaju <span class="_ _a"></span>w<span class="_ _3"></span></span> <span class="_ _a"></span>Zjednoczony<span class="_ _3"></span>ch <span class="_ _a"></span>Emiratach <span class="_ _a"></span>Arabskich </div><div class="t m0 x2 h5 y33b ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">lutym <span class="_ _d"> </span>2024  r. <span class="_ _d"> </span>(„<span class="ff5">Projekt  I</span><span class="ls7">”).</span><span class="ff1 fs1"> <span class="_ _d"> </span></span></span>W <span class="_ _d"> </span><span class="ff6">dniu <span class="_ _d"> </span>9  kwietnia <span class="_ _d"> </span>2024 <span class="_ _d"> </span>roku <span class="_ _d"> </span>Z<span class="_ _3"></span>WL <span class="_ _d"> </span>reprezentowany  przez <span class="_ _d"> </span>Lubelską  Agencję  Wspierania </span></div><div class="t m0 x2 h3 y33c ff6 fs0 fc0 sc0 ls0 ws0">Przedsiębiorczości zawarł <span class="_ _10"></span>ze Spółką <span class="_ _10"></span>um<span class="_ _3"></span>owę <span class="_ _1"></span>o <span class="_ _10"></span>do<span class="_ _3"></span>finansowanie Projektu<span class="ff2"> I. <span class="_ _10"></span>Koszt <span class="_ _1"></span>Projektu <span class="ls2">I <span class="_ _10"></span><span class="ls0">szacowany jest <span class="_ _10"></span>na 495 194,88 <span class="_ _10"></span>PLN, </span></span></span></div><div class="t m0 x2 h3 y33d ff6 fs0 fc0 sc0 ls0 ws0">a kwota dofinansowania <span class="_ _3"></span>wynieść m<span class="_ _3"></span>a 206<span class="ff2"> </span><span class="ls1">067,33 PLN i odpowiada kwocie, o którą wnioskowała Spółka.</span><span class="ff2"> </span></div><div class="t m0 x2 h5 y33e ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>dniu <span class="_ _3"></span>8 <span class="_ _4"></span>lutego <span class="_ _3"></span>2024 <span class="_ _4"></span>roku <span class="_ _3"></span>Po<span class="_ _3"></span>lska <span class="_ _3"></span>Agencja <span class="_ _4"></span>Rozwoju <span class="_ _4"></span>Przedsiębior<span class="_ _3"></span>czości <span class="_ _3"></span>(„<span class="_ _3"></span><span class="ff5">PARP</span>”)<span class="_ _3"></span> <span class="_ _3"></span>zakwalifikowa<span class="_ _3"></span>ła <span class="_ _4"></span>do <span class="_ _3"></span>dofinansowania <span class="_ _4"></span>cztery </div><div class="t m0 x2 h3 y33f ff6 fs0 fc0 sc0 ls0 ws0">wnioski <span class="_ _15"> </span>Spółki <span class="_ _15"> </span>złożone <span class="_ _15"> </span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _15"> </span></span>ramach <span class="_ _15"> </span>Działania<span class="_ _3"></span><span class="ff2"> </span>„Promocja <span class="_ _15"> </span>mar<span class="_ _3"></span>ki <span class="_ _15"> </span>innowacyjnych <span class="_ _15"> </span>M<span class="_ _3"></span>ŚP” <span class="_ _15"> </span>Priorytetu <span class="_ _15"> </span>„<span class="_ _3"></span>Środowisko <span class="_ _15"> </span>sprzyjające<span class="_ _3"></span> </div><div class="t m0 x2 h3 y340 ff6 fs0 fc0 sc0 ls0 ws0">innowacjom”  Programu  „F<span class="_ _3"></span>undusze  Europejskie  dla <span class="_ _15"> </span>Nowoczesnej  Gospodar<span class="_ _3"></span>ki”  dotyczące  udz<span class="_ _3"></span>iału  Spółki  jako  wysta<span class="_ _3"></span>wcy </div><div class="t m0 x2 h5 y341 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">międzynarodowych targach sprzętu <span class="_ _10"></span>m<span class="_ _3"></span>edycznego Medica <span class="_ _1"></span>w <span class="_ _1"></span>Dusseldorfie w <span class="_ _10"></span>latach <span class="ff2 ls1">2024 </span>–<span class="ff2"> <span class="_ _1"></span><span class="ff6">2027 <span class="_ _1"></span>(„<span class="ff5">Projekty</span>”). W <span class="_ _1"></span>dniu 27<span class="_ _1"></span> maja </span></span></span></div><div class="t m0 x2 h3 y342 ff6 fs0 fc0 sc0 ls0 ws0">2024 <span class="_ _c"> </span>roku <span class="_ _f"> </span>PARP <span class="_ _c"> </span>zawarła <span class="_ _f"> </span>ze <span class="_ _c"> </span>Spółką <span class="_ _c"> </span>cztery <span class="_ _f"> </span>umowy <span class="_ _c"> </span>o <span class="_ _f"> </span>dofina<span class="_ _4"></span>nsowanie <span class="_ _c"> </span>Projektów. <span class="_ _c"> </span>Koszt <span class="_ _f"> </span>Projektów <span class="_ _c"> </span>szacowany <span class="_ _c"> </span>jest </div><div class="t m0 x2 h3 y343 ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> 1 </span>605<span class="ls0"> <span class="ff6">795,64 PLN, <span class="_ _10"></span>a kwota dofinansowania <span class="_ _1"></span>wynieść ma <span class="_ _10"></span>51<span class="_ _3"></span>6<span class="ff2"> </span>306,92 PLN <span class="_ _1"></span>i odpowiada <span class="_ _10"></span>kwocie, o którą <span class="_ _1"></span>wnioskowała Spółka.<span class="ff2"> </span></span></span></div><div class="t m0 x2 h3 y344 ff6 fs0 fc0 sc0 ls0 ws0">W dniu 30 lipca 2024 r<span class="_ _3"></span>oku ZWL z<span class="_ _3"></span>akwalifikował do dofinan<span class="_ _3"></span>sowania <span class="_ _3"></span>wniosek Spółki złożony <span class="_ _3"></span>w ramach<span class="_ _3"></span> Działania 2.7 „<span class="_ _3"></span>Lubelskie </div><div class="t m0 x2 h3 y2c8 ff6 fs0 fc0 sc0 ls0 ws0">MŚP <span class="_ _10"></span>na <span class="_ _1"></span>rynkach <span class="_ _1"></span>zagranicznych” Priorytetu <span class="_ _10"></span>II <span class="_ _10"></span>„<span class="_ _3"></span>Transformacja <span class="_ _1"></span>gospo<span class="_ _3"></span>darcza <span class="_ _10"></span>i<span class="_ _3"></span><span class="ff2"> </span>cyfrowa <span class="_ _10"></span>regionu” <span class="_ _1"></span>program<span class="_ _3"></span>u <span class="_ _10"></span>„Fun<span class="_ _3"></span>dusze <span class="_ _10"></span>Europej<span class="_ _3"></span>skie </div><div class="t m0 x2 h3 y345 ff2 fs0 fc0 sc0 ls0 ws0">dla <span class="_ _b"> </span>Lubelskiego <span class="_ _b"> </span>2021-<span class="_ _3"></span><span class="ff6">2027” <span class="_ _b"> </span>dotyczący <span class="_ _b"> </span>udziału <span class="_ _d"> </span>Spółki <span class="_ _a"></span>jako <span class="_ _d"> </span>wystawcy <span class="_ _a"></span>w<span class="_ _3"></span> <span class="_ _a"> </span>m<span class="_ _3"></span>iędzynarodowych <span class="_ _b"> </span>targ<span class="_ _3"></span>ach <span class="_ _b"> </span>sprzętu <span class="_ _b"> </span>medycznego<span class="_ _3"></span> </span></div></div></div><div class="pi" ></div></div><div id="pf15" class="pf w0 h0" ><div class="pc pc15 w0 h0"><img class="bi xb y346 w6 h28" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">21<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y72 ff2 fs0 fc0 sc0 ls0 ws0">Medlab <span class="_ _3"></span>Middle <span class="_ _4"></span>East <span class="_ _3"></span>w <span class="_ _4"></span>Dubaju <span class="_ _3"></span>w<span class="_ _3"></span> <span class="_ _3"></span><span class="ff6">Z<span class="_ _3"></span>jednoczonych <span class="_ _3"></span>Emiratach <span class="_ _4"></span>Arabs<span class="_ _3"></span>kich <span class="_ _3"></span>w <span class="_ _3"></span>2025<span class="_ _3"></span> <span class="_ _3"></span>r. <span class="_ _4"></span>(„<span class="ff5">Pro<span class="_ _3"></span>jekt <span class="_ _3"></span>II<span class="_ _3"></span></span>”). <span class="_ _3"></span>W <span class="_ _3"></span>dn<span class="_ _3"></span>iu <span class="_ _3"></span>19</span> <span class="_ _4"></span>sierpnia <span class="_ _3"></span>20<span class="_ _3"></span>24 <span class="_ _3"></span>roku </div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">ZWL <span class="_ _a"></span>reprezentowany <span class="_ _a"></span>przez <span class="_ _13"></span>Lu<span class="_ _3"></span>belską <span class="_ _a"></span>Agencję <span class="_ _a"></span>Wspierania <span class="_ _a"></span>Przedsiębiorczości <span class="_ _a"> </span>zawar<span class="_ _3"></span>ł <span class="_ _13"></span>ze <span class="_ _b"> </span>Spółką <span class="_ _13"></span>u<span class="_ _3"></span>mowę <span class="_ _a"></span>o <span class="_ _a"></span>dofinansowanie </div><div class="t m0 x2 h3 y74 ff2 fs0 fc0 sc0 ls0 ws0">Projektu <span class="_ _a"> </span>II. <span class="_ _b"> </span>Koszt <span class="_ _d"> </span>Projektu <span class="_ _a"></span>II <span class="_ _b"> </span>szacowany <span class="_ _b"> </span>jest <span class="_ _b"> </span>na <span class="_ _b"> </span>593<span class="_ _3"></span> <span class="ff6">010,88 <span class="_ _b"> </span>PLN, <span class="_ _b"> </span>a <span class="_ _b"> </span>kwota <span class="_ _b"> </span>dofinansowania <span class="_ _b"> </span>w<span class="_ _3"></span>ynieść <span class="_ _b"> </span>ma <span class="_ _b"> </span>239<span class="_ _3"></span></span> 623,37 <span class="_ _b"> </span>PLN </div><div class="t m0 x2 h3 y1c7 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">odpowiada kwocie, o któr<span class="_ _3"></span>ą wnioskowała Spó<span class="_ _3"></span>łka.<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"> </span>dniu <span class="_ _b"> </span>26 <span class="_ _d"> </span>września <span class="_ _b"> </span>2023 <span class="_ _b"> </span>roku <span class="_ _d"> </span>ZWL <span class="_ _a"> </span>zakwalifiko<span class="_ _3"></span>wał <span class="_ _b"> </span>do <span class="_ _b"> </span>do<span class="_ _3"></span>finansowania <span class="_ _d"> </span>wniosek <span class="_ _b"> </span>Spółki <span class="_ _b"> </span>złożony <span class="_ _d"> </span>w <span class="_ _b"> </span>ramach <span class="_ _d"> </span>Działania <span class="_ _a"> </span>1.3 </div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">„Badania <span class="_ _10"></span>i <span class="_ _1"></span>innowacje <span class="_ _10"></span>w sektorze <span class="_ _10"></span>przedsiębiorstw” P<span class="_ _1"></span>riorytetu <span class="_ _10"></span>I „B<span class="_ _1"></span>adania <span class="_ _1"></span>naukowe <span class="_ _10"></span>i<span class="_ _3"></span><span class="ff2"> <span class="_ _1"></span><span class="ff6">innowacje” <span class="_ _1"></span>programu <span class="_ _10"></span>„<span class="_ _3"></span>Fundusze <span class="_ _1"></span>Europejskie </span></span></div><div class="t m0 x2 h3 ya6 ff2 fs0 fc0 sc0 ls0 ws0">dla <span class="_ _1c"> </span>Lube<span class="_ _3"></span>lskiego <span class="_ _1c"> </span>2021<span class="_ _3"></span>-<span class="ff6">2027” <span class="_ _16"> </span>dotyczącego <span class="_ _16"> </span>projektu <span class="_ _1c"> </span>„Realizacj<span class="_ _3"></span>a <span class="_ _16"> </span>prac <span class="_ _1c"> </span>badawczo<span class="_ _3"></span></span>-<span class="ff6">wdrożeniowy<span class="_ _3"></span>ch <span class="_ _16"> </span>nad <span class="_ _1c"> </span>opracowaniem<span class="_ _3"></span> </span></div><div class="t m0 x2 h5 ya7 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">wprowadzeniem <span class="_ _16"> </span>na <span class="_ _21"> </span>rynek <span class="_ _16"> </span>noweg<span class="_ _3"></span>o <span class="_ _16"> </span>analizatora <span class="_ _16"> </span>he<span class="_ _3"></span>matologicznego”<span class="_ _3"></span> <span class="_ _16"> </span>(„<span class="_ _3"></span><span class="ff5">Analizat<span class="_ _3"></span>or</span>”, <span class="_ _21"> </span>„<span class="ff5">Projekt <span class="_ _16"> </span>Dotacyjny<span class="_ _3"></span></span>”). <span class="_ _16"> </span>W <span class="_ _16"> </span>dniu </span></div><div class="t m0 x2 h5 y17a ff2 fs0 fc0 sc0 ls1 ws0">12<span class="ls0"> <span class="ff6">października <span class="_ _d"> </span>2023 <span class="_ _b"> </span>roku<span class="_ _3"></span> <span class="_ _d"> </span>ZWL <span class="_ _b"> </span>ze <span class="_ _d"> </span>Spółką <span class="_ _d"> </span>umowę <span class="_ _d"> </span>na</span> <span class="_ _d"> </span>dofinansowanie <span class="_ _d"> </span>Pr<span class="ff6">ojektu <span class="_ _d"> </span>(„<span class="ff5">Dofinansowanie<span class="_ _3"></span></span>”, <span class="_ _d"> </span>„<span class="ff5">Umowa</span><span class="ls7">”)</span></span>. <span class="_ _d"> </span>W <span class="_ _b"> </span>dniu </span></div><div class="t m0 x2 h3 y17b ff2 fs0 fc0 sc0 ls1 ws0">13<span class="ls0"> listopada <span class="_ _b"> </span>2024 <span class="_ _b"> </span>roku <span class="_ _b"> </span><span class="ff6">Zarząd <span class="_ _b"> </span>Spółki <span class="_ _b"> </span>podjął <span class="_ _b"> </span>decyzję <span class="_ _b"> </span>o <span class="_ _b"> </span>zakończ<span class="_ _3"></span>eniu <span class="_ _b"> </span>Projektu <span class="_ _b"> </span>Dotacyjnego <span class="_ _b"> </span>w <span class="_ _b"> </span>tej <span class="_ _b"> </span>samej <span class="_ _b"> </span>dacie.<span class="_ _4"></span></span> <span class="_ _a"> </span><span class="ff6">Przycz<span class="_ _3"></span>yną </span></span></div><div class="t m0 x2 h3 y17c ff6 fs0 fc0 sc0 ls0 ws0">powyższej <span class="_ _b"> </span>decyzji <span class="_ _d"> </span>było <span class="_ _a"> </span>z<span class="_ _3"></span>identyfikowanie <span class="_ _d"> </span>problemów <span class="_ _b"> </span>technologic<span class="_ _3"></span>znych <span class="_ _b"> </span>Analizatora, <span class="_ _d"> </span>których <span class="_ _b"> </span>próby <span class="_ _b"> </span>r<span class="_ _3"></span>ozwiązania, <span class="_ _b"> </span>obarczone<span class="_ _3"></span> </div><div class="t m0 x2 h3 y17d ff6 fs0 fc0 sc0 ls0 ws0">ryzykiem <span class="_ _4"></span>nieo<span class="_ _3"></span>siągnięcia <span class="_ _4"></span>rezu<span class="_ _3"></span>ltatów, <span class="_ _13"></span>spowodowałyby <span class="_ _4"></span>wydłu<span class="_ _3"></span>żenie <span class="_ _13"></span>czasu <span class="_ _13"></span>trwania <span class="_ _4"></span>Projektu<span class="_ _3"></span> <span class="_ _4"></span>Dotacyjne<span class="_ _3"></span>go <span class="_ _13"></span>oraz, <span class="_ _4"></span>w <span class="_ _13"></span>konsekwencji, </div><div class="t m0 x2 h3 y17e ff2 fs0 fc0 sc0 ls0 ws0">niedotrzyma<span class="ff6">nie terminów nałożonych Umową i konieczność zwrotu Dofinansowania.<span class="_ _3"></span></span> <span class="ff6">Spółka </span>kontynu<span class="_ _3"></span>uje prace rozwojowe nad </div><div class="t m0 x2 h3 y1f5 ff6 fs0 fc0 sc0 ls0 ws0">Analizatorem z <span class="_ _10"></span>wykorzy<span class="_ _3"></span>staniem środków własnych.<span class="ff2"> Koszt <span class="_ _10"></span>Projektu Dotacyjnego <span class="ff6">szacowany był <span class="_ _1"></span>na 2<span class="ff2"> <span class="ls1">059</span> 739,76 PLN, <span class="_ _10"></span>a kwota </span></span></span></div><div class="t m0 x2 h3 y1f6 ff2 fs0 fc0 sc0 ls0 ws0">Dofinansowania <span class="_ _c"> </span>przewid<span class="_ _3"></span>ziana <span class="_ _c"> </span>w<span class="_ _3"></span> <span class="_ _c"> </span><span class="ff6">Umowie <span class="_ _20"> </span>wyniosła <span class="_ _c"> </span>1</span> <span class="ls1">312</span> <span class="ff6">881,77 <span class="_ _20"> </span>PLN. <span class="_ _c"> </span>Spółka <span class="_ _c"> </span>otrzymała <span class="_ _20"> </span>Dofinansowanie <span class="_ _c"> </span>w <span class="_ _20"> </span>kwocie </span></div><div class="t m0 x2 h3 y1f7 ff2 fs0 fc0 sc0 ls1 ws0">600<span class="ls0"> </span>397,65<span class="ls0"> <span class="ff6">PLN, ryzyko zwrotu kt<span class="_ _3"></span>órej przewiduje jako nis<span class="_ _3"></span>kie.<span class="_ _3"></span></span> </span></div><div class="t m0 x2 h3 y182 ff6 fs0 fc0 sc0 ls0 ws0">Spółka nie posiada wiedzy na te<span class="_ _3"></span>mat umów <span class="_ _3"></span><span class="ff2">zawartych </span>pomiędzy a<span class="_ _3"></span>kcjonariuszami <span class="_ _3"></span>Spółki.<span class="ff2"> </span></div><div class="t m0 x2 h5 y347 ff5 fs0 fc0 sc0 ls1 ws0">10.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">I<span class="ff7">nformacje <span class="_ _20"> </span>o <span class="_ _20"> </span>powią<span class="_ _3"></span>zaniach <span class="_ _20"> </span>organizacyjn<span class="_ _3"></span>ych <span class="_ _20"> </span>lub <span class="_ _20"> </span>kapitałowych <span class="_ _6"> </span></span>PZ <span class="_ _20"> </span>CORMA<span class="_ _3"></span>Y <span class="_ _20"> </span>S.A. <span class="_ _20"> </span>z <span class="_ _20"> </span>i<span class="_ _3"></span>nnymi <span class="_ _20"> </span>podm<span class="_ _3"></span>iotami </span></span></div><div class="t m0 x10 h5 y348 ff5 fs0 fc0 sc0 ls0 ws0">oraz <span class="ff7">okreś<span class="_ _3"></span>lenie <span class="_ _4"></span>je</span>j <span class="_ _13"></span><span class="ff7">głównych <span class="_ _13"></span>inwestycji <span class="_ _4"></span>krajowych<span class="_ _3"></span> <span class="_ _4"></span>i <span class="_ _4"></span>zagran<span class="_ _3"></span>icznych, <span class="_ _4"></span>w <span class="_ _13"></span>szczególności <span class="_ _13"></span>papierów <span class="_ _4"></span>wart<span class="_ _3"></span>ościowych,<span class="_ _4"></span></span> </div><div class="t m0 x10 h5 y349 ff7 fs0 fc0 sc0 ls0 ws0">instrumentów <span class="_ _c"> </span>finansowych<span class="_ _3"></span>, <span class="_ _f"> </span>warto<span class="_ _3"></span>ści <span class="_ _c"> </span>niematerialnych <span class="_ _c"> </span>i <span class="_ _f"> </span>prawnych<span class="_ _3"></span> <span class="_ _c"> </span>oraz <span class="_ _f"> </span>n<span class="_ _3"></span>ieruchomości, <span class="_ _c"> </span>w <span class="_ _f"> </span>t<span class="_ _3"></span>ym <span class="_ _c"> </span>inwestycji </div><div class="t m0 x10 h5 y34a ff7 fs0 fc0 sc0 ls0 ws0">kapitałowych d<span class="_ _3"></span>okonanych poza je<span class="_ _3"></span><span class="ff5">j </span>grupą jednost<span class="_ _3"></span>ek powiązanych, or<span class="_ _3"></span>az opis metod ic<span class="_ _3"></span>h finansowania<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y34b ff2 fs0 fc0 sc0 ls1 ws0">10.1.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff6">Grupa Kapitałowa CORM<span class="_ _3"></span>AY<span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y34c ff2 fs0 fc0 sc0 ls0 ws0">Wg <span class="_ _10"></span>stan<span class="_ _3"></span>u <span class="_ _1"></span>na <span class="_ _10"></span>31<span class="_ _3"></span> <span class="_ _1"></span>grudnia <span class="_ _1"></span>2024 <span class="_ _1"></span><span class="ff6">roku, <span class="_ _1"></span>jak <span class="_ _10"></span>r<span class="_ _3"></span>ównież <span class="_ _1"></span>na <span class="_ _10"></span>dzień<span class="_ _3"></span> <span class="_ _1"></span>publikacji <span class="_ _1"></span>niniejszego <span class="_ _1"></span>sprawozdania, PZ <span class="_ _10"></span>CORMAY S.A. <span class="_ _10"></span>jest jednostką </span></div><div class="t m0 x2 h3 y34d ff6 fs0 fc0 sc0 ls0 ws0">dominującą Grupy Kapita<span class="_ _3"></span>łowej CORMAY. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y34e ff6 fs0 fc0 sc0 ls0 ws0">W skład Grupy Kapitałowe<span class="_ _3"></span>j CORM<span class="_ _3"></span>AY wchodzą:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y252 ff6 fs0 fc0 sc0 ls0 ws0">(i) Spółka oraz podmioty zależne <span class="_ _3"></span>w stosunku do <span class="_ _3"></span>Spółki, należące d<span class="_ _3"></span>o Grupy Kapitałowe<span class="_ _3"></span>j Orphée, tj.<span class="_ _3"></span><span class="ff2">:<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 yb6 ff6 fs0 fc0 sc0 ls0 ws0">(ii) <span class="_ _3"></span>Orphée <span class="_ _4"></span>SA <span class="_ _3"></span>z <span class="_ _3"></span>siedzibą <span class="_ _4"></span>w <span class="_ _3"></span>Gen<span class="_ _3"></span>ewie <span class="_ _3"></span>(spółka <span class="_ _4"></span>akcyjna <span class="_ _3"></span>prawa <span class="_ _4"></span>Konf<span class="_ _3"></span>ederacji <span class="_ _3"></span>Szwajcar<span class="_ _3"></span>skiej, <span class="_ _4"></span>w <span class="_ _3"></span>któr<span class="_ _3"></span>ej <span class="_ _3"></span>S<span class="_ _3"></span>półka <span class="_ _3"></span>posiadała <span class="_ _4"></span>na <span class="_ _4"></span>dzień </div><div class="t m0 x2 h3 yb7 ff2 fs0 fc0 sc0 ls1 ws0">31<span class="ls0"> grudnia 2024 <span class="_ _1"></span><span class="ff6">roku oraz na <span class="_ _1"></span>dzień publikacji niniejszego sprawozdania 97,95% kapitału <span class="_ _1"></span>zakładowego; jednocześnie podmiot </span></span></div><div class="t m0 x2 h3 yb8 ff6 fs0 fc0 sc0 ls0 ws0">dominujący Grupy Kap<span class="_ _3"></span>itałowej Orphée<span class="_ _3"></span><span class="ff2 ls7">),<span class="ls0"> </span></span></div><div class="t m0 x2 h3 yb9 ff2 fs0 fc0 sc0 ls0 ws0">(iii) <span class="_ _3"></span><span class="ff6">Kormiej <span class="_ _3"></span>Rusland <span class="_ _4"></span>Sp. <span class="_ _3"></span>z <span class="_ _3"></span>o.o. <span class="_ _3"></span>z <span class="_ _4"></span>siedzibą <span class="_ _3"></span>w <span class="_ _3"></span>Moskwie <span class="_ _3"></span>(spó<span class="_ _3"></span>łka <span class="_ _3"></span>z<span class="_ _3"></span></span> <span class="_ _3"></span><span class="ff6">ogran<span class="_ _3"></span>iczoną <span class="_ _3"></span>odpowiedzialnością<span class="_ _3"></span> <span class="_ _3"></span>prawa <span class="_ _3"></span>Federacji <span class="_ _3"></span>Ro<span class="_ _3"></span>syjskiej, </span></div><div class="t m0 x2 h3 yba ff6 fs0 fc0 sc0 ls0 ws0">w której <span class="_ _3"></span>Spółka po<span class="_ _3"></span>siadała <span class="_ _3"></span><span class="ff2 ls1">na </span>d<span class="_ _3"></span>zień <span class="_ _3"></span><span class="ff2">31 <span class="_ _3"></span>grudnia 20<span class="_ _3"></span>24 </span>r<span class="_ _3"></span>oku oraz<span class="_ _3"></span> na <span class="_ _3"></span>dzień <span class="_ _3"></span>publikacji <span class="_ _3"></span>niniejszego <span class="_ _3"></span>spraw<span class="_ _3"></span>ozdania<span class="_ _3"></span><span class="ff2"> <span class="_ _3"></span></span>poprzez Or<span class="_ _3"></span>phée </div><div class="t m0 x2 h3 y34f ff6 fs0 fc0 sc0 ls0 ws0">SA 100% kapitału zakładowego)<span class="_ _3"></span>,<span class="ff2"> </span></div><div class="t m0 x2 h3 y350 ff2 fs0 fc0 sc0 ls0 ws0">(iv) <span class="_ _13"></span>Kormej <span class="_ _a"></span>Diana <span class="_ _13"></span>Sp.<span class="_ _3"></span> <span class="_ _13"></span>z <span class="_ _a"></span>o.o. <span class="_ _13"></span>z <span class="_ _13"></span><span class="ff6">s<span class="_ _3"></span>iedzibą <span class="_ _a"></span>w <span class="_ _13"></span>Mińsku <span class="_ _a"></span>(zagraniczna <span class="_ _13"></span>s<span class="_ _3"></span>półka <span class="_ _13"></span>z <span class="_ _a"></span>ograniczoną <span class="_ _13"></span>odpo<span class="_ _3"></span>wiedzialno<span class="_ _3"></span>ścią <span class="_ _13"></span>prawa <span class="_ _a"></span>Republiki </span></div><div class="t m0 x2 h3 y351 ff6 fs0 fc0 sc0 ls0 ws0">Białorusi, <span class="_ _d"> </span>w<span class="ff2"> <span class="_ _b"> </span></span>której<span class="_ _3"></span> <span class="_ _b"> </span>Spó<span class="_ _3"></span>łka <span class="_ _d"> </span>posiadała <span class="_ _d"> </span><span class="ff2 ls1">na <span class="_ _b"> </span></span>dzień<span class="_ _3"></span> <span class="_ _d"> </span><span class="ff2 ls1">31<span class="ls0"> <span class="_ _b"> </span>grudnia<span class="_ _3"></span> <span class="_ _d"> </span>2024 <span class="_ _d"> </span></span></span>roku <span class="_ _b"> </span>oraz <span class="_ _d"> </span>na <span class="_ _d"> </span>dzień <span class="_ _b"> </span>pub<span class="_ _3"></span>likacji <span class="_ _d"> </span>niniejszego <span class="_ _d"> </span>sprawozdania<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y352 ff6 fs0 fc0 sc0 ls0 ws0">bezpośrednio 1,5%, a poprzez Or<span class="_ _3"></span>phée SA 98,5<span class="_ _3"></span>% kapitału zakłado<span class="_ _3"></span>wego) oraz<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y353 ff2 fs0 fc0 sc0 ls0 ws0"> (v) <span class="ff6">Orphée</span> T<span class="_ _3"></span>echnics Sp. z o.o. z <span class="_ _3"></span><span class="ff6">siedzibą w</span> <span class="ff6">Lublinie (w któr<span class="_ _3"></span>ej Spółka posiadała <span class="_ _3"></span></span><span class="ls1">na </span><span class="ff6">dzień </span>31 grudnia <span class="_ _3"></span>2024 <span class="ff6">r<span class="_ _3"></span>oku oraz na dzień </span></div><div class="t m0 x2 h3 y354 ff2 fs0 fc0 sc0 ls0 ws0">publikacji niniejszego sprawo<span class="_ _3"></span>zdania<span class="_ _3"></span> <span class="ff6">poprzez Orph<span class="_ _3"></span>ée SA 100% kapitału zakłado<span class="_ _3"></span>wego).<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 yc1 ff6 fs0 fc0 sc0 ls0 ws0">Konsolidacją objęte były spra<span class="_ _3"></span>wozdania fina<span class="_ _3"></span>nsowe wszystkich spółe<span class="_ _3"></span>k zależnych <span class="_ _3"></span>PZ CORMAY S.A.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y98 ff2 fs0 fc0 sc0 ls0 ws0">W 2024 <span class="ff6">roku nie zaszły zm<span class="_ _3"></span>iany w organizacji Gr<span class="_ _3"></span>upy.<span class="_ _3"></span></span> </div><div class="t m0 x2 h5 y355 ff7 fs0 fc0 sc0 ls0 ws0">Orphée SA<span class="ff5"> </span></div><div class="t m0 x2 h3 y356 ff6 fs0 fc0 sc0 ls0 ws0">Orphée SA działa na rynku IV<span class="_ _3"></span>D w segmencie he<span class="_ _3"></span>matologii. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y357 ff6 fs0 fc0 sc0 ls0 ws0">Przedmiotem <span class="_ _13"></span>działalności <span class="_ _a"></span>Orphée <span class="_ _13"></span>SA <span class="_ _13"></span>jest <span class="_ _13"></span>międ<span class="_ _3"></span>zynarodowa <span class="_ _13"></span>dystr<span class="_ _3"></span>ybucja <span class="_ _13"></span>pod <span class="_ _13"></span>własną <span class="_ _13"></span>mar<span class="_ _3"></span>ką <span class="_ _13"></span>analiz<span class="_ _3"></span>atorów <span class="_ _13"></span>hematologicznych<span class="_ _3"></span> </div><div class="t m0 x2 h3 y358 ff6 fs0 fc0 sc0 ls0 ws0">wraz z dedykowanymi od<span class="_ _3"></span>czynnikami, których p<span class="_ _3"></span>rodukcję zleca pod<span class="_ _3"></span>miotom zewnętrznym, w tym <span class="_ _3"></span>PZ<span class="_ _3"></span><span class="ff2"> CORMAY S.A.<span class="_ _3"></span> </span></div><div class="t m0 x2 h5 y359 ff5 fs0 fc0 sc0 ls0 ws0">Kormej Diana Sp. z o<span class="_ _3"></span>.o. </div><div class="t m0 x2 h3 y35a ff6 fs0 fc0 sc0 ls0 ws0">Kormej <span class="_ _4"></span>Diana <span class="_ _4"></span>Sp. <span class="_ _4"></span>z <span class="_ _4"></span>o.o<span class="_ _3"></span>. <span class="_ _4"></span>dystrybuuje <span class="_ _4"></span>na<span class="_ _3"></span> <span class="_ _4"></span>terenie <span class="_ _4"></span>Białorusi <span class="_ _4"></span>od<span class="_ _3"></span>czynniki <span class="_ _4"></span>i <span class="_ _4"></span>aparaty <span class="_ _4"></span>diag<span class="_ _3"></span>nostyczne, <span class="_ _4"></span>świadczy <span class="_ _4"></span>usługi <span class="_ _4"></span>ser<span class="_ _3"></span>wisowania </div><div class="t m0 x2 h3 y35b ff6 fs0 fc0 sc0 ls0 ws0">sprzętu laboratoryjnego o<span class="_ _3"></span>raz dokonuje sprzedaży częśc<span class="_ _3"></span>i zamienny<span class="_ _3"></span>ch do aparatów.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y35c ffd fs1 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff2 fs0"> </span></div></div></div><div class="pi" ></div></div><div id="pf16" class="pf w0 h0" ><div class="pc pc16 w0 h0"><img class="bi xb y35d w6 h29" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">22<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y44 ff5 fs0 fc0 sc0 ls0 ws0">Kormiej Ruslan<span class="_ _3"></span>d Sp. z o.o. </div><div class="t m0 x2 h3 y45 ff2 fs0 fc0 sc0 ls0 ws0">Kormiej <span class="_ _3"></span>Rus<span class="_ _3"></span>land <span class="_ _4"></span>Sp. <span class="_ _4"></span>z <span class="_ _4"></span>o.o.<span class="_ _3"></span> <span class="_ _3"></span><span class="ff6">pr<span class="_ _3"></span>owadzi <span class="_ _4"></span>na <span class="_ _4"></span>terenie <span class="_ _4"></span>Federacji<span class="_ _3"></span> <span class="_ _3"></span>Rosy<span class="_ _3"></span>jskiej <span class="_ _4"></span>dystrybuc<span class="_ _3"></span>ję <span class="_ _3"></span>spr<span class="_ _3"></span>zętu <span class="_ _4"></span>medyczn<span class="_ _3"></span>ego <span class="_ _4"></span>dostarczanego <span class="_ _4"></span>przez </span></div><div class="t m0 x2 h3 ya5 ff6 fs0 fc0 sc0 ls0 ws0">podmioty <span class="_ _1"></span>Grupy, <span class="_ _1"></span>m.in. <span class="_ _1"></span>zestawów diagnostycznych <span class="_ _10"></span>na potrzeby <span class="_ _1"></span>chemii klinicznej <span class="_ _10"></span>i<span class="_ _3"></span><span class="ff2"> <span class="_ _1"></span><span class="ff6">hematologii, odczynników <span class="_ _1"></span>dla <span class="_ _10"></span>różn<span class="_ _3"></span>ych <span class="_ _1"></span>modeli </span></span></div><div class="t m0 x2 h3 y35e ff6 fs0 fc0 sc0 ls0 ws0">analizatorów i zestawów testó<span class="_ _3"></span>w.<span class="ff2"> </span></div><div class="t m0 x2 h5 y35f ff7 fs0 fc0 sc0 ls0 ws0">Orphée<span class="ff5"> Tec<span class="_ _3"></span>hnics Sp. z o.o. </span></div><div class="t m0 x2 h3 y360 ff6 fs0 fc0 sc0 ls0 ws0">Orphée<span class="ff2"> </span>Technics Sp. z o.o. je<span class="_ _3"></span>st spółką zar<span class="_ _3"></span>ządzającą nieruchomoś<span class="_ _3"></span>ciami Grupy.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y361 ff2 fs0 fc0 sc0 ls1 ws0">10.2.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff6">Inwestycje Spółki<span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y362 ff2 fs0 fc0 sc0 ls0 ws0">Wg stanu na 31 grudnia 20<span class="_ _3"></span>24 <span class="ff6">rok<span class="_ _3"></span>u oraz dzień publikacji n<span class="_ _3"></span>iniejszego sprawozdan<span class="_ _3"></span>ia</span> <span class="ff6">Spół<span class="_ _3"></span>ka posiadała<span class="_ _3"></span></span>: </div><div class="t m0 x10 h3 y363 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">akcje spółki Scope Fluidics S.A, któr<span class="_ _3"></span>ych wycena bilansowa wynosiła na d<span class="_ _3"></span>zień 31 grudnia 202<span class="_ _3"></span><span class="ff2">4 roku <span class="ls1">1 412 tys. PLN</span>, </span></span></span></div><div class="t m0 x10 h3 y1a8 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">nieruchomość w Maryninie po<span class="_ _3"></span>d Lublinem, g<span class="_ _3"></span>dzie mieści się zakład <span class="_ _3"></span>produkcyjny Spółki,<span class="_ _4"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y364 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">działkę budowlaną w Ś<span class="_ _3"></span>widniku.<span class="ff2"> </span></span></span></div><div class="t m0 x2 h5 y365 ff5 fs0 fc0 sc0 ls1 ws0">11.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">Informacje  o  t<span class="_ _1"></span>ransakcjach  zawartych  przez  PZ <span class="_ _d"> </span>CORMAY  S.A.  <span class="ff7">lub  jednostkę  od <span class="_ _d"> </span>nie</span>j  <span class="ff7">zależną  z</span> <span class="_ _d"> </span>podm<span class="_ _3"></span>iotami </span></span></div><div class="t m0 x10 h5 y366 ff7 fs0 fc0 sc0 ls0 ws0">powiązanymi <span class="_ _3"></span>na <span class="_ _3"></span>innyc<span class="_ _3"></span>h <span class="_ _3"></span>warunkach <span class="_ _3"></span>niż <span class="_ _3"></span>rynkowe, <span class="_ _3"></span>wraz <span class="_ _3"></span>z <span class="_ _3"></span>ich <span class="_ _3"></span>kwotami <span class="_ _3"></span>o<span class="_ _3"></span>raz <span class="_ _3"></span>informacjami <span class="_ _3"></span>określającymi <span class="_ _3"></span>char<span class="_ _3"></span>akter </div><div class="t m0 x10 h5 y367 ff7 fs0 fc0 sc0 ls0 ws0">tych <span class="_ _c"> </span>tr<span class="_ _3"></span>ansakcji; <span class="_ _20"> </span>obowiązek <span class="_ _c"> </span>uznaje <span class="_ _c"> </span>się <span class="_ _20"> </span>za <span class="_ _c"> </span>spełnion<span class="_ _3"></span>y <span class="_ _c"> </span>przez <span class="_ _c"> </span>wskazan<span class="_ _3"></span>ie <span class="_ _c"> </span>miejsc<span class="_ _3"></span>a <span class="_ _c"> </span>zamies<span class="_ _3"></span>zczenia <span class="_ _20"> </span>informacji </div><div class="t m0 x10 h5 y368 ff5 fs0 fc0 sc0 ls0 ws0">w sprawozdan<span class="_ _3"></span>iu finansowym </div><div class="t m0 x2 h3 y369 ff6 fs0 fc0 sc0 ls0 ws0">Informacje <span class="_ _4"></span>o <span class="_ _4"></span>tr<span class="_ _3"></span>ansakcjach <span class="_ _4"></span>z <span class="_ _4"></span>podm<span class="_ _3"></span>iotami <span class="_ _4"></span>powiązanymi <span class="_ _4"></span>został<span class="_ _3"></span>y <span class="_ _4"></span>z<span class="_ _3"></span><span class="ff2">awarte <span class="_ _13"></span>w <span class="_ _4"></span>nocie <span class="_ _4"></span>36 <span class="_ _13"></span>sprawozdania <span class="_ _4"></span>finansowego <span class="_ _13"></span></span>Spółki <span class="_ _4"></span><span class="ff2">za <span class="_ _13"></span>rok </span></div><div class="t m0 x2 h5 y36a ff6 fs0 fc0 sc0 ls0 ws0">zakończony 31 grudnia 20<span class="_ _3"></span><span class="ff2">24 roku.<span class="_ _3"></span><span class="ff5"> </span></span></div><div class="t m0 x2 h5 y36b ff5 fs0 fc0 sc0 ls1 ws0">12.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">I<span class="ff7">nformacje <span class="_ _d"> </span>o  zaciągniętych <span class="_ _d"> </span>i <span class="_ _d"> </span>wypowiedzianych  w <span class="_ _d"> </span>danym <span class="_ _d"> </span>roku <span class="_ _d"> </span>obrotowym <span class="_ _d"> </span>umowach  dotyczących <span class="_ _d"> </span>kredytów </span></span></span></div><div class="t m0 x10 h5 y36c ff5 fs0 fc0 sc0 ls0 ws0">i <span class="ff7">pożyczek, <span class="_ _15"> </span>z</span>  <span class="ff7">podan<span class="_ _3"></span>iem  co<span class="_ _3"></span>  najmniej <span class="_ _15"> </span>ich  kwot<span class="_ _3"></span>y,  ro<span class="_ _3"></span>dzaju  i  wys<span class="_ _3"></span>okości <span class="_ _15"> </span>stopy  pr<span class="_ _3"></span>ocentowej,  waluty <span class="_ _15"> </span>i  term<span class="_ _3"></span>inu </span></div><div class="t m0 x10 h5 y36d ff7 fs0 fc0 sc0 ls0 ws0">wymagalnośc<span class="_ _3"></span>i<span class="ff5"> </span></div><div class="t m0 x2 h3 y36e ff6 fs0 fc0 sc0 ls0 ws0">Umowy pożyczek udzielony<span class="_ _3"></span>ch PZ CORMA<span class="_ _3"></span>Y S.A. przez Orphée <span class="_ _3"></span>SA:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y272 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">umowa <span class="_ _a"></span>z <span class="_ _b"> </span>dnia <span class="_ _a"></span>16 <span class="_ _b"> </span>lipca <span class="_ _a"></span>2019 <span class="_ _a"> </span>roku <span class="_ _a"> </span>an<span class="_ _3"></span>eksowana <span class="_ _a"></span>w <span class="_ _b"> </span>dniu <span class="_ _a"></span>30 <span class="_ _b"> </span>czerwca <span class="_ _a"></span>2021 <span class="_ _a"> </span>roku<span class="_ _3"></span>, <span class="_ _a"></span>29 <span class="_ _b"> </span>września <span class="_ _a"></span>2023 <span class="_ _a"> </span>roku<span class="_ _3"></span> <span class="_ _a"></span>oraz<span class="_ _4"></span><span class="ff2"> <span class="_ _a"> </span><span class="ls1">17</span> </span></span></span></div><div class="t m0 x2a h3 y36f ff6 fs0 fc0 sc0 ls0 ws0">października <span class="_ _3"></span>2024 <span class="_ _3"></span>roku, <span class="_ _3"></span>na <span class="_ _3"></span>mocy <span class="_ _3"></span>której <span class="_ _3"></span>Or<span class="_ _3"></span>phée <span class="_ _3"></span>SA udzieliła <span class="_ _4"></span>Spółce <span class="_ _3"></span>pożyczki <span class="_ _3"></span>w <span class="_ _3"></span>kwocie <span class="_ _3"></span>2<span class="_ _3"></span><span class="ff2"> <span class="ls1">000</span> tys.<span class="_ _3"></span> EUR <span class="_ _3"></span>z <span class="_ _3"></span>terminem </span></div><div class="t m0 x2a h3 y370 ff6 fs0 fc0 sc0 ls0 ws0">wymagalności <span class="_ _a"></span><span class="ff2">w <span class="_ _a"></span>dniu <span class="_ _a"></span></span>30 <span class="_ _a"></span>wrześn<span class="_ _3"></span>ia <span class="_ _a"></span>2025 <span class="_ _a"></span>roku <span class="_ _a"></span>i<span class="_ _3"></span><span class="ff2"> <span class="_ _a"></span></span>rocznym <span class="_ _a"></span>oprocentowaniem <span class="_ _a"></span>wynoszącym <span class="_ _a"></span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _a"></span></span>pozost<span class="_ _3"></span>ałym <span class="_ _a"></span>na <span class="_ _a"></span>dzień </div><div class="t m0 x2a h3 y371 ff6 fs0 fc0 sc0 ls0 ws0">bilansowy <span class="_ _4"></span>okresie <span class="_ _13"></span>do <span class="_ _13"></span>terminu <span class="_ _13"></span>wymagalności <span class="_ _13"></span>5,77%. <span class="_ _13"></span>Wykorzystana <span class="_ _13"></span>kwota <span class="_ _13"></span>pożyczki <span class="_ _4"></span>(<span class="_ _3"></span>kapitał) <span class="_ _4"></span>w<span class="_ _3"></span>yniosła <span class="_ _13"></span>na <span class="_ _4"></span>dzień<span class="_ _3"></span> <span class="_ _4"></span>31<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2a h3 y275 ff2 fs0 fc0 sc0 ls0 ws0">grudnia 2024 roku 6<span class="_ _3"></span><span class="ls1">41</span> tys. <span class="ff6">EUR, <span class="_ _3"></span>natomiast na dzień 31<span class="_ _3"></span></span> grudnia 20<span class="_ _3"></span>23 roku 816<span class="_ _3"></span> tys. EUR, </div><div class="t m0 x10 h3 y372 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">umowa <span class="_ _4"></span>z <span class="_ _13"></span>dnia <span class="_ _13"></span>4 <span class="_ _4"></span>wrze<span class="_ _3"></span>śnia <span class="_ _4"></span>2019 <span class="_ _13"></span>roku <span class="_ _13"></span>aneksowana <span class="_ _13"></span>w <span class="_ _4"></span>dniu <span class="_ _13"></span>30 <span class="_ _13"></span>czerwca <span class="_ _4"></span>2021<span class="_ _3"></span> <span class="_ _4"></span>roku, <span class="_ _13"></span>29 <span class="_ _a"></span>września <span class="_ _4"></span>20<span class="_ _3"></span>23 <span class="_ _4"></span>roku <span class="_ _13"></span>oraz<span class="_ _3"></span><span class="ff2"> <span class="_ _4"></span><span class="ls1">17</span> </span></span></span></div><div class="t m0 x2a h3 y373 ff6 fs0 fc0 sc0 ls0 ws0">października <span class="_ _3"></span>2024<span class="_ _3"></span> <span class="_ _3"></span>roku, <span class="_ _4"></span>na <span class="_ _3"></span>mocy <span class="_ _3"></span>której <span class="_ _4"></span>Orphée <span class="_ _3"></span>SA <span class="_ _3"></span>udzieliła <span class="_ _4"></span>Spółce <span class="_ _3"></span>pożyczki <span class="_ _4"></span>w <span class="_ _3"></span>kwocie <span class="_ _3"></span>8<span class="_ _4"></span><span class="ff2"> <span class="ls1">000</span> tys. PLN <span class="_ _3"></span>z <span class="_ _4"></span>terminem </span></div><div class="t m0 x2a h3 y374 ff6 fs0 fc0 sc0 ls0 ws0">wymagalności <span class="_ _a"></span><span class="ff2">w <span class="_ _a"></span>dniu <span class="_ _a"></span></span>30 <span class="_ _a"></span>wrześn<span class="_ _3"></span>ia <span class="_ _a"></span>2025 <span class="_ _a"></span>roku <span class="_ _a"></span>i <span class="_ _a"></span>rocznym <span class="_ _a"> </span>opr<span class="_ _3"></span>ocentowaniem <span class="_ _a"></span>wynoszącym <span class="_ _a"></span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _a"></span></span>pozost<span class="_ _3"></span>ałym <span class="_ _a"></span>na <span class="_ _a"></span>dzień </div><div class="t m0 x2a h3 y111 ff6 fs0 fc0 sc0 ls0 ws0">bilansowy <span class="_ _4"></span>okresie <span class="_ _13"></span>do <span class="_ _13"></span>terminu <span class="_ _13"></span>wymagalności <span class="_ _13"></span>7,66%. <span class="_ _13"></span>Wykorzystana <span class="_ _13"></span>kwota <span class="_ _13"></span>pożyczki <span class="_ _4"></span>(<span class="_ _3"></span>kapitał) <span class="_ _4"></span>w<span class="_ _3"></span>yniosła <span class="_ _13"></span>na <span class="_ _4"></span>dzień<span class="_ _3"></span> <span class="_ _4"></span>31<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2a h3 y375 ff2 fs0 fc0 sc0 ls0 ws0">grudnia 2024 roku <span class="_ _3"></span><span class="ff6 ls1">3 287 tys. PLN i nie uległa zmiani<span class="_ _1"></span>e w stosunku do <span class="ff2 ls0">stanu <span class="ff6">na<span class="_ _3"></span> dzień 31 grudnia 2023<span class="_ _3"></span> roku<span class="_ _3"></span></span>, </span></span></div><div class="t m0 x10 h3 y376 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">umowa <span class="_ _3"></span>z <span class="_ _3"></span>dnia <span class="_ _3"></span>21 <span class="_ _3"></span>mar<span class="_ _3"></span>ca <span class="_ _3"></span>2024 <span class="_ _3"></span>ro<span class="_ _3"></span>ku, <span class="_ _3"></span>na <span class="_ _3"></span>mocy <span class="_ _3"></span>której <span class="_ _4"></span>Orphée <span class="_ _3"></span>SA <span class="_ _3"></span>ud<span class="_ _3"></span>zieliła <span class="_ _3"></span>Spółce <span class="_ _3"></span>pożyc<span class="_ _3"></span>zki <span class="_ _3"></span>w <span class="_ _3"></span>kwocie <span class="_ _4"></span>1<span class="_ _3"></span><span class="ff2"> <span class="ls1">000</span> tys. EU<span class="_ _3"></span>R </span></span></span></div><div class="t m0 x2a h3 y377 ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">terminem <span class="_ _c"> </span>wymagalności <span class="_ _c"> </span></span>w <span class="_ _c"> </span>dniu <span class="_ _c"> </span>20 <span class="_ _c"> </span>marca <span class="_ _c"> </span>2026 <span class="_ _c"> </span>roku <span class="_ _f"> </span>i<span class="_ _3"></span> <span class="_ _c"> </span><span class="ff6">rocznym <span class="_ _c"> </span>oprocentowaniem <span class="_ _c"> </span>wyno<span class="_ _3"></span>szącym <span class="_ _c"> </span>5,40%. </span></div><div class="t m0 x2a h3 y117 ff6 fs0 fc0 sc0 ls0 ws0">Wykorzystana kwota pożycz<span class="_ _3"></span>ki (kapitał) <span class="_ _3"></span>wyniosła na dzień 31 gr<span class="_ _3"></span>udnia 2024 r<span class="_ _3"></span>oku <span class="_ _3"></span><span class="ff2 ls1">610<span class="ls0"> tys. EUR.<span class="_ _3"></span> </span></span></div><div class="t m0 x2 h3 y378 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>powyższych <span class="_ _1c"> </span>po<span class="_ _3"></span>życzkach <span class="_ _16"> </span>oprocentowanie <span class="_ _16"> </span>na <span class="_ _1c"> </span>dzień <span class="_ _1c"> </span>ich <span class="_ _16"> </span>zawarcia <span class="_ _1c"> </span>zostało<span class="_ _3"></span> <span class="_ _1c"> </span>ustalone <span class="_ _1c"> </span>na<span class="_ _3"></span> <span class="_ _1c"> </span>warun<span class="_ _3"></span>kach <span class="_ _1c"> </span>rynkow<span class="_ _3"></span>ych. </div><div class="t m0 x2 h3 y379 ff6 fs0 fc0 sc0 ls0 ws0">Zabezpieczeniem spłaty poż<span class="_ _3"></span>yczek są<span class="_ _3"></span><span class="ff2"> </span>weksle in blanco wy<span class="_ _3"></span>stawione pr<span class="_ _3"></span>zez pożyczkobiorcę.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y37a ff5 fs0 fc0 sc0 ls1 ws0">13.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">I<span class="ff7">nformacje <span class="_ _13"></span>o <span class="_ _13"></span>udzielonych <span class="_ _13"></span>w <span class="_ _13"></span>danym <span class="_ _13"></span>roku <span class="_ _13"></span>obrotowym <span class="_ _13"></span>pożyczkach, <span class="_ _13"></span>w <span class="_ _13"></span>tym <span class="_ _13"></span>udziel<span class="_ _3"></span>onych <span class="_ _4"></span>po<span class="_ _3"></span>dmiotom <span class="_ _13"></span>powiązanym </span></span></span></div><div class="t m0 x10 h5 y37b ff5 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> CORMAY <span class="_ _13"></span>S.A. <span class="_ _4"></span><span class="ff7">z<span class="_ _3"></span> <span class="_ _4"></span>podan<span class="_ _3"></span>iem <span class="_ _4"></span>co <span class="_ _4"></span>n<span class="_ _3"></span>ajmniej <span class="_ _4"></span>ich<span class="_ _3"></span> <span class="_ _4"></span>kwoty, <span class="_ _13"></span>rodzaju <span class="_ _4"></span>i <span class="_ _4"></span>wysoko<span class="_ _3"></span>ści <span class="_ _4"></span>stopy <span class="_ _13"></span>procento<span class="_ _3"></span>wej, <span class="_ _4"></span>waluty <span class="_ _4"></span>i <span class="_ _4"></span>ter<span class="_ _3"></span>minu </span></span></div><div class="t m0 x10 h5 y37c ff7 fs0 fc0 sc0 ls0 ws0">wymagalnośc<span class="_ _3"></span>i<span class="ff5"> </span></div><div class="t m0 x2 h3 y37d ff2 fs0 fc0 sc0 ls0 ws0">PZ CORMAY<span class="ff6">S.A. nie udzielała<span class="_ _3"></span></span> w <span class="_ _3"></span><span class="ls1">20</span>24 roku <span class="ff6">żadnych po<span class="_ _3"></span>życzek. <span class="_ _3"></span></span> </div><div class="t m0 x2 h5 y37e ff5 fs0 fc0 sc0 ls1 ws0">14.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">Informacje <span class="_ _f"> </span>o <span class="_ _15"> </span>udzielo<span class="_ _3"></span>nych <span class="_ _15"> </span>i <span class="_ _f"> </span>otrzymanych <span class="_ _f"> </span>w <span class="_ _15"> </span>dan<span class="_ _3"></span>ym <span class="_ _15"> </span>roku <span class="_ _f"> </span>obrotowym <span class="_ _c"> </span><span class="ff7">poręczeniach <span class="_ _15"> </span>i <span class="_ _f"> </span>gwarancjach, <span class="_ _f"> </span>w</span> <span class="_ _f"> </span>tym </span></span></div><div class="t m0 x10 h5 y37f ff7 fs0 fc0 sc0 ls0 ws0">udzielonych pod<span class="_ _3"></span>miotom powiązanym <span class="_ _3"></span><span class="ff5">PZ CORMA<span class="_ _3"></span>Y S.A. </span></div><div class="t m0 x2 h3 y380 ff6 fs0 fc0 sc0 ls0 ws0">Santander Bank Polska S.A. na zlecenie PZ CORMAY S.A. wystawił gwarancję zabezpieczającą wywiązanie się przez nią ze </div><div class="t m0 x2 h3 y381 ff6 fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _4"></span>wynikających <span class="_ _13"></span>z <span class="_ _4"></span>umowy <span class="_ _4"></span>najmu. <span class="_ _4"></span>War<span class="_ _3"></span>tość <span class="_ _4"></span>gwarancji <span class="_ _4"></span>to <span class="_ _4"></span>13 <span class="_ _4"></span>tys. <span class="_ _13"></span>EUR. <span class="_ _4"></span>Gwarancja <span class="_ _4"></span>obowiązywała <span class="_ _13"></span>do <span class="_ _4"></span>dnia <span class="_ _4"></span>2 <span class="_ _4"></span>stycznia </div><div class="t m0 x2 h3 y382 ff2 fs0 fc0 sc0 ls0 ws0">2025 roku i do tego dnia<span class="_ _3"></span> <span class="ff6">nie została zr<span class="_ _3"></span>ealizowana.<span class="_ _3"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf17" class="pf w0 h0" ><div class="pc pc17 w0 h0"><img class="bi xb y383 w6 h2a" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">23<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y72 ff5 fs0 fc0 sc0 ls1 ws0">15.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">W <span class="_ _c"> </span><span class="ff7">przypadku<span class="_ _3"></span> <span class="_ _c"> </span>emisji <span class="_ _c"> </span>papier<span class="_ _3"></span>ów <span class="_ _c"> </span>wartościo<span class="_ _3"></span>wych <span class="_ _c"> </span>w <span class="_ _c"> </span>okr<span class="_ _3"></span>esie <span class="_ _c"> </span>objętym <span class="_ _20"> </span>raportem <span class="_ _20"> </span></span>- <span class="_ _c"> </span>opis <span class="_ _20"> </span>wykorzystania <span class="_ _c"> </span>przez </span></span></div><div class="t m0 x10 h5 y73 ff5 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> CORMAY <span class="_ _3"></span>S.A. <span class="ff7">wpływów z e<span class="_ _3"></span>misji do ch<span class="_ _3"></span>wili sporządzenia sprawo<span class="_ _3"></span>zdania z działaln<span class="_ _3"></span>ości<span class="_ _3"></span></span> </span></div><div class="t m0 x2 h3 ya5 ff2 fs0 fc0 sc0 ls0 ws0">W 2024 roku <span class="ff6">Spółka n<span class="_ _3"></span>ie emitowała papier<span class="_ _3"></span>ów wartościowych.<span class="_ _3"></span></span> </div><div class="t m0 x2 h5 y5 ff5 fs0 fc0 sc0 ls1 ws0">16.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">O<span class="ff7">bjaśnienie <span class="_ _23"> </span>różnic <span class="_ _23"> </span>pomiędzy <span class="_ _23"> </span>wynikami <span class="_ _23"> </span>finansowymi <span class="_ _23"> </span>wykazanymi <span class="_ _23"> </span>w <span class="_ _23"> </span>raporcie <span class="_ _23"> </span>rocznym <span class="_ _23"> </span>a <span class="_ _21"> </span>wcześn<span class="_ _3"></span>iej </span></span></span></div><div class="t m0 x10 h5 y6 ff7 fs0 fc0 sc0 ls0 ws0">publikowanym<span class="_ _3"></span>i prognozami wyników na d<span class="_ _3"></span>any rok<span class="ff5"> </span></div><div class="t m0 x2 h3 y384 ff2 fs0 fc0 sc0 ls0 ws0">PZ CORMAY S.A. nie <span class="_ _3"></span><span class="ff6">publikowała p<span class="_ _3"></span>rognoz finansowych na 20<span class="_ _3"></span></span>24 r<span class="_ _3"></span>ok. </div><div class="t m0 x2 h5 y385 ff5 fs0 fc0 sc0 ls1 ws0">17.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff7">Ocena, <span class="_ _10"></span>wraz z <span class="_ _9"></span>jej <span class="_ _1"></span>uzasadnieniem, <span class="_ _10"></span>zar<span class="_ _3"></span>ządzania <span class="_ _1"></span>zasobami <span class="_ _10"></span>finansowymi, z <span class="_ _9"></span>uwzg<span class="_ _3"></span>lędnieniem <span class="_ _1"></span>zdolności <span class="_ _10"></span>wywiązywania </span></span></div><div class="t m0 x10 h5 y386 ff7 fs0 fc0 sc0 ls0 ws0">się z zaciągniętych zobowiązań oraz określenie ewent<span class="_ _3"></span>ualnych zagrożeń i działań, jakie PZ CORMAY S.A. podjęła </div><div class="t m0 x10 h5 y387 ff7 fs0 fc0 sc0 ls0 ws0">lub zamierza p<span class="_ _3"></span>odjąć w celu przeciwdziała<span class="_ _3"></span>nia t<span class="_ _3"></span>ym zagrożen<span class="_ _3"></span>iom<span class="ff5"> </span></div><div class="t m0 x2 h3 y388 ff2 fs0 fc0 sc0 ls1 ws0">17.1.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff6">Zarządzanie ryzykiem kur<span class="_ _3"></span>sowym <span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y389 ff6 fs0 fc0 sc0 ls0 ws0">Spółka realizuje <span class="_ _10"></span>przeważającą część swoich <span class="_ _1"></span>przychodów ze <span class="_ _10"></span>sprzed<span class="_ _3"></span>aży na <span class="_ _10"></span>rynkach<span class="_ _3"></span> zagranicznych. <span class="_ _10"></span>T<span class="_ _3"></span>ym samym <span class="_ _10"></span>Spółka osiąga </div><div class="t m0 x2 h3 y38a ff6 fs0 fc0 sc0 ls0 ws0">istotną <span class="_ _13"></span>część <span class="_ _a"></span>swoich <span class="_ _13"></span>prz<span class="_ _3"></span>ychodów <span class="_ _a"></span>w <span class="_ _13"></span>walutach <span class="_ _a"></span>obcych. <span class="_ _a"></span>Jednocześnie <span class="_ _13"></span>Spółka<span class="_ _3"></span> <span class="_ _13"></span>pozysku<span class="_ _3"></span>je <span class="_ _13"></span>więk<span class="_ _3"></span>szość <span class="_ _a"></span>materiałów <span class="_ _13"></span>do <span class="_ _a"></span>produkcji </div><div class="t m0 x2 h3 y38b ff6 fs0 fc0 sc0 ls0 ws0">odczynników <span class="_ _a"></span>do <span class="_ _a"></span>badań <span class="_ _13"></span>lab<span class="_ _3"></span>orator<span class="_ _3"></span>yjnych <span class="_ _a"></span>oraz <span class="_ _a"></span>towarów <span class="_ _a"></span>na <span class="_ _13"></span>ryn<span class="_ _3"></span>kach <span class="_ _a"></span>zagranicznych,<span class="_ _3"></span> <span class="_ _a"></span>realizując <span class="_ _a"></span>płatności <span class="_ _a"></span>za <span class="_ _13"></span>po<span class="_ _3"></span>wyższe <span class="_ _a"></span>towary </div><div class="t m0 x2 h3 y38c ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">materiały <span class="_ _a"></span>również <span class="_ _a"></span>w <span class="_ _13"></span>istotnej <span class="_ _a"></span>mi<span class="_ _3"></span>erze <span class="_ _a"></span>w <span class="_ _13"></span>walutach <span class="_ _a"></span>obcych. <span class="_ _a"></span>Istotna<span class="_ _3"></span> <span class="_ _a"></span>sprzedaż <span class="_ _13"></span>jak <span class="_ _a"></span>i <span class="_ _a"></span>zakupy <span class="_ _a"></span>w <span class="_ _a"></span>walutach <span class="_ _a"></span>narażają <span class="_ _a"></span>więc <span class="_ _a"></span>Spółkę </span></div><div class="t m0 x2 h3 y4f ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">ryzyko zmian kursów <span class="_ _3"></span>walut.</span> </span></div><div class="t m0 x2 h3 y50 ff6 fs0 fc0 sc0 ls0 ws0">Należy jedn<span class="_ _3"></span>ak mie<span class="_ _3"></span>ć na<span class="_ _3"></span> uwadze,<span class="_ _3"></span> i<span class="_ _3"></span>ż znaczna<span class="_ _3"></span> część<span class="_ _3"></span> ryzyka<span class="_ _3"></span> kursowe<span class="_ _3"></span>go związanego<span class="_ _3"></span> ze<span class="_ _3"></span> spr<span class="_ _3"></span>zedażą <span class="_ _3"></span>jest <span class="_ _3"></span>zminimalizowana <span class="_ _3"></span>faktem </div><div class="t m0 x2 h3 y26e ff6 fs0 fc0 sc0 ls0 ws0">dokonywania zakupów również w <span class="_ _1"></span>walutach obcych. <span class="_ _1"></span>Dodatkowo osiągane przez Spółkę <span class="_ _1"></span>przychody ze sprzedaży nie <span class="_ _1"></span>bazują na </div><div class="t m0 x2 h3 y38d ff6 fs0 fc0 sc0 ls0 ws0">umowach <span class="_ _4"></span>o <span class="_ _13"></span>charakterze <span class="_ _13"></span>dług<span class="_ _3"></span>oterminowym, <span class="_ _4"></span>co <span class="_ _13"></span>pozwala <span class="_ _13"></span>na <span class="_ _4"></span>m<span class="_ _3"></span>odyfikację <span class="_ _4"></span>polityki <span class="_ _13"></span>cenowej <span class="_ _13"></span>w <span class="_ _4"></span>przypad<span class="_ _3"></span>ku <span class="_ _13"></span>niekorzystnych <span class="_ _4"></span>zm<span class="_ _3"></span>ian </div><div class="t m0 x2 h3 y38e ff6 fs0 fc0 sc0 ls0 ws0">kursów walut.<span class="ff2"> </span></div><div class="t m0 x2 h3 y38f ff6 fs0 fc0 sc0 ls0 ws0">W  2024  oraz  2023  roku  Spółka  nie <span class="_ _15"> </span>była  stroną  żadnych  transakcji  dotyczących  instrum<span class="_ _3"></span>entów  finansowych  służących<span class="_ _3"></span> </div><div class="t m0 x2 h3 y390 ff6 fs0 fc0 sc0 ls0 ws0">zabezpieczaniu <span class="_ _d"> </span>ryzyka  kursowego <span class="_ _d"> </span>(np.  opcje <span class="_ _d"> </span>walutowe, <span class="_ _d"> </span>kontrakty  forward, <span class="_ _d"> </span>kontrakty <span class="_ _d"> </span>swap).  Spółka <span class="_ _d"> </span>stosuje <span class="_ _d"> </span>w <span class="_ _d"> </span>możliwej<span class="_ _3"></span> </div><div class="t m0 x2 h3 y87 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">osiągnięcia skali hedging n<span class="_ _3"></span></span>aturalny r<span class="_ _3"></span>yzyka kursowego.<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y391 ff6 fs0 fc0 sc0 ls0 ws0">Poniższa <span class="_ _15"> </span>tabela <span class="_ _f"> </span>przedstawia <span class="_ _f"> </span>wrażliwość <span class="_ _15"> </span>w<span class="_ _3"></span>yniku <span class="_ _15"> </span>finanso<span class="_ _3"></span>wego <span class="_ _f"> </span>brutto <span class="_ _15"> </span>przy <span class="_ _f"> </span>założeniu, <span class="_ _15"> </span>że <span class="_ _15"> </span>kursy<span class="_ _3"></span> <span class="_ _15"> </span>walutowe <span class="_ _f"> </span>mogą <span class="_ _15"> </span>spaś<span class="_ _3"></span>ć </div><div class="t m0 x2 h3 y89 ff2 fs0 fc0 sc0 ls0 ws0">lub <span class="ff6">wzrosnąć <span class="_ _a"></span>o <span class="_ _a"></span>5%. <span class="_ _a"></span>Podane <span class="_ _a"></span>w <span class="_ _a"></span>tabelach<span class="_ _3"></span> <span class="_ _a"></span>liczby <span class="_ _a"></span>wyrażone <span class="_ _a"></span>są <span class="_ _a"></span>w <span class="_ _a"></span>tysiącach <span class="_ _a"></span>jednostki <span class="_ _a"></span>waluty. <span class="_ _a"></span>Wpływ<span class="_ _3"></span> <span class="_ _a"></span>na <span class="_ _a"></span>wynik <span class="_ _a"></span>jest <span class="_ _a"></span>wyrażony </span></div><div class="t m0 x2 h3 y8a ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">tysiącach PLN.</span> </div></div><div class="c x2 y392 w23 h2b"><div class="t m0 x11 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 2024<span class="_ _1"></span> </div></div><div class="c x45 y392 w24 h2b"><div class="t m0 x46 h11 yd6 ff7 fs3 fc2 sc0 ls0 ws0">Łącznie<span class="ff5"> </span></div></div><div class="c x47 y392 w25 h2b"><div class="t m0 x48 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">EUR </div></div><div class="c x49 y392 w26 h2b"><div class="t m0 x48 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">USD </div></div><div class="c x4a y392 w27 h2b"><div class="t m0 x4b h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">JPY </div></div><div class="c x4c y392 w28 h2b"><div class="t m0 x48 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">GBP </div></div><div class="c x2 y393 w23 h12"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Należności z tytuł<span class="_ _1"></span>u dostaw i usłu<span class="_ _1"></span>g<span class="ff5"> </span></div></div><div class="c x45 y393 w24 h12"><div class="t m0 x4d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y393 w25 h12"><div class="t m0 x4d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y393 w26 h12"><div class="t m0 x4d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y393 w27 h12"><div class="t m0 x4d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4c y393 w28 h12"><div class="t m0 x4d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y394 w23 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">w walucie (w tys.)<span class="_ _1"></span> </div></div><div class="c x45 y394 w24 h12"><div class="t m0 x39 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">n/d </div></div><div class="c x47 y394 w25 h12"><div class="t m0 x4e h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">675 </div></div><div class="c x49 y394 w26 h12"><div class="t m0 x4e h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">176 </div></div><div class="c x4a y394 w27 h12"><div class="t m0 x36 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4c y394 w28 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">14<span class="ls0"> </span></div></div><div class="c x2 y209 w23 h12"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 lsf ws0">w <span class="ls0">tys. PLN<span class="_ _1"></span> </span></div></div><div class="c x45 y209 w24 h12"><div class="t m0 x50 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">3 678 </div></div><div class="c x47 y209 w25 h12"><div class="t m0 x50 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">2 884 </div></div><div class="c x49 y209 w26 h12"><div class="t m0 x4e h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">722 </div></div><div class="c x4a y209 w27 h12"><div class="t m0 x36 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4c y209 w28 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">72<span class="ls0"> </span></div></div><div class="c x2 y395 w23 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- wzrost kursu o 5% </span></div></div><div class="c x45 y395 w24 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">184 </div></div><div class="c x47 y395 w25 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">144 </div></div><div class="c x49 y395 w26 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">36<span class="ls0"> </span></div></div><div class="c x4a y395 w27 h12"><div class="t m0 x36 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4c y395 w28 h12"><div class="t m0 x51 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c x2 y396 w23 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- spadek kursu o 5% </span></div></div><div class="c x45 y396 w24 h12"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(184) </div></div><div class="c x47 y396 w25 h12"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(144) </div></div><div class="c x49 y396 w26 h12"><div class="t m0 x52 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(36) </div></div><div class="c x4a y396 w27 h12"><div class="t m0 x36 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4c y396 w28 h12"><div class="t m0 x53 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(4) </div></div><div class="c x2 y259 w23 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _1"></span>ułu dostaw i usłu<span class="_ _1"></span>g<span class="ff5"> </span></div></div><div class="c x45 y259 w24 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y259 w25 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y259 w26 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y259 w27 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4c y259 w28 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y397 w23 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">w walucie (w tys.)<span class="_ _1"></span> </div></div><div class="c x45 y397 w24 h12"><div class="t m0 x39 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">n/d </div></div><div class="c x47 y397 w25 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">479 </div></div><div class="c x49 y397 w26 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">488 </div></div><div class="c x4a y397 w27 h12"><div class="t m0 x41 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">22 766 </div></div><div class="c x4c y397 w28 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">14<span class="ls0"> </span></div></div><div class="c x2 y398 w23 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 lsf ws0">w <span class="ls0">tys. PLN<span class="_ _1"></span> </span></div></div><div class="c x45 y398 w24 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">4 716 </div></div><div class="c x47 y398 w25 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">2 047 </div></div><div class="c x49 y398 w26 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">2 001 </div></div><div class="c x4a y398 w27 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">596 </div></div><div class="c x4c y398 w28 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">72<span class="ls0"> </span></div></div><div class="c x2 y399 w23 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- wzrost kursu o 5% </span></div></div><div class="c x45 y399 w24 h12"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(236) </div></div><div class="c x47 y399 w25 h12"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(102) </div></div><div class="c x49 y399 w26 h12"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(100) </div></div><div class="c x4a y399 w27 h12"><div class="t m0 x52 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(30) </div></div><div class="c x4c y399 w28 h12"><div class="t m0 x53 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(4) </div></div><div class="c x2 y39a w23 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- spadek kursu o 5% </span></div></div><div class="c x45 y39a w24 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">236 </div></div><div class="c x47 y39a w25 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">102 </div></div><div class="c x49 y39a w26 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">100 </div></div><div class="c x4a y39a w27 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">30<span class="ls0"> </span></div></div><div class="c x4c y39a w28 h12"><div class="t m0 x51 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c x2 y39b w23 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Łączna ekspozycj<span class="_ _1"></span>a na ryzyko kur<span class="_ _1"></span>sowe netto<span class="ff5"> </span></div></div><div class="c x45 y39b w24 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y39b w25 h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y39b w26 h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y39b w27 h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4c y39b w28 h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y39c w23 h2b"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Rozrachunki w tys. <span class="_ _1"></span>PLN </div></div><div class="c x45 y39c w24 h2b"><div class="t m0 x2e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(1 038) </div></div><div class="c x47 y39c w25 h2b"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">837 </div></div><div class="c x49 y39c w26 h2b"><div class="t m0 x2e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(1 279) </div></div><div class="c x4a y39c w27 h2b"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(596) </div></div><div class="c x4c y39c w28 h2b"><div class="t m0 x36 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 y39d w23 h12"><div class="t m0 x11 hd yd9 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- wzrost kursu o 5% </span></div></div><div class="c x45 y39d w24 h12"><div class="t m0 x52 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(52) </div></div><div class="c x47 y39d w25 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">42<span class="ls0"> </span></div></div><div class="c x49 y39d w26 h12"><div class="t m0 x52 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(64) </div></div><div class="c x4a y39d w27 h12"><div class="t m0 x52 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(30) </div></div><div class="c x4c y39d w28 h12"><div class="t m0 x36 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 y39e w23 h12"><div class="t m0 x11 hd yd9 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- spadek kursu o <span class="ls8">5%<span class="_ _1"></span><span class="ls0"> </span></span></span></div></div><div class="c x45 y39e w24 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">52<span class="ls0"> </span></div></div><div class="c x47 y39e w25 h12"><div class="t m0 x52 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(42) </div></div><div class="c x49 y39e w26 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">64<span class="ls0"> </span></div></div><div class="c x4a y39e w27 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">30<span class="ls0"> </span></div></div><div class="c x4c y39e w28 h12"><div class="t m0 x36 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 he y39f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y3a0 w23 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x45 y3a0 w24 h12"><div class="t m0 x46 h11 yd6 ff7 fs3 fc2 sc0 ls0 ws0">Łącznie<span class="ff2"> </span></div></div><div class="c x47 y3a0 w25 h12"><div class="t m0 x48 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">EUR<span class="ff2"> </span></div></div><div class="c x49 y3a0 w26 h12"><div class="t m0 x48 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">USD<span class="ff2"> </span></div></div><div class="c x4a y3a0 w27 h12"><div class="t m0 x4b h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">JPY<span class="ff2"> </span></div></div><div class="c x4c y3a0 w28 h12"><div class="t m0 x48 h11 yd6 ff5 fs3 fc2 sc0 ls0 ws0">GBP<span class="ff2"> </span></div></div><div class="c x2 y3a1 w23 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Należności z tytuł<span class="_ _1"></span>u dostaw i usłu<span class="_ _1"></span>g<span class="ff5"> </span></div></div><div class="c x45 y3a1 w24 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y3a1 w25 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y3a1 w26 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y3a1 w27 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4c y3a1 w28 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y3a2 w23 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">w walucie (w tys.)<span class="_ _1"></span> </div></div><div class="c x45 y3a2 w24 h12"><div class="t m0 x39 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">n/d </div></div><div class="c x47 y3a2 w25 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">533 </div></div><div class="c x49 y3a2 w26 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">199 </div></div><div class="c x4a y3a2 w27 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">1 226 </div></div><div class="c x4c y3a2 w28 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">13<span class="ls0"> </span></div></div><div class="c x2 y3a3 w23 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 lsf ws0">w <span class="ls0">tys. PLN <span class="_ _1"></span> </span></div></div><div class="c x45 y3a3 w24 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">3 199 </div></div><div class="c x47 y3a3 w25 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">2 317 </div></div><div class="c x49 y3a3 w26 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">783 </div></div><div class="c x4a y3a3 w27 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">34<span class="ls0"> </span></div></div><div class="c x4c y3a3 w28 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">65<span class="ls0"> </span></div></div><div class="c x2 y3a4 w23 h12"><div class="t m0 x11 hd y317 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- wzrost kursu o 5% </span></div></div><div class="c x45 y3a4 w24 h12"><div class="t m0 x4e h11 y317 ff5 fs3 fc0 sc0 ls0 ws0">160 </div></div><div class="c x47 y3a4 w25 h12"><div class="t m0 x4e h11 y317 ff5 fs3 fc0 sc0 ls0 ws0">116 </div></div><div class="c x49 y3a4 w26 h12"><div class="t m0 x4f h11 y317 ff5 fs3 fc0 sc0 ls8 ws0">39<span class="ls0"> </span></div></div><div class="c x4a y3a4 w27 h12"><div class="t m0 x51 h11 y317 ff5 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c x4c y3a4 w28 h12"><div class="t m0 x51 h11 y317 ff5 fs3 fc0 sc0 ls0 ws0">3 </div></div><div class="c x2 y3a5 w23 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- spadek kursu o 5% </span></div></div><div class="c x45 y3a5 w24 h12"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(160) </div></div><div class="c x47 y3a5 w25 h12"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(116) </div></div><div class="c x49 y3a5 w26 h12"><div class="t m0 x52 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(39) </div></div><div class="c x4a y3a5 w27 h12"><div class="t m0 x53 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(2) </div></div><div class="c x4c y3a5 w28 h12"><div class="t m0 x53 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(3) </div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi xb y3a6 w6 h2c" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">24<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y31a w23 h14"><div class="t m0 x11 h11 ydd ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 2023<span class="_ _1"></span> </div></div><div class="c x45 y31a w24 h14"><div class="t m0 x46 h11 ydd ff7 fs3 fc2 sc0 ls0 ws0">Łącznie<span class="ff2"> </span></div></div><div class="c x47 y31a w25 h14"><div class="t m0 x48 h11 ydd ff5 fs3 fc2 sc0 ls0 ws0">EUR<span class="ff2"> </span></div></div><div class="c x49 y31a w26 h14"><div class="t m0 x48 h11 ydd ff5 fs3 fc2 sc0 ls0 ws0">USD<span class="ff2"> </span></div></div><div class="c x4a y31a w27 h14"><div class="t m0 x4b h11 ydd ff5 fs3 fc2 sc0 ls0 ws0">JPY<span class="ff2"> </span></div></div><div class="c x4c y31a w28 h14"><div class="t m0 x48 h11 ydd ff5 fs3 fc2 sc0 ls0 ws0">GBP<span class="ff2"> </span></div></div><div class="c x2 y31c w23 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _1"></span>ułu dostaw i usłu<span class="_ _1"></span>g<span class="ff5"> </span></div></div><div class="c x45 y31c w24 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y31c w25 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y31c w26 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y31c w27 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4c y31c w28 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y31d w23 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">w walucie (w tys.)<span class="_ _1"></span> </div></div><div class="c x45 y31d w24 h12"><div class="t m0 x39 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">n/d </div></div><div class="c x47 y31d w25 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">329 </div></div><div class="c x49 y31d w26 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">288 </div></div><div class="c x4a y31d w27 h12"><div class="t m0 x41 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">14 100 </div></div><div class="c x4c y31d w28 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">16<span class="ls0"> </span></div></div><div class="c x2 y3a7 w23 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 lsf ws0">w <span class="ls0">tys. PLN<span class="_ _1"></span> </span></div></div><div class="c x45 y3a7 w24 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">3 034 </div></div><div class="c x47 y3a7 w25 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">1 430 </div></div><div class="c x49 y3a7 w26 h12"><div class="t m0 x50 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">1 133 </div></div><div class="c x4a y3a7 w27 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">391 </div></div><div class="c x4c y3a7 w28 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">80<span class="ls0"> </span></div></div><div class="c x2 y6 w23 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- wzrost kursu o 5% </span></div></div><div class="c x45 y6 w24 h12"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(153) </div></div><div class="c x47 y6 w25 h12"><div class="t m0 x52 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(72) </div></div><div class="c x49 y6 w26 h12"><div class="t m0 x52 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(57) </div></div><div class="c x4a y6 w27 h12"><div class="t m0 x52 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(20) </div></div><div class="c x4c y6 w28 h12"><div class="t m0 x53 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(4) </div></div><div class="c x2 y3a8 w23 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- spadek kursu o 5% </span></div></div><div class="c x45 y3a8 w24 h12"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">153 </div></div><div class="c x47 y3a8 w25 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">72<span class="ls0"> </span></div></div><div class="c x49 y3a8 w26 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">57<span class="ls0"> </span></div></div><div class="c x4a y3a8 w27 h12"><div class="t m0 x4f h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">20<span class="ls0"> </span></div></div><div class="c x4c y3a8 w28 h12"><div class="t m0 x51 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">4 </div></div><div class="c x2 y3a9 w23 h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Łączna ekspozycj<span class="_ _1"></span>a na ryzyko kur<span class="_ _1"></span>sowe netto<span class="ff5"> </span></div></div><div class="c x45 y3a9 w24 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y3a9 w25 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y3a9 w26 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y3a9 w27 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4c y3a9 w28 h12"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y3aa w23 h27"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">Rozrachunki w tys. <span class="_ _1"></span>PLN </div></div><div class="c x45 y3aa w24 h27"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">165 </div></div><div class="c x47 y3aa w25 h27"><div class="t m0 x4e h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">887 </div></div><div class="c x49 y3aa w26 h27"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(350) </div></div><div class="c x4a y3aa w27 h27"><div class="t m0 x2c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(357) </div></div><div class="c x4c y3aa w28 h27"><div class="t m0 x52 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">(15) </div></div><div class="c x2 y3ab w23 h12"><div class="t m0 x11 hd yd9 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- wzrost kursu o 5% </span></div></div><div class="c x45 y3ab w24 h12"><div class="t m0 x51 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">7 </div></div><div class="c x47 y3ab w25 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">44<span class="ls0"> </span></div></div><div class="c x49 y3ab w26 h12"><div class="t m0 x52 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(18) </div></div><div class="c x4a y3ab w27 h12"><div class="t m0 x52 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(18) </div></div><div class="c x4c y3ab w28 h12"><div class="t m0 x53 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(1) </div></div><div class="c x2 y3ac w23 h12"><div class="t m0 x11 hd yd9 ff6 fs3 fc0 sc0 ls0 ws0">wpływy na wynik fin<span class="_ _1"></span>ansowy brutt<span class="_ _1"></span>o <span class="ff2">- spadek kursu o 5% </span></div></div><div class="c x45 y3ac w24 h12"><div class="t m0 x53 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(7) </div></div><div class="c x47 y3ac w25 h12"><div class="t m0 x52 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(44) </div></div><div class="c x49 y3ac w26 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">18<span class="ls0"> </span></div></div><div class="c x4a y3ac w27 h12"><div class="t m0 x4f h11 yd9 ff5 fs3 fc0 sc0 ls8 ws0">18<span class="ls0"> </span></div></div><div class="c x4c y3ac w28 h12"><div class="t m0 x51 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y3ad ff6 fs0 fc0 sc0 ls0 ws0">Różnica <span class="_ _b"> </span>pomiędzy <span class="_ _b"> </span>kwotą <span class="_ _d"> </span>należności <span class="_ _b"> </span>i <span class="_ _b"> </span>zobowiązań<span class="_ _3"></span> <span class="_ _b"> </span>wykazanych <span class="_ _d"> </span>w <span class="_ _b"> </span>tabelach, <span class="_ _b"> </span>a <span class="_ _d"> </span>kwotą <span class="_ _b"> </span>należności <span class="_ _b"> </span>i <span class="_ _d"> </span>zobowiązań <span class="_ _b"> </span>wykazaną </div><div class="t m0 x2 h3 y3ae ff2 fs0 fc0 sc0 ls0 ws0">w sprawozdaniu z sytuacji finans<span class="_ _3"></span>owej, jest wynikiem <span class="ff6">nieujmowania<span class="_ _3"></span> w obliczeniach ryzyka walutowego zobowiązań<span class="_ _3"></span> w polskich </span></div><div class="t m0 x2 h3 y3af ff6 fs0 fc0 sc0 ls0 ws0">złotych.<span class="ff2"> </span></div><div class="t m0 x2 h3 y3b0 ff2 fs0 fc0 sc0 ls1 ws0">17.2.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff6">Zarządzanie ryzykiem stóp pr<span class="_ _3"></span>ocentowych <span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y3b1 ff6 fs0 fc0 sc0 ls0 ws0">Narażenie <span class="_ _b"> </span>Spółki <span class="_ _b"> </span>na <span class="_ _b"> </span>ryzyko <span class="_ _d"> </span>wywołane <span class="_ _a"> </span>zmiana<span class="_ _3"></span>mi <span class="_ _b"> </span>stóp <span class="_ _b"> </span>procento<span class="_ _3"></span>wych <span class="_ _b"> </span>dotyczy <span class="_ _b"> </span>przede <span class="_ _b"> </span>wszyst<span class="_ _3"></span>kim <span class="_ _b"> </span>zobowiązań<span class="_ _3"></span> <span class="_ _b"> </span>finansowych </div><div class="t m0 x2 h3 y3b2 ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">tytułu  leasingów  –<span class="_ _3"></span></span>  <span class="ff6">oprocento<span class="_ _3"></span>wanie  leasingów  jest<span class="_ _3"></span>  zmienne. <span class="_ _15"> </span>W  przypadku  zobowiązań <span class="_ _15"> </span>z  tytułu  pożyczek  grup<span class="_ _3"></span>owych </span></div><div class="t m0 x2 h3 y3b3 ff6 fs0 fc0 sc0 ls0 ws0">oprocentowanie jest stałe.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3b4 ff6 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>gromadzi<span class="_ _3"></span> <span class="_ _3"></span>i <span class="_ _3"></span>an<span class="_ _3"></span>alizuje <span class="_ _3"></span>bie<span class="_ _3"></span>żące <span class="_ _4"></span>informacje <span class="_ _3"></span>z<span class="_ _3"></span> <span class="_ _3"></span>rynku <span class="_ _4"></span>na <span class="_ _3"></span>temat <span class="_ _4"></span>aktualnej <span class="_ _4"></span>ekspozycji <span class="_ _4"></span>na <span class="_ _3"></span>ryzyko<span class="_ _3"></span> <span class="_ _3"></span>z<span class="_ _3"></span>miany <span class="_ _3"></span>stóp <span class="_ _4"></span>procentowych. </div><div class="t m0 x2 h3 y3b5 ff6 fs0 fc0 sc0 ls0 ws0">Niepewność co<span class="_ _3"></span> do <span class="_ _3"></span>przyszłego po<span class="_ _3"></span>ziomu <span class="_ _3"></span>stóp procento<span class="_ _3"></span>wych, a <span class="_ _3"></span>w ko<span class="_ _3"></span>nsekwencji do<span class="_ _3"></span> <span class="_ _3"></span>wysokości pr<span class="_ _3"></span>zyszłych <span class="_ _3"></span>kosztów f<span class="_ _3"></span>inansowych </div><div class="t m0 x2 h3 y3b6 ff6 fs0 fc0 sc0 ls0 ws0">może stanowić utrud<span class="ff2">nienie <span class="_ _3"></span>w procesie podejmo<span class="_ _3"></span>wania decyzji in<span class="_ _3"></span>westycyjnych.<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y3b7 ff6 fs0 fc0 sc0 ls0 ws0">Głównym celem <span class="_ _3"></span>zarządzania <span class="_ _3"></span>ryzy<span class="_ _3"></span>kiem stopy <span class="_ _3"></span>procentowej <span class="_ _3"></span>jest <span class="_ _3"></span>zabezpiecza<span class="_ _3"></span>nie kosztó<span class="_ _3"></span>w odsetkow<span class="_ _3"></span>ych <span class="_ _3"></span>przed ich <span class="_ _3"></span>zwiększeniem </div><div class="t m0 x2 h3 y3b8 ff6 fs0 fc0 sc0 ls0 ws0">wskutek <span class="_ _3"></span>wzrostu <span class="_ _4"></span>stóp <span class="_ _3"></span>procento<span class="_ _3"></span>wych. <span class="_ _4"></span>Możliwości <span class="_ _3"></span>zabezpieczen<span class="_ _3"></span>ia <span class="_ _3"></span>r<span class="_ _3"></span>yzyka <span class="_ _3"></span>stopy <span class="_ _3"></span>pr<span class="_ _3"></span>ocentowej <span class="_ _3"></span>są <span class="_ _4"></span>anali<span class="_ _3"></span>zowane <span class="_ _3"></span>i <span class="_ _3"></span>ocenian<span class="_ _3"></span>e <span class="_ _3"></span>przez </div><div class="t m0 x2 h3 y3b9 ff6 fs0 fc0 sc0 ls0 ws0">Spółkę w <span class="_ _10"></span>zależno<span class="_ _3"></span>ści od <span class="_ _10"></span>aktua<span class="_ _3"></span>lnych potrzeb. W <span class="_ _10"></span>okresie objętym niniejszym sprawozdaniem finansowym Spółka <span class="_ _1"></span>nie <span class="_ _1"></span>była stroną </div><div class="t m0 x2 h3 y3ba ff6 fs0 fc0 sc0 ls0 ws0">żadnych <span class="_ _4"></span>tr<span class="_ _3"></span>ansakcji <span class="_ _4"></span>zabezpie<span class="_ _3"></span>czających, <span class="_ _13"></span>w <span class="_ _4"></span>tym<span class="_ _3"></span> <span class="_ _4"></span>nie <span class="_ _13"></span>nabywała <span class="_ _13"></span>instrumen<span class="_ _3"></span>tów <span class="_ _4"></span>pochodn<span class="_ _3"></span>ych <span class="_ _4"></span>w <span class="_ _13"></span>celu <span class="_ _4"></span>za<span class="_ _3"></span>bezpieczenia <span class="_ _13"></span>ryzyka <span class="_ _13"></span>stopy </div><div class="t m0 x2 h5 y3bb ff2 fs0 fc0 sc0 ls0 ws0">procentowej.<span class="ff5"> </span></div><div class="t m0 x2 h5 y3bc ff7 fs0 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _3"></span>z tytułu kredytów i pożyczek<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y3bd ff6 fs0 fc0 sc0 ls0 ws0">Na dzień<span class="_ _3"></span> 31<span class="_ _3"></span> <span class="_ _3"></span>grudnia <span class="_ _3"></span>2024 <span class="_ _3"></span>roku <span class="_ _3"></span>Spółka posiadała <span class="_ _3"></span>zobowiązania <span class="_ _3"></span>z <span class="_ _3"></span>tytułu <span class="_ _3"></span>pożyczek <span class="_ _4"></span><span class="ff2 ls1">od<span class="ls0"> <span class="_ _3"></span>s</span></span>półki <span class="_ _3"></span>powiąza<span class="_ _3"></span>nej<span class="ff2"> <span class="_ _3"></span></span>Orphée <span class="_ _3"></span>SA<span class="ff2"> <span class="_ _3"></span>w </span>łącznej<span class="_ _3"></span> </div><div class="t m0 x2 h3 y3be ff6 fs0 fc0 sc0 ls0 ws0">wysokości <span class="_ _3"></span><span class="ff2 ls1">10<span class="ls0"> </span>162<span class="ls0"> tys. <span class="_ _3"></span>PLN</span></span>, w<span class="_ _3"></span> <span class="_ _3"></span>części <span class="_ _3"></span>krótkoterminowej <span class="_ _4"></span>w <span class="_ _3"></span>wysokości <span class="_ _3"></span>7<span class="_ _3"></span><span class="ff2"> </span>458 <span class="_ _3"></span>tys. <span class="_ _4"></span>PLN, na<span class="_ _3"></span>tomiast <span class="_ _3"></span>w <span class="_ _3"></span>dług<span class="_ _3"></span>oterminowej <span class="_ _3"></span>2<span class="_ _3"></span><span class="ff2"> 704 <span class="_ _3"></span>tys. </span></div><div class="t m0 x2 h3 y3bf ff2 fs0 fc0 sc0 ls0 ws0">PLN<span class="ff6">, natomiast na dzień <span class="_ _3"></span>31 grudnia 2023 roku<span class="_ _3"></span> 7</span> <span class="ff6">050 tys. PLN<span class="_ _3"></span> (tylko w części <span class="_ _3"></span>krótkoterminowej)<span class="_ _3"></span></span>. </div><div class="t m0 x2 h5 y3c0 ff7 fs0 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _3"></span>z tytułu leasingów<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y3c1 ff6 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _a"></span>dzień <span class="_ _b"> </span>31 <span class="_ _a"></span>grudnia <span class="_ _b"> </span>2024 <span class="_ _b"> </span>roku <span class="_ _b"> </span>zobowiązania <span class="_ _b"> </span>Spółki <span class="_ _a"> </span>z <span class="_ _b"> </span>tytuły <span class="_ _b"> </span>leasingów <span class="_ _b"> </span>wynosiły <span class="_ _a"> </span>5 <span class="_ _b"> </span>960 <span class="_ _b"> </span>tys. <span class="_ _b"> </span>PLN <span class="_ _a"> </span>(4 <span class="_ _b"> </span>229 <span class="_ _a"> </span>tys. <span class="_ _b"> </span>PLN <span class="_ _b"> </span>część </div><div class="t m0 x2 h3 y3c2 ff6 fs0 fc0 sc0 ls0 ws0">długoterminowa oraz 1 731 tys. PLN cześć krótkoterminowa), natomiast na dzień 31 grudnia 2023 roku 5<span class="ff2"> 766 tys. PLN (4 221 </span></div><div class="t m0 x2 h3 y3c3 ff6 fs0 fc0 sc0 ls0 ws0">tys. PLN <span class="_ _1"></span>część długoterminowa oraz 1 545 tys. P<span class="_ _1"></span>LN cześć krótkoterminowa). Umowy leasingowe <span class="_ _1"></span>są oparte o<span class="ff2"> <span class="_ _3"></span>oprocentowanie </span></div><div class="t m0 x2 h3 y335 ff2 fs0 fc0 sc0 ls0 ws0">zmienne.  </div><div class="t m0 x2 h3 y3c4 ff2 fs0 fc0 sc0 ls1 ws0">17.3.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff6">Zarządzanie ryzykiem kred<span class="_ _3"></span>ytowym <span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y3c5 ff6 fs0 fc0 sc0 ls0 ws0">Ryzykiem <span class="_ _3"></span>kred<span class="_ _3"></span>ytowym <span class="_ _4"></span>Spółka <span class="_ _4"></span>zarządza <span class="_ _4"></span>w <span class="_ _4"></span>oparciu <span class="_ _4"></span>o <span class="_ _4"></span>zatwierdzoną <span class="_ _4"></span>politykę <span class="_ _4"></span>udzielania <span class="_ _3"></span>kr<span class="_ _3"></span>edytu <span class="_ _4"></span>kupieckiego. <span class="_ _4"></span>Wszyscy <span class="_ _4"></span>klienci,<span class="_ _3"></span> </div><div class="t m0 x2 h3 y3c6 ff6 fs0 fc0 sc0 ls0 ws0">którzy <span class="_ _4"></span>pr<span class="_ _3"></span>agną <span class="_ _4"></span>kor<span class="_ _3"></span>zystać <span class="_ _4"></span>z <span class="_ _13"></span>kredyt<span class="_ _3"></span>ów <span class="_ _4"></span>kupieckich, <span class="_ _13"></span>podda<span class="_ _3"></span>wani <span class="_ _4"></span>są <span class="_ _13"></span>pr<span class="_ _3"></span>ocedurom <span class="_ _13"></span>wstępnej <span class="_ _4"></span>weryfikac<span class="_ _3"></span>ji. <span class="_ _13"></span>W <span class="_ _4"></span>opar<span class="_ _3"></span>ciu <span class="_ _4"></span>o <span class="_ _13"></span>zatwierdzone </div><div class="t m0 x2 h3 y3c7 ff2 fs0 fc0 sc0 ls0 ws0">kryteria <span class="_ _13"></span>i <span class="_ _4"></span><span class="ff6">zasady<span class="_ _3"></span> <span class="_ _4"></span>pr<span class="_ _3"></span>zyznawane <span class="_ _13"></span>są <span class="_ _13"></span>indywidualne <span class="_ _13"></span>limity <span class="_ _13"></span>kredytowe.<span class="_ _3"></span> <span class="_ _13"></span>Wykorzystanie <span class="_ _13"></span>przyznanych<span class="_ _3"></span> <span class="_ _4"></span>limit<span class="_ _3"></span>ów <span class="_ _4"></span>po<span class="_ _3"></span>dlega <span class="_ _4"></span>r<span class="_ _3"></span>egularnemu </span></div><div class="t m0 x2 h3 y3c8 ff6 fs0 fc0 sc0 ls0 ws0">monitorowaniu <span class="_ _10"></span>i <span class="_ _10"></span>kontrol<span class="_ _3"></span>i. <span class="_ _10"></span>Udzielon<span class="_ _3"></span>e <span class="_ _10"></span>przez <span class="_ _10"></span>Spó<span class="_ _3"></span>łkę <span class="_ _10"></span>kredyty <span class="_ _10"></span>kupieck<span class="_ _3"></span>ie <span class="_ _10"></span>char<span class="_ _3"></span>akteryzują <span class="_ _10"></span>się <span class="_ _10"></span>spo<span class="_ _3"></span>rym <span class="_ _10"></span>zróżnicowaniem<span class="_ _3"></span> <span class="_ _10"></span>i <span class="_ _10"></span>rozproszen<span class="_ _3"></span>iem </div><div class="t m0 x2 h3 y3c9 ff6 fs0 fc0 sc0 ls0 ws0">ryzyka, <span class="_ _13"></span>ponieważ <span class="_ _a"></span>udzielane <span class="_ _13"></span>są <span class="_ _a"></span>zna<span class="_ _3"></span>cznej <span class="_ _13"></span>liczbie <span class="_ _a"></span>niejednolitych <span class="_ _13"></span>po<span class="_ _3"></span>dmiotów. <span class="_ _a"></span>Jedynym <span class="_ _13"></span>klientem, <span class="_ _a"></span>od <span class="_ _13"></span>któreg<span class="_ _3"></span>o <span class="_ _13"></span>saldo <span class="_ _a"></span>należności </div><div class="t m0 x2 h3 y3ca ff6 fs0 fc0 sc0 ls0 ws0">przekroczyło <span class="_ _b"> </span>na <span class="_ _b"> </span>dzień <span class="_ _b"> </span>31 <span class="_ _b"> </span>grudni<span class="_ _3"></span>a <span class="_ _b"> </span>2024 <span class="_ _b"> </span>roku <span class="_ _b"> </span>10% <span class="_ _b"> </span>ogółu <span class="_ _b"> </span>należno<span class="_ _3"></span>ści <span class="_ _b"> </span>z <span class="_ _b"> </span>tytułu <span class="_ _b"> </span>dostaw <span class="_ _b"> </span>i <span class="_ _b"> </span>usług<span class="_ _3"></span> <span class="_ _a"> </span>or<span class="_ _3"></span>az <span class="_ _b"> </span>pozostałych <span class="_ _b"> </span>na<span class="_ _3"></span>leżności </div><div class="t m0 x2 h3 y3cb ff6 fs0 fc0 sc0 ls0 ws0">był<span class="ff2"> </span>Kormiej <span class="_ _10"></span>R<span class="_ _3"></span>usland <span class="_ _1"></span>Sp. <span class="_ _10"></span>z <span class="_ _10"></span>o.o. (z <span class="_ _10"></span>19% <span class="_ _1"></span>udziałem <span class="_ _1"></span>w <span class="_ _10"></span>łącznym <span class="_ _1"></span>saldzie należności). <span class="_ _10"></span>Jedynym <span class="_ _1"></span>klientem, <span class="_ _10"></span>o<span class="_ _3"></span>d <span class="_ _10"></span>któreg<span class="_ _3"></span>o <span class="_ _10"></span>saldo <span class="_ _1"></span>należności </div><div class="t m0 x2 h3 y3cc ff6 fs0 fc0 sc0 ls0 ws0">przekroczyło <span class="_ _b"> </span>na <span class="_ _b"> </span>dzień <span class="_ _b"> </span>31 <span class="_ _b"> </span>grudni<span class="_ _3"></span>a <span class="_ _b"> </span>2023 <span class="_ _b"> </span>roku <span class="_ _b"> </span>10% <span class="_ _b"> </span>ogółu <span class="_ _b"> </span>należno<span class="_ _3"></span>ści <span class="_ _b"> </span>z <span class="_ _b"> </span>tytułu <span class="_ _b"> </span>dostaw <span class="_ _b"> </span>i<span class="_ _4"></span><span class="ff2"> <span class="_ _b"> </span></span>usług <span class="_ _b"> </span>oraz<span class="_ _3"></span> <span class="_ _a"> </span>po<span class="_ _3"></span>zostałych <span class="_ _b"> </span>należności </div><div class="t m0 x2 h3 y3cd ff6 fs0 fc0 sc0 ls0 ws0">był<span class="ff2"> </span>należności był Kormiej <span class="_ _3"></span>Rusland Sp. z o.o.<span class="_ _3"></span> (z 20% udziałem w <span class="_ _3"></span>łączny<span class="_ _3"></span>m saldzie nale<span class="_ _3"></span>żności). <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y3ce ff6 fs0 fc0 sc0 ls0 ws0">W  celu  ograniczania  ryzyka  kredytowego  Spółka  na  bieżąco <span class="_ _d"> </span>m<span class="_ _3"></span>onitoruje  spłacalność  należności  oraz  stosuje  wczesną </div><div class="t m0 x2 h3 y3cf ff6 fs0 fc0 sc0 ls0 ws0">windykację. <span class="_ _1"></span>Informacja <span class="_ _1"></span>o <span class="_ _1"></span>poziomie zadłużenia <span class="_ _10"></span>jest <span class="_ _1"></span>cyklicznie przekazywana <span class="_ _10"></span>do<span class="_ _3"></span> <span class="_ _1"></span>osób <span class="_ _10"></span>odpo<span class="_ _3"></span>wiedzialnych za <span class="_ _10"></span>bezpośredni kontakt </div><div class="t m0 x2 h3 y3d0 ff2 fs0 fc0 sc0 ls0 ws0">z odbiorcami <span class="_ _d"> </span>celem <span class="_ _d"> </span>ust<span class="ff6">alenia <span class="_ _d"> </span>możliwości <span class="_ _d"> </span>ściągnięcia <span class="_ _d"> </span>wierzytelności <span class="_ _d"> </span>oraz <span class="_ _d"> </span>rokowań <span class="_ _d"> </span>co <span class="_ _d"> </span>do <span class="_ _d"> </span>dalszej <span class="_ _d"> </span>współpracy. <span class="_ _b"> </span>Dla  części </span></div><div class="t m0 x2 h3 y3d1 ff6 fs0 fc0 sc0 ls0 ws0">klientów <span class="_ _f"> </span>Spółk<span class="_ _3"></span>i <span class="_ _c"> </span>stosowany <span class="_ _f"> </span>jest <span class="_ _c"> </span>od <span class="_ _f"> </span>2020 <span class="_ _c"> </span>roku <span class="_ _f"> </span>faktoring <span class="_ _c"> </span>pełny. <span class="_ _f"> </span>Dla <span class="_ _c"> </span>pozostałych <span class="_ _f"> </span>należności <span class="_ _c"> </span>nie <span class="_ _c"> </span>zostały <span class="_ _f"> </span>ustanowione </div><div class="t m0 x2 h3 y3d2 ff6 fs0 fc0 sc0 ls0 ws0">zabezpieczenia ich spłaty.<span class="_ _3"></span> Udział <span class="_ _3"></span>w całości sprze<span class="_ _3"></span>daży Spółki<span class="_ _3"></span> w oparciu o<span class="_ _3"></span><span class="ff2"> </span>bezpieczne<span class="_ _3"></span> formy płatności, tj. <span class="_ _3"></span>przedpłatę, faktoring<span class="_ _3"></span> </div><div class="t m0 x2 h3 y3d3 ff6 fs0 fc0 sc0 ls0 ws0">i akredytywę wyniósł w roku 20<span class="_ _3"></span>24 18%, natomiast w r<span class="_ _3"></span>oku 2023 17<span class="_ _3"></span>%.<span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf19" class="pf w0 h0" ><div class="pc pc19 w0 h0"><img class="bi xb y3d4 w6 h2d" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">25<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">Maksymalną <span class="_ _13"></span>ekspozycję <span class="_ _13"></span>na <span class="_ _4"></span>ryzy<span class="_ _3"></span>ko <span class="_ _13"></span>kredytowe <span class="_ _4"></span>stanowią <span class="_ _13"></span>należnoś<span class="_ _3"></span>ci <span class="_ _4"></span>Spółki. <span class="_ _13"></span>Analizę <span class="_ _13"></span>wiekową <span class="_ _13"></span>przeterm<span class="_ _3"></span>inowanych <span class="_ _4"></span>należno<span class="_ _3"></span>ści </div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _3"></span>informację <span class="_ _3"></span>o <span class="_ _3"></span>wysokości <span class="_ _3"></span>utwor<span class="_ _3"></span>zonego <span class="_ _3"></span>odpisu <span class="_ _3"></span>aktualizującego <span class="_ _4"></span>ich wartość <span class="_ _3"></span>pr<span class="_ _3"></span>zedstawiono <span class="_ _3"></span>w <span class="_ _3"></span>nocie <span class="_ _3"></span>24 <span class="_ _3"></span>„Należności <span class="_ _3"></span>z<span class="_ _4"></span><span class="ff2"> <span class="_ _3"></span></span>tytułu </div><div class="t m0 x2 h3 y74 ff6 fs0 fc0 sc0 ls0 ws0">dostaw i usług oraz pozosta<span class="_ _3"></span>łe należności” spr<span class="_ _3"></span>awozdania finansowe<span class="_ _3"></span>go Spółki za rok za<span class="_ _3"></span>kończony 31 g<span class="_ _3"></span>rudnia 2024 roku.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y75 ff6 fs0 fc0 sc0 ls0 ws0">Jako <span class="_ _b"> </span>część <span class="_ _a"> </span>system<span class="_ _3"></span>u <span class="_ _a"> </span>zar<span class="_ _3"></span>ządzania <span class="_ _d"> </span>ryzykiem <span class="_ _a"></span>kredytowym, <span class="_ _b"> </span>Spółka <span class="_ _d"> </span>analizuje <span class="_ _a"></span>poziom <span class="_ _b"> </span>wskaźn<span class="_ _3"></span>ika <span class="_ _a"> </span>r<span class="_ _3"></span>otacji <span class="_ _b"> </span>należności. <span class="_ _b"> </span>Poniższa </div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">tabela przedstawia wskaźnik r<span class="_ _3"></span>otacji należności <span class="_ _3"></span>w roku 2024 oraz w<span class="_ _3"></span> roku 2023:<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y3d5 w11 h2e"><div class="t m0 x11 h11 y3d6 ff7 fs3 fc2 sc0 ls0 ws0">Wskaźnik<span class="ff5"> </span></div></div><div class="c x28 y3d5 w29 h2e"><div class="t m0 x11 h11 y3d6 ff5 fs3 fc2 sc0 ls0 ws0">Definicja </div></div><div class="c x17 y3d5 wa h2e"><div class="t m0 x13 h11 yd2 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 yd7 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x19 y3d5 wc h2e"><div class="t m0 x13 h11 yd2 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 yd7 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div></div><div class="c x2 y3d7 w11 h13"><div class="t m0 x11 h11 yd9 ff2 fs3 fc0 sc0 ls0 ws0">Cykl <span class="ff6">rotacji należno<span class="_ _1"></span>ści handlowych<span class="ff5"> </span></span></div></div><div class="c x28 y3d7 w29 h13"><div class="t m0 x11 hd yd9 ff6 fs3 fc0 sc0 ls0 ws0">Wartość średnia nale<span class="_ _1"></span>żności x 365 / pr<span class="_ _1"></span>zychody<span class="ff2"> </span></div></div><div class="c x17 y3d7 wa h13"><div class="t m0 x29 hd yd9 ff2 fs3 fc0 sc0 ls8 ws0">58<span class="ls0"> </span></div></div><div class="c x19 y3d7 wc h13"><div class="t m0 x29 hd yd9 ff2 fs3 fc0 sc0 ls8 ws0">91<span class="ls0"> </span></div></div><div class="c x2 y3d8 w11 h2f"><div class="t m0 x11 hd y3d9 ff6 fs3 fc0 sc0 ls0 ws0">Cykl rotacji należno<span class="_ _1"></span>ści handlowych <span class="_ _1"></span>po wyłączeniu </div><div class="t m0 x11 h11 y3da ff6 fs3 fc0 sc0 ls0 ws0">należności do jedn<span class="_ _1"></span>ostek powiązanych<span class="ff5"> </span></div></div><div class="c x28 y3d8 w29 h2f"><div class="t m0 x11 hd y3db ff6 fs3 fc0 sc0 ls0 ws0">Wartość średnia nale<span class="_ _1"></span>żności x 365 / pr<span class="_ _1"></span>zychody<span class="ff2"> </span></div></div><div class="c x17 y3d8 wa h2f"><div class="t m0 x29 hd y3db ff2 fs3 fc0 sc0 ls8 ws0">66<span class="ls0"> </span></div></div><div class="c x19 y3d8 wc h2f"><div class="t m0 x29 hd y3db ff2 fs3 fc0 sc0 ls8 ws0">72<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y3dc ff6 fs0 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _b"> </span>rotacji <span class="_ _d"> </span>należności <span class="_ _b"> </span>w <span class="_ _d"> </span>roku <span class="_ _b"> </span>2024 <span class="_ _d"> </span>znacząco <span class="_ _a"> </span>się <span class="_ _d"> </span>obniżył <span class="_ _b"> </span>wskutek <span class="_ _d"> </span>zwiększonego <span class="_ _b"> </span>nac<span class="_ _3"></span>isku <span class="_ _b"> </span>na<span class="_ _3"></span> <span class="_ _b"> </span>zwiększenie <span class="_ _b"> </span>po<span class="_ _3"></span>ziomu </div><div class="t m0 x2 h3 y3dd ff6 fs0 fc0 sc0 ls0 ws0">ściągalności  należnośc<span class="_ _3"></span>i  od  kontrah<span class="_ _3"></span>entów.  Dla  porównania<span class="_ _3"></span>  w  powyższej<span class="_ _3"></span>  tabeli  przedsta<span class="_ _3"></span>wiono  również  ws<span class="_ _3"></span>kaźnik  rotacji<span class="_ _3"></span> </div><div class="t m0 x2 h3 y3de ff6 fs0 fc0 sc0 ls0 ws0">należności tylko dla należnośc<span class="_ _3"></span>i od jedn<span class="_ _3"></span>ostek niepowiązanych<span class="_ _3"></span><span class="ff2">.<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y3df ff2 fs0 fc0 sc0 ls1 ws0">17.4.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff6">Zarządzanie ryzykiem zwią<span class="_ _3"></span>zanym z płynno<span class="_ _3"></span>ścią<span class="_ _3"></span><span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y3e0 ff6 fs0 fc0 sc0 ls0 ws0">Spółka  zarząd<span class="_ _3"></span>za  ryzyk<span class="_ _3"></span>iem  zw<span class="_ _3"></span>iązanym <span class="_ _15"> </span>z  płynnością <span class="_ _15"> </span>finansową<span class="_ _3"></span>  poprzez <span class="_ _15"> </span>monitorowanie <span class="_ _15"> </span>bieżących <span class="_ _15"> </span>oraz  prognozowani<span class="_ _3"></span>e </div><div class="t m0 x2 h3 y3e1 ff6 fs0 fc0 sc0 ls0 ws0">przyszłych <span class="_ _b"> </span>pr<span class="_ _3"></span>zepływów <span class="_ _d"> </span>pieniężnych, <span class="_ _d"> </span>a <span class="_ _b"> </span>także <span class="_ _d"> </span>poprzez <span class="_ _d"> </span>analizę <span class="_ _b"> </span>p<span class="_ _3"></span>oziomu <span class="_ _d"> </span>płynnych <span class="_ _b"> </span>akty<span class="_ _3"></span>wów. <span class="_ _d"> </span>Celem <span class="_ _d"> </span>Spółki <span class="_ _b"> </span>jest <span class="_ _d"> </span>utrzymanie </div><div class="t m0 x2 h3 y3b1 ff6 fs0 fc0 sc0 ls0 ws0">ciągłości i <span class="_ _10"></span>elastyczno<span class="_ _3"></span>ści finansowania oraz <span class="_ _10"></span>zapewnien<span class="_ _3"></span>ie odpowiednich <span class="_ _10"></span>źr<span class="_ _3"></span>ódeł finansowania. <span class="_ _10"></span>W celu ograniczenia <span class="_ _1"></span>ryzyka <span class="_ _1"></span>utraty </div><div class="t m0 x2 h3 y3b2 ff6 fs0 fc0 sc0 ls0 ws0">płynności <span class="_ _13"></span>finanso<span class="_ _3"></span>wej <span class="_ _a"></span>Spółka <span class="_ _13"></span>stale <span class="_ _a"></span>monitoruje <span class="_ _a"></span>i <span class="_ _13"></span>nadzoruje <span class="_ _13"></span>po<span class="_ _3"></span>ziom <span class="_ _a"></span>zadłużenia. <span class="_ _13"></span>Spółka <span class="_ _a"></span>zabezpiecza <span class="_ _a"></span>się <span class="_ _13"></span>przed <span class="_ _a"></span>ewentualnymi </div><div class="t m0 x2 h3 y3e2 ff6 fs0 fc0 sc0 ls0 ws0">trudnościami <span class="_ _a"></span>w <span class="_ _a"></span>wywiązywaniu <span class="_ _a"></span>si<span class="_ _3"></span>ę <span class="_ _a"></span>ze <span class="_ _a"></span>zobowiązań, <span class="_ _a"> </span>od<span class="_ _3"></span>powiednio <span class="_ _a"></span>kształtując <span class="_ _a"> </span>cykle <span class="_ _a"></span>rotacji <span class="_ _a"> </span>nale<span class="_ _3"></span>żności <span class="_ _a"> </span>i <span class="_ _a"></span>zobowiązań. <span class="_ _a"> </span>Cel <span class="_ _a"> </span>jest<span class="_ _3"></span> </div><div class="t m0 x2 h3 y3e3 ff6 fs0 fc0 sc0 ls0 ws0">również <span class="_ _b"> </span>r<span class="_ _3"></span>ealizowany <span class="_ _b"> </span>po<span class="_ _3"></span>przez <span class="_ _d"> </span>korzystanie <span class="_ _b"> </span>z <span class="_ _d"> </span>różnych <span class="_ _b"> </span>źródeł <span class="_ _d"> </span>finansowania, <span class="_ _d"> </span>takich <span class="_ _b"> </span>jak <span class="_ _d"> </span>między <span class="_ _b"> </span>inny<span class="_ _3"></span>mi <span class="_ _b"> </span>pożyczki <span class="_ _d"> </span>czy <span class="_ _b"> </span>leasing </div><div class="t m0 x2 h3 y3e4 ff2 fs0 fc0 sc0 ls0 ws0">finansowy. </div><div class="t m0 x2 h3 y3b6 ff6 fs0 fc0 sc0 ls0 ws0">Poniższa <span class="_ _15"> </span>tabela <span class="_ _f"> </span>przedstawia <span class="_ _f"> </span>analizę <span class="_ _f"> </span>wymagalności <span class="_ _f"> </span>zobowiąza<span class="_ _3"></span>ń <span class="_ _f"> </span>finansowych <span class="_ _15"> </span>Spółki <span class="_ _f"> </span>na <span class="_ _f"> </span>dzień <span class="_ _f"> </span>31 <span class="_ _15"> </span>grud<span class="_ _3"></span>nia <span class="_ _f"> </span>2024 <span class="_ _15"> </span>roku </div><div class="t m0 x2 h3 y3e5 ff2 fs0 fc0 sc0 ls0 ws0">oraz <span class="ls1">na</span> <span class="ff6">dzień 31 grudnia 2023 roku jak również wymagalnośc<span class="_ _3"></span>i należności z tytułu dostaw i usług oraz pozostałych należności<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y3e6 ff2 fs0 fc0 sc0 ls0 ws0">wraz z podsumowaniem <span class="ff6">po<span class="_ _3"></span>zycji nett<span class="_ _3"></span>o (należności pomniejszone o <span class="_ _3"></span>zobowiązania) w ka<span class="_ _3"></span>żdym okresie <span class="_ _3"></span>wymagalności:<span class="_ _3"></span></span> </div></div><div class="c x2 y3e7 w2a h19"><div class="t m0 x11 h11 y114 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x54 y3e7 w2b h19"><div class="t m0 x14 h11 y112 ff7 fs3 fc2 sc0 ls0 ws0">Poniżej 3 </div><div class="t m0 x14 h11 y118 ff7 fs3 fc2 sc0 ls0 ws0">miesięcy<span class="ff5"> </span></div></div><div class="c x55 y3e7 w2c h19"><div class="t m0 x2d h11 y112 ff5 fs3 fc2 sc0 ls0 ws0">Od 3 do 12 </div><div class="t m0 x14 h11 y118 ff7 fs3 fc2 sc0 ls0 ws0">miesięcy<span class="ff5"> </span></div></div><div class="c x56 y3e7 w2d h19"><div class="t m0 x24 h11 y112 ff5 fs3 fc2 sc0 ls0 ws0">Od 1 roku do </div><div class="t m0 x4e h11 y118 ff5 fs3 fc2 sc0 ls0 ws0">5 lat </div></div><div class="c x57 y3e7 w2e h19"><div class="t m0 x24 h11 y114 ff7 fs3 fc2 sc0 ls0 ws0">Powyżej 5 lat<span class="ff5"> </span></div></div><div class="c x58 y3e7 w2d h19"><div class="t m0 x59 h11 y114 ff5 fs3 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x2 y3e8 w2a h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania<span class="ff5"> </span></div></div><div class="c x54 y3e8 w2b h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x55 y3e8 w2c h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x56 y3e8 w2d h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x57 y3e8 w2e h12"><div class="t m0 x18 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x58 y3e8 w2d h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2 y3e9 w2a h14"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Inne długoterminowe <span class="_ _1"></span>zobowiązania fin<span class="_ _1"></span>ansowe<span class="ff2"> </span></div></div><div class="c x54 y3e9 w2b h14"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x55 y3e9 w2c h14"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x56 y3e9 w2d h14"><div class="t m0 x48 hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">6 <span class="ls0">263 </span></div></div><div class="c x57 y3e9 w2e h14"><div class="t m0 x53 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">670 </div></div><div class="c x58 y3e9 w2d h14"><div class="t m0 x48 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">6 933 </div></div><div class="c x2 y3bd w2a h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Inne krótkotermi<span class="_ _1"></span>nowe zobowiązani<span class="_ _1"></span>a finansowe<span class="ff2"> </span></div></div><div class="c x54 y3bd w2b h12"><div class="t m0 x53 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">395 </div></div><div class="c x55 y3bd w2c h12"><div class="t m0 x48 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">8 794 </div></div><div class="c x56 y3bd w2d h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x57 y3bd w2e h12"><div class="t m0 x18 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x58 y3bd w2d h12"><div class="t m0 x48 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">9 189 </div></div><div class="c x2 y3ea w2a h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _1"></span>ułu dostaw i usłu<span class="_ _1"></span>g oraz pozostał<span class="_ _1"></span>e zobowiązania<span class="ff2"> </span></div></div><div class="c x54 y3ea w2b h12"><div class="t m0 x5a hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">17 451 </div></div><div class="c x55 y3ea w2c h12"><div class="t m0 x53 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">443 </div></div><div class="c x56 y3ea w2d h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x57 y3ea w2e h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x58 y3ea w2d h12"><div class="t m0 x5a hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">17 894 </div></div><div class="c x2 y3eb w2a h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _1"></span>ułu podatku doc<span class="_ _1"></span>hodowego<span class="ff2"> </span></div></div><div class="c x54 y3eb w2b h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x55 y3eb w2c h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x56 y3eb w2d h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x57 y3eb w2e h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x58 y3eb w2d h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x2 y3ec w2a h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Łącznie<span class="ff5"> </span></div></div><div class="c x54 y3ec w2b h12"><div class="t m0 x5a h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">17 846 </div></div><div class="c x55 y3ec w2c h12"><div class="t m0 x48 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">9 237 </div></div><div class="c x56 y3ec w2d h12"><div class="t m0 x48 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">6 263 </div></div><div class="c x57 y3ec w2e h12"><div class="t m0 x53 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">670 </div></div><div class="c x58 y3ec w2d h12"><div class="t m0 x5a h11 yd6 ff5 fs3 fc0 sc0 ls8 ws0">34 <span class="ls0">016<span class="_ _1"></span> </span></div></div><div class="c x2 y20b w2a h27"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Należności z tytuł<span class="_ _1"></span>u dostaw i usłu<span class="_ _1"></span>g oraz pozostał<span class="_ _1"></span>e należności<span class="ff5"> </span></div></div><div class="c x54 y20b w2b h27"><div class="t m0 x5a h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">12 271 </div></div><div class="c x55 y20b w2c h27"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x56 y20b w2d h27"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x57 y20b w2e h27"><div class="t m0 x4d h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x58 y20b w2d h27"><div class="t m0 x5a h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">12 271 </div></div><div class="c x2 y3ed w2a h12"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Pozycja netto (nal<span class="_ _1"></span>eżności pom<span class="_ _1"></span>niejszone o zobowi<span class="_ _1"></span>ązania)<span class="ff5"> </span></div></div><div class="c x54 y3ed w2b h12"><div class="t m0 x59 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(5 575) </div></div><div class="c x55 y3ed w2c h12"><div class="t m0 x59 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(9 237) </div></div><div class="c x56 y3ed w2d h12"><div class="t m0 x59 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(6 263) </div></div><div class="c x57 y3ed w2e h12"><div class="t m0 x5b h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(670) </div></div><div class="c x58 y3ed w2d h12"><div class="t m0 x3b h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(21 745) </div></div><div class="c x2 y3ee w2f h12"><div class="t m0 x5c h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5c h11 y39 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y3ee w30 h12"><div class="t m0 x11 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y3ee w31 h12"><div class="t m0 x22 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x56 y3ee w32 h12"><div class="t m0 x22 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y3ee w30 h12"><div class="t m0 x22 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y3ee w32 h12"><div class="t m0 x22 hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y3ef w2a h19"><div class="t m0 x11 h11 y112 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div><div class="t m0 x11 h11 y118 ff7 fs3 fc2 sc0 ls0 ws0">(dane przekształc<span class="_ _1"></span>one)<span class="ff5"> </span></div></div><div class="c x54 y3ef w2b h19"><div class="t m0 x14 h11 y112 ff7 fs3 fc2 sc0 ls0 ws0">Poniżej 3 </div><div class="t m0 x14 h11 y118 ff7 fs3 fc2 sc0 ls0 ws0">miesięcy<span class="ff5"> </span></div></div><div class="c x55 y3ef w2c h19"><div class="t m0 x2d h11 y112 ff5 fs3 fc2 sc0 ls0 ws0">Od 3 do <span class="ls8">12 </span></div><div class="t m0 x14 h11 y118 ff7 fs3 fc2 sc0 ls0 ws0">miesięcy<span class="ff5"> </span></div></div><div class="c x56 y3ef w2d h19"><div class="t m0 x24 h11 y112 ff5 fs3 fc2 sc0 ls0 ws0">Od 1 roku do </div><div class="t m0 x4e h11 y118 ff5 fs3 fc2 sc0 ls0 ws0">5 lat </div></div><div class="c x57 y3ef w2e h19"><div class="t m0 x24 h11 y114 ff7 fs3 fc2 sc0 ls0 ws0">Powyżej 5 lat<span class="ff5"> </span></div></div><div class="c x58 y3ef w2d h19"><div class="t m0 x59 h11 y114 ff5 fs3 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x2 y3f0 w2a h12"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Zobowiązania<span class="ff5"> </span></div></div><div class="c x54 y3f0 w2b h12"><div class="t m0 x5d h11 y311 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x55 y3f0 w2c h12"><div class="t m0 x5d hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x56 y3f0 w2d h12"><div class="t m0 x5d hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y3f0 w2e h12"><div class="t m0 x5d hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y3f0 w2d h12"><div class="t m0 x5d hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y3f1 w2a h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Inne długoterminowe <span class="_ _1"></span>zobowiązania fin<span class="_ _1"></span>ansowe<span class="ff2"> </span></div></div><div class="c x54 y3f1 w2b h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x55 y3f1 w2c h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x56 y3f1 w2d h12"><div class="t m0 x48 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">4 023 </div></div><div class="c x57 y3f1 w2e h12"><div class="t m0 x53 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">198 </div></div><div class="c x58 y3f1 w2d h12"><div class="t m0 x48 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">4 221 </div></div><div class="c x2 y16e w2a h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Inne krótkotermi<span class="_ _1"></span>nowe zobowiązani<span class="_ _1"></span>a finansowe<span class="ff2"> </span></div></div><div class="c x54 y16e w2b h12"><div class="t m0 x53 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">335 </div></div><div class="c x55 y16e w2c h12"><div class="t m0 x48 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">8 260 </div></div><div class="c x56 y16e w2d h12"><div class="t m0 x5d hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y16e w2e h12"><div class="t m0 x5d hd y311 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y16e w2d h12"><div class="t m0 x48 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">8 595 </div></div><div class="c x2 y3f2 w2a h14"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _1"></span>ułu dostaw i usłu<span class="_ _1"></span>g oraz pozostałe zobo<span class="_ _1"></span>wiązania<span class="ff2"> </span></div></div><div class="c x54 y3f2 w2b h14"><div class="t m0 x5a hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">14 470 </div></div><div class="c x55 y3f2 w2c h14"><div class="t m0 x5e hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">79<span class="ls0"> </span></div></div><div class="c x56 y3f2 w2d h14"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x57 y3f2 w2e h14"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x58 y3f2 w2d h14"><div class="t m0 x5a hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">14 549 </div></div><div class="c x2 y3f3 w2a h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _1"></span>ułu podatku doc<span class="_ _1"></span>hodowego<span class="ff2"> </span></div></div><div class="c x54 y3f3 w2b h12"><div class="t m0 x5e hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">36<span class="ls0"> </span></div></div><div class="c x55 y3f3 w2c h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x56 y3f3 w2d h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x57 y3f3 w2e h12"><div class="t m0 x4d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x58 y3f3 w2d h12"><div class="t m0 x5e hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">36<span class="ls0"> </span></div></div><div class="c x2 y3f4 w2a h27"><div class="t m0 x11 h11 yd6 ff7 fs3 fc0 sc0 ls0 ws0">Łącznie<span class="ff5"> </span></div></div><div class="c x54 y3f4 w2b h27"><div class="t m0 x5a h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">14 841 </div></div><div class="c x55 y3f4 w2c h27"><div class="t m0 x48 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">8 339 </div></div><div class="c x56 y3f4 w2d h27"><div class="t m0 x48 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">4 023 </div></div><div class="c x57 y3f4 w2e h27"><div class="t m0 x53 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">198 </div></div><div class="c x58 y3f4 w2d h27"><div class="t m0 x5a h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">27 401 </div></div><div class="c x2 y3f5 w2a h12"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Należności z tytuł<span class="_ _1"></span>u dostaw i usłu<span class="_ _1"></span>g oraz pozostał<span class="_ _1"></span>e należności<span class="ff5"> </span></div></div><div class="c x54 y3f5 w2b h12"><div class="t m0 x48 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">9 723 </div></div><div class="c x55 y3f5 w2c h12"><div class="t m0 x4d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x56 y3f5 w2d h12"><div class="t m0 x4d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x57 y3f5 w2e h12"><div class="t m0 x4d h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x58 y3f5 w2d h12"><div class="t m0 x48 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">9 723 </div></div><div class="c x2 y3f6 w2a h12"><div class="t m0 x11 h11 yd9 ff7 fs3 fc0 sc0 ls0 ws0">Pozycja netto (nal<span class="_ _1"></span>eżności pomniejs<span class="_ _1"></span>zone o zobowią<span class="_ _1"></span>zania)<span class="ff5"> </span></div></div><div class="c x54 y3f6 w2b h12"><div class="t m0 x59 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(5 118) </div></div><div class="c x55 y3f6 w2c h12"><div class="t m0 x59 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(8 339) </div></div><div class="c x56 y3f6 w2d h12"><div class="t m0 x59 h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(4 023) </div></div><div class="c x57 y3f6 w2e h12"><div class="t m0 x5b h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(198) </div></div><div class="c x58 y3f6 w2d h12"><div class="t m0 x3b h11 yd9 ff5 fs3 fc0 sc0 ls0 ws0">(17 678) </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y3f7 ff6 fs0 fc0 sc0 ls0 ws0">Z <span class="_ _10"></span>powyższej <span class="_ _1"></span>analizy wynika, <span class="_ _9"></span>że<span class="_ _3"></span> <span class="_ _10"></span>na<span class="_ _3"></span> <span class="_ _10"></span>dzień<span class="_ _3"></span> <span class="_ _10"></span>31 <span class="_ _1"></span>grudnia <span class="_ _10"></span>2024<span class="_ _3"></span> <span class="_ _10"></span>roku <span class="_ _1"></span>pozycja płynnościowa <span class="_ _10"></span>Spółki <span class="_ _1"></span>wynikająca <span class="_ _1"></span>z <span class="_ _10"></span>bieżących<span class="_ _3"></span> <span class="_ _10"></span>należnośc<span class="_ _3"></span>i </div><div class="t m0 x2 h3 y3f8 ff6 fs0 fc0 sc0 ls0 ws0">i <span class="_ _13"></span>zobowiązań <span class="_ _a"></span>w <span class="_ _13"></span>okresie <span class="_ _a"></span>do <span class="_ _13"></span>3 <span class="_ _13"></span>m<span class="_ _3"></span>iesięcy <span class="_ _13"></span>or<span class="_ _3"></span>az <span class="_ _13"></span>do <span class="_ _a"></span>1 <span class="_ _13"></span>roku <span class="_ _a"></span>jest <span class="_ _a"></span>ujemna, <span class="_ _13"></span>jedn<span class="_ _3"></span>ak <span class="_ _13"></span>może <span class="_ _a"></span>być <span class="_ _13"></span>sfinansowa<span class="_ _3"></span>na <span class="_ _13"></span>z<span class="_ _3"></span><span class="ff2"> <span class="_ _a"></span></span>wpływów <span class="_ _13"></span>z<span class="ff2"> <span class="_ _a"></span></span>bieżącej<span class="ff2"> </span></div><div class="t m0 x2 h3 y3f9 ff6 fs0 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _6"> </span>i <span class="_ _6"> </span>r<span class="_ _3"></span>ealizacji <span class="_ _1c"> </span>wartości <span class="_ _6"> </span>zapasów<span class="_ _3"></span>, <span class="_ _6"> </span>który<span class="_ _3"></span>ch <span class="_ _6"> </span>stan <span class="_ _6"> </span>na <span class="_ _1c"> </span>dzień <span class="_ _6"> </span>31 <span class="_ _1c"> </span>grudnia <span class="_ _6"> </span>2024 <span class="_ _6"> </span>roku<span class="_ _3"></span> <span class="_ _1c"> </span>wyniósł <span class="_ _20"> </span>12<span class="_ _3"></span><span class="ff2"> <span class="_ _3"></span><span class="ls1">311</span> tys. PLN </span></div><div class="t m0 x2 h3 y3fa ff2 fs0 fc0 sc0 ls0 ws0">oraz z <span class="ff6">posiadanych <span class="_ _3"></span>przez <span class="_ _3"></span>Spółkę <span class="_ _3"></span>aktywów finanso<span class="_ _3"></span>wych. Dodat<span class="_ _3"></span>kowo <span class="_ _3"></span>istotny udział <span class="_ _3"></span>w <span class="_ _3"></span>zobowiązaniac<span class="_ _3"></span>h stanowią <span class="_ _3"></span>zobowiązan<span class="_ _3"></span>ia </span></div><div class="t m0 x2 h3 y3fb ff6 fs0 fc0 sc0 ls0 ws0">wobec jednostki <span class="_ _10"></span>za<span class="_ _3"></span>leżnej Orphée SA, <span class="_ _10"></span>których termin spłaty <span class="_ _1"></span>może zostać odroczony –<span class="ff2"> <span class="_ _10"></span><span class="ff6">por<span class="_ _3"></span>. nota <span class="_ _10"></span>36.2 „Transakcje z <span class="_ _1"></span>podmiotami </span></span></div><div class="t m0 x2 h3 y3fc ff6 fs0 fc0 sc0 ls0 ws0">zależnymi Spółki” spra<span class="_ _3"></span>wozdania finansowego Spó<span class="_ _3"></span>łki za rok zakoń<span class="_ _3"></span>czony 31 grud<span class="_ _3"></span>nia 2024 roku.<span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi xb y3fd w6 h30" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">26<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">Jako <span class="_ _3"></span>część <span class="_ _4"></span>systemu <span class="_ _4"></span>zarządzania<span class="_ _3"></span> <span class="_ _3"></span>ryzykiem<span class="_ _3"></span> <span class="_ _3"></span>płynnośc<span class="_ _3"></span>i <span class="_ _4"></span>Spółka <span class="_ _3"></span>ana<span class="_ _3"></span>lizuje <span class="_ _3"></span>poziom<span class="_ _3"></span> <span class="_ _3"></span>wska<span class="_ _3"></span>źników <span class="_ _4"></span>płynności <span class="_ _3"></span>or<span class="_ _3"></span>az <span class="_ _3"></span>rotacj<span class="_ _3"></span>i. <span class="_ _4"></span>Wskaźniki </div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">te za rok 2024 oraz r<span class="_ _3"></span>ok 2023 przedstawiono w poniż<span class="_ _3"></span>szej tabeli:<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y3fe w11 h2e"><div class="t m0 x11 h11 y3d6 ff7 fs3 fc2 sc0 ls0 ws0">Wskaźnik<span class="ff5"> </span></div></div><div class="c x28 y3fe w10 h2e"><div class="t m0 x11 h11 y3d6 ff5 fs3 fc2 sc0 ls0 ws0">Definicja </div></div><div class="c x17 y3fe wa h2e"><div class="t m0 x13 h11 yd2 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 yd7 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x19 y3fe wc h2e"><div class="t m0 x13 h11 yd2 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x14 h11 yd7 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div></div><div class="c x2 y3ff w11 h12"><div class="t m0 x11 h11 yd6 ff6 fs3 fc0 sc0 ls0 ws0">Wskaźnik płynności bi<span class="_ _1"></span>eżącej<span class="ff5"> </span></div></div><div class="c x28 y3ff w10 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Aktywa obrotow<span class="_ _1"></span>e / zobowiązania kr<span class="_ _1"></span>ótkoterminow<span class="_ _1"></span>e<span class="ff2"> </span></div></div><div class="c x17 y3ff wa h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1,06 </div></div><div class="c x19 y3ff wc h12"><div class="t m0 x1d h11 yd6 ff2 fs3 fc0 sc0 ls0 ws0">1,11<span class="ff5"> </span></div></div><div class="c x2 y400 w11 h31"><div class="t m0 x11 h11 y114 ff6 fs3 fc0 sc0 ls0 ws0">Wskaźnik płynności s<span class="_ _1"></span>zybkiej<span class="ff5"> </span></div></div><div class="c x28 y400 w10 h31"><div class="t m0 x11 hd y112 ff2 fs3 fc0 sc0 ls0 ws0">(Aktywa obrotowe <span class="ff6">–</span> z<span class="_ _1"></span>apasy <span class="ff6">–</span> RMK </div><div class="t m0 x11 hd y118 ff6 fs3 fc0 sc0 ls0 ws0">krótkoterminowe) /<span class="_ _1"></span> zobowiązania kr<span class="_ _1"></span>ótkoterminowe<span class="ff2"> </span></div></div><div class="c x17 y400 wa h31"><div class="t m0 x1d hd y114 ff2 fs3 fc0 sc0 ls0 ws0">0,62 </div></div><div class="c x19 y400 wc h31"><div class="t m0 x1d h11 y114 ff2 fs3 fc0 sc0 ls0 ws0">0,67<span class="ff5"> </span></div></div><div class="c x2 y401 w11 h19"><div class="t m0 x11 h11 y114 ff6 fs3 fc0 sc0 ls0 ws0">Cykl rotacji zapa<span class="_ _1"></span>sów w dniach<span class="ff5"> </span></div></div><div class="c x28 y401 w10 h19"><div class="t m0 x11 hd y112 ff6 fs3 fc0 sc0 ls0 ws0">Wartość średnia za<span class="_ _1"></span>pasów x 365 / kos<span class="_ _1"></span>zt własny </div><div class="t m0 x11 hd y118 ff6 fs3 fc0 sc0 ls0 ws0">sprzedaży<span class="ff2"> </span></div></div><div class="c x17 y401 wa h19"><div class="t m0 x29 hd y114 ff2 fs3 fc0 sc0 ls8 ws0">99<span class="ls0"> </span></div></div><div class="c x19 y401 wc h19"><div class="t m0 x1e hd y114 ff2 fs3 fc0 sc0 ls0 ws0">111 </div></div><div class="c x2 y402 w11 h12"><div class="t m0 x11 h11 yd6 ff6 fs3 fc0 sc0 ls0 ws0">Cykl rotacji należno<span class="_ _1"></span>ści handlowych <span class="_ _1"></span>w dniach<span class="ff5"> </span></div></div><div class="c x28 y402 w10 h12"><div class="t m0 x11 hd yd6 ff6 fs3 fc0 sc0 ls0 ws0">Wartość średnia nale<span class="_ _1"></span>żności x 365 / pr<span class="_ _1"></span>zychody<span class="ff2"> </span></div></div><div class="c x17 y402 wa h12"><div class="t m0 x29 hd yd6 ff2 fs3 fc0 sc0 ls8 ws0">58<span class="ls0"> </span></div></div><div class="c x19 y402 wc h12"><div class="t m0 x29 h11 yd6 ff2 fs3 fc0 sc0 ls8 ws0">91<span class="ff5 ls0"> </span></div></div><div class="c x2 y2f7 w11 h19"><div class="t m0 x11 h11 y14f ff6 fs3 fc0 sc0 ls0 ws0">Cykl rotacji zobowi<span class="_ _1"></span>ązań handlowych w <span class="_ _10"></span>d<span class="_ _3"></span>niach<span class="ff5"> </span></div></div><div class="c x28 y2f7 w10 h19"><div class="t m0 x11 hd y112 ff6 fs3 fc0 sc0 ls0 ws0">Wartość średnia zo<span class="_ _1"></span>bowiązań handl<span class="_ _1"></span>owych </div><div class="t m0 x11 hd y113 ff6 fs3 fc0 sc0 ls0 ws0">krótkoterminowy<span class="_ _1"></span>ch x 365 / zakupy*<span class="ff2"> </span></div></div><div class="c x17 y2f7 wa h19"><div class="t m0 x1e hd y14f ff2 fs3 fc0 sc0 ls0 ws0">131 </div></div><div class="c x19 y2f7 wc h19"><div class="t m0 x1e h11 y14f ff2 fs3 fc0 sc0 ls0 ws0">118<span class="ff5"> </span></div></div><div class="c x2 y403 w11 h19"><div class="t m0 x11 h11 y114 ff6 fs3 fc0 sc0 ls0 ws0">Cykl konwersji g<span class="_ _1"></span>otówki w dniach<span class="ff5"> </span></div></div><div class="c x28 y403 w10 h19"><div class="t m0 x11 hd y112 ff6 fs3 fc0 sc0 ls0 ws0">Cykl rotacji zapa<span class="_ _1"></span>sów + cykl rotacji <span class="_ _1"></span>należności <span class="ff2">- cykl </span></div><div class="t m0 x11 hd y118 ff6 fs3 fc0 sc0 ls0 ws0">rotacji zobowiązań<span class="ff2"> </span></div></div><div class="c x17 y403 wa h19"><div class="t m0 x29 hd y114 ff2 fs3 fc0 sc0 ls8 ws0">26<span class="ls0"> </span></div></div><div class="c x19 y403 wc h19"><div class="t m0 x29 hd y114 ff2 fs3 fc0 sc0 ls8 ws0">84<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 hd y404 ff6 fs3 fc0 sc0 ls0 ws0">*zakupy <span class="_ _3"></span>zdefiniowano <span class="_ _3"></span>jako: <span class="_ _4"></span>usługi <span class="_ _3"></span>obce <span class="_ _4"></span>+ <span class="_ _3"></span>z<span class="_ _3"></span>użycie <span class="_ _3"></span>materiałów <span class="_ _4"></span>i <span class="_ _3"></span>energii <span class="_ _4"></span>+ <span class="_ _3"></span>wa<span class="_ _3"></span>rtość <span class="_ _4"></span>sprzedanych <span class="_ _3"></span>towarów <span class="_ _4"></span>i <span class="_ _3"></span>materiałów <span class="_ _3"></span>+ <span class="_ _4"></span>zmiana <span class="_ _4"></span>stanu <span class="_ _3"></span>materiałów <span class="_ _3"></span>+ <span class="_ _4"></span>zmiana </div><div class="t m0 x2 hd y405 ff6 fs3 fc0 sc0 ls0 ws0">stanu towarów<span class="ff2"> </span></div><div class="t m0 x2 h3 y406 ff6 fs0 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _a"></span>płynności <span class="_ _a"></span>bieżącej<span class="_ _3"></span><span class="ff2">, <span class="_ _a"></span></span>zarówno <span class="_ _a"> </span>w <span class="_ _a"> </span>roku<span class="_ _3"></span> <span class="_ _a"></span>2024, <span class="_ _a"></span>jak <span class="_ _a"></span>i <span class="_ _a"></span>w <span class="_ _a"></span>roku <span class="_ _a"> </span>2023<span class="_ _3"></span><span class="ff2 ls2">, <span class="_ _a"> </span></span>utr<span class="_ _3"></span>zymywał <span class="_ _a"></span>się <span class="_ _a"></span>na <span class="_ _a"></span>poziomie, <span class="_ _a"> </span>pr<span class="_ _3"></span>zy <span class="_ _a"></span>którym <span class="_ _a"></span>aktywa </div><div class="t m0 x2 h3 y407 ff6 fs0 fc0 sc0 ls0 ws0">obrotowe <span class="_ _3"></span>pokrywają <span class="_ _3"></span>bieżące <span class="_ _4"></span>zobowiązania. <span class="_ _3"></span>Wskaźnik <span class="_ _3"></span>p<span class="_ _3"></span>łynności <span class="_ _3"></span>szybkiej <span class="_ _3"></span>utrzym<span class="_ _3"></span>ywa<span class="_ _3"></span>ł<span class="ff2"> <span class="_ _3"></span></span>się <span class="_ _3"></span>w <span class="_ _3"></span>2024 <span class="_ _3"></span>roku <span class="_ _3"></span>na <span class="_ _3"></span>poziom<span class="_ _3"></span>ie <span class="_ _3"></span>poniżej <span class="_ _3"></span>1, </div><div class="t m0 x2 h3 y408 ff6 fs0 fc0 sc0 ls0 ws0">co wynika głównie <span class="_ _1"></span>z wysokiego poziomu zatowarowania oraz większych zobowiązań <span class="_ _1"></span>wobec jednostki powiązanej Orphée SA. </div><div class="t m0 x2 h3 y409 ff6 fs0 fc0 sc0 ls0 ws0">Dodatkowo spadek należno<span class="_ _3"></span>ści ha<span class="_ _3"></span>ndlowych, niższe zato<span class="_ _3"></span>warowanie <span class="_ _3"></span>r/r oraz wydłużony o<span class="_ _3"></span>kres spłaty z<span class="_ _3"></span>obowią<span class="_ _3"></span>zań pr<span class="_ _3"></span>zełożyły się </div><div class="t m0 x2 h3 y40a ff6 fs0 fc0 sc0 ls0 ws0">na skrócenie cyklu konwer<span class="_ _3"></span>sji gotówki.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y40b ff6 fs0 fc0 sc0 ls0 ws0">Jednocześnie, <span class="_ _13"></span>mimo <span class="_ _13"></span>pode<span class="_ _3"></span>jmowania <span class="_ _13"></span>pr<span class="_ _3"></span>zedstawionych <span class="_ _13"></span>powyżej<span class="_ _3"></span> <span class="_ _13"></span>działań <span class="_ _13"></span>związany<span class="_ _3"></span>ch <span class="_ _13"></span>z <span class="_ _13"></span>zabezpieczen<span class="_ _3"></span>iem <span class="_ _13"></span>źródeł <span class="_ _13"></span>finansowan<span class="_ _3"></span>ia </div><div class="t m0 x2 h3 y40c ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">celu <span class="_ _15"> </span>ograniczenia <span class="_ _15"> </span>ryzyka <span class="_ _15"> </span>utraty <span class="_ _15"> </span>płynności, <span class="_ _15"> </span>nie  m<span class="_ _3"></span>ożna <span class="_ _15"> </span>wykluczyć, <span class="_ _15"> </span>że <span class="_ _15"> </span>obiektywne<span class="_ _3"></span>  i <span class="_ _15"> </span>specyficz<span class="_ _3"></span>ne <span class="_ _15"> </span>czynniki <span class="_ _15"> </span>zewnętrzne </span></div><div class="t m0 x2 h3 y40d ff6 fs0 fc0 sc0 ls0 ws0">spowodują <span class="_ _15"> </span>w  przyszłoś<span class="_ _3"></span>ci <span class="_ _15"> </span>zwiększenie <span class="_ _15"> </span>ekspozycji <span class="_ _15"> </span>na <span class="_ _15"> </span>ryzyko  ograniczenia <span class="_ _15"> </span>zdolności <span class="_ _15"> </span>Spółki <span class="_ _15"> </span>do <span class="_ _15"> </span>regulowania <span class="_ _15"> </span>w  term<span class="_ _3"></span>inie </div><div class="t m0 x2 h3 y40e ff6 fs0 fc0 sc0 ls0 ws0">zobowiązań finansowych.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y40f ff6 fs0 fc0 sc0 ls0 ws0">Wśród czynn<span class="_ _3"></span>ików mogą<span class="_ _3"></span>cych mie<span class="_ _3"></span>ć wpły<span class="_ _3"></span>w na <span class="_ _3"></span>potencjalne <span class="_ _3"></span>zmn<span class="_ _3"></span>iejszenie <span class="_ _3"></span>możliwości <span class="_ _3"></span>wywiązywania<span class="_ _3"></span> się <span class="_ _3"></span>przez <span class="_ _3"></span>Spółkę <span class="_ _3"></span>w ter<span class="_ _3"></span>minie </div><div class="t m0 x2 h3 y410 ff6 fs0 fc0 sc0 ls0 ws0">ze swoich zobowiązań można zid<span class="_ _3"></span>entyfikować:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y411 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">niewystarczający w stosunku do<span class="_ _3"></span> kosztów stały<span class="_ _3"></span>ch poziom przychod<span class="_ _3"></span>ów ze sprzedaży,<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x10 h3 y3e9 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">zmniejszenie będących w dyspoz<span class="_ _3"></span>ycji Spółki środków pien<span class="_ _3"></span>iężnych p<span class="_ _3"></span>ochodzących z rynku rosyj<span class="_ _3"></span>skiego spowodowane<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y22 ff6 fs0 fc0 sc0 ls0 ws0">administracyjnym <span class="_ _6"> </span>ograniczenie<span class="_ _3"></span>m <span class="_ _6"> </span>możliwości <span class="_ _20"> </span>spr<span class="_ _3"></span>zedaży <span class="_ _20"> </span>na<span class="_ _3"></span> <span class="_ _20"> </span>t<span class="_ _3"></span>ym <span class="_ _6"> </span>rynku <span class="_ _6"> </span>i <span class="_ _20"> </span>wymo<span class="_ _3"></span>giem <span class="_ _20"> </span>uzysk<span class="_ _3"></span>ania <span class="_ _6"> </span>zezwolenia </div><div class="t m0 x2a h3 y255 ff2 fs0 fc0 sc0 ls0 ws0">Ministerstwa <span class="_ _10"></span>Rozwo<span class="_ _3"></span>ju <span class="_ _10"></span>i <span class="_ _1"></span>Technologii, <span class="_ _1"></span>co <span class="ff6">może <span class="_ _1"></span>wpłynąć <span class="_ _10"></span>na <span class="_ _1"></span>czas <span class="_ _10"></span>r<span class="_ _3"></span>ealizacji <span class="_ _10"></span>tr<span class="_ _3"></span>ansakcji <span class="_ _10"></span>i <span class="_ _1"></span>otrzymania <span class="_ _10"></span>środ<span class="_ _3"></span>ków <span class="_ _10"></span>pien<span class="_ _3"></span>iężnych,<span class="_ _3"></span><span class="ff2"> </span></span></div><div class="t m0 x10 h3 y412 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">przedłużający <span class="_ _4"></span>się <span class="_ _4"></span>kryzys <span class="_ _4"></span>na<span class="_ _3"></span> <span class="_ _3"></span>niekt<span class="_ _3"></span>órych <span class="_ _4"></span>rynkach <span class="_ _4"></span>afrykań<span class="_ _3"></span>skich <span class="_ _4"></span>gener<span class="_ _3"></span>ujący <span class="_ _3"></span>sięga<span class="_ _3"></span>jące <span class="_ _4"></span>40% <span class="_ _4"></span>spadki <span class="_ _4"></span>war<span class="_ _3"></span>tości <span class="_ _4"></span>lokalnych </span></span></div><div class="t m0 x2a h3 y413 ff6 fs0 fc0 sc0 ls0 ws0">walut <span class="_ _13"></span>i <span class="_ _13"></span>przekładający <span class="_ _13"></span>się <span class="_ _13"></span>na <span class="_ _13"></span>wyż<span class="_ _3"></span>sze <span class="_ _13"></span>ceny <span class="_ _13"></span>zakupu <span class="_ _13"></span>dla <span class="_ _13"></span>dystrybu<span class="_ _3"></span>torów <span class="_ _13"></span>na <span class="_ _13"></span>tych <span class="_ _13"></span>rynkach<span class="_ _3"></span>, <span class="_ _13"></span>oraz <span class="_ _13"></span>trudności <span class="_ _13"></span>z <span class="_ _13"></span>dostępem<span class="_ _3"></span> </div><div class="t m0 x2a h3 y414 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">walut <span class="_ _a"></span>wymienialnych <span class="_ _a"></span>i <span class="_ _13"></span>opóźni<span class="_ _3"></span>enia <span class="_ _a"></span></span>w <span class="ff6">płatnościach; <span class="_ _a"></span>wyższe <span class="_ _a"></span>cen<span class="_ _3"></span>y <span class="_ _13"></span>zakup<span class="_ _3"></span>u <span class="_ _a"></span>mogą <span class="_ _13"></span>po<span class="_ _3"></span>wodować <span class="_ _a"></span>opóźnienia <span class="_ _a"></span>decyzji </span></span></div><div class="t m0 x2a h3 y415 ff6 fs0 fc0 sc0 ls0 ws0">zakupowych lub ich niższą <span class="_ _3"></span>wartość, co może pr<span class="_ _3"></span>zełożyć się na spa<span class="_ _3"></span>dek przychodów Spó<span class="_ _3"></span>łki na tych rynkach,<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y416 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">erozję <span class="_ _3"></span>przychodów <span class="_ _4"></span>i <span class="_ _3"></span>marż <span class="_ _4"></span>wynikającą <span class="_ _4"></span>z <span class="_ _3"></span>dalszego <span class="_ _3"></span>um<span class="_ _3"></span>acniania <span class="_ _3"></span>PLN<span class="_ _3"></span> <span class="_ _3"></span>wobec <span class="_ _4"></span>EUR <span class="_ _3"></span>oraz <span class="_ _3"></span>pr<span class="_ _3"></span>ognozy <span class="_ _3"></span>utrzy<span class="_ _3"></span>mania <span class="_ _3"></span>się <span class="_ _4"></span>tego </span></span></div><div class="t m0 x2a h3 y417 ff6 fs0 fc0 sc0 ls0 ws0">trendu <span class="_ _13"></span>w <span class="_ _a"></span>perspektywie <span class="_ _13"></span>najb<span class="_ _3"></span>liższych <span class="_ _a"></span>miesięcy, <span class="_ _13"></span>co<span class="_ _3"></span> <span class="_ _13"></span>przy <span class="_ _a"></span>ponad <span class="_ _13"></span>60<span class="_ _3"></span>% <span class="_ _13"></span>udziale <span class="_ _a"></span>sprzedaży <span class="_ _13"></span>e<span class="_ _3"></span>ksportowej <span class="_ _a"></span>jest <span class="_ _13"></span>dla <span class="_ _a"></span>Spółki </div><div class="t m0 x2a h3 y418 ff2 fs0 fc0 sc0 ls0 ws0">negatywnym zjawiskiem,<span class="_ _3"></span> </div><div class="t m0 x10 h3 y419 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">konieczność <span class="_ _f"> </span>ponoszenia <span class="_ _f"> </span>istotny<span class="_ _3"></span>ch <span class="_ _f"> </span>kosztów <span class="_ _f"> </span>dostosowan<span class="_ _3"></span>ia <span class="_ _f"> </span>Spółki <span class="_ _f"> </span>do <span class="_ _f"> </span>nowych <span class="_ _c"> </span>wymogów <span class="_ _15"> </span>r<span class="_ _3"></span>egulacyjnych <span class="_ _f"> </span>I<span class="_ _3"></span>VDR </span></span></div><div class="t m0 x2a h3 y41a ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">kolejnych <span class="_ _f"> </span>latach; <span class="_ _f"> </span>wydatki <span class="_ _f"> </span>te <span class="_ _c"> </span>dotyczą <span class="_ _15"> </span>zar<span class="_ _3"></span>ówno <span class="_ _f"> </span>zakupu <span class="_ _f"> </span>usług <span class="_ _f"> </span>do<span class="_ _3"></span>radczych, <span class="_ _f"> </span>czy <span class="_ _f"> </span>sporządzenia <span class="_ _f"> </span>do<span class="_ _3"></span>kumentacji </span></div><div class="t m0 x2a h3 y64 ff6 fs0 fc0 sc0 ls0 ws0">technicznej <span class="_ _13"></span>niezbędnej <span class="_ _a"></span>dla <span class="_ _a"></span>zarejestrowania <span class="_ _13"></span>produktó<span class="_ _3"></span>w <span class="_ _13"></span>w <span class="_ _13"></span>c<span class="_ _3"></span>elu <span class="_ _a"></span>wprowadzenia <span class="_ _a"></span>ich <span class="_ _13"></span>na <span class="_ _13"></span>rynek, <span class="_ _a"></span>jak <span class="_ _13"></span>również <span class="_ _a"></span>nakładów </div><div class="t m0 x2a h3 y65 ff6 fs0 fc0 sc0 ls0 ws0">inwestycyjnych związan<span class="_ _3"></span>ych z dostosowaniem zakład<span class="_ _3"></span>u produkcyjne<span class="_ _3"></span>go do wymogów IV<span class="_ _3"></span>DR,<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y11c ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">wzrost kosztów wynagrodzeń<span class="_ _3"></span> Spółce wymuszony pod<span class="_ _3"></span>wyżką płacy <span class="_ _3"></span>minimalnej.<span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x2 h3 y41b ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _a"> </span>celu <span class="_ _b"> </span>ogran<span class="_ _3"></span>iczenia <span class="_ _b"> </span>ekspozycji <span class="_ _d"> </span>na <span class="_ _a"></span>ryzyka <span class="_ _b"> </span>induko<span class="_ _3"></span>wane <span class="_ _b"> </span>w/w <span class="_ _b"> </span>okolicznościami <span class="_ _d"> </span>Spółka <span class="_ _a"></span>pode<span class="_ _3"></span>jmuje <span class="_ _b"> </span>działania <span class="_ _b"> </span>mające <span class="_ _b"> </span>na <span class="_ _b"> </span>celu<span class="_ _3"></span> </div><div class="t m0 x2 h3 y41c ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">jednej strony ograniczenie <span class="_ _1"></span>kosztów prowadzonej działalności poprzez podejmowanie szeregu inicjatyw <span class="_ _10"></span>oszc<span class="_ _3"></span>zędnościo<span class="_ _3"></span>wych, </span></div><div class="t m0 x2 h3 y41d ff2 fs0 fc0 sc0 ls0 ws0">a z <span class="ff6">drugiej <span class="_ _b"> </span>zwiększen<span class="_ _3"></span>ie <span class="_ _b"> </span>potencjał<span class="_ _3"></span>u <span class="_ _b"> </span>przychodoweg<span class="_ _3"></span>o <span class="_ _b"> </span>poprzez <span class="_ _d"> </span>ciągłe <span class="_ _b"> </span>poszerzanie <span class="_ _b"> </span>ofe<span class="_ _3"></span>rty <span class="_ _b"> </span>produktowej, <span class="_ _d"> </span>pozyskiwanie <span class="_ _b"> </span>nowych<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y41e ff6 fs0 fc0 sc0 ls0 ws0">klientów <span class="_ _1"></span>oraz <span class="_ _10"></span>zinten<span class="_ _3"></span>syfikowane działania <span class="_ _1"></span>marketingowe finansowane w <span class="_ _10"></span>części środkami <span class="_ _10"></span>pozyskanym<span class="_ _3"></span>i z <span class="_ _10"></span>dotacji. <span class="_ _1"></span>Zarówno <span class="_ _1"></span>nowe </div><div class="t m0 x2 h3 y41f ff2 fs0 fc0 sc0 ls0 ws0">produkty,  jak  i  kolejne  rejestr<span class="_ _3"></span>acje  przez <span class="_ _15"> </span><span class="ff6">dystrybutorów  Spółki  j<span class="_ _3"></span>uż  wprowadzonych  na  rynek  a<span class="_ _3"></span>nalizatorów  sukces<span class="_ _3"></span>ywnie </span></div><div class="t m0 x2 h3 y420 ff6 fs0 fc0 sc0 ls0 ws0">powiększają <span class="_ _a"></span>możliwo<span class="_ _3"></span>ści <span class="_ _a"></span>generowania <span class="_ _a"> </span>doda<span class="_ _3"></span>tkowych <span class="_ _a"></span>przychodów<span class="_ _3"></span> <span class="_ _a"></span>i <span class="_ _a"></span>marży, <span class="_ _a"> </span>co <span class="_ _a"> </span>po<span class="_ _3"></span>winno <span class="_ _a"></span>ogranicz<span class="_ _3"></span>yć <span class="_ _a"></span>potencjalny <span class="_ _a"> </span>nieko<span class="_ _3"></span>rzystny<span class="_ _3"></span> </div><div class="t m0 x2 h3 y421 ff6 fs0 fc0 sc0 ls0 ws0">wpływ w/w czynników na sytua<span class="_ _3"></span>cję płynn<span class="_ _3"></span>ościową Spółki.<span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf1b" class="pf w0 h0" ><div class="pc pc1b w0 h0"><img class="bi xb y422 w6 h32" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">27<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y72 ff5 fs0 fc0 sc0 ls1 ws0">18.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff7">Ocena <span class="_ _20"> </span>możliwośc<span class="_ _3"></span>i <span class="_ _20"> </span>realizacji <span class="_ _6"> </span>zamierzeń<span class="_ _3"></span> <span class="_ _20"> </span>inwestycyjn<span class="_ _3"></span>ych, <span class="_ _20"> </span>w <span class="_ _20"> </span>tym <span class="_ _6"> </span>inwestycji <span class="_ _6"> </span>kapitałowych, <span class="_ _6"> </span>w <span class="_ _20"> </span>poró<span class="_ _3"></span>wnaniu </span></span></div><div class="t m0 x10 h5 y73 ff5 fs0 fc0 sc0 ls10 ws0">do<span class="ls0"> <span class="ff7">wielkości <span class="_ _23"> </span>posiadan<span class="_ _3"></span>ych <span class="_ _23"> </span>środków, <span class="_ _23"> </span>z <span class="_ _23"> </span>uwzględnieniem<span class="_ _3"></span> <span class="_ _23"> </span>możliwych <span class="_ _23"> </span>zmian <span class="_ _23"> </span>w <span class="_ _23"> </span>strukt<span class="_ _3"></span>urze <span class="_ _23"> </span>finansowania </span></span></div><div class="t m0 x10 h5 y74 ff5 fs0 fc0 sc0 ls0 ws0">tej <span class="ff7">działalnośc<span class="_ _3"></span>i</span> </div><div class="t m0 x2 h3 y75 ff6 fs0 fc0 sc0 ls0 ws0">Zarówno <span class="_ _d"> </span>zakres <span class="_ _d"> </span>jak <span class="_ _d"> </span>i <span class="_ _d"> </span>czas <span class="_ _b"> </span>plan<span class="_ _3"></span>owanych <span class="_ _d"> </span>do <span class="_ _d"> </span>realizacji <span class="_ _d"> </span>inwestycj<span class="_ _3"></span>i <span class="_ _d"> </span>uzależniony <span class="_ _d"> </span>jest <span class="_ _d"> </span>od <span class="_ _d"> </span>posiadanych  przez <span class="_ _b"> </span>Spółę<span class="_ _3"></span> <span class="_ _d"> </span>środków </div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">pieniężnych. <span class="_ _16"> </span>Spółka <span class="_ _21"> </span>posiada <span class="_ _16"> </span>aktywa, <span class="_ _16"> </span>któr<span class="_ _3"></span>e <span class="_ _16"> </span>planuje <span class="_ _16"> </span>wykorzystać <span class="_ _21"> </span>do <span class="_ _16"> </span>finansowania <span class="_ _16"> </span>pr<span class="_ _3"></span>zedsięwzięć <span class="_ _16"> </span>inwestycyjnych<span class="_ _3"></span>. </div><div class="t m0 x2 h3 y77 ff2 fs0 fc0 sc0 ls0 ws0">W <span class="ff6">szczególności Spółka po<span class="_ _3"></span>siadała n<span class="_ _3"></span>a dzień 31 gr<span class="_ _3"></span>udnia 2024<span class="_ _3"></span> roku płynne a<span class="_ _3"></span>ktywa finansowe, <span class="_ _3"></span>w tym akcje S<span class="_ _3"></span>cope Fluidics S.<span class="_ _3"></span>A. </span></div><div class="t m0 x2 h3 ya6 ff2 fs0 fc0 sc0 ls7 ws0">(1<span class="ls0"> <span class="ls1">412</span> tys. <span class="_ _4"></span>PLN), <span class="_ _4"></span><span class="ff6">a <span class="_ _4"></span>także</span> <span class="_ _13"></span><span class="ff6">nieruchomość <span class="_ _4"></span>przezna<span class="_ _3"></span>czoną <span class="_ _4"></span>do <span class="_ _4"></span>sprzed<span class="_ _3"></span>aży <span class="_ _4"></span>o <span class="_ _4"></span>wartości <span class="_ _4"></span>bilansowej <span class="_ _13"></span>2 <span class="_ _4"></span>900 <span class="_ _4"></span>tys. <span class="_ _4"></span>PLN, <span class="_ _4"></span>któr<span class="_ _3"></span>a <span class="_ _4"></span>nie <span class="_ _4"></span>uległa </span></span></div><div class="t m0 x2 h3 ya7 ff2 fs0 fc0 sc0 ls0 ws0">zmianie <span class="_ _3"></span>w <span class="ff6">stosunku <span class="_ _3"></span>do <span class="_ _3"></span>wartości <span class="_ _3"></span>na<span class="_ _3"></span> dzień<span class="_ _3"></span> 31<span class="_ _3"></span> <span class="_ _3"></span>grudni</span>a <span class="_ _3"></span>20<span class="_ _3"></span>23 roku.<span class="_ _3"></span> <span class="_ _3"></span>C<span class="ff6">zas <span class="_ _3"></span>potrzebny <span class="_ _3"></span>na <span class="_ _3"></span>ich <span class="_ _3"></span>upłynnienie <span class="_ _3"></span>może <span class="_ _3"></span>wpływać <span class="_ _3"></span>na <span class="_ _3"></span>termin </span></div><div class="t m0 x2 h3 y17a ff6 fs0 fc0 sc0 ls0 ws0">realizacji <span class="_ _15"> </span>inwestycji. <span class="_ _f"> </span>W <span class="_ _15"> </span>szczegó<span class="_ _3"></span>lności <span class="_ _15"> </span>opóźnienie <span class="_ _f"> </span>sprzedaży <span class="_ _15"> </span>dz<span class="_ _3"></span>iałki <span class="_ _15"> </span>może <span class="_ _f"> </span>wpłynąć <span class="_ _15"> </span>na <span class="_ _15"> </span>odr<span class="_ _3"></span>oczenie <span class="_ _f"> </span>decyzji <span class="_ _15"> </span>w <span class="_ _15"> </span>zakresie<span class="_ _3"></span> </div><div class="t m0 x2 h3 y17b ff2 fs0 fc0 sc0 ls0 ws0">planowanych do realizac<span class="_ _3"></span>ji inwestycji.<span class="_ _3"></span> </div><div class="t m0 x2 h5 yaa ff5 fs0 fc0 sc0 ls1 ws0">19.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff7">Ocena <span class="_ _1"></span>czynników i <span class="_ _10"></span>nietypowych <span class="_ _1"></span>zdarzeń mających <span class="_ _10"></span>wpływ na <span class="_ _10"></span>wynik z <span class="_ _10"></span>działalności za <span class="_ _10"></span>ro<span class="_ _3"></span>k <span class="_ _10"></span>obrotowy, z<span class="ff5"> </span>o<span class="_ _3"></span>kreśleniem </span></span></div><div class="t m0 x10 h5 y2ae ff7 fs0 fc0 sc0 ls0 ws0">stopnia wpływ<span class="_ _3"></span>u tych czynników lub n<span class="_ _3"></span>ietypowych zd<span class="_ _3"></span>arzeń na osiągnięty wyn<span class="_ _3"></span>ik<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h5 y423 ff5 fs0 fc0 sc0 ls0 ws0">Wojna Rosji przec<span class="_ _3"></span>iwko Ukrainie </div><div class="t m0 x2 h3 y249 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"> </span>dniu <span class="_ _d"> </span>24 <span class="_ _d"> </span>lutego  2022 <span class="_ _d"> </span>roku <span class="_ _d"> </span>Rosja  dokonała <span class="_ _d"> </span>zbrojnej  napaści <span class="_ _d"> </span>na  Ukrainę. <span class="_ _b"> </span>Społec<span class="_ _3"></span>zność <span class="_ _d"> </span>międz<span class="_ _3"></span>ynarodowa  zareagowała </div><div class="t m0 x2 h3 y24a ff6 fs0 fc0 sc0 ls0 ws0">wprowadzeniem sankcji pr<span class="_ _3"></span>zeciwko Rosji i Białorusi, jedno<span class="_ _3"></span>cześnie u<span class="_ _3"></span>dzielając wsparcia Ukrainie <span class="_ _3"></span>w obronie pr<span class="_ _3"></span>zed agresorem.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y424 ff6 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _4"></span>prowadzi <span class="_ _13"></span>sprzedaż <span class="_ _4"></span>spr<span class="_ _3"></span>zętu <span class="_ _4"></span>m<span class="_ _3"></span>edycznego <span class="_ _4"></span>oraz<span class="_ _3"></span> <span class="_ _4"></span>odczynników<span class="_ _3"></span> <span class="_ _4"></span>diagnostyczn<span class="_ _3"></span>ych <span class="_ _4"></span>na<span class="_ _3"></span> <span class="_ _4"></span>Białorusi, <span class="_ _4"></span>w<span class="_ _3"></span> <span class="_ _4"></span>Rosji <span class="_ _4"></span>or<span class="_ _3"></span>az <span class="_ _4"></span>na <span class="_ _13"></span>Ukrainie. </div><div class="t m0 x2 h3 y425 ff2 fs0 fc0 sc0 ls0 ws0">W <span class="ff6">roku <span class="_ _b"> </span>20<span class="_ _3"></span>24 <span class="_ _b"> </span>spr<span class="_ _3"></span>zedaż <span class="_ _b"> </span>na<span class="_ _3"></span> <span class="_ _b"> </span>ww. <span class="_ _d"> </span>rynkach <span class="_ _b"> </span>od<span class="_ _3"></span>powiadała <span class="_ _d"> </span>za <span class="_ _b"> </span>łącznie <span class="_ _d"> </span>1</span>3<span class="_ _3"></span>,8<span class="ff6">% <span class="_ _b"> </span>przychodów <span class="_ _d"> </span>Spółki, <span class="_ _d"> </span>przy <span class="_ _b"> </span>czym <span class="_ _d"> </span>udział <span class="_ _b"> </span>sprzedaży </span></div><div class="t m0 x2 h3 y426 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">klientów <span class="_ _a"></span>z <span class="_ _a"></span>Rosji <span class="_ _a"></span>w <span class="_ _b"> </span>łącznych <span class="_ _a"> </span>pr<span class="_ _3"></span>zychodach <span class="_ _a"></span>wyniósł <span class="_ _a"></span>6,3<span class="_ _3"></span>%, <span class="_ _a"></span>z <span class="_ _a"></span>Ukrainy <span class="_ _d"> </span>–</span> <span class="_ _13"></span><span class="ff6">5,4<span class="_ _3"></span>%, <span class="_ _a"></span>z <span class="_ _a"></span>Białorusi <span class="_ _a"> </span>–<span class="_ _3"></span></span> <span class="_ _a"></span><span class="ff6">1,7<span class="_ _3"></span>%. <span class="_ _a"></span>Poniżej <span class="_ _a"></span>przedstawiono </span></span></div><div class="t m0 x2 h3 y427 ff6 fs0 fc0 sc0 ls0 ws0">przychody ze <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>do klientów <span class="_ _3"></span>z wymienionych <span class="_ _3"></span>rynków w <span class="_ _3"></span>roku <span class="_ _3"></span>2024 <span class="_ _3"></span>wraz z <span class="_ _3"></span>porównaniem <span class="_ _3"></span>do przychodów ze <span class="_ _3"></span>sprzedaży </div><div class="t m0 x2 h3 y428 ff2 fs0 fc0 sc0 ls0 ws0">w roku 2023:  </div></div><div class="c x2 y429 w33 h2e"><div class="t m0 x11 h11 y42a ff5 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="c x5f y429 w34 h2e"><div class="t m0 x60 h11 yd2 ff5 fs3 fc2 sc0 ls0 ws0">R<span class="ff7">ok zakończony<span class="_ _1"></span><span class="ff5"> </span></span></div><div class="t m0 x1a h11 yd7 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>4 </div></div><div class="c x61 y429 w14 h2e"><div class="t m0 x60 h11 yd2 ff5 fs3 fc2 sc0 ls0 ws0">R<span class="ff7">ok zakończony<span class="_ _1"></span><span class="ff5"> </span></span></div><div class="t m0 x1a h11 yd7 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div></div><div class="c x62 y429 w33 h2e"><div class="t m0 x9 h11 y3d6 ff5 fs3 fc2 sc0 ls0 ws0">Zmiana 2024 do 2<span class="_ _1"></span>023 </div></div><div class="c x4a y429 w34 h2e"><div class="t m0 x63 h11 y3d6 ff5 fs3 fc2 sc0 ls0 ws0">Zmiana % 2024 do 2<span class="_ _1"></span>023 </div></div><div class="c x2 y42b w33 h27"><div class="t m0 x11 h11 yd6 ff2 fs3 fc0 sc0 ls0 ws0">Rosja<span class="ff5"> </span></div></div><div class="c x5f y42b w34 h27"><div class="t m0 xb hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">3 844 </div></div><div class="c x61 y42b w14 h27"><div class="t m0 xb hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">4 477 </div></div><div class="c x62 y42b w33 h27"><div class="t m0 x64 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-633 </div></div><div class="c x4a y42b w34 h27"><div class="t m0 x2 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">14%</span> </div></div><div class="c x2 y42c w33 h27"><div class="t m0 x11 h11 yd6 ff2 fs3 fc0 sc0 ls0 ws0">Ukraina<span class="ff5"> </span></div></div><div class="c x5f y42c w34 h27"><div class="t m0 xb hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">3 328 </div></div><div class="c x61 y42c w14 h27"><div class="t m0 xb hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">3 604 </div></div><div class="c x62 y42c w33 h27"><div class="t m0 x64 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-276 </div></div><div class="c x4a y42c w34 h27"><div class="t m0 x30 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">8%</span> </div></div><div class="c x2 y42d w33 h27"><div class="t m0 x11 h11 yd6 ff6 fs3 fc0 sc0 ls0 ws0">Białoruś<span class="ff5"> </span></div></div><div class="c x5f y42d w34 h27"><div class="t m0 xb hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 028 </div></div><div class="c x61 y42d w14 h27"><div class="t m0 xb hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">1 043 </div></div><div class="c x62 y42d w33 h27"><div class="t m0 x65 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">15</span> </div></div><div class="c x4a y42d w34 h27"><div class="t m0 x30 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">1%</span> </div></div><div class="c x2 y42e w33 h33"><div class="t m0 x11 h11 y42f ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x5f y42e w34 h33"><div class="t m0 xb h11 y42f ff5 fs3 fc0 sc0 ls0 ws0">8 200 </div></div><div class="c x61 y42e w14 h33"><div class="t m0 xb h11 y42f ff5 fs3 fc0 sc0 ls0 ws0">9 124 </div></div><div class="c x62 y42e w33 h33"><div class="t m0 x64 h11 y42f ff5 fs3 fc0 sc0 ls0 ws0">-924 </div></div><div class="c x4a y42e w34 h33"><div class="t m0 x2 h11 y42f ff5 fs3 fc0 sc0 ls0 ws0">-<span class="ls8">10%</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y430 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _10"></span>pierwszych dwóch <span class="_ _10"></span>latach <span class="_ _10"></span>wo<span class="_ _3"></span>jny <span class="_ _1"></span>produkty <span class="_ _10"></span>i <span class="_ _1"></span>towary <span class="_ _1"></span>sprzedawane <span class="_ _10"></span>pr<span class="_ _3"></span>zez <span class="_ _1"></span>Spółkę <span class="_ _10"></span>do Rosji <span class="_ _10"></span>z <span class="_ _10"></span>uwagi na <span class="_ _9"></span>i<span class="_ _3"></span>ch <span class="_ _1"></span>zastosowanie <span class="_ _10"></span>do<span class="_ _3"></span><span class="ff2"> <span class="_ _3"></span></span>celów </div><div class="t m0 x2 h3 y431 ff6 fs0 fc0 sc0 ls0 ws0">medycznych były wyłączone <span class="_ _3"></span>z sankcji towar<span class="_ _3"></span>owych nałożonych <span class="_ _3"></span>na Rosję przez Unię <span class="_ _3"></span>Europejską. <span class="_ _3"></span>Po rozpoczęciu inwaz<span class="_ _3"></span>ji Rosji </div><div class="t m0 x2 h3 y206 ff6 fs0 fc0 sc0 ls0 ws0">na Ukrainę <span class="_ _3"></span>Spółka odnotowała <span class="_ _3"></span>krótko<span class="_ _3"></span>trwały wzrost <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>zarówno <span class="_ _3"></span>na rynku <span class="_ _3"></span>rosyjskim <span class="_ _3"></span>jak i <span class="_ _3"></span>białoruskim. <span class="_ _3"></span>Pomimo wzro<span class="_ _3"></span>stu </div><div class="t m0 x2 h3 y432 ff6 fs0 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _4"></span>w <span class="_ _3"></span>począt<span class="_ _3"></span>kowych <span class="_ _4"></span>miesi<span class="_ _3"></span>ącach <span class="_ _4"></span>po <span class="_ _4"></span>inwazji, <span class="_ _4"></span>w <span class="_ _4"></span>późniejszym <span class="_ _13"></span>okresie <span class="_ _4"></span>obserwowano <span class="_ _4"></span>powrót <span class="_ _4"></span>sprzedaży <span class="_ _4"></span>na <span class="_ _4"></span>tych <span class="_ _4"></span>rynkach </div><div class="t m0 x2 h3 y433 ff6 fs0 fc0 sc0 ls0 ws0">do poziomów <span class="_ _10"></span>po<span class="_ _3"></span>równywalnych do tych <span class="_ _10"></span>sprzed wybuchu wojny. <span class="_ _1"></span>W <span class="_ _1"></span>stosunku do <span class="_ _1"></span>stanu sprzed <span class="_ _1"></span>wybuchu wojny <span class="_ _10"></span>Spółka obserwuje </div><div class="t m0 x2 h3 y434 ff6 fs0 fc0 sc0 ls0 ws0">istotny wzrost kosztów i w<span class="_ _3"></span>ydłużony czas tran<span class="_ _3"></span>sportu do Rosji<span class="_ _3"></span><span class="ff2"> </span>i na Białor<span class="_ _3"></span>uś.<span class="ff2"> </span></div><div class="t m0 x2 h3 y333 ff6 fs0 fc0 sc0 ls0 ws0">W pr<span class="_ _3"></span>zeciwieństwie <span class="_ _3"></span>do <span class="_ _3"></span>rynków <span class="_ _3"></span>rosyjskiego <span class="_ _3"></span>i <span class="_ _3"></span>białoruskiego <span class="_ _3"></span>sprzed<span class="_ _3"></span>aż <span class="_ _3"></span>na <span class="_ _3"></span>rynku <span class="_ _3"></span>ukraińskim <span class="_ _3"></span>be<span class="_ _3"></span>zpośrednio <span class="_ _3"></span>po <span class="_ _3"></span>inwazji <span class="_ _3"></span>Rosji <span class="_ _3"></span>uległa<span class="_ _3"></span> </div><div class="t m0 x2 h3 y435 ff6 fs0 fc0 sc0 ls0 ws0">istotnemu <span class="_ _10"></span>zm<span class="_ _3"></span>niejszeniu. <span class="_ _1"></span>Sprzedaż <span class="_ _10"></span>już w <span class="_ _9"></span>roku 2023 <span class="_ _9"></span>wró<span class="_ _3"></span>ciła <span class="_ _10"></span>jedna<span class="_ _3"></span>k <span class="_ _10"></span>d<span class="_ _3"></span>o <span class="_ _10"></span>poziomów sprzed <span class="_ _10"></span>inwazji, <span class="_ _10"></span>nawet<span class="_ _3"></span> <span class="_ _10"></span>je przekraczając. <span class="_ _10"></span>W<span class="_ _3"></span><span class="ff2"> roku </span></div><div class="t m0 x2 h3 y436 ff6 fs0 fc0 sc0 ls0 ws0">2024 roku widoczny był <span class="_ _3"></span>jednak dalszy niewie<span class="_ _3"></span>lki spadek sprzed<span class="_ _3"></span>aży na tym rynku <span class="_ _3"></span>r/r.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y437 ff6 fs0 fc0 sc0 ls0 ws0">Nota <span class="_ _10"></span>6.2. <span class="_ _1"></span>sprawozdania finansowego <span class="_ _10"></span>Spółk<span class="_ _3"></span>i <span class="_ _10"></span>za<span class="_ _3"></span> <span class="_ _10"></span>rok <span class="_ _1"></span>zakończony <span class="_ _1"></span>31 grudnia <span class="_ _10"></span>2024 <span class="_ _10"></span>roku<span class="_ _3"></span> <span class="_ _10"></span>za<span class="_ _3"></span>wiera <span class="_ _10"></span>bardzi<span class="_ _3"></span>ej <span class="_ _10"></span>szczegó<span class="_ _3"></span>łowe <span class="_ _10"></span>info<span class="_ _3"></span>rmacje </div><div class="t m0 x2 h3 y438 ff6 fs0 fc0 sc0 ls0 ws0">o <span class="_ _1"></span>wpływie <span class="_ _10"></span>inwaz<span class="_ _3"></span>ji <span class="_ _10"></span>Rosji na <span class="_ _10"></span>Ukrain<span class="_ _3"></span>ę <span class="_ _1"></span>na <span class="_ _1"></span>działalność <span class="_ _10"></span>i wyniki <span class="_ _10"></span>Spółki w <span class="_ _10"></span>2024 roku <span class="_ _10"></span>oraz dane <span class="_ _10"></span>por<span class="_ _3"></span>ównawcze <span class="_ _1"></span>z <span class="_ _10"></span>roku 2023, <span class="_ _10"></span>jak<span class="_ _3"></span><span class="ff2"> </span>również </div><div class="t m0 x2 h3 y29b ff6 fs0 fc0 sc0 ls0 ws0">długoterminowe perspe<span class="_ _3"></span>ktywy prowadzenia działalno<span class="_ _3"></span>ści na rynkach<span class="_ _3"></span> rosyjskim, białoruskim <span class="_ _3"></span>i ukraińskim.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y439 ff5 fs0 fc0 sc0 ls1 ws0">20.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff7">Charakterystyka <span class="_ _1f"> </span>zewnętrznych <span class="_ _19"> </span>i <span class="_ _1f"> </span>wewnętrznych <span class="_ _1f"> </span>czynników <span class="_ _19"> </span>istot<span class="_ _3"></span>nych <span class="_ _19"> </span>dla <span class="_ _1f"> </span>rozwoju <span class="_ _19"> </span>przed<span class="_ _3"></span>siębiorstwa </span></span></div><div class="t m0 x10 h5 y43a ff5 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> CORMAY <span class="_ _3"></span>S.A. </span></div><div class="t m0 x2 h3 y43b ff6 fs0 fc0 sc0 ls0 ws0">Rynek <span class="_ _13"></span>diagnostyki <span class="_ _a"></span>laboratoryjnej <span class="_ _a"></span>determinują <span class="_ _13"></span>czynniki <span class="_ _a"></span>zarówno <span class="_ _13"></span>o <span class="_ _a"></span>charakterze <span class="_ _13"></span>wewnętrznym<span class="_ _3"></span>, <span class="_ _13"></span>jak <span class="_ _13"></span>i <span class="_ _a"></span>zewnętrznym. <span class="_ _13"></span>Głównym<span class="_ _3"></span>i </div><div class="t m0 x2 h3 y43c ff6 fs0 fc0 sc0 ls0 ws0">czynnikami wewnętrznymi negatywnie wpływającymi na rozwój Spółki są: niska <span class="_ _1"></span>świadomość społeczeństwa dotycząca badań </div><div class="t m0 x2 h3 y43d ff2 fs0 fc0 sc0 ls0 ws0">laboratoryjnych, <span class="_ _4"></span>niskie <span class="_ _4"></span><span class="ff6">nakłady <span class="_ _4"></span>n<span class="_ _3"></span>a <span class="_ _4"></span>służbę <span class="_ _3"></span>zdr<span class="_ _3"></span>owia, <span class="_ _3"></span>a <span class="_ _4"></span>w<span class="_ _3"></span>ięc <span class="_ _3"></span>i <span class="_ _4"></span>na <span class="_ _4"></span>ba<span class="_ _3"></span>dania <span class="_ _4"></span>laboratoryjne, <span class="_ _4"></span>konkurencja <span class="_ _4"></span>ze <span class="_ _4"></span>strony <span class="_ _4"></span>liderów <span class="_ _4"></span>branży, </span></div><div class="t m0 x2 h3 y43e ff6 fs0 fc0 sc0 ls0 ws0">przejawiająca się koncentr<span class="_ _3"></span>acją sprzedaży pr<span class="_ _3"></span>zez 5 do 7 podmiotów, <span class="_ _3"></span>generujących ok. 70%<span class="_ _3"></span> sprzedaży na<span class="_ _3"></span> rynku. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y43f ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _d"> </span>odniesieniu <span class="_ _d"> </span>do  warunków <span class="_ _d"> </span>zewnętrznych, <span class="_ _d"> </span>podstawowy  wpływ <span class="_ _d"> </span>na <span class="_ _d"> </span>rynek  ma <span class="_ _b"> </span>stan<span class="_ _3"></span> <span class="_ _d"> </span>gospodarki <span class="_ _d"> </span>kraju,  czyli<span class="_ _1"></span> <span class="_ _d"> </span>również <span class="_ _d"> </span>stan </div><div class="t m0 x2 h3 y440 ff6 fs0 fc0 sc0 ls0 ws0">zamożności <span class="_ _15"> </span>społeczeństwa, <span class="_ _15"> </span>który <span class="_ _15"> </span>jest <span class="_ _15"> </span>skorelowany  z <span class="_ _15"> </span>liczbą <span class="_ _15"> </span>wykonywanych <span class="_ _15"> </span>badań. <span class="_ _15"> </span>Nie  bez <span class="_ _15"> </span>znaczenia <span class="_ _15"> </span>są <span class="_ _15"> </span>możliwości </div><div class="t m0 x2 h3 y441 ff6 fs0 fc0 sc0 ls0 ws0">finansowania <span class="_ _13"></span>wyposażenia <span class="_ _13"></span>labo<span class="_ _3"></span>ratori<span class="_ _3"></span>ów <span class="_ _13"></span>klinicznych <span class="_ _13"></span>jak <span class="_ _13"></span>i <span class="_ _13"></span>weteryn<span class="_ _3"></span>aryjnych <span class="_ _13"></span>ze <span class="_ _13"></span>środ<span class="_ _3"></span>ków <span class="_ _13"></span>pomocowyc<span class="_ _3"></span>h <span class="_ _13"></span>funduszy <span class="_ _13"></span>europejskich. </div><div class="t m0 x2 h3 y442 ff6 fs0 fc0 sc0 ls0 ws0">Środki te<span class="_ _3"></span> <span class="_ _3"></span>wpływają <span class="_ _3"></span>na<span class="_ _3"></span> <span class="_ _3"></span>poprawę <span class="_ _3"></span>d<span class="_ _3"></span>iagnostyki <span class="_ _3"></span>laborator<span class="_ _3"></span>yjnej w<span class="_ _3"></span> <span class="_ _3"></span>Polsce <span class="_ _3"></span>i<span class="_ _3"></span><span class="ff2"> <span class="_ _3"></span>nowych <span class="_ _3"></span>krajach<span class="_ _3"></span> <span class="_ _3"></span>Unii <span class="_ _3"></span>Europejskiej. <span class="_ _4"></span>Pomimo <span class="_ _3"></span>okresowych<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y443 ff2 fs0 fc0 sc0 ls0 ws0">zmian dynamiki, rynek ten je<span class="_ _3"></span>st rynkiem trwale wzrostow<span class="_ _4"></span>ym. </div><div class="t m0 x2 h3 y3a4 ff6 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _b"> </span>czynników <span class="_ _b"> </span>pozyty<span class="_ _3"></span>wnie <span class="_ _b"> </span>wpływających <span class="_ _d"> </span>na <span class="_ _b"> </span>rozwój <span class="_ _b"> </span>Spółki <span class="_ _b"> </span>należy<span class="_ _3"></span> <span class="_ _b"> </span>zaliczyć: <span class="_ _b"> </span>trend <span class="_ _d"> </span>starzejącego <span class="_ _b"> </span>się <span class="_ _b"> </span>społeczeństwa, <span class="_ _d"> </span>wzrost </div><div class="t m0 x2 h3 y444 ff6 fs0 fc0 sc0 ls0 ws0">dbałości <span class="_ _4"></span>o <span class="_ _4"></span>zdrow<span class="_ _3"></span>ie <span class="_ _4"></span>i <span class="_ _13"></span>świadomości <span class="_ _4"></span>zdrowotn<span class="_ _3"></span>ej, <span class="_ _4"></span>ogólno<span class="_ _3"></span>światowy <span class="_ _4"></span>tre<span class="_ _3"></span>nd <span class="_ _4"></span>postępu <span class="_ _13"></span>technologicznego <span class="_ _13"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>r<span class="_ _3"></span>ozwoju <span class="_ _4"></span>nowych<span class="_ _3"></span> </div><div class="t m0 x2 h3 y445 ff6 fs0 fc0 sc0 ls0 ws0">metod i narzędzi diagno<span class="_ _3"></span>styki jak r<span class="_ _3"></span>ównież trendy epidemiologi<span class="_ _3"></span>czne (np. wzrost zacho<span class="_ _3"></span>rowalności na n<span class="_ _3"></span>owotwory, cukrzycę).<span class="_ _4"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf1c" class="pf w0 h0" ><div class="pc pc1c w0 h0"><img class="bi xb y446 w6 h34" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAT5CAIAAADFsAJRAAAACXBIWXMAABYlAAAWJQFJUiTwAAAUiElEQVR42u3aIQ7CQBCG0S2p5CzIORaH4VgjOQt+EJusaHAlYULeU5vKPyM+0TEAAKC3raqsAABAZxcTAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVhMAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWEwAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYTAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVhMAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWEwAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYTAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVhMAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWEwAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAAC0sK9XZpoDAIA+IuLYrGOMx/NqGr7lfnu5KJwETgInwZmTWG//BgAA0J1mBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAAD/bKuq+cpMcwAA0EdEzMf+8Sucl5kuCieBk8BJcOYk1tu/AQAAdKdZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAAfm+rqvnKTHMAANBHRMzHG8haOev0zko2AAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">28<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff2 fs0 fc0 sc0 ls0 ws0">W  <span class="ff6">Polsce <span class="_ _d"> </span>popyt  na  odczynniki  do <span class="_ _d"> </span>badań  laboratoryjnych  gwarantowany  jest  przez <span class="_ _d"> </span>minimalny<span class="_ _3"></span>  poziom  zabezpieczający </span></div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">świadczenie podsta<span class="_ _3"></span>wowych <span class="_ _3"></span>potrzeb służby <span class="_ _3"></span>zdrowia <span class="_ _3"></span>w zakr<span class="_ _3"></span>esie w<span class="_ _3"></span>ykrywania <span class="_ _3"></span>i diagnosty<span class="_ _3"></span>ki chorób <span class="_ _3"></span>i p<span class="_ _3"></span>ozostaje w <span class="_ _3"></span>miarę <span class="_ _3"></span>stabilny. </div><div class="t m0 x2 h3 y74 ff2 fs0 fc0 sc0 ls0 ws0">Zakupy <span class="_ _4"></span>aparatur<span class="_ _3"></span>y <span class="_ _4"></span>do <span class="_ _4"></span>diagno<span class="_ _3"></span><span class="ff6">styki <span class="_ _4"></span>laboratoryjnej <span class="_ _13"></span>(np. <span class="_ _4"></span>analizatorów) <span class="_ _4"></span>są <span class="_ _4"></span>skor<span class="_ _3"></span>elowane <span class="_ _4"></span>z <span class="_ _4"></span>tempem<span class="_ _3"></span> <span class="_ _4"></span>wzrostu <span class="_ _4"></span>gospodarczego, <span class="_ _4"></span>któr<span class="_ _3"></span>y </span></div><div class="t m0 x2 h3 y1c7 ff6 fs0 fc0 sc0 ls0 ws0">warunkuje sytuację finan<span class="_ _3"></span>sową podmiotów służby zdr<span class="_ _3"></span>owia.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y76 ff6 fs0 fc0 sc0 ls0 ws0">Pozostałe <span class="_ _13"></span>kr<span class="_ _3"></span>aje, <span class="_ _13"></span>w <span class="_ _a"></span>których <span class="_ _a"></span>Spółka <span class="_ _13"></span>lokuje <span class="_ _a"></span>swoją <span class="_ _13"></span>dz<span class="_ _3"></span>iałalność <span class="_ _13"></span>ha<span class="_ _3"></span>ndlową, <span class="_ _a"></span>charakteryzują <span class="_ _a"></span>się <span class="_ _13"></span>z <span class="_ _a"></span>reguły <span class="_ _13"></span>rosnącym<span class="_ _3"></span> <span class="_ _13"></span>rynkiem<span class="_ _3"></span> <span class="_ _13"></span>IVD.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">Podstawowe <span class="_ _1"></span>rynki <span class="_ _10"></span>ekspor<span class="_ _3"></span>towe <span class="_ _10"></span>Sp<span class="_ _3"></span>ółki <span class="_ _10"></span>to <span class="_ _1"></span>kraje: <span class="_ _1"></span>Europy <span class="_ _10"></span>Wschodniej, Bliskiego <span class="_ _10"></span>Wschodu, <span class="_ _1"></span>Afryki <span class="_ _10"></span>Pó<span class="_ _3"></span>łnocnej <span class="_ _1"></span>oraz <span class="_ _10"></span>Azji. <span class="_ _1"></span>Wymienione<span class="_ _3"></span> </div><div class="t m0 x2 h3 ya6 ff6 fs0 fc0 sc0 ls0 ws0">rynki  stanowią  ok.  20%  świato<span class="_ _3"></span>wego  rynku.  Na  uwagę  zasługuje  fakt<span class="_ _3"></span>,  że  liczba  wykonywanych  bada<span class="_ _3"></span>ń  laboratoryjnych<span class="_ _3"></span> </div><div class="t m0 x2 h3 ya7 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">przeliczeniu  na <span class="_ _d"> </span>jednego  mieszkańca  w</span> <span class="_ _d"> </span><span class="ff6">w/w  regionach <span class="_ _d"> </span>wciąż<span class="_ _3"></span>  jest <span class="_ _d"> </span>zdecydowanie  mniejsza <span class="_ _d"> </span>niż  w <span class="_ _d"> </span>krajach  zachodnich, </span></div><div class="t m0 x2 h3 ya8 ff2 fs0 fc0 sc0 ls0 ws0">a <span class="ff6">wyraźna tendencja wzrosto<span class="_ _3"></span>wa stwarza m<span class="_ _3"></span>ożliwość <span class="_ _3"></span>zwiększania sp<span class="_ _3"></span>rzedaży.</span> </div><div class="t m0 x2 h5 y7b ff5 fs0 fc0 sc0 ls1 ws0">21.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">Z<span class="ff7">miany w pod<span class="_ _3"></span>stawowych zasadach zar<span class="_ _3"></span>ządzania pr<span class="_ _3"></span>zedsiębiorstwem <span class="_ _3"></span></span>PZ CORMA<span class="_ _3"></span>Y S.A. <span class="ls2">i </span>G<span class="ff7">rupą <span class="_ _3"></span></span> </span></span></div><div class="t m0 x2 h3 y7c ff2 fs0 fc0 sc0 ls0 ws0">W roku 2024 <span class="ff6">nie wystąp<span class="_ _3"></span>iły zmiany</span> <span class="_ _3"></span>w <span class="ff6">podstawowych zasadach <span class="_ _3"></span>zarządzania <span class="_ _3"></span>przedsiębiorstwem <span class="_ _3"></span>Spółki i jej grup<span class="_ _3"></span>ą kapitałową.<span class="_ _3"></span></span> </div><div class="t m0 x2 h5 y447 ff5 fs0 fc0 sc0 ls1 ws0">22.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">W<span class="ff7">szelkie <span class="_ _d"> </span>umowy <span class="_ _d"> </span>zawarte <span class="_ _d"> </span>między <span class="_ _d"> </span></span>PZ <span class="_ _d"> </span>CORMAY <span class="_ _d"> </span>S.A. <span class="_ _b"> </span><span class="ff7">a  osobami <span class="_ _d"> </span>zarządzającymi, <span class="_ _d"> </span>przewidujące <span class="_ _d"> </span>rekompensatę </span></span></span></div><div class="t m0 x10 h5 y156 ff5 fs0 fc0 sc0 ls0 ws0">w <span class="ff7">przypadku<span class="_ _3"></span> <span class="_ _c"> </span>ich <span class="_ _20"> </span>rezygnacji <span class="_ _c"> </span>lub <span class="_ _20"> </span>zwolnienia <span class="_ _c"> </span>z <span class="_ _20"> </span>zajmowanego <span class="_ _c"> </span>stan<span class="_ _3"></span>owiska <span class="_ _c"> </span>bez <span class="_ _20"> </span>ważnej <span class="_ _c"> </span>przyc<span class="_ _3"></span>zyny <span class="_ _c"> </span>lub<span class="_ _3"></span> <span class="_ _c"> </span>gdy </span></div><div class="t m0 x10 h5 y157 ff5 fs0 fc0 sc0 ls2 ws0">ich<span class="ls0"> <span class="ff7">odwołan<span class="_ _3"></span>ie lub zwolnienie następ<span class="_ _3"></span>uje z powodu po<span class="_ _3"></span>łączenia <span class="_ _3"></span>Spółki</span> <span class="ff7">przez pr<span class="_ _3"></span>zejęcie</span> </span></div><div class="t m0 x2 h3 y158 ff6 fs0 fc0 sc0 ls0 ws0">W 2024 roku Spółka nie <span class="_ _3"></span>zawarła tego t<span class="_ _3"></span>ypu umów.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 yce ff5 fs0 fc0 sc0 ls1 ws0">23.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">W<span class="ff7">artość wyn<span class="_ _3"></span>agrodzeń, <span class="_ _3"></span>nagród lu<span class="_ _3"></span>b kor<span class="_ _3"></span>zyści, w <span class="_ _3"></span>tym <span class="_ _3"></span>wynikający<span class="_ _3"></span>ch z <span class="_ _3"></span>prog<span class="_ _3"></span>ramów <span class="_ _3"></span>motywacyjn<span class="_ _3"></span>ych lub <span class="_ _3"></span>premiowych </span></span></span></div><div class="t m0 x10 h5 y448 ff5 fs0 fc0 sc0 ls0 ws0">opartych <span class="_ _b"> </span>na <span class="_ _b"> </span>kap<span class="_ _3"></span>itale <span class="_ _b"> </span>PZ <span class="_ _b"> </span>CORMAY <span class="_ _d"> </span>S.A.<span class="ff7">, <span class="_ _a"> </span>w <span class="_ _b"> </span>szc<span class="_ _3"></span>zególno<span class="_ _3"></span>ści <span class="_ _b"> </span>opartych <span class="_ _b"> </span>na <span class="_ _b"> </span>ob<span class="_ _3"></span>ligacjach <span class="_ _b"> </span>z<span class="_ _3"></span></span> <span class="_ _b"> </span><span class="ff7">prawem <span class="_ _b"> </span>pier<span class="_ _3"></span>wszeństwa, </span></div><div class="t m0 x10 h5 y449 ff7 fs0 fc0 sc0 ls0 ws0">zamiennych, <span class="_ _a"> </span>war<span class="_ _3"></span>rantach <span class="_ _a"></span>subskrypcyjnyc<span class="_ _3"></span>h, <span class="_ _a"></span>w <span class="_ _a"></span>pieniądzu, <span class="_ _a"></span>naturze <span class="_ _a"> </span>lu<span class="_ _3"></span>b <span class="_ _a"></span>jakiejkolwiek <span class="_ _a"> </span>in<span class="_ _3"></span>nej <span class="_ _a"></span>formie, <span class="_ _a"></span>wypłaconych<span class="_ _3"></span>, </div><div class="t m0 x10 h5 y84 ff7 fs0 fc0 sc0 ls0 ws0">należnych lub potencjalnie należnych, odrębnie dla każdej<span class="_ _1"></span> z<span class="ff5"> </span>osób zarządzających, nadzorujących albo członków </div><div class="t m0 x10 h5 y44a ff7 fs0 fc0 sc0 ls0 ws0">organów <span class="_ _a"> </span>ad<span class="_ _3"></span>ministrujących <span class="_ _b"> </span>Spółki<span class="_ _3"></span><span class="ff5"> <span class="_ _a"></span>w <span class="_ _a"> </span></span>p<span class="_ _3"></span>rzedsiębiorstwie <span class="_ _b"> </span>Spółki, <span class="_ _a"></span>bez <span class="_ _b"> </span>względu <span class="_ _a"> </span>n<span class="_ _3"></span>a <span class="_ _a"></span>to, <span class="_ _a"></span>czy <span class="_ _b"> </span>odpowiednio<span class="_ _3"></span><span class="ff5"> <span class="_ _b"> </span></span>były <span class="_ _a"></span>one </div><div class="t m0 x10 h5 y44b ff7 fs0 fc0 sc0 ls0 ws0">zaliczane <span class="_ _d"> </span>w <span class="_ _d"> </span>koszty, <span class="_ _d"> </span>czy <span class="_ _d"> </span>wynikały <span class="_ _d"> </span>z <span class="_ _d"> </span>podziału <span class="_ _d"> </span>zysku, <span class="_ _d"> </span>a <span class="_ _d"> </span>w <span class="_ _d"> </span>przypadku  gdy  S<span class="_ _1"></span>półka<span class="ff5"> <span class="_ _d"> </span>jest <span class="_ _d"> </span>jednostk<span class="_ _3"></span></span>ą<span class="ff5"> <span class="_ _d"> </span></span>dominującą<span class="_ _3"></span><span class="ff5 ls11">, </span></div><div class="t m0 x10 h5 y44c ff7 fs0 fc0 sc0 ls0 ws0">znaczący<span class="ff5">m <span class="_ _c"> </span>inwestor<span class="ls1">em</span></span>, <span class="_ _c"> </span>wspólnik<span class="ff5 ls2">iem<span class="ls0"> <span class="_ _c"> </span></span></span>jednostki <span class="_ _c"> </span>współzależnej <span class="_ _f"> </span>lu<span class="_ _3"></span>b <span class="_ _c"> </span>odpowiednio <span class="_ _f"> </span>jed<span class="_ _3"></span>nostk<span class="_ _3"></span>ą<span class="ff5"> <span class="_ _c"> </span></span>będącą<span class="ff5"> <span class="_ _c"> </span></span>stroną </div><div class="t m0 x10 h5 y250 ff7 fs0 fc0 sc0 ls0 ws0">wspólnego <span class="_ _3"></span>ustalenia <span class="_ _3"></span>umownego w <span class="_ _3"></span>rozum<span class="_ _3"></span>ieniu obowiązującyc<span class="_ _3"></span>h <span class="_ _4"></span>Spółkę<span class="ff5"> </span>pr<span class="_ _3"></span>zepisów <span class="_ _3"></span>o rachunkowości <span class="_ _3"></span><span class="ff5">- <span class="_ _3"></span>oddzielnie </span></div><div class="t m0 x10 h5 yb3 ff7 fs0 fc0 sc0 ls0 ws0">informacje <span class="_ _b"> </span>o<span class="_ _3"></span> <span class="_ _a"> </span>warto<span class="_ _3"></span>ści <span class="_ _b"> </span>wynagrodzeń <span class="_ _b"> </span>i <span class="_ _b"> </span>nagród <span class="_ _b"> </span>otrzymanych <span class="_ _b"> </span>z <span class="_ _b"> </span>tytułu <span class="_ _b"> </span>pełnien<span class="_ _3"></span>ia <span class="_ _b"> </span>funkcji <span class="_ _b"> </span>we <span class="_ _b"> </span>władzach <span class="_ _b"> </span>jednost<span class="_ _3"></span>ek </div><div class="t m0 x10 h5 y251 ff7 fs0 fc0 sc0 ls0 ws0">podporządkowan<span class="_ _3"></span>ych; <span class="_ _15"> </span>jeżeli  od<span class="_ _3"></span>powiednie <span class="_ _15"> </span>informacje <span class="_ _15"> </span>zostały <span class="_ _15"> </span>przedstawio<span class="_ _3"></span>ne <span class="_ _15"> </span>w  sp<span class="_ _3"></span>rawozdaniu <span class="_ _15"> </span>finansow<span class="_ _13"></span><span class="ff5">ym <span class="_ _15"> </span>- </span></div><div class="t m0 x10 h5 y252 ff7 fs0 fc0 sc0 ls0 ws0">obowiązek uznaje<span class="_ _3"></span> się za spełniony p<span class="_ _3"></span>oprzez wskazanie miejsc<span class="_ _3"></span>a ich zamieszczen<span class="_ _3"></span>ia w<span class="_ _3"></span><span class="ff5"> sprawo<span class="_ _3"></span>zdaniu fin<span class="_ _3"></span>ansowym </span></div><div class="t m0 x2 h3 yb6 ff6 fs0 fc0 sc0 ls0 ws0">Informacje  o <span class="_ _d"> </span>wynagrodzeniach  osób  zarządzających <span class="_ _d"> </span>i  nadzorujących  P<span class="_ _1"></span>Z  CORMAY <span class="_ _d"> </span>S.A.  zostały  zawarte <span class="_ _d"> </span>w  <span class="ff2 ls1">no<span class="ls5">cie<span class="ls0">  36.</span></span>3 </span></div><div class="t m0 x2 h3 yb7 ff2 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _f"> </span>finanso<span class="_ _3"></span>wego <span class="_ _c"> </span><span class="ff6">Spółki <span class="_ _f"> </span>za <span class="_ _f"> </span>rok <span class="_ _c"> </span>zakończony <span class="_ _f"> </span>31 <span class="_ _c"> </span>grudnia <span class="_ _f"> </span>20</span>24 <span class="_ _c"> </span>roku <span class="_ _f"> </span>oraz <span class="_ _f"> </span>w <span class="_ _c"> </span><span class="ls1">no<span class="ls5">cie</span></span> <span class="_ _f"> </span>36.2 <span class="_ _c"> </span>skonsolidowanego </div><div class="t m0 x2 h3 yb8 ff2 fs0 fc0 sc0 ls0 ws0">sprawozdania finansowego <span class="_ _3"></span>Grupy <span class="ff6">za r<span class="_ _3"></span>ok zakończony 31 grudnia 2<span class="_ _3"></span>0</span>2<span class="_ _3"></span>4 roku. </div><div class="t m0 x2 h5 y44d ff5 fs0 fc0 sc0 ls1 ws0">24.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">I<span class="ff7">nformacje <span class="_ _10"></span>o<span class="_ _3"></span> <span class="_ _10"></span>wszelkich <span class="_ _10"></span>zobo<span class="_ _3"></span>wiązaniach <span class="_ _10"></span>wynika<span class="_ _3"></span>jących <span class="_ _10"></span>z <span class="_ _10"></span>emer<span class="_ _3"></span>ytur <span class="_ _10"></span>i <span class="_ _10"></span>świad<span class="_ _3"></span>czeń <span class="_ _10"></span>o <span class="_ _10"></span>pod<span class="_ _3"></span>obnym <span class="_ _10"></span>ch<span class="_ _3"></span>arakterze <span class="_ _10"></span>dla <span class="_ _10"></span>były<span class="_ _3"></span>ch </span></span></span></div><div class="t m0 x10 h5 y44e ff7 fs0 fc0 sc0 ls0 ws0">osób <span class="_ _13"></span>zarząd<span class="_ _3"></span>zających, <span class="_ _13"></span>nadzorujących <span class="_ _13"></span>albo <span class="_ _13"></span>byłych <span class="_ _13"></span>czło<span class="_ _3"></span>nków <span class="_ _13"></span>organów <span class="_ _13"></span>administrując<span class="_ _3"></span>ych <span class="_ _13"></span>oraz <span class="_ _4"></span>o<span class="_ _3"></span> <span class="_ _13"></span>zobowiązaniach </div><div class="t m0 x10 h5 ybb ff7 fs0 fc0 sc0 ls0 ws0">zaciągniętych<span class="_ _3"></span> <span class="_ _4"></span>w <span class="_ _13"></span>związku <span class="_ _4"></span>z <span class="_ _13"></span>tymi <span class="_ _4"></span>em<span class="_ _3"></span>eryturami, <span class="_ _13"></span>ze<span class="ff5"> <span class="_ _13"></span></span>wskazaniem<span class="_ _3"></span> <span class="_ _4"></span>kwoty <span class="_ _13"></span>ogółem <span class="_ _13"></span>dla <span class="_ _4"></span>każdej <span class="_ _13"></span>kategorii <span class="_ _13"></span>organu; <span class="_ _4"></span>jeżeli </div><div class="t m0 x10 h5 y350 ff7 fs0 fc0 sc0 ls0 ws0">odpowiedn<span class="_ _3"></span>ie <span class="_ _10"></span>inform<span class="_ _3"></span>acje <span class="_ _1"></span>zostały <span class="_ _10"></span>przed<span class="_ _3"></span>stawione <span class="_ _1"></span>w <span class="_ _1"></span>sprawozdaniu <span class="_ _1"></span>finansowym <span class="ff5">- <span class="_ _1"></span><span class="ff7">obowiązek <span class="_ _1"></span>uznaje <span class="_ _1"></span>się <span class="_ _10"></span>za spełniony </span></span></div><div class="t m0 x10 h5 y351 ff5 fs0 fc0 sc0 ls0 ws0">poprzez wskazan<span class="_ _3"></span>ie miejsca ich zamieszczen<span class="_ _3"></span>ia w<span class="_ _3"></span> sprawozdan<span class="_ _3"></span>iu finansowym </div><div class="t m0 x2 h3 y44f ff2 fs0 fc0 sc0 ls9 ws0">W <span class="_ _a"></span><span class="ls1">20<span class="ls0">24 <span class="_ _a"></span>roku <span class="_ _a"></span>w <span class="_ _a"> </span>S<span class="ff6">półce<span class="_ _3"></span> <span class="_ _a"></span>nie <span class="_ _a"></span>istni<span class="_ _3"></span>ały</span> <span class="_ _a"></span><span class="ff6">zobowiązan<span class="_ _3"></span>ia <span class="_ _a"></span>wynikające <span class="_ _a"> </span>ze<span class="_ _3"></span> <span class="_ _a"></span>świadczeń <span class="_ _a"></span>emerytaln<span class="_ _3"></span>ych <span class="_ _a"></span>lub <span class="_ _a"></span>podo<span class="_ _3"></span>bnych <span class="_ _a"></span>dla <span class="_ _a"></span>byłych <span class="_ _a"> </span>osób<span class="_ _3"></span> </span></span></span></div><div class="t m0 x2 h3 y450 ff6 fs0 fc0 sc0 ls0 ws0">zarządzających i nadzorują<span class="_ _3"></span>cych <span class="_ _3"></span>Spółki<span class="ff2">. </span></div><div class="t m0 x2 h5 y96 ff5 fs0 fc0 sc0 ls1 ws0">25.<span class="ff4 ls0"> <span class="_ _c"> </span><span class="ff5">O<span class="ff7">kr<span class="_ _3"></span>eślenie <span class="_ _f"> </span>łącznej <span class="_ _15"> </span>liczby <span class="_ _f"> </span>i <span class="_ _15"> </span>wartośc<span class="_ _3"></span>i <span class="_ _15"> </span>nominaln<span class="_ _3"></span>ej <span class="_ _15"> </span>wszystkich <span class="_ _f"> </span>akcji <span class="_ _f"> </span></span>PZ <span class="_ _15"> </span>CORMAY <span class="_ _f"> </span>S.A <span class="_ _15"> </span>or<span class="_ _3"></span>az <span class="_ _15"> </span>akcji <span class="_ _f"> </span>i <span class="_ _15"> </span><span class="ff7">udziałó<span class="_ _3"></span>w </span></span></span></div><div class="t m0 x10 h5 y97 ff7 fs0 fc0 sc0 ls0 ws0">odpowiedn<span class="_ _3"></span>io w <span class="_ _3"></span>pod<span class="_ _3"></span>miotach <span class="_ _3"></span>powiązanych <span class="_ _4"></span>Spółki, <span class="_ _3"></span>b<span class="_ _3"></span>ędących <span class="_ _3"></span>w <span class="_ _3"></span>posia<span class="_ _3"></span>daniu <span class="_ _3"></span>osób <span class="_ _3"></span>zarząd<span class="_ _3"></span>zających i <span class="_ _3"></span>n<span class="_ _3"></span>adzorujących </div><div class="t m0 x10 h5 y98 ff7 fs0 fc0 sc0 ls0 ws0">Spółki, oddzieln<span class="_ _3"></span>ie dla każdej o<span class="_ _3"></span>soby<span class="ff5"> </span></div><div class="t m0 x2 h3 y451 ff2 fs0 fc0 sc0 ls0 ws0">Stan  posiadanych <span class="_ _d"> </span>akcji  PZ  CORMAY  S<span class="_ _1"></span>.A.  przez, <span class="_ _d"> </span>odpowiednio,<span class="_ _3"></span>  c<span class="ff6">złonków <span class="_ _d"> </span>Zarządu  </span>i <span class="_ _d"> </span>Rady  Nadzorczej  <span class="ff6">Spółki  na <span class="_ _d"> </span>dzień </span></div><div class="t m0 x2 h3 y452 ff2 fs0 fc0 sc0 ls1 ws0">31<span class="ls0"> grudnia 2024 roku<span class="_ _3"></span> oraz na <span class="ff6">dzień publikacji<span class="_ _3"></span></span> <span class="ff6">niniejszego sprawo<span class="_ _3"></span>zdania pr<span class="_ _3"></span>zedstawia się następu<span class="_ _3"></span>jąco:<span class="_ _3"></span></span> </span></div></div><div class="c x2 y453 w35 h35"><div class="t m0 x11 h11 y454 ff7 fs3 fc2 sc0 ls0 ws0">Członek Zarząd<span class="_ _1"></span>u<span class="ff5"> </span></div></div><div class="c x66 y453 w36 h35"><div class="t m0 x9 h11 y455 ff7 fs3 fc2 sc0 ls0 ws0">Liczba akcji na dzie<span class="_ _1"></span>ń </div><div class="t m0 x67 h11 y456 ff5 fs3 fc2 sc0 ls0 ws0">publikacji niniejs<span class="_ _1"></span>zego </div><div class="t m0 x36 h11 y457 ff5 fs3 fc2 sc0 ls0 ws0">sprawozdania </div><div class="t m0 x27 h11 yd9 ff5 fs3 fc2 sc0 ls0 ws0">(w szt.) </div></div><div class="c x68 y453 w37 h35"><div class="t m0 x59 h11 y456 ff7 fs3 fc2 sc0 ls0 ws0">Wartość nominaln<span class="_ _1"></span>a<span class="ff5"> </span></div><div class="t m0 x69 h11 y457 ff5 fs3 fc2 sc0 ls0 ws0">(w PLN) </div></div><div class="c x6a y453 w38 h35"><div class="t m0 x46 h11 y458 ff5 fs3 fc2 sc0 ls0 ws0">Liczba <span class="ff7">akcji na dzień <span class="_ _1"></span><span class="ff5"> </span></span></div><div class="t m0 x60 h11 y454 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 2024  </div><div class="t m0 x27 h11 y459 ff5 fs3 fc2 sc0 ls0 ws0">(w szt.) </div></div><div class="c x6b y453 w37 h35"><div class="t m0 x59 h11 y456 ff7 fs3 fc2 sc0 ls0 ws0">Wartość nominaln<span class="_ _1"></span>a<span class="ff5"> </span></div><div class="t m0 x69 h11 y457 ff5 fs3 fc2 sc0 ls0 ws0">(w PLN) </div></div><div class="c x2 y175 w35 h6"><div class="t m0 x11 hd y42f ff2 fs3 fc0 sc0 ls0 ws0">Wojciech Sucho<span class="_ _1"></span>wski </div></div><div class="c x66 y175 w36 h6"><div class="t m0 x69 hd y42f ff2 fs3 fc0 sc0 ls0 ws0">100 000 </div></div><div class="c x68 y175 w37 h6"><div class="t m0 x6c hd y42f ff2 fs3 fc0 sc0 ls0 ws0">100 000 </div></div><div class="c x6a y175 w38 h6"><div class="t m0 x69 hd y42f ff2 fs3 fc0 sc0 ls0 ws0">100 000 </div></div><div class="c x6b y175 w37 h6"><div class="t m0 x6c hd y42f ff2 fs3 fc0 sc0 ls0 ws0">100 000 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 he y45a ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi xb y45b w6 h36" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">29<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y45c w39 h37"><div class="t m0 x11 hd y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x66 y45c w3a h37"><div class="t m0 x11 hd y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y45c w3a h37"><div class="t m0 x11 hd y45d ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y45c w3b h37"><div class="t m0 x11 hd y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6b y45c w3a h37"><div class="t m0 x11 hd y45d ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y45e w35 h38"><div class="t m0 x11 h11 y454 ff7 fs3 fc2 sc0 ls0 ws0">Członek Rady Na<span class="_ _1"></span>dzorczej<span class="ff5"> </span></div></div><div class="c x66 y45e w36 h38"><div class="t m0 x46 h11 y455 ff7 fs3 fc2 sc0 ls0 ws0">Liczba akcji na dzie<span class="_ _1"></span>ń </div><div class="t m0 x67 h11 y45f ff5 fs3 fc2 sc0 ls0 ws0">publikacji niniejs<span class="_ _1"></span>zego </div><div class="t m0 x36 h11 y457 ff5 fs3 fc2 sc0 ls0 ws0">sprawozdania </div><div class="t m0 x6d h11 y460 ff5 fs3 fc2 sc0 ls0 ws0">(w szt.) </div></div><div class="c x68 y45e w36 h38"><div class="t m0 x59 h11 y45f ff7 fs3 fc2 sc0 ls0 ws0">Wartość nominaln<span class="_ _1"></span>a<span class="ff5"> </span></div><div class="t m0 x69 h11 y457 ff5 fs3 fc2 sc0 ls0 ws0">(w PLN) </div></div><div class="c x6a y45e w38 h38"><div class="t m0 x46 h11 y461 ff5 fs3 fc2 sc0 ls0 ws0">Liczba <span class="ff7">akcji na dzień <span class="_ _1"></span><span class="ff5"> </span></span></div><div class="t m0 x53 h11 y454 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 2024<span class="_ _1"></span> </div><div class="t m0 x6d h11 y462 ff5 fs3 fc2 sc0 ls0 ws0">(w szt.) </div></div><div class="c x6b y45e w36 h38"><div class="t m0 x59 h11 y45f ff7 fs3 fc2 sc0 ls0 ws0">Wartość nominaln<span class="_ _1"></span>a<span class="ff5"> </span></div><div class="t m0 x69 h11 y457 ff5 fs3 fc2 sc0 ls0 ws0">(w PLN) </div></div><div class="c x2 y463 w35 h6"><div class="t m0 x11 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">Bartosz Marczuk<span class="_ _1"></span> </div></div><div class="c x66 y463 w36 h6"><div class="t m0 x6 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">86 682 </div></div><div class="c x68 y463 w36 h6"><div class="t m0 x6 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">86 682 </div></div><div class="c x6a y463 w38 h6"><div class="t m0 x6 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">81 652 </div></div><div class="c x6b y463 w36 h6"><div class="t m0 x6 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">81 652 </div></div><div class="c x2 y464 w35 h6"><div class="t m0 x11 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">Marcin Sieczek </div></div><div class="c x66 y464 w36 h6"><div class="t m0 x69 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">110 000 </div></div><div class="c x68 y464 w36 h6"><div class="t m0 x69 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">110 000 </div></div><div class="c x6a y464 w38 h6"><div class="t m0 x69 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">110 000 </div></div><div class="c x6b y464 w36 h6"><div class="t m0 x69 hd y118 ff2 fs3 fc0 sc0 ls0 ws0">110 000 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y465 ff6 fs0 fc0 sc0 ls0 ws0">Osoby zarządzające i nad<span class="_ _3"></span>zorujące Spółki nie po<span class="_ _3"></span>siadają akcji i udzi<span class="_ _3"></span>ałów jednostek <span class="_ _3"></span>pow<span class="_ _3"></span>iązanych<span class="ff2"> </span>Spół<span class="_ _3"></span>ki.<span class="ff2"> </span></div><div class="t m0 x2 h5 y466 ff5 fs0 fc0 sc0 ls1 ws0">26.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">Informacje <span class="_ _1"></span>o <span class="_ _1"></span>znanych P<span class="_ _1"></span>Z <span class="_ _1"></span>CORMAY <span class="_ _10"></span>S.A.<span class="_ _3"></span> <span class="_ _1"></span>umowach, w <span class="_ _10"></span>tym zawartych <span class="_ _10"></span>po <span class="_ _1"></span>dniu bilansowym, <span class="_ _10"></span>w<span class="_ _3"></span> <span class="ff7">wy<span class="_ _1"></span>niku któ<span class="_ _1"></span>rych mogą<span class="_ _1"></span> </span></span></span></div><div class="t m0 x10 h5 y467 ff7 fs0 fc0 sc0 ls0 ws0">w <span class="_ _c"> </span>przyszłości <span class="_ _c"> </span>nastąpić <span class="_ _c"> </span>zmiany <span class="_ _c"> </span>w <span class="_ _f"> </span>p<span class="_ _3"></span>roporcjach <span class="_ _c"> </span>posiadanych <span class="_ _c"> </span>akcji <span class="_ _c"> </span>przez <span class="_ _c"> </span>dotychczasowych <span class="_ _c"> </span>akcjonariuszy </div><div class="t m0 x10 h5 y468 ff5 fs0 fc0 sc0 ls0 ws0">i obligatar<span class="_ _3"></span>iuszy </div><div class="t m0 x2 h3 y2ae ff2 fs0 fc0 sc0 ls0 ws0">Informacje <span class="_ _d"> </span>o <span class="_ _d"> </span>umowach, <span class="_ _d"> </span><span class="ff6">które <span class="_ _d"> </span>mogą <span class="_ _d"> </span>zmienić <span class="_ _b"> </span>prop<span class="_ _3"></span>orcje <span class="_ _d"> </span>posiadanych <span class="_ _d"> </span>akcji <span class="_ _d"> </span>przez <span class="_ _b"> </span>do<span class="_ _3"></span>tychczasowych <span class="_ _d"> </span>akcjonariuszy<span class="_ _3"></span></span>, <span class="_ _d"> </span><span class="ff6">zostały </span></div><div class="t m0 x2 h3 y469 ff2 fs0 fc0 sc0 ls0 ws0">przedstawione w pkt. 27 nin<span class="_ _3"></span>iejszego spr<span class="_ _3"></span>awozdania.<span class="_ _3"></span> </div><div class="t m0 x2 h5 y46a ff5 fs0 fc0 sc0 ls1 ws0">27.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">Informacje<span class="_ _3"></span> <span class="ff7">o systemie kontroli pro<span class="_ _3"></span>gramów <span class="_ _3"></span></span></span></span>akcji<span class="ls0"> pracowniczych </span></div><div class="t m0 x2 h3 yab ff6 fs0 fc0 sc0 ls0 ws0">W  dniu  22 <span class="_ _d"> </span>czerwca  2023  roku  oraz  19  września  2023  roku <span class="_ _d"> </span>Walne  Zgromadzenia  Spółki  podjęł<span class="_ _3"></span><span class="ff2">y  </span>uchwały  w  sprawie, </div><div class="t m0 x2 h3 y2d4 ff2 fs0 fc0 sc0 ls0 ws0">odpowiednio: <span class="_ _d"> </span>(i)  <span class="ff6">przyjęcia <span class="_ _d"> </span>programu  motywacyjnego <span class="_ _d"> </span>dla <span class="_ _d"> </span>członków <span class="_ _d"> </span>Zarządu  Spółki <span class="_ _d"> </span>oraz <span class="_ _d"> </span>kluczowych <span class="_ _d"> </span>osób  zatrudnionych </span></div><div class="t m0 x2 h5 y46b ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">Spółce i <span class="_ _3"></span>spół<span class="_ _3"></span>kach <span class="_ _3"></span>z <span class="_ _3"></span>Grupy</span> <span class="_ _3"></span><span class="ff6 ls7">(„</span><span class="ff5">Kluczowe <span class="_ _3"></span>Oso<span class="_ _3"></span>by<span class="ff6">”</span></span><span class="ls2">, <span class="_ _3"></span></span><span class="ff6">„<span class="_ _3"></span><span class="ff5">Program Mo<span class="_ _3"></span>tywacyjny</span>”), <span class="_ _3"></span>(<span class="_ _3"></span>ii a)<span class="_ _3"></span> em<span class="_ _3"></span>isji war<span class="_ _3"></span>rantów subskrypcyjny<span class="_ _3"></span>ch <span class="_ _3"></span>serii <span class="_ _3"></span>A </span></div><div class="t m0 x2 h5 y46c ff6 fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>pr<span class="_ _3"></span>awem <span class="_ _4"></span>do <span class="_ _3"></span>ob<span class="_ _3"></span>jęcia <span class="_ _3"></span>akcji <span class="_ _4"></span>serii <span class="_ _4"></span>N <span class="_ _4"></span>(„<span class="_ _3"></span><span class="ff5">Warranty</span>”)<span class="_ _3"></span>, <span class="_ _3"></span>z <span class="_ _4"></span>wyłączeniem <span class="_ _4"></span>w <span class="_ _4"></span>całości <span class="_ _4"></span>prawa <span class="_ _4"></span>poboru <span class="_ _4"></span>Warrantów <span class="_ _4"></span>oraz <span class="_ _4"></span>(ii <span class="_ _4"></span>b) <span class="_ _4"></span>warunkowego </div><div class="t m0 x2 h3 y46d ff6 fs0 fc0 sc0 ls0 ws0">podwyższenia <span class="_ _13"></span>kapitału <span class="_ _13"></span>zakładow<span class="_ _3"></span>ego <span class="_ _13"></span>w <span class="_ _4"></span>drodze<span class="_ _3"></span> <span class="_ _13"></span>emisji <span class="_ _13"></span>akcji <span class="_ _4"></span>ser<span class="_ _3"></span>ii <span class="_ _13"></span>N <span class="_ _4"></span>z <span class="_ _13"></span>wyłączeniem<span class="_ _3"></span> <span class="_ _13"></span>prawa <span class="_ _4"></span>po<span class="_ _3"></span>boru <span class="_ _13"></span>akcji <span class="_ _13"></span>serii <span class="_ _13"></span>N, <span class="_ _13"></span>ubiegania <span class="_ _13"></span>się </div><div class="t m0 x2 h3 y46e ff2 fs0 fc0 sc0 ls0 ws0">o dopuszczenie <span class="_ _b"> </span>i wpro<span class="_ _3"></span><span class="ff6">wadzenie <span class="_ _b"> </span>akcji <span class="_ _d"> </span>serii <span class="_ _b"> </span>N <span class="_ _b"> </span>do <span class="_ _b"> </span>obrotu<span class="_ _3"></span> <span class="_ _b"> </span>na <span class="_ _b"> </span>rynku <span class="_ _d"> </span>regulowanym <span class="_ _b"> </span>oraz <span class="_ _b"> </span>zm<span class="_ _3"></span>iany <span class="_ _b"> </span>Statutu <span class="_ _b"> </span>Spółki. <span class="_ _b"> </span>Podsta<span class="_ _3"></span>wowe </span></div><div class="t m0 x2 h3 y46f ff6 fs0 fc0 sc0 ls0 ws0">założenia <span class="_ _1"></span>Programu <span class="_ _10"></span>Motywac<span class="_ _3"></span>yjnego<span class="_ _3"></span> <span class="_ _10"></span>przewidują<span class="_ _3"></span> <span class="_ _10"></span>jego realizację <span class="_ _10"></span>w <span class="_ _1"></span>oparciu <span class="_ _1"></span>wskaźniki <span class="_ _1"></span>efektywności <span class="_ _1"></span>działalności Spółki <span class="_ _10"></span>lub <span class="_ _1"></span>Grupy </div><div class="t m0 x2 h3 y470 ff2 fs0 fc0 sc0 ls0 ws0">za tr<span class="_ _3"></span>zy <span class="_ _3"></span>kolejne <span class="_ _3"></span>lata <span class="_ _3"></span>obrotowe, <span class="_ _3"></span>to <span class="_ _3"></span>j<span class="_ _3"></span>est <span class="_ _3"></span>l<span class="ff6">ata<span class="_ _3"></span> <span class="_ _3"></span>2023, <span class="_ _3"></span>2024, <span class="_ _3"></span>2025. <span class="_ _4"></span>Uczestnikom <span class="_ _3"></span>Programu <span class="_ _3"></span>ofer<span class="_ _3"></span>owane <span class="_ _3"></span>będą <span class="_ _3"></span>upr<span class="_ _3"></span>awnienia <span class="_ _3"></span>do <span class="_ _3"></span>objęcia<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y471 ff6 fs0 fc0 sc0 ls0 ws0">łącznie <span class="_ _13"></span>nie <span class="_ _13"></span>więcej <span class="_ _13"></span>niż <span class="_ _13"></span>5<span class="ff2"> <span class="ls1">894</span> </span>35<span class="_ _3"></span>0 <span class="_ _13"></span>akcji <span class="_ _13"></span>zwykłych <span class="_ _13"></span>na <span class="_ _13"></span>oka<span class="_ _3"></span>ziciela <span class="_ _13"></span>Spó<span class="_ _3"></span>łki <span class="_ _13"></span>serii <span class="_ _13"></span>N <span class="_ _13"></span>po <span class="_ _13"></span>cenie <span class="_ _13"></span>emisyjnej <span class="_ _a"></span>równej <span class="_ _13"></span>wartości <span class="_ _13"></span>nominalnej </div><div class="t m0 x2 h5 y472 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">wynoszącej 1 <span class="_ _3"></span>zł za jedn<span class="_ _3"></span>ą ak<span class="_ _3"></span>cję („<span class="_ _3"></span><span class="ff5">Akcji Ser<span class="_ _3"></span>ii N</span>”), <span class="_ _3"></span>w związku <span class="_ _3"></span>z czy<span class="_ _3"></span>m Spółka <span class="_ _3"></span>wyemituje nieodp<span class="_ _3"></span>łatnie <span class="_ _3"></span>nie więcej <span class="_ _3"></span>niż 5<span class="_ _3"></span></span> <span class="ls1">894</span> 350.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y473 ff6 fs0 fc0 sc0 ls0 ws0">Akcje <span class="_ _10"></span>Serii <span class="_ _1"></span>N <span class="_ _10"></span>stano<span class="_ _3"></span>wić <span class="_ _10"></span>będą <span class="_ _1"></span>nie <span class="_ _10"></span>wi<span class="_ _3"></span>ęcej <span class="_ _10"></span>niż <span class="_ _1"></span>7% <span class="_ _10"></span>całkow<span class="_ _3"></span>itej <span class="_ _10"></span>lic<span class="_ _3"></span>zby <span class="_ _10"></span>akcji S<span class="_ _1"></span>półki <span class="_ _10"></span>istnie<span class="_ _3"></span>jących <span class="_ _1"></span>w <span class="_ _10"></span>dniu <span class="_ _10"></span>22 czerwca <span class="_ _10"></span>2023 <span class="_ _1"></span>roku <span class="_ _10"></span>i <span class="_ _10"></span>po<span class="_ _3"></span>dle<span class="_ _3"></span>gać </div><div class="t m0 x2 h3 y474 ff6 fs0 fc0 sc0 ls0 ws0">będą zakazowi sprzedaż<span class="_ _3"></span>y przez członków Zar<span class="_ _3"></span>ządu Spółki w termini<span class="_ _3"></span>e 12 miesięcy od dnia ich o<span class="_ _3"></span>bjęcia.<span class="_ _3"></span> <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y475 ff6 fs0 fc0 sc0 ls0 ws0">Warunki <span class="_ _13"></span>zaoferowania <span class="_ _13"></span>Warrantów <span class="_ _13"></span>za <span class="_ _a"></span>2023 <span class="_ _4"></span>r<span class="_ _3"></span>ok <span class="_ _13"></span>nie <span class="_ _4"></span>zostały <span class="_ _13"></span>spe<span class="_ _3"></span>łnione, <span class="_ _13"></span>a <span class="_ _13"></span>pula <span class="_ _13"></span>Warrantów <span class="_ _13"></span>za <span class="_ _13"></span>ten <span class="_ _13"></span>rok <span class="_ _13"></span>przeszła <span class="_ _13"></span>na <span class="_ _13"></span>kolejny <span class="_ _13"></span>rok </div><div class="t m0 x2 h3 y476 ff6 fs0 fc0 sc0 ls0 ws0">obowiązywania Program<span class="_ _3"></span>u Motywacyjnego.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y477 ff2 fs0 fc0 sc0 ls0 ws0">Warunki <span class="_ _3"></span><span class="ff6">jakościo<span class="_ _3"></span>we <span class="_ _3"></span>zaoferowan<span class="_ _3"></span>ia <span class="_ _3"></span>Warr<span class="_ _3"></span>antów <span class="_ _3"></span>za <span class="_ _4"></span>2024 <span class="_ _3"></span>rok, <span class="_ _4"></span>tj. <span class="_ _3"></span>osiągnięcie <span class="_ _4"></span>przez <span class="_ _3"></span>Grupę <span class="_ _4"></span>odpowiedniego<span class="_ _3"></span> <span class="_ _3"></span>poziomu <span class="_ _4"></span>przychodów </span></div><div class="t m0 x2 h5 y478 ff6 fs0 fc0 sc0 ls7 ws0">(„<span class="ff5 ls0">Przychody<span class="ff6">”)  oraz  dodatniego  wskaźnika <span class="_ _d"> </span>EBITDA<span class="_ _3"></span>,  ze  względu  na  przyznane  Radzie <span class="_ _d"> </span>Nadzorczej  Spółki  przez  Walne </span></span></div><div class="t m0 x2 h3 y479 ff6 fs0 fc0 sc0 ls0 ws0">Zgromadzenie <span class="_ _1c"> </span>Spółki <span class="_ _1c"> </span>uprawnienie <span class="_ _1c"> </span>skorygo<span class="_ _3"></span>wania <span class="_ _1c"> </span>Przychodów <span class="_ _1c"> </span>o <span class="_ _1c"> </span>współczynn<span class="_ _3"></span>ik <span class="_ _1c"> </span><span class="ff2">dopu<span class="_ _3"></span>szczalneg<span class="_ _3"></span>o <span class="_ _1c"> </span>odchylenia<span class="ls2">, <span class="_ _1c"> </span></span></span>zostały<span class="_ _3"></span> </div><div class="t m0 x2 h3 y47a ff6 fs0 fc0 sc0 ls0 ws0">potencjalnie <span class="_ _23"> </span>spełnione<span class="_ _3"></span>. <span class="_ _23"> </span>Zakład<span class="_ _3"></span>ając <span class="_ _23"> </span>spełnienie <span class="_ _23"> </span>war<span class="_ _3"></span>unków <span class="_ _23"> </span>loj<span class="_ _3"></span>alnościowych <span class="_ _18"> </span>zaoferowania <span class="_ _23"> </span>Warran<span class="_ _3"></span>tów, <span class="_ _23"> </span>polegających<span class="_ _3"></span> </div><div class="t m0 x2 h3 y47b ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">pozostawaniu <span class="_ _3"></span>przez <span class="_ _3"></span>uczestn<span class="_ _3"></span>ika <span class="_ _3"></span>Program<span class="_ _3"></span>u <span class="_ _3"></span>Motywacyjnego <span class="_ _4"></span>w <span class="_ _3"></span>stosunku <span class="_ _3"></span>zatrudnien<span class="_ _3"></span>ia <span class="_ _3"></span>w <span class="_ _3"></span>Spółce<span class="_ _3"></span> <span class="_ _3"></span>lub <span class="_ _3"></span>spółce <span class="_ _3"></span>Gr<span class="_ _3"></span>upy <span class="_ _3"></span>w <span class="_ _3"></span>ramach </span></span></div><div class="t m0 x2 h3 y145 ff6 fs0 fc0 sc0 ls0 ws0">stosunku <span class="_ _b"> </span>pracy <span class="_ _b"> </span>lub <span class="_ _b"> </span>umowy <span class="_ _b"> </span>o <span class="_ _a"> </span>ś<span class="_ _3"></span>wiadczenie <span class="_ _b"> </span>usług <span class="_ _b"> </span>lub <span class="_ _b"> </span>w <span class="_ _b"> </span>stosunk<span class="_ _3"></span>u <span class="_ _b"> </span>prawnym <span class="_ _b"> </span>wynikającym <span class="_ _b"> </span>z <span class="_ _a"> </span>po<span class="_ _3"></span>wołania <span class="_ _b"> </span>do <span class="_ _b"> </span>pełnienia <span class="_ _b"> </span>funkcji </div><div class="t m0 x2 h3 y47c ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">Zarządzie Spółki przez odpowiedni okres oraz dodatkowego warunku jakościowego odnoszącego się do członków Zarządu </span></div><div class="t m0 x2 h3 y47d ff6 fs0 fc0 sc0 ls0 ws0">Spółki  polega<span class="_ _3"></span>jącego <span class="_ _15"> </span>na <span class="_ _15"> </span>uzyskaniu <span class="_ _15"> </span>przez <span class="_ _15"> </span>nich  ab<span class="_ _3"></span>solutoriów <span class="_ _15"> </span>za <span class="_ _15"> </span>odpowiedni<span class="ff2"> <span class="_ _15"> </span>okres, <span class="_ _15"> </span>ostateczna <span class="_ _15"> </span>decyzja <span class="_ _15"> </span>o <span class="_ _15"> </span>zaoferowaniu<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y1bb ff6 fs0 fc0 sc0 ls0 ws0">Warrantów, <span class="_ _c"> </span>przysługujących <span class="_ _c"> </span>c<span class="_ _3"></span>złonkom <span class="_ _c"> </span>Zarządu <span class="_ _c"> </span>Spółki <span class="_ _c"> </span>w <span class="_ _c"> </span>liczbie <span class="_ _20"> </span><span class="ff2">2 <span class="ls1">357</span> <span class="ls1">740</span> szt. <span class="_ _c"> </span>oraz <span class="_ _c"> </span>Kluczow<span class="_ _3"></span>ym <span class="_ _c"> </span>Osobom <span class="_ _c"> </span>w <span class="_ _c"> </span>liczbie </span></div><div class="t m0 x2 h3 y1bc ff2 fs0 fc0 sc0 ls0 ws0">1 <span class="ls1">571</span> <span class="ls1">826</span>  <span class="ff6">szt., <span class="_ _b"> </span>zostanie <span class="_ _d"> </span>podjęta <span class="_ _b"> </span>przez <span class="_ _d"> </span>Radę <span class="_ _b"> </span>Nadzorczą <span class="_ _b"> </span>Spółki <span class="_ _d"> </span>w <span class="_ _a"> </span>ter<span class="_ _3"></span>minie <span class="_ _b"> </span>miesiąca <span class="_ _b"> </span>od<span class="_ _3"></span> <span class="_ _b"> </span>dnia <span class="_ _b"> </span>zatwierdze<span class="_ _3"></span>nia <span class="_ _b"> </span>przez <span class="_ _b"> </span>Walne </span></div><div class="t m0 x2 h3 y47e ff6 fs0 fc0 sc0 ls0 ws0">Zgromadzenie Spółki sprawozda<span class="_ _3"></span>nia finansowego Grup<span class="_ _3"></span>y za rok zakończony <span class="_ _3"></span>31 grudnia 2024 roku<span class="_ _3"></span>.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y119 ff5 fs0 fc0 sc0 ls1 ws0">28.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">Wskazanie: <span class="_ _f"> </span>(i)<span class="_ _3"></span> <span class="_ _f"> </span>dat<span class="_ _3"></span>y <span class="_ _f"> </span>zawarcia <span class="_ _f"> </span>przez <span class="_ _c"> </span>PZ <span class="_ _f"> </span>CORMAY <span class="_ _f"> </span>S.A. <span class="_ _c"> </span><span class="ff7">umowy <span class="_ _f"> </span>z <span class="_ _c"> </span>firmą <span class="_ _f"> </span>audytorską <span class="_ _f"> </span>o <span class="_ _f"> </span>doko<span class="_ _3"></span>nanie <span class="_ _f"> </span>badania </span></span></span></div><div class="t m0 x10 h5 y3f1 ff5 fs0 fc0 sc0 ls0 ws0">lub <span class="ff7">przeg<span class="_ _3"></span>lądu <span class="_ _10"></span>sprawo<span class="_ _3"></span>zdania <span class="_ _10"></span>finanso<span class="_ _3"></span>wego <span class="_ _10"></span>lu<span class="_ _3"></span>b <span class="_ _10"></span>skonso<span class="_ _3"></span>lidowanego <span class="_ _1"></span>sprawozdania <span class="_ _1"></span>finansowego <span class="_ _10"></span>oraz okresu, <span class="_ _10"></span>na <span class="_ _10"></span>jaki </span></div><div class="t m0 x10 h5 y47f ff7 fs0 fc0 sc0 ls0 ws0">została zawa<span class="_ _3"></span>rta t<span class="_ _3"></span>a umo<span class="_ _3"></span>wa,<span class="ff5"> <span class="_ _3"></span>(ii) <span class="_ _3"></span>czy </span>Spółka<span class="ff5"> <span class="_ _3"></span></span>korzystał<span class="_ _3"></span><span class="ff5">a </span>z <span class="_ _3"></span>usług <span class="_ _3"></span>wybranej <span class="_ _3"></span>firmy <span class="_ _3"></span>audytorskiej, <span class="_ _3"></span>a jeżeli <span class="_ _3"></span>tak, to<span class="_ _3"></span> w jak<span class="_ _3"></span>im </div><div class="t m0 x10 h5 y480 ff7 fs0 fc0 sc0 ls0 ws0">okresie <span class="_ _13"></span>i <span class="_ _13"></span>jaki <span class="_ _13"></span>b<span class="_ _3"></span>ył <span class="_ _13"></span>zakres <span class="_ _13"></span>tych <span class="_ _13"></span>u<span class="_ _3"></span>sług,<span class="_ _3"></span><span class="ff5"> <span class="_ _13"></span>(iii) <span class="_ _13"></span></span>o<span class="_ _3"></span>rganu, <span class="_ _13"></span>który <span class="_ _13"></span>dokonał <span class="_ _13"></span>wyb<span class="_ _3"></span>oru <span class="_ _13"></span>firmy <span class="_ _13"></span>au<span class="_ _3"></span>dytorskiej,<span class="_ _3"></span><span class="ff5"> <span class="_ _13"></span>(iv) <span class="_ _13"></span>wyn<span class="_ _3"></span>agrodzen<span class="_ _3"></span>ia </span></div><div class="t m0 x10 h5 y481 ff7 fs0 fc0 sc0 ls0 ws0">firmy <span class="_ _4"></span>audytorskiej <span class="_ _4"></span>wypłaconego <span class="_ _3"></span>lub <span class="_ _4"></span>należnego <span class="_ _3"></span>za <span class="_ _4"></span>rok <span class="_ _3"></span>obrotowy <span class="_ _4"></span>i <span class="_ _3"></span>popr<span class="_ _3"></span>zedni <span class="_ _3"></span>rok <span class="_ _3"></span>ob<span class="_ _3"></span>rotow<span class="_ _4"></span>y, <span class="_ _3"></span>odręb<span class="_ _3"></span>nie <span class="_ _3"></span>za <span class="_ _4"></span>badanie </div><div class="t m0 x10 h5 y482 ff7 fs0 fc0 sc0 ls0 ws0">rocznego <span class="_ _1"></span>sprawozdania <span class="_ _10"></span>finan<span class="_ _3"></span>sowego, <span class="_ _10"></span>inne <span class="_ _10"></span>usłu<span class="_ _3"></span>gi <span class="_ _10"></span>atestacyjn<span class="_ _3"></span>e, <span class="_ _10"></span>w <span class="_ _10"></span>tym <span class="_ _10"></span>przeg<span class="_ _3"></span>ląd <span class="_ _10"></span>sprawozd<span class="_ _3"></span>ania <span class="_ _10"></span>finansoweg<span class="_ _3"></span>o, <span class="_ _10"></span>usługi </div><div class="t m0 x10 h5 y483 ff5 fs0 fc0 sc0 ls0 ws0">doradztwa podatkowego i <span class="ff7">pozostałe <span class="_ _10"></span>usłu<span class="_ _3"></span>gi<span class="ff5 ls2">, <span class="_ _1"></span><span class="ff7 ls0">z <span class="_ _1"></span>tym <span class="_ _1"></span>że <span class="_ _10"></span>o<span class="_ _3"></span>bowiązek <span class="_ _1"></span>uznaje <span class="_ _1"></span>się <span class="_ _1"></span>za <span class="_ _10"></span>sp<span class="_ _3"></span>ełniony, jeżeli <span class="_ _10"></span>zostan<span class="_ _3"></span>ie <span class="_ _1"></span>wskazane </span></span></span></div><div class="t m0 x10 h5 y484 ff5 fs0 fc0 sc0 ls0 ws0">miejsce zamieszczen<span class="_ _3"></span>ia tych inform<span class="_ _3"></span>acji w sprawo<span class="_ _3"></span>zdaniu finansowym.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y485 ff6 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>postawie <span class="_ _1"></span>§ <span class="_ _1"></span>20 <span class="_ _10"></span>l<span class="_ _3"></span>it. <span class="_ _1"></span>g) <span class="_ _1"></span>Statutu S<span class="_ _1"></span>półki Rada <span class="_ _10"></span>Nadzorcza PZ <span class="_ _10"></span>C<span class="_ _3"></span>ORMAY S<span class="_ _1"></span>.A.<span class="ff2"> U</span>chwałą z <span class="_ _10"></span>dnia 1 <span class="_ _10"></span>czerwca 2022 <span class="_ _1"></span>roku <span class="_ _1"></span>wybrała <span class="ff2">Moore </span></div><div class="t m0 x2 h3 y486 ff2 fs0 fc0 sc0 ls0 ws0">Polska <span class="_ _d"> </span>Audyt <span class="_ _b"> </span>Sp. <span class="_ _b"> </span>z <span class="_ _d"> </span>o.o. <span class="_ _d"> </span><span class="ff6">z <span class="_ _b"> </span>siedz<span class="_ _3"></span>ibą <span class="_ _d"> </span>w <span class="_ _b"> </span>Warszawie <span class="_ _d"> </span>(00</span>-<span class="ls1">844</span>) <span class="_ _d"> </span>przy <span class="_ _d"> </span>ul. <span class="_ _b"> </span>Grzybowskiej <span class="_ _d"> </span>87<span class="ff6">, <span class="_ _d"> </span>wpisaną <span class="_ _d"> </span>na <span class="_ _b"> </span>listę <span class="_ _d"> </span>firm <span class="_ _b"> </span>audytorskiej </span></div><div class="t m0 x2 h3 y487 ff6 fs0 fc0 sc0 ls0 ws0">prowadzoną  przez  Po<span class="_ _3"></span>lską  Agen<span class="_ _3"></span>cję  Nadzoru  Audytowego  po<span class="_ _3"></span>d <span class="_ _15"> </span>nr  4326<span class="_ _3"></span><span class="ff2 ls2">,  <span class="ls0">jako  </span></span>podmiot  dokonu<span class="_ _3"></span>jący  pr<span class="_ _3"></span>zeglądu  i  badania </div><div class="t m0 x2 h3 y488 ff6 fs0 fc0 sc0 ls0 ws0">jednostkowych <span class="_ _b"> </span>spr<span class="_ _3"></span>awozdań <span class="_ _d"> </span>finansowych <span class="_ _b"> </span>Spółk<span class="_ _3"></span>i <span class="_ _b"> </span>or<span class="_ _3"></span>az <span class="_ _b"> </span>skonsolido<span class="_ _3"></span>wanych <span class="_ _d"> </span>sprawozdań <span class="_ _b"> </span>finanso<span class="_ _3"></span>wych <span class="_ _d"> </span>Grupy <span class="_ _d"> </span>za <span class="_ _b"> </span>odpowiednie </div><div class="t m0 x2 h3 y489 ff6 fs0 fc0 sc0 ls0 ws0">okresy obrotowe mieszczące <span class="_ _3"></span>się w ter<span class="_ _3"></span>minie od dnia 1 styczn<span class="_ _3"></span>ia 2022 roku do<span class="_ _3"></span> dnia 31<span class="_ _3"></span><span class="ff2"> grudnia 2024<span class="_ _3"></span> roku. </span></div><div class="t m0 x2 h3 y3fb ff2 fs0 fc0 sc0 ls0 ws0">W dniu 9 sierpnia 2022 roku<span class="_ _3"></span> <span class="ff6">Spół<span class="_ _3"></span>ka zawarła</span> z Moore Pols<span class="_ _3"></span>ka Audyt Sp. z o.o<span class="_ _3"></span> stosown<span class="ff6">ą</span> um<span class="_ _3"></span>ow<span class="ff6">ę</span>. </div></div></div><div class="pi" ></div></div><div id="pf1e" class="pf w0 h0" ><div class="pc pc1e w0 h0"><img class="bi xb y48a w6 h39" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAEWCAIAAABwmoShAAAACXBIWXMAABYlAAAWJQFJUiTwAAAFO0lEQVR42u3aIY4dMRBF0XbUcNYSWMuaxcyyHpy1hFeApQajhl/piv45qGToAr7AxwEAALOt7nYLAABM9ssVAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAOCfOa8piesAAGCOqvrZrMdxfH1/uBoA2D5///Ey2iDPbvCa/Q0AAGA6zQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAAD/k9Xde0riOgAAmKOq9nDengIASbyMNsizG7xmfwMAAJhOswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA3sHq7j0lcR0AAMxRVXs4b08BgCReRhvk2Q1es78BAABMp1kBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAAXmF1956SuA4AAOaoqj2ct6cAQBIvow3y7Aav2d8AAACm06wAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAgHewuntPSVwHAABzVNUezttTACCJl9EGeXaD1+xvAAAA02lWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAgFdY3b2nJK4DAIA5qmoP5+0pAJDEy2iDPLvBa/Y3AACA6TQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAOAdrO7eUxLXAQDAHFW1h/P2FABI4mW0QZ7d4DX7GwAAwHSaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAOAVVnfvKYnrAABgjqraw19203EbNyRm/QAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">30<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">Poniższa <span class="_ _13"></span>tabela <span class="_ _13"></span>przedsta<span class="_ _3"></span>wia <span class="_ _13"></span>wynagr<span class="_ _3"></span>odzenie <span class="_ _13"></span>firmy <span class="_ _13"></span>audytorskiej<span class="_ _3"></span> <span class="_ _13"></span>należne <span class="_ _13"></span>za <span class="_ _13"></span>r<span class="_ _3"></span>ok <span class="_ _13"></span>obrotowy <span class="_ _13"></span>objęty <span class="_ _13"></span>n<span class="_ _3"></span>iniejszym <span class="_ _13"></span>spr<span class="_ _3"></span>awozdaniem </div><div class="t m0 x2 h3 y73 ff2 fs0 fc0 sc0 ls0 ws0">oraz poprzedni: </div></div><div class="c x2 y48b w3c h19"><div class="t m0 x11 h11 y14f ff7 fs3 fc2 sc0 ls0 ws0">Rodzaj usługi<span class="_ _1"></span><span class="ff5"> </span></div></div><div class="c x6e y48b w3d h19"><div class="t m0 x9 h11 y112 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x6f h11 y113 ff5 fs3 fc2 sc0 ls8 ws0">31 <span class="ls0">gru<span class="_ _1"></span>dnia 2024 </span></div></div><div class="c x40 y48b w3e h19"><div class="t m0 x9 h11 y112 ff7 fs3 fc2 sc0 ls0 ws0">Rok zakończony<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x6f h11 y113 ff5 fs3 fc2 sc0 ls0 ws0">31 grudnia 202<span class="_ _1"></span>3 </div></div><div class="c x2 y48c w3c h1f"><div class="t m0 x11 hd y30e ff2 fs3 fc0 sc0 ls0 ws0">Badanie rocznego je<span class="_ _1"></span>dnostkowego <span class="_ _1"></span>sprawozdania fin<span class="_ _1"></span>ansowego  </div></div><div class="c x6e y48c w3d h1f"><div class="t m0 x2f hd y30e ff2 fs3 fc0 sc0 ls8 ws0">46<span class="ls0"> </span></div></div><div class="c x40 y48c w3e h1f"><div class="t m0 x2f hd y30e ff2 fs3 fc0 sc0 ls8 ws0">42<span class="ls0"> </span></div></div><div class="c x2 y48d w3c h1f"><div class="t m0 x11 hd y187 ff6 fs3 fc0 sc0 ls0 ws0">Przegląd półroczne<span class="_ _1"></span>go jednostkowe<span class="_ _1"></span>go sprawozdani<span class="_ _1"></span>a finansowego<span class="ff2"> </span></div></div><div class="c x6e y48d w3d h1f"><div class="t m0 x2f hd y187 ff2 fs3 fc0 sc0 ls8 ws0">24<span class="ls0"> </span></div></div><div class="c x40 y48d w3e h1f"><div class="t m0 x2f hd y187 ff2 fs3 fc0 sc0 ls8 ws0">22<span class="ls0"> </span></div></div><div class="c x2 y48e w3c h3a"><div class="t m0 x11 hd y30e ff2 fs3 fc0 sc0 ls0 ws0">Badanie rocznego <span class="_ _1"></span>skonsolidowane<span class="_ _1"></span>go sprawozdani<span class="_ _1"></span>a finansowego </div></div><div class="c x6e y48e w3d h3a"><div class="t m0 x2f hd y30e ff2 fs3 fc0 sc0 ls8 ws0">30<span class="ls0"> </span></div></div><div class="c x40 y48e w3e h3a"><div class="t m0 x2f hd y30e ff2 fs3 fc0 sc0 ls8 ws0">29<span class="ls0"> </span></div></div><div class="c x2 y48f w3c h1f"><div class="t m0 x11 hd y187 ff6 fs3 fc0 sc0 ls0 ws0">Przegląd półroczne<span class="_ _1"></span>go skonsolidow<span class="_ _1"></span>anego sprawozd<span class="_ _1"></span>ania finansowego<span class="ff2"> </span></div></div><div class="c x6e y48f w3d h1f"><div class="t m0 x2f hd y187 ff2 fs3 fc0 sc0 ls8 ws0">17<span class="ls0"> </span></div></div><div class="c x40 y48f w3e h1f"><div class="t m0 x2f hd y187 ff2 fs3 fc0 sc0 ls8 ws0">16<span class="ls0"> </span></div></div><div class="c x2 y490 w3c h1f"><div class="t m0 x11 hd y187 ff6 fs3 fc0 sc0 ls0 ws0">Wynagrodzenie <span class="_ _1"></span>za obowiązkowe d<span class="_ _1"></span>odatkowe prace <span class="_ _1"></span>audytowe związan<span class="_ _1"></span>e z raportowanie<span class="_ _1"></span>m ESEF<span class="ff2"> </span></div></div><div class="c x6e y490 w3d h1f"><div class="t m0 x70 hd y187 ff2 fs3 fc0 sc0 ls0 ws0">6 </div></div><div class="c x40 y490 w3e h1f"><div class="t m0 x70 hd y187 ff2 fs3 fc0 sc0 ls0 ws0">5 </div></div><div class="c x2 yb w3c h1f"><div class="t m0 x11 h11 y187 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x6e yb w3d h1f"><div class="t m0 x69 h11 y187 ff5 fs3 fc0 sc0 ls0 ws0">123 </div></div><div class="c x40 yb w3e h1f"><div class="t m0 x69 h11 y187 ff5 fs3 fc0 sc0 ls0 ws0">114 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h5 y2ae ff5 fs0 fc0 sc0 ls1 ws0">29.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">O<span class="ff7">świadczenie </span>Z<span class="ff7">ar<span class="_ _3"></span>ządu </span>PZ CORMAY S.A. o <span class="_ _3"></span><span class="ff7">rzetelnośc<span class="_ _3"></span>i sprawozdań<span class="_ _3"></span></span> </span></span></div><div class="t m0 x2 h3 y2af ff6 fs0 fc0 sc0 ls0 ws0">Zarząd PZ CORMAY <span class="_ _3"></span>S.A. oświadcza, że wedle<span class="_ _3"></span> jego najlepszej <span class="_ _3"></span>wiedzy:<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2a h3 y46a ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">sprawozdanie  finansowe <span class="_ _15"> </span><span class="ff6">Spółki  za  rok  zakończony  </span>31  grudnia  2024  roku  <span class="ff6">zostało  sporządzon<span class="_ _3"></span>e  zgodnie </span></span></span></div><div class="t m0 x32 h5 y491 ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">Międzynarodowymi Standardami Sprawozdawczości Finansowej („<span class="ff5">MSSF</span>”</span>) oraz MSS<span class="_ _1"></span>F zatwierdzonymi przez </div><div class="t m0 x32 h5 y492 ff6 fs0 fc0 sc0 ls0 ws0">Unię <span class="_ _4"></span>Europejs<span class="_ _3"></span>ką <span class="_ _4"></span>(<span class="_ _3"></span>„<span class="ff5">MSSF-<span class="ls12">UE</span></span>”). <span class="_ _13"></span>Na <span class="_ _4"></span>dzień <span class="_ _13"></span>publikacji<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span>w/w <span class="_ _4"></span>sprawoz<span class="_ _3"></span>dania</span>, <span class="_ _13"></span>biorąc <span class="_ _13"></span>pod <span class="_ _4"></span>uwag<span class="_ _3"></span>ę <span class="_ _4"></span>toc<span class="_ _3"></span>zący <span class="_ _13"></span>się <span class="_ _4"></span>w <span class="_ _13"></span>Unii<span class="_ _3"></span> </div><div class="t m0 x32 h3 y493 ff6 fs0 fc0 sc0 ls0 ws0">Europejskiej proces <span class="_ _1"></span>wprowadzania MSSF <span class="_ _1"></span>oraz prowadzoną <span class="_ _1"></span>przez Spółkę działalność, w <span class="_ _10"></span>zakresie stosowanych<span class="_ _3"></span> </div><div class="t m0 x32 h3 y494 ff6 fs0 fc0 sc0 ls0 ws0">przez Spółkę zasad rachun<span class="_ _3"></span>kowości nie ma r<span class="_ _3"></span>óżnicy między M<span class="_ _3"></span>SSF, które weszły w <span class="_ _3"></span>życie, a M<span class="_ _3"></span>SSF<span class="ff2">-UE<span class="_ _3"></span>. </span></div><div class="t m0 x32 h3 y46d ff2 fs0 fc0 sc0 ls0 ws0">MSSF-<span class="ff6">UE <span class="_ _d"> </span>obejmują <span class="_ _b"> </span>standardy  i <span class="_ _b"> </span>interpretacje <span class="_ _d"> </span>zaakceptowane <span class="_ _d"> </span>przez <span class="_ _d"> </span>Radę <span class="_ _b"> </span>Międzynarodo<span class="_ _3"></span>wych <span class="_ _d"> </span>Standardów </span></div><div class="t m0 x32 h3 y46e ff6 fs0 fc0 sc0 ls0 ws0">Rachunkowości oraz Komitet ds. <span class="_ _3"></span>Interpreta<span class="_ _3"></span>cji Międzynarodowej Spr<span class="_ _3"></span>awozdawczości Finansowej. <span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x32 h3 y495 ff6 fs0 fc0 sc0 ls0 ws0">Przy  sporządzeniu <span class="_ _15"> </span>sprawozdani<span class="_ _3"></span>a  finansowego <span class="_ _15"> </span>Spółk<span class="_ _3"></span><span class="ff2">i  </span>za <span class="_ _15"> </span>rok  zakończon<span class="_ _3"></span>y  31 <span class="_ _15"> </span>grudnia  20<span class="_ _3"></span><span class="ff2">24  r<span class="_ _3"></span>oku <span class="_ _15"> </span></span>Spółka </div><div class="t m0 x32 h3 y496 ff6 fs0 fc0 sc0 ls0 ws0">przestrzegała <span class="_ _3"></span>tych <span class="_ _3"></span>samy<span class="_ _3"></span>ch <span class="_ _3"></span>zasad <span class="_ _3"></span>rachun<span class="_ _3"></span>kowości, <span class="_ _3"></span>co <span class="_ _3"></span>przy <span class="_ _3"></span>sporząd<span class="_ _3"></span>zaniu <span class="_ _3"></span>sprawozdania <span class="_ _3"></span>f<span class="_ _3"></span>inansowego <span class="_ _3"></span>Spółki <span class="_ _3"></span>za<span class="_ _3"></span> </div><div class="t m0 x32 h3 y34c ff6 fs0 fc0 sc0 ls0 ws0">rok <span class="_ _15"> </span>zakończony <span class="_ _f"> </span>31 <span class="_ _15"> </span>grudnia <span class="_ _f"> </span>20<span class="ff2">23 <span class="_ _15"> </span>roku</span>, <span class="_ _f"> </span>z <span class="_ _15"> </span>wyjątkiem <span class="_ _15"> </span>zasto<span class="_ _3"></span>sowania <span class="_ _f"> </span>zmian <span class="_ _15"> </span>do <span class="_ _15"> </span>standa<span class="_ _3"></span>rdów <span class="_ _15"> </span>oraz <span class="_ _15"> </span>nowych </div><div class="t m0 x32 h3 y497 ff6 fs0 fc0 sc0 ls0 ws0">standardów <span class="_ _b"> </span>i<span class="ff2"> <span class="_ _b"> </span></span>interpretacji <span class="_ _b"> </span>obowi<span class="_ _3"></span>ązujących <span class="_ _b"> </span>dla <span class="_ _a"> </span>okr<span class="_ _3"></span>esów <span class="_ _b"> </span>rocznych<span class="_ _3"></span> <span class="_ _b"> </span>rozpoczynających <span class="_ _b"> </span>się <span class="_ _b"> </span>w <span class="_ _a"> </span>dniu <span class="_ _b"> </span>lu<span class="_ _3"></span>b <span class="_ _b"> </span>po <span class="_ _b"> </span>dniu </div><div class="t m0 x32 h3 y22b ff2 fs0 fc0 sc0 ls0 ws0">1 stycznia 2024 roku.<span class="_ _3"></span> </div><div class="t m0 x2a h3 y498 ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">sprawozdanie, <span class="_ _f"> </span>o <span class="_ _15"> </span>któr<span class="_ _3"></span>ym <span class="_ _f"> </span>mowa <span class="_ _15"> </span>powyżej, <span class="_ _f"> </span>odzwierciedla <span class="_ _f"> </span>w <span class="_ _15"> </span>spo<span class="_ _3"></span>sób <span class="_ _f"> </span>prawdziwy, <span class="_ _f"> </span>rzetelny <span class="_ _15"> </span>i <span class="_ _f"> </span>jasny <span class="_ _f"> </span>sytuację </span></span></div><div class="t m0 x32 h3 y499 ff6 fs0 fc0 sc0 ls0 ws0">majątkową i finanso<span class="_ _3"></span>wą Spółki oraz jej wynik f<span class="_ _3"></span>inansow<span class="ff2">y,<span class="_ _3"></span> </span></div><div class="t m0 x2a h3 y254 ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">niniejsze  sprawozdanie  z  działalności  zawiera  prawdziwy  obraz  rozwoju  i <span class="_ _d"> </span>osiągnięć  oraz  sytuacji<span class="_ _3"></span><span class="ff2"> </span>Spółki, </span></span></div><div class="t m0 x32 h3 y49a ff2 fs0 fc0 sc0 ls0 ws0">w tym <span class="ff6">opis podstawo<span class="_ _3"></span>wych zagrożeń i r<span class="_ _3"></span>yzyk.</span> </div><div class="t m0 x2 h5 yb9 ff5 fs0 fc0 sc0 ls1 ws0">30.<span class="ff4 ls0"> <span class="_ _20"> </span><span class="ff5">Informacj<span class="_ _3"></span>a Z<span class="ff7">arządu</span> PZ CORMAY S.A. o wybo<span class="_ _3"></span>rze firmy <span class="_ _3"></span>audytorskiej </span></span></div><div class="t m0 x2 h3 y44e ff6 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _13"></span>PZ <span class="_ _a"></span>CORMAY <span class="_ _13"></span>S.A., <span class="_ _a"></span>na <span class="_ _13"></span>podstawie <span class="_ _13"></span>oświadc<span class="_ _3"></span>zenia <span class="_ _13"></span>Rady <span class="_ _a"></span>Nadzorczej <span class="_ _a"> </span>Spółki <span class="_ _a"></span><span class="ff2">o <span class="_ _13"></span>dokonan<span class="_ _3"></span>iu <span class="_ _13"></span>wyb<span class="_ _3"></span>oru <span class="_ _a"></span>Moore <span class="_ _13"></span>Polska <span class="_ _13"></span>Audyt<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y49b ff2 fs0 fc0 sc0 ls0 ws0">Sp. z <span class="ls1">o.o.</span> <span class="_ _1"></span>jako firmy <span class="_ _10"></span>au<span class="_ _3"></span>dytorskiej <span class="ff6">przeprowadzającej badanie <span class="_ _1"></span>sprawozdania finansowego S<span class="_ _1"></span>półki za <span class="_ _1"></span>rok zakończony <span class="_ _10"></span>31 grudnia </span></div><div class="t m0 x2 h3 y350 ff2 fs0 fc0 sc0 ls1 ws0">20<span class="ls0">24 roku<span class="ls2">, </span>informuje,<span class="_ _3"></span> <span class="ff6">że: </span> </span></div><div class="t m0 x2a h3 y27b ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">firma <span class="_ _20"> </span>audytorska <span class="_ _c"> </span>or<span class="_ _3"></span>az <span class="_ _20"> </span>członkowie <span class="_ _c"> </span>zespo<span class="_ _3"></span>łu <span class="_ _c"> </span>wy<span class="_ _3"></span>konującego <span class="_ _20"> </span>badanie <span class="_ _20"> </span>spełniali <span class="_ _20"> </span>warunki <span class="_ _c"> </span>do <span class="_ _20"> </span>sporządzenia </span></span></div><div class="t m0 x32 h3 y27c ff6 fs0 fc0 sc0 ls0 ws0">bezstronnego <span class="_ _20"> </span>i <span class="_ _6"> </span>niezależnego<span class="_ _3"></span> <span class="_ _6"> </span>sprawozdania <span class="_ _20"> </span>z<span class="_ _3"></span> <span class="_ _20"> </span>badania <span class="_ _6"> </span>rocz<span class="_ _3"></span>nego <span class="_ _20"> </span>spr<span class="_ _3"></span>awozdania <span class="_ _6"> </span>finansowego <span class="_ _6"> </span>zgodnie </div><div class="t m0 x32 h3 y353 ff2 fs0 fc0 sc0 ls0 ws0">z <span class="ff6">obowiązującymi pr<span class="_ _3"></span>zepisami, standar<span class="_ _3"></span>dami </span>wykonywania za<span class="_ _3"></span>wodu i zasad<span class="_ _3"></span>ami etyki zawodowej<span class="_ _3"></span>, </div><div class="t m0 x2a h3 y20e ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">są <span class="_ _1"></span>przestrzegane obowiązujące <span class="_ _10"></span>przepisy związane <span class="_ _1"></span>z <span class="_ _10"></span>rota<span class="_ _3"></span>cją <span class="_ _1"></span>firmy <span class="_ _10"></span>a<span class="_ _3"></span>udytorskiej i <span class="_ _10"></span>kluczowego biegłego <span class="_ _1"></span>rewidenta </span></span></div><div class="t m0 x32 h3 y20f ff6 fs0 fc0 sc0 ls0 ws0">oraz obowiązkowymi okr<span class="_ _3"></span>esami karencji<span class="_ _3"></span><span class="ff2">,  </span></div><div class="t m0 x2a h3 y49c ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff6">Spółka <span class="_ _4"></span>posiada <span class="_ _4"></span>polity<span class="_ _3"></span>kę <span class="_ _4"></span>w <span class="_ _4"></span>zakre<span class="_ _3"></span>sie <span class="_ _4"></span>wyboru <span class="_ _4"></span>firmy <span class="_ _13"></span>audytorskiej <span class="_ _4"></span>oraz <span class="_ _4"></span>po<span class="_ _3"></span>litykę <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>świad<span class="_ _3"></span>czenia <span class="_ _13"></span>na <span class="_ _4"></span>rzecz </span></span></div><div class="t m0 x32 h3 y49d ff6 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _1"></span>przez firmę <span class="_ _1"></span>audytorską, podmiot <span class="_ _1"></span>powiązany z <span class="_ _10"></span>firmą audytorską lub <span class="_ _1"></span>członka <span class="_ _1"></span>jego sieci <span class="_ _10"></span>dodatko<span class="_ _3"></span>wych usług </div><div class="t m0 x32 h3 y49e ff6 fs0 fc0 sc0 ls0 ws0">niebędących badaniem, w tym u<span class="_ _3"></span>sług war<span class="_ _3"></span>unkowo zwol<span class="_ _3"></span>nionych z zakazu <span class="_ _3"></span>świadczenia przez firm<span class="_ _3"></span>ę audytorską<span class="_ _3"></span><span class="ff2">.</span></div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w3f h3b" ><div class="pc pc1f w3f h3b"><img class="bi xb y49f w40 h3c" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w41 h3b"><div class="t m0 x71 hd y4a0 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 x72 hd y4a1 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 x71 hd y4a2 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x73 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">31<span class="ls0"> </span></div><div class="t m0 x2 he y4a3 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y4a4 ff5 fs0 fc0 sc0 ls1 ws0">31.<span class="ff4 ls0"> <span class="_ _c"> </span><span class="ff7">Oświ<span class="_ _3"></span>adczenie<span class="ff5"> </span>Zar<span class="_ _3"></span>ządu PZ CORMAY S.A.<span class="ff5"> </span>o<span class="_ _3"></span> stosowaniu<span class="_ _3"></span> ładu korpor<span class="_ _3"></span>acyjnego<span class="ff5"> </span></span></span></div><div class="t m0 x2 h3 y4a5 ff2 fs0 fc0 sc0 ls1 ws0">31.1.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">Wskazanie <span class="ff6">zbioru zasad<span class="_ _3"></span> ładu korpor<span class="_ _3"></span>acyjnego, któremu podlega<span class="_ _3"></span> PZ CORMAY S.A., oraz m<span class="_ _3"></span>iejsca, gdzie tekst zbior<span class="_ _3"></span>u zasad jest pub<span class="_ _3"></span>licznie dost<span class="_ _4"></span><span class="ls1">ępny</span><span class="ffa"> </span></span></span></span></div><div class="t m0 x2 h3 y4a6 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h5 y4a7 ff6 fs0 fc0 sc0 ls0 ws0">PZ <span class="_ _4"></span>CORMAY <span class="_ _4"></span>S.A. <span class="_ _4"></span>podlega <span class="_ _13"></span>„Dobrym <span class="_ _13"></span>Praktykom <span class="_ _4"></span>Spółek <span class="_ _4"></span>Notowany<span class="_ _3"></span>ch <span class="_ _4"></span>na <span class="_ _13"></span>GPW <span class="_ _3"></span>20<span class="_ _4"></span><span class="ff2 ls1">21</span>”<span class="ff2"> <span class="_ _4"></span></span><span class="ls7">(„</span><span class="ff5">Dobr<span class="_ _3"></span>e <span class="_ _4"></span>Praktyki</span><span class="ls7">”)</span><span class="ff2">. <span class="_ _4"></span>T<span class="_ _3"></span>ekst <span class="_ _4"></span>Dobrych <span class="_ _4"></span>Praktyk <span class="_ _13"></span></span>dostępny <span class="_ _4"></span>jest, <span class="_ _4"></span>m. <span class="_ _13"></span>in., <span class="_ _4"></span>na <span class="_ _4"></span>stronie <span class="_ _13"></span>internetowej <span class="_ _4"></span>Giełdy <span class="_ _4"></span>Papierów </div><div class="t m0 x2 h3 y4a8 ff6 fs0 fc0 sc0 ls0 ws0">Wartościowych w Warsza<span class="_ _3"></span>wie S.A. poświęconej zag<span class="_ _3"></span>adnieniom ładu<span class="_ _3"></span> korporacyjnego<span class="_ _3"></span><span class="ff2">:<span class="_ _3"></span> www.gpw.pl/dob<span class="_ _3"></span>re-praktyki. </span></div><div class="t m0 x2 h3 y4a9 ff2 fs0 fc0 sc0 ls1 ws0">31.2.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">W zakresie, w jakim PZ C<span class="_ _3"></span>ORMAY S.A. <span class="ff6">odstąp<span class="_ _3"></span>ił</span>a <span class="ff6">od postan<span class="_ _3"></span>owień zbioru zasad<span class="_ _3"></span> ładu korporacyjnego<span class="_ _3"></span></span> -<span class="_ _3"></span> <span class="ff6">wskazanie tych postano<span class="_ _3"></span>wień oraz wyjaśnienie pr<span class="_ _3"></span>zyczyn tego ods<span class="_ _3"></span>tąpienia<span class="_ _3"></span><span class="ffa"> </span></span></span></span></div><div class="t m0 x2 h3 y4aa ff6 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _10"></span>PZ CORMA<span class="_ _1"></span>Y <span class="_ _10"></span>S.A. <span class="_ _1"></span>informuje, <span class="_ _10"></span>że <span class="_ _1"></span>podzielając <span class="_ _10"></span>idee <span class="_ _1"></span>oraz <span class="_ _10"></span>założenia <span class="_ _1"></span>będące <span class="_ _10"></span>po<span class="_ _3"></span>dstawą <span class="_ _10"></span>poszczegól<span class="_ _3"></span>nych <span class="_ _10"></span>r<span class="_ _3"></span>ekomendacji <span class="_ _10"></span>i <span class="_ _1"></span>zasad <span class="_ _10"></span>Dobry<span class="_ _4"></span><span class="ff2">ch <span class="_ _10"></span>Praktyk <span class="_ _1"></span>- <span class="_ _10"></span>wobec <span class="_ _1"></span><span class="ff6">ustalonej <span class="_ _10"></span>w <span class="_ _1"></span>Spółce <span class="_ _10"></span>praktyki, <span class="_ _1"></span>wymagającej </span></span></div><div class="t m0 x2 h3 y4ab ff6 fs0 fc0 sc0 ls0 ws0">odejścia <span class="_ _a"></span>od <span class="_ _a"></span>modelu <span class="_ _a"> </span>zar<span class="_ _3"></span>ządzania <span class="_ _a"></span>i <span class="_ _a"></span>nadzoru <span class="_ _a"> </span>pr<span class="_ _3"></span>zewidzianego <span class="_ _a"> </span>przez<span class="_ _3"></span> <span class="_ _a"></span>niektóre <span class="_ _a"></span>reguły <span class="_ _a"> </span>ładu<span class="_ _3"></span> <span class="_ _a"></span>korporacyj<span class="_ _3"></span>nego<span class="_ _4"></span><span class="ff2"> <span class="_ _a"></span>- <span class="_ _a"></span></span>nie <span class="_ _a"></span>może <span class="_ _a"></span>stoso<span class="_ _3"></span>wać <span class="_ _a"></span>w<span class="ff2"> </span>sp<span class="_ _3"></span>osób <span class="_ _a"></span>trwały <span class="_ _a"></span>oraz <span class="_ _b"> </span>w<span class="ff2"> </span>pełnym <span class="_ _a"></span>zakr<span class="_ _3"></span>esie <span class="_ _a"></span>rekomendacji <span class="_ _a"> </span>i<span class="_ _3"></span> <span class="_ _a"></span>zasad </div><div class="t m0 x2 h3 y4ac ff6 fs0 fc0 sc0 ls0 ws0">przedstawionych poniże<span class="_ _3"></span>j.<span class="ff2"> </span></div><div class="t m0 x2 h3 y4ad ff6 fs0 fc0 sc0 ls0 ws0">Zarząd Spółki <span class="_ _3"></span>pragnie <span class="_ _3"></span>podkreślić, <span class="_ _3"></span>że odejście <span class="_ _3"></span>od teg<span class="_ _3"></span>o modelu <span class="_ _3"></span>lub wyrażen<span class="_ _3"></span>ie pewnych <span class="_ _3"></span>zastrzeżeń w<span class="_ _3"></span> odniesien<span class="_ _3"></span>iu do <span class="_ _3"></span>określonych r<span class="_ _3"></span>e<span class="_ _3"></span>kom<span class="_ _3"></span>endacji lub <span class="_ _3"></span>zasad nie <span class="_ _3"></span>wpływa n<span class="_ _3"></span>egatywnie na<span class="_ _3"></span> przejrzystość<span class="_ _3"></span> </div><div class="t m0 x2 h3 y4ae ff6 fs0 fc0 sc0 ls0 ws0">reguł nadzor<span class="_ _3"></span>u oraz <span class="_ _3"></span>zarządzania <span class="_ _3"></span>PZ <span class="_ _3"></span>CORMAY S.<span class="_ _3"></span>A., ja<span class="_ _3"></span>k również<span class="_ _3"></span> n<span class="_ _3"></span>a implement<span class="_ _4"></span>ację Dobry<span class="_ _3"></span>ch Prakt<span class="_ _3"></span>yk, <span class="_ _3"></span>a tym <span class="_ _3"></span>samym <span class="_ _3"></span>nie <span class="_ _3"></span>prowadzi <span class="_ _3"></span>do n<span class="_ _3"></span>aruszenia <span class="_ _3"></span>założeń <span class="_ _3"></span>leżących <span class="_ _3"></span>u<span class="_ _3"></span><span class="ff2"> </span>po<span class="_ _3"></span>dstaw ładu <span class="_ _3"></span>korporacyjn<span class="_ _3"></span>ego. </div><div class="t m0 x2 h3 y4af ff6 fs0 fc0 sc0 ls0 ws0">Zarząd PZ CORMAY <span class="_ _3"></span>S.A. będzie na bieżąco <span class="_ _3"></span>dokonywać oceny<span class="_ _3"></span> zasad zar<span class="_ _3"></span>ządzania oraz nadzoru <span class="_ _3"></span>wprowad<span class="_ _3"></span>zonych w Spółce, <span class="_ _3"></span>jak również bę<span class="_ _4"></span>dzie badać oc<span class="_ _3"></span>zekiwania<span class="_ _3"></span><span class="ff2"> </span>inwestorów co do<span class="_ _3"></span> stanowiska </div><div class="t m0 x2 h3 y4b0 ff6 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _4"></span>w <span class="_ _3"></span>zakresie <span class="_ _4"></span>nieprzy<span class="_ _3"></span>jętych <span class="_ _4"></span>regulacji <span class="_ _4"></span>Dobrych <span class="_ _13"></span>Praktyk, <span class="_ _3"></span>a <span class="_ _4"></span>gd<span class="_ _3"></span>y <span class="_ _4"></span>zmiany <span class="_ _4"></span>zostaną <span class="_ _4"></span>uznane <span class="_ _4"></span>za <span class="_ _4"></span>potrz<span class="_ _3"></span>ebne, <span class="_ _4"></span>to <span class="_ _4"></span>podjęta <span class="_ _4"></span>zostanie <span class="_ _4"></span>decy<span class="_ _4"></span>zja <span class="_ _4"></span>o <span class="_ _4"></span>przyjęciu <span class="_ _4"></span>określonych <span class="_ _4"></span>rekom<span class="_ _3"></span>endacji <span class="_ _4"></span>i <span class="_ _3"></span>zasad<span class="_ _3"></span> <span class="_ _4"></span>w <span class="_ _4"></span>brzmieniu </div><div class="t m0 x2 h3 y4b1 ff6 fs0 fc0 sc0 ls0 ws0">zaproponowanym <span class="_ _4"></span>pr<span class="_ _3"></span>zez <span class="_ _4"></span>Giełdę <span class="_ _4"></span>Papier<span class="_ _3"></span>ów <span class="_ _4"></span>Wart<span class="_ _3"></span>ościowych <span class="_ _4"></span>w <span class="_ _4"></span>Warsz<span class="_ _3"></span>awie <span class="_ _4"></span>S.A. <span class="_ _4"></span>W <span class="_ _4"></span>pr<span class="_ _3"></span>zypadku <span class="_ _4"></span>zaś, <span class="_ _4"></span>w <span class="_ _4"></span>kt<span class="_ _3"></span>órym <span class="_ _4"></span>zastosowan<span class="_ _3"></span>ie <span class="_ _4"></span>takich <span class="_ _4"></span>rekom<span class="_ _3"></span>endacji <span class="_ _4"></span>lub <span class="_ _4"></span>zasad<span class="_ _3"></span> <span class="_ _4"></span>będzie <span class="_ _4"></span>wymag<span class="_ _3"></span>ać <span class="_ _4"></span>decyzji <span class="_ _4"></span>innego<span class="_ _4"></span><span class="ff2"> <span class="_ _4"></span>orga<span class="_ _3"></span>nu </span></div><div class="t m0 x2 h3 y4b2 ff6 fs0 fc0 sc0 ls0 ws0">Spółki, Zarząd Spółki zwróc<span class="_ _3"></span>i się do niego<span class="_ _3"></span> z wnioskiem o podjęcie o<span class="_ _3"></span>dpowiedniej decyz<span class="_ _3"></span>ji.<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y3f0 w42 h3d"><div class="t m0 x24 h5 y4b3 ff5 fs0 fc0 sc0 ls1 ws0">1.<span class="ls0"> </span></div></div><div class="c x74 y3f0 w43 h3d"><div class="t m0 x24 h5 y4b3 ff5 fs0 fc0 sc0 ls0 ws0">Polityka infor<span class="_ _3"></span>macyjna i komun<span class="_ _3"></span>ikacja z inwestorami<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4b4 ff2 fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"> </span>interesie  wszys<span class="_ _1"></span>tkich <span class="_ _d"> </span><span class="ff6">uczestników <span class="_ _d"> </span>rynku <span class="_ _d"> </span>i <span class="_ _b"> </span>swoim <span class="_ _d"> </span>własnym <span class="_ _d"> </span>spółka <span class="_ _d"> </span>giełdowa <span class="_ _d"> </span>dba <span class="_ _b"> </span>o <span class="_ _d"> </span>należytą <span class="_ _d"> </span>komunikację <span class="_ _d"> </span>z <span class="_ _b"> </span>inter<span class="_ _3"></span>esariuszami, <span class="_ _d"> </span>prowadząc <span class="_ _d"> </span>przejrzystą <span class="_ _d"> </span>i <span class="_ _b"> </span>rzet<span class="_ _4"></span>elną <span class="_ _d"> </span>politykę </span></div><div class="t m0 x24 h3 y4b5 ff6 fs0 fc0 sc0 ls0 ws0">informacyjną.<span class="ff2"> </span></div></div><div class="c x2 y4b6 w42 h3e"><div class="t m0 x24 h3 y4b7 ff2 fs0 fc0 sc0 ls1 ws0">1.1.<span class="ls0"> </span></div></div><div class="c x74 y4b6 w43 h3e"><div class="t m0 x24 h3 y4b7 ff6 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _a"></span>prowadzi <span class="_ _a"></span>sprawną <span class="_ _a"></span>komu<span class="_ _3"></span>nikację <span class="_ _a"></span>z <span class="_ _a"></span>uczestnikami <span class="_ _a"> </span>rynku <span class="_ _a"> </span>ka<span class="_ _3"></span>pitałowego, <span class="_ _a"></span>rzetelnie <span class="_ _a"> </span>info<span class="_ _3"></span>rmując <span class="_ _a"> </span>o <span class="_ _a"> </span>sprawach<span class="_ _3"></span> <span class="_ _a"></span>jej <span class="_ _a"></span>dotyczących. <span class="_ _a"></span>W <span class="_ _a"></span>tym<span class="_ _4"></span><span class="ff2"> <span class="_ _a"></span></span>celu <span class="_ _a"></span>spółka <span class="_ _a"></span>wykorzystu<span class="_ _3"></span>je <span class="_ _a"></span>różnorodne </div><div class="t m0 x24 h3 y4b8 ff6 fs0 fc0 sc0 ls0 ws0">narzędzia i formy porozum<span class="_ _3"></span>iewania się, w tym przed<span class="_ _3"></span>e wszystkim ko<span class="_ _3"></span>rporacyjną stronę inter<span class="_ _3"></span>netową, <span class="_ _3"></span>na której zam<span class="_ _3"></span>ieszcza wszelkie <span class="_ _3"></span>informacje istotne dla inwe<span class="_ _3"></span>storów.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4b9 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4b4 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">S<span class="_ _1"></span>półka <span class="_ _1"></span>nie <span class="_ _10"></span>sto<span class="_ _3"></span>suje tej <span class="_ _10"></span>zasady w <span class="_ _10"></span>pełni <span class="_ _1"></span>ze <span class="_ _1"></span>względu <span class="_ _1"></span>na <span class="_ _1"></span>brak <span class="_ _1"></span>sformalizowanej <span class="_ _1"></span>polityki <span class="_ _1"></span>dywidendowej oraz <span class="_ _10"></span>nieutrwalanie przebiegu <span class="_ _1"></span>s<span class="_ _3"></span>potkań inwestorskich, <span class="_ _10"></span>który to <span class="_ _10"></span>wymóg<span class="_ _3"></span> </span></div><div class="t m0 x24 h3 y4b5 ff6 fs0 fc0 sc0 ls0 ws0">Spółka uznaje za nadmier<span class="_ _3"></span>ny z powodu pu<span class="_ _3"></span>blikacji na stronie inter<span class="_ _3"></span>netowej Spółk<span class="_ _3"></span>i prezentacji prz<span class="_ _3"></span>edsta<span class="_ _3"></span>wianych przez Zarząd Spół<span class="_ _3"></span>ki na teg<span class="_ _3"></span>o typu spotkaniach.<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y4ba w42 h3f"><div class="t m0 x24 h3 y4bb ff2 fs0 fc0 sc0 ls1 ws0">1.3.<span class="ls0"> </span></div></div><div class="c x74 y4ba w43 h3f"><div class="t m0 x24 h3 y4bb ff6 fs0 fc0 sc0 ls0 ws0">W swojej strategii bizneso<span class="_ _3"></span>wej spółka uwzględn<span class="_ _3"></span>ia również tematykę<span class="_ _3"></span> ESG, w szczegó<span class="_ _3"></span>lności obejmując<span class="_ _3"></span>ą:<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y4bc w42 h40"><div class="t m0 x24 h3 y4bd ff2 fs0 fc0 sc0 ls1 ws0">1.3.1.<span class="ls0"> </span></div></div><div class="c x74 y4bc w43 h40"><div class="t m0 x24 h3 y4bd ff6 fs0 fc0 sc0 ls0 ws0">zagadnienia środowisko<span class="_ _3"></span>we, zawierające mier<span class="_ _3"></span>niki i ryzyka związan<span class="_ _3"></span>e ze zm<span class="_ _3"></span>ianami klimatu i zaga<span class="_ _3"></span>dnienia zrównoważon<span class="_ _3"></span>ego rozwoju;<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4be ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4bf ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Aktualna str<span class="_ _3"></span>ategia Spółki nie zawiera tem<span class="_ _3"></span>atyki ESG. Za<span class="_ _3"></span>rząd Spółki nie <span class="_ _3"></span>wyklucza, że w pr<span class="_ _3"></span>zyszłości zagadnienia <span class="_ _3"></span>ESG zostaną<span class="_ _3"></span> ujęt<span class="_ _3"></span>e w strate<span class="_ _3"></span>gii Spółki.<span class="_ _3"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w3f h3b" ><div class="pc pc20 w3f h3b"><img class="bi xb y4c0 w40 h41" alt="" 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"/><div class="c x0 y0 w41 h3b"><div class="t m0 x71 hd y4a0 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 x72 hd y4a1 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 x71 hd y4a2 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x73 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">32<span class="ls0"> </span></div><div class="t m0 x2 he y4a3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y4c1 w42 h42"><div class="t m0 x24 h3 y4b8 ff2 fs0 fc0 sc0 ls1 ws0">1.3.2.<span class="ls0"> </span></div></div><div class="c x74 y4c1 w43 h42"><div class="t m0 x24 h3 y4b8 ff6 fs0 fc0 sc0 ls0 ws0">sprawy <span class="_ _3"></span>społec<span class="_ _3"></span>zne <span class="_ _3"></span>i <span class="_ _4"></span>pracownicze, <span class="_ _4"></span>dotyczące <span class="_ _4"></span>m.in. <span class="_ _3"></span>podejmo<span class="_ _3"></span>wanych<span class="_ _3"></span> <span class="_ _3"></span>i <span class="_ _3"></span>planowan<span class="_ _3"></span>ych <span class="_ _3"></span>dz<span class="_ _3"></span>iałań <span class="_ _3"></span>mając<span class="_ _3"></span>ych <span class="_ _4"></span>na <span class="_ _3"></span>celu<span class="_ _3"></span> <span class="_ _3"></span>zapewnienie<span class="_ _3"></span> <span class="_ _3"></span>równoupr<span class="_ _3"></span>awni<span class="_ _4"></span>enia <span class="_ _4"></span>płci, <span class="_ _3"></span>należ<span class="_ _3"></span>ytych <span class="_ _4"></span>warunków <span class="_ _4"></span>pracy, </div><div class="t m0 x24 h3 y4c2 ff6 fs0 fc0 sc0 ls0 ws0">poszanowania praw pracowni<span class="_ _3"></span>ków, dialogu ze <span class="_ _3"></span>społecznościami loka<span class="_ _3"></span>lnymi, relacji z k<span class="_ _3"></span>lientami.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4b5 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 1.3.1.<span class="_ _3"></span></span> </div></div><div class="c x2 y4c4 w42 h43"><div class="t m0 x24 h3 y4c5 ff2 fs0 fc0 sc0 ls1 ws0">1.4.<span class="ls0"> </span></div></div><div class="c x74 y4c4 w43 h43"><div class="t m0 x24 h3 y4c6 ff6 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>celu <span class="_ _4"></span>zapewnienia <span class="_ _4"></span>należytej <span class="_ _3"></span>ko<span class="_ _3"></span>munikacji <span class="_ _3"></span>z<span class="_ _3"></span> <span class="_ _3"></span>interesa<span class="_ _3"></span>riuszami, <span class="_ _4"></span>w <span class="_ _3"></span>zakresie <span class="_ _4"></span>przyjętej <span class="_ _3"></span>str<span class="_ _3"></span>ategii <span class="_ _4"></span>biznesowej <span class="_ _3"></span>spółka<span class="_ _3"></span> <span class="_ _13"></span><span class="ff2">zamieszcza <span class="_ _4"></span>na <span class="_ _3"></span>swojej<span class="_ _3"></span> <span class="_ _3"></span>stron<span class="_ _3"></span>ie <span class="_ _3"></span>internetowej <span class="_ _4"></span>informacje <span class="_ _4"></span>na <span class="_ _4"></span>temat </span></div><div class="t m0 x24 h3 y4c7 ff6 fs0 fc0 sc0 ls0 ws0">założeń <span class="_ _a"></span>posiadanej <span class="_ _b"> </span>strategii, <span class="_ _b"> </span>mierzalnych <span class="_ _a"></span>celów, <span class="_ _b"> </span>w <span class="_ _a"></span>tym <span class="_ _b"> </span>zwłaszcza <span class="_ _a"> </span>celów <span class="_ _b"> </span>długoterminowych, <span class="_ _b"> </span>planowanych <span class="_ _b"> </span>działań <span class="_ _a"> </span>oraz <span class="_ _b"> </span>postępów<span class="_ _3"></span> <span class="_ _a"></span>w <span class="_ _d"> </span>jej <span class="_ _a"></span>realizacji, <span class="_ _a"> </span>okr<span class="_ _3"></span>eślonych <span class="_ _a"> </span>za <span class="_ _b"> </span>pomocą </div><div class="t m0 x24 h3 y4c8 ff6 fs0 fc0 sc0 ls0 ws0">mierników, finansowych i n<span class="_ _3"></span>iefin<span class="ff2">ansowych. I<span class="_ _3"></span>nformacje na temat str<span class="_ _3"></span>ategii w obszarze <span class="_ _3"></span>ESG powinny m.i<span class="_ _3"></span>n.:<span class="_ _3"></span> </span></div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h5 y3e ff2 fs0 fc0 sc0 ls0 ws0">Komentarz:<span class="ff5"> <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 1.3.1.<span class="_ _3"></span></span></span> </div></div><div class="c x2 y4c9 w42 h42"><div class="t m0 x24 h3 y4b8 ff2 fs0 fc0 sc0 ls1 ws0">1.4.1.<span class="ls0"> </span></div></div><div class="c x74 y4c9 w43 h42"><div class="t m0 x24 h3 y4b8 ff6 fs0 fc0 sc0 ls0 ws0">objaśniać, <span class="_ _3"></span>w <span class="_ _4"></span>jaki <span class="_ _3"></span>spo<span class="_ _3"></span>sób <span class="_ _3"></span>w <span class="_ _3"></span>pr<span class="_ _3"></span>ocesach <span class="_ _4"></span>decyzyjn<span class="_ _3"></span>ych <span class="_ _3"></span>w <span class="_ _4"></span>spółce <span class="_ _3"></span>i<span class="_ _3"></span> <span class="_ _3"></span>pod<span class="_ _3"></span>miotach <span class="_ _3"></span>z <span class="_ _4"></span>jej <span class="_ _3"></span>grupy<span class="_ _3"></span> <span class="_ _3"></span>uwzględniane<span class="_ _3"></span> <span class="_ _3"></span>są <span class="_ _3"></span>kwestie<span class="_ _3"></span> <span class="_ _3"></span>zwią<span class="_ _3"></span>zane <span class="_ _3"></span>ze <span class="_ _4"></span>zmianą <span class="_ _4"></span>klimatu, <span class="_ _4"></span>wskazując <span class="_ _3"></span>na <span class="_ _4"></span>wynikają<span class="_ _3"></span>ce <span class="_ _4"></span>z <span class="_ _3"></span>t<span class="_ _4"></span><span class="ff2 ls1">ego </span></div><div class="t m0 x24 h3 y4c2 ff2 fs0 fc0 sc0 ls0 ws0">ryzyka; </div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana<span class="_ _3"></span>. </div><div class="t m0 x24 h3 y4b5 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 1.3.1.<span class="_ _3"></span></span> </div></div><div class="c x2 y4ca w42 h43"><div class="t m0 x24 h3 y4cb ff2 fs0 fc0 sc0 ls1 ws0">1.4.2.<span class="ls0"> </span></div></div><div class="c x74 y4ca w43 h43"><div class="t m0 x24 h3 y4cc ff6 fs0 fc0 sc0 ls0 ws0">przedstawiać wartość wskaźnika równości wynagrodzeń wypłacanych jej pracownikom, obliczanego jako procentowa różnica pomiędzy<span class="_ _3"></span><span class="ff2"> </span>średnim miesięcznym wynagrodzeniem </div><div class="t m0 x24 h3 y4cd ff6 fs0 fc0 sc0 ls0 ws0">(z <span class="_ _4"></span>uwzględnieniem <span class="_ _4"></span>pr<span class="_ _3"></span>emii, <span class="_ _4"></span>nagród <span class="_ _13"></span>i <span class="_ _4"></span>innych <span class="_ _4"></span>dodatków) <span class="_ _4"></span>kobiet <span class="_ _13"></span>i <span class="_ _13"></span>mężczyzn <span class="_ _4"></span>za <span class="_ _4"></span>ostatni <span class="_ _13"></span>rok, <span class="_ _4"></span>oraz <span class="_ _4"></span>pr<span class="_ _3"></span>zedstawiać <span class="_ _4"></span>informacje <span class="_ _4"></span>o <span class="_ _13"></span>działaniach <span class="_ _4"></span>po<span class="_ _3"></span>djętych <span class="_ _4"></span>w <span class="_ _4"></span>celu <span class="_ _4"></span>likwida<span class="_ _3"></span>cji <span class="_ _4"></span>ewentualnych </div><div class="t m0 x24 h3 y4ce ff6 fs0 fc0 sc0 ls0 ws0">nierówności w tym zakr<span class="_ _3"></span>esie, wraz z prezenta<span class="_ _3"></span>cją ryzyk z tym związa<span class="_ _3"></span>nych oraz horyzontem<span class="_ _3"></span> czasowym, w którym<span class="_ _3"></span> planowane jest dopro<span class="_ _4"></span>wadzenie do r<span class="_ _3"></span>ówności.<span class="ff2"> </span></div><div class="t m0 x24 h3 y4cf ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y3e ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 1.3.1.<span class="_ _3"></span></span> </div></div><div class="c x2 y4d0 w42 h44"><div class="t m0 x24 h3 y4d1 ff2 fs0 fc0 sc0 ls1 ws0">1.6.<span class="ls0"> </span></div></div><div class="c x74 y4d0 w43 h44"><div class="t m0 x24 h3 y4d2 ff6 fs0 fc0 sc0 ls0 ws0">W przypadku <span class="_ _3"></span>spółki należące<span class="_ _3"></span>j do <span class="_ _3"></span>indeksu WIG20,<span class="_ _3"></span> mWIG40 <span class="_ _3"></span>lub s<span class="_ _3"></span>WIG80 <span class="_ _3"></span>raz na <span class="_ _3"></span>kwartał, a <span class="_ _3"></span>w przypadku <span class="_ _3"></span>pozostałych nie <span class="_ _3"></span>rzadziej <span class="_ _3"></span>niż r<span class="_ _4"></span>az <span class="_ _3"></span>w roku, <span class="_ _3"></span>spółka or<span class="_ _3"></span>ganizuje spotkanie <span class="_ _3"></span>dla </div><div class="t m0 x24 h3 y4d3 ff6 fs0 fc0 sc0 ls0 ws0">inwestorów, <span class="_ _a"></span>zapraszając <span class="_ _b"> </span>na <span class="_ _a"> </span>nie <span class="_ _b"> </span>w <span class="_ _a"></span>szczególności <span class="_ _b"> </span>akcjonariuszy, <span class="_ _b"> </span>analityków, <span class="_ _a"> </span>ekspe<span class="_ _3"></span>rtów <span class="_ _a"></span>bran<span class="_ _4"></span>żowych <span class="_ _a"> </span>i <span class="_ _b"> </span>przedstawicieli <span class="_ _a"> </span>med<span class="_ _3"></span>iów. <span class="_ _a"></span>Podczas <span class="_ _b"> </span>spotkania <span class="_ _a"> </span>zar<span class="_ _3"></span>ząd <span class="_ _a"></span>spółki <span class="_ _a"> </span>pr<span class="_ _3"></span>ezentuje </div><div class="t m0 x24 h3 y4c5 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">komentuje <span class="_ _4"></span>przyjętą <span class="_ _13"></span>strategię <span class="_ _4"></span>i <span class="_ _13"></span>jej <span class="_ _4"></span>realizację, <span class="_ _13"></span>wyniki <span class="_ _4"></span>finansowe<span class="_ _3"></span> <span class="_ _4"></span>sp<span class="_ _3"></span>ółki <span class="_ _4"></span>i <span class="_ _4"></span>jej <span class="_ _4"></span>gr<span class="_ _3"></span>upy, <span class="_ _4"></span>a <span class="_ _4"></span>tak<span class="_ _3"></span>że <span class="_ _4"></span>najważn<span class="_ _3"></span>iejsze <span class="_ _4"></span>wydarzenia<span class="_ _3"></span> <span class="_ _4"></span>mające <span class="_ _13"></span>w<span class="_ _4"></span>pływ <span class="_ _4"></span>na <span class="_ _4"></span>działaln<span class="_ _3"></span>ość <span class="_ _4"></span>spółki<span class="_ _3"></span> <span class="_ _4"></span>i <span class="_ _4"></span>jej <span class="_ _4"></span>gr<span class="_ _3"></span>upy, <span class="_ _4"></span>osiąg<span class="_ _3"></span>ane </span></div><div class="t m0 x24 h3 y4d4 ff2 fs0 fc0 sc0 ls0 ws0">wyni<span class="ff6">ki i perspektywy na pr<span class="_ _3"></span>zyszłość. Podczas or<span class="_ _3"></span>ganizowanych spot<span class="_ _3"></span>kań zarząd spółki publi<span class="_ _3"></span>cznie udziela odpowiedzi i <span class="_ _3"></span>wyjaśnień na <span class="_ _3"></span>zad<span class="_ _4"></span></span>awane pytania. <span class="_ _3"></span> </div><div class="t m0 x24 h3 y4d5 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4b4 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">S<span class="_ _1"></span>półka <span class="_ _1"></span>nie <span class="_ _10"></span>stosuje tej <span class="_ _1"></span>zasady <span class="_ _10"></span>jedyn<span class="_ _3"></span>ie <span class="_ _1"></span>w <span class="_ _10"></span>zakresie częstotliwości <span class="_ _10"></span>spo<span class="_ _3"></span>tkań, <span class="_ _1"></span>dostosowując ją <span class="_ _10"></span>do potrzeb <span class="_ _10"></span>komun<span class="_ _3"></span>ikacyjnych <span class="_ _1"></span>związanyc<span class="_ _3"></span>h <span class="_ _1"></span>z <span class="_ _10"></span>sytua<span class="_ _3"></span>cją <span class="_ _1"></span>i <span class="_ _10"></span>wyni<span class="_ _3"></span>kami <span class="_ _1"></span>finansowymi </span></div><div class="t m0 x24 h3 y4b5 ff6 fs0 fc0 sc0 ls0 ws0">Spółki.<span class="ff2"> </span></div></div><div class="c x2 y4d6 w42 h45"><div class="t m0 x24 h5 y3e ff5 fs0 fc0 sc0 ls1 ws0">2.<span class="ls0"> </span></div></div><div class="c x74 y4d6 w43 h45"><div class="t m0 x24 h5 y3e ff7 fs0 fc0 sc0 ls0 ws0">Zarząd i rad<span class="_ _3"></span>a <span class="ff5">nadzorcza </span></div></div></div><div class="pi" ></div></div><div id="pf21" class="pf w3f h3b" ><div class="pc pc21 w3f h3b"><img class="bi xb y4d7 w40 h46" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w41 h3b"><div class="t m0 x71 hd y4a0 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 x72 hd y4a1 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 x71 hd y4a2 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x73 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">33<span class="ls0"> </span></div><div class="t m0 x2 he y4a3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x74 y4d8 w43 h47"><div class="t m0 x24 h3 y4d9 ff6 fs0 fc0 sc0 ls0 ws0">W celu osiągnięcia najwyższych standardó<span class="_ _3"></span>w w zakresie wykonywania przez zarząd i radę nadzorczą spółki swoich obowiązków i wyw<span class="_ _3"></span>i<span class="_ _3"></span>ązywania się z nich w sposób efektywny, </div><div class="t m0 x24 h3 y4da ff6 fs0 fc0 sc0 ls0 ws0">w skład zarządu i rady nadzorcze<span class="_ _3"></span>j powoływane są <span class="_ _3"></span>wyłącznie osoby<span class="_ _3"></span> posiadające odpowiedn<span class="_ _3"></span>ie ko<span class="_ _3"></span>mpe<span class="_ _3"></span>tencje, umiejętności i do<span class="_ _3"></span>świadcze<span class="_ _3"></span>nie.<span class="ff2"> </span></div><div class="t m0 x24 h3 y4d2 ff6 fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _13"></span>zarządu <span class="_ _13"></span>d<span class="_ _3"></span>ziałają <span class="_ _13"></span>w <span class="_ _13"></span>i<span class="_ _3"></span>nteresie <span class="_ _13"></span>spółki <span class="_ _13"></span>i <span class="_ _13"></span>ponos<span class="_ _3"></span>zą <span class="_ _13"></span>odpow<span class="_ _3"></span>iedzialność <span class="_ _a"></span>za <span class="_ _4"></span>jej<span class="_ _3"></span> <span class="_ _13"></span>działalność. <span class="_ _a"></span>Do <span class="_ _13"></span>zarządu <span class="_ _13"></span>należ<span class="_ _3"></span>y <span class="_ _13"></span>w <span class="_ _13"></span>szczegó<span class="_ _3"></span>lnoś<span class="_ _4"></span>ci <span class="_ _13"></span>przywództwo <span class="_ _13"></span>w<span class="_ _3"></span> <span class="_ _13"></span>spółce, <span class="_ _13"></span>zaang<span class="_ _3"></span>ażowanie </div><div class="t m0 x24 h3 y4d3 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">wyznaczanie jej celó<span class="_ _3"></span>w strategicznych i ich r<span class="_ _3"></span>ealizacja oraz zape<span class="_ _3"></span>wnienie spółce efekty<span class="_ _3"></span>wności<span class="_ _3"></span></span> <span class="ff6">i bezp<span class="_ _3"></span>ieczeństwa.</span> </div><div class="t m0 x24 h3 y4db ff6 fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _13"></span>rady <span class="_ _13"></span>nadzorczej <span class="_ _13"></span>w <span class="_ _13"></span>zakr<span class="_ _3"></span>esie <span class="_ _13"></span>sprawowanej <span class="_ _13"></span>funkcji <span class="_ _13"></span>i <span class="_ _13"></span>wykonywanych <span class="_ _a"></span>obowiązków <span class="_ _13"></span>w <span class="_ _13"></span>radzie <span class="_ _13"></span>nadzo<span class="_ _3"></span>rczej <span class="_ _13"></span>kierują <span class="_ _13"></span>się <span class="_ _13"></span>w <span class="_ _13"></span>swoim <span class="_ _13"></span>p<span class="_ _4"></span>ostępowaniu, <span class="_ _13"></span>w <span class="_ _13"></span>tym <span class="_ _13"></span>w <span class="_ _13"></span>pode<span class="_ _3"></span>jmowaniu </div><div class="t m0 x24 h3 y4dc ff6 fs0 fc0 sc0 ls0 ws0">decyzji, niezależnością <span class="_ _3"></span>własnych opinii i osądów, d<span class="_ _3"></span>ziałając w inter<span class="_ _3"></span>esie spółki.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4dd ff6 fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _4"></span>nadzor<span class="_ _3"></span>cza <span class="_ _13"></span>pracuje <span class="_ _13"></span>w <span class="_ _4"></span>kultur<span class="_ _3"></span>ze <span class="_ _13"></span>debaty, <span class="_ _13"></span>analizując<span class="_ _3"></span> <span class="_ _4"></span>sytuację<span class="_ _3"></span> <span class="_ _4"></span>s<span class="_ _3"></span>półki <span class="_ _4"></span>na<span class="_ _3"></span> <span class="_ _4"></span>t<span class="_ _3"></span>le <span class="_ _4"></span>br<span class="_ _3"></span>anży <span class="_ _13"></span>i <span class="_ _4"></span>rynku<span class="_ _3"></span> <span class="_ _13"></span>na <span class="_ _4"></span>po<span class="_ _3"></span>dstawie <span class="_ _4"></span>m<span class="_ _3"></span>ateriałów <span class="_ _13"></span>przekazywa<span class="_ _4"></span>n<span class="_ _3"></span>ych <span class="_ _13"></span>jej <span class="_ _13"></span>przez <span class="_ _4"></span>zar<span class="_ _3"></span>ząd <span class="_ _13"></span>spółki <span class="_ _13"></span>oraz <span class="_ _13"></span>systemy </div><div class="t m0 x24 h3 y4de ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">funkcje <span class="_ _b"> </span>wewnętrzne <span class="_ _d"> </span>spółki, <span class="_ _a"> </span>a <span class="_ _d"> </span>także <span class="_ _b"> </span>pozyskiwanych <span class="_ _d"> </span>spoza <span class="_ _b"> </span>niej, <span class="_ _b"> </span>wykor<span class="_ _3"></span>zystując <span class="_ _b"> </span>wyniki <span class="_ _b"> </span>pr<span class="_ _3"></span>ac <span class="_ _d"> </span>swoich <span class="_ _b"> </span>komitetów. <span class="_ _b"> </span>Rada<span class="_ _3"></span> <span class="_ _b"> </span>nadzorcza <span class="_ _d"> </span>w <span class="_ _a"> </span>szczególności <span class="_ _d"> </span>opiniuje <span class="_ _b"> </span>strategię <span class="_ _d"> </span>spółki </span></div><div class="t m0 x24 h3 y3e ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">weryfikuje pracę zarządu w <span class="_ _3"></span>zakresie osiąga<span class="_ _3"></span>nia ustalonych celów <span class="_ _3"></span>strategicznych oraz m<span class="_ _3"></span>onitoruje wyniki osiągan<span class="_ _3"></span>e przez spółkę.<span class="_ _4"></span></span> </div></div><div class="c x2 y4df w42 h48"><div class="t m0 x24 h3 y4e0 ff2 fs0 fc0 sc0 ls1 ws0">2.1.<span class="ls0"> </span></div></div><div class="c x74 y4df w43 h48"><div class="t m0 x24 h3 y4e1 ff6 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _d"> </span>powinna  posiadać <span class="_ _d"> </span>politykę  różnorodności <span class="_ _d"> </span>wobec <span class="_ _d"> </span>zarządu  oraz <span class="_ _d"> </span>rady <span class="_ _d"> </span>nadzorczej,  przyjętą <span class="_ _d"> </span>odpowiednio <span class="_ _d"> </span>przez  radę <span class="_ _d"> </span>nadzorczą <span class="_ _15"> </span><span class="ff2">lub <span class="_ _d"> </span>walne <span class="_ _d"> </span>zgromadzenie.<span class="_ _3"></span> <span class="_ _d"> </span>Polityka </span></div><div class="t m0 x24 h3 y4e2 ff6 fs0 fc0 sc0 ls0 ws0">różnorodności <span class="_ _13"></span>określa <span class="_ _13"></span>cele <span class="_ _4"></span>i <span class="_ _13"></span>kryteria <span class="_ _13"></span>różnorodności <span class="_ _13"></span>m.in. <span class="_ _4"></span>w <span class="_ _13"></span>takich <span class="_ _13"></span>obszarach <span class="_ _13"></span>jak <span class="_ _4"></span>płeć, <span class="_ _13"></span>kierunek <span class="_ _13"></span>wy<span class="_ _3"></span>kształcenia, <span class="_ _13"></span>specjalistyczna <span class="_ _13"></span>wied<span class="_ _3"></span>za, <span class="_ _4"></span>wiek <span class="_ _13"></span>oraz <span class="_ _13"></span>doświadczenie <span class="_ _4"></span>za<span class="_ _3"></span>wodowe, </div><div class="t m0 x24 h3 y4b7 ff2 fs0 fc0 sc0 ls0 ws0">a <span class="ff6">także wskazuje termin i sposób monitorowania realizac<span class="_ _3"></span>ji tych celów. W zakresie zróżnicowania pod względem płci warunkiem zape<span class="_ _4"></span>wnienia różnorodności<span class="_ _3"></span> organów spółki jest </span></div><div class="t m0 x24 h3 y4b8 ff6 fs0 fc0 sc0 ls0 ws0">udział mniejszości w danym<span class="_ _3"></span> organie na<span class="_ _3"></span> poziomie nie niższym niż 3<span class="_ _3"></span>0%.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4d5 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4e3 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Spółka nie posiada polityki różnorodnośc<span class="_ _3"></span>i wobec członków Zarządu oraz Rady Nadzo<span class="_ _3"></span>rczej Spółki. Przy wyborze członkó<span class="_ _3"></span>w organów S<span class="_ _3"></span>półki uwzględniane<span class="_ _3"></span> są przede </span></div><div class="t m0 x24 h3 y3e ff6 fs0 fc0 sc0 ls0 ws0">wszystkim potrzeby Spółk<span class="_ _3"></span>i w zakresie kompe<span class="_ _3"></span>tencji i doświadczen<span class="_ _3"></span>ia zawodowego ka<span class="_ _3"></span>ndydatów.<span class="_ _4"></span><span class="ff2"> </span></div></div><div class="c x2 y4e4 w42 h43"><div class="t m0 x24 h3 y4b7 ff2 fs0 fc0 sc0 ls1 ws0">2.2.<span class="ls0"> </span></div></div><div class="c x74 y4e4 w43 h43"><div class="t m0 x24 h3 y4b7 ff6 fs0 fc0 sc0 ls0 ws0">Osoby <span class="_ _3"></span>po<span class="_ _3"></span>dejmujące <span class="_ _4"></span>decyzje <span class="_ _4"></span>w <span class="_ _3"></span>s<span class="_ _3"></span>prawie <span class="_ _4"></span>wyboru <span class="_ _4"></span>członków <span class="_ _3"></span>zar<span class="_ _3"></span>ządu <span class="_ _4"></span>lub <span class="_ _4"></span>rady <span class="_ _4"></span>nadzorczej <span class="_ _4"></span>spółki <span class="_ _4"></span>powinny <span class="_ _3"></span>zapewnić <span class="_ _4"></span>wszechstron<span class="_ _3"></span>ność <span class="_ _4"></span>tych <span class="_ _13"></span>orga<span class="_ _3"></span>nów <span class="_ _3"></span>po<span class="_ _3"></span>przez <span class="_ _4"></span>wybór <span class="_ _4"></span>do <span class="_ _3"></span>ich <span class="_ _4"></span>składu </div><div class="t m0 x24 h3 y4b8 ff6 fs0 fc0 sc0 ls0 ws0">osób <span class="_ _4"></span>zapewniających <span class="_ _4"></span>różnor<span class="_ _3"></span>odność, <span class="_ _13"></span>umożliwiając <span class="_ _4"></span>m.in. <span class="_ _4"></span>osiągni<span class="_ _3"></span>ęcie <span class="_ _4"></span>do<span class="_ _3"></span>celowego <span class="_ _4"></span>wskaźnika <span class="_ _13"></span>minimalne<span class="_ _3"></span>go <span class="_ _4"></span>udziału <span class="_ _13"></span>mniejszości <span class="_ _4"></span>określone<span class="_ _3"></span>go <span class="_ _4"></span>na <span class="_ _4"></span>poziomie <span class="_ _13"></span>nie <span class="_ _4"></span>niższym <span class="_ _4"></span>niż <span class="_ _4"></span>30%,<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4c2 ff6 fs0 fc0 sc0 ls0 ws0">zgodnie z celami określon<span class="_ _3"></span>ymi w przyjętej polityce r<span class="_ _3"></span>óżnorodności, o <span class="_ _3"></span>której mowa w zasad<span class="_ _3"></span>zie 2.1.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h5 y4b5 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 2.1.<span class="_ _3"></span><span class="ff5"> </span></span></div></div><div class="c x2 y4e5 w42 h49"><div class="t m0 x24 h3 y4d4 ff2 fs0 fc0 sc0 ls1 ws0">2.7.<span class="ls0"> </span></div></div><div class="c x74 y4e5 w43 h49"><div class="t m0 x24 h3 y4d4 ff6 fs0 fc0 sc0 ls0 ws0">Pełnienie przez członków <span class="_ _3"></span>zarządu spółki funkcji w or<span class="_ _3"></span>ganach podmi<span class="_ _3"></span>otów spoza grupy spółki <span class="_ _3"></span>wymaga zgody r<span class="_ _3"></span>ady nadzorczej.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4e6 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4de ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="_ _3"></span><span class="ff6">Przyczyną <span class="_ _4"></span>niestosow<span class="_ _3"></span>ania <span class="_ _3"></span>tej <span class="_ _4"></span>zasady <span class="_ _3"></span>są <span class="_ _4"></span>aktualnie <span class="_ _3"></span>obowiązujące <span class="_ _4"></span>postanowienia <span class="_ _4"></span>Statutu <span class="_ _4"></span>Spółki <span class="_ _3"></span>nakładające <span class="_ _4"></span>na <span class="_ _3"></span>członków <span class="_ _4"></span>Zarządu <span class="_ _4"></span>Spó<span class="_ _3"></span>łki <span class="_ _3"></span>ob<span class="_ _3"></span>owiązek <span class="_ _3"></span>niezwł<span class="_ _3"></span>ocznego </span></div><div class="t m0 x24 h3 y3e ff6 fs0 fc0 sc0 ls0 ws0">poinformowania Rady Nadzorc<span class="_ _3"></span>zej Spółki o rozpoczę<span class="_ _3"></span>ciu pełnienia fu<span class="_ _3"></span>nkcji lub o zajęciu sta<span class="_ _3"></span>nowiska w or<span class="_ _3"></span>gan<span class="_ _3"></span>ach innej spółki kapita<span class="_ _3"></span>łowej.<span class="ff2"> </span></div></div><div class="c x2 y4e7 w42 h4a"><div class="t m0 x24 h3 y4b4 ff2 fs0 fc0 sc0 ls1 ws0">2.11.<span class="ls0"> </span></div></div><div class="c x74 y4e7 w43 h4a"><div class="t m0 x24 h3 y4b4 ff6 fs0 fc0 sc0 ls0 ws0">Poza <span class="_ _a"></span>czynnościami <span class="_ _a"></span>wynikającym<span class="_ _3"></span>i <span class="_ _a"></span>z <span class="_ _a"></span>przepisów <span class="_ _a"></span>prawa <span class="_ _a"> </span>raz <span class="_ _a"> </span>w <span class="_ _a"> </span>roku<span class="_ _3"></span> <span class="_ _a"></span>rada <span class="_ _a"></span>nadzor<span class="_ _3"></span>cza <span class="_ _a"></span>sporządza <span class="_ _a"></span>i <span class="_ _a"></span>przed<span class="_ _3"></span>stawia <span class="_ _a"></span>zwyczajnemu <span class="_ _a"></span>walnemu<span class="_ _3"></span> <span class="_ _a"></span>zgroma<span class="_ _4"></span><span class="ff2">dzeniu <span class="_ _a"> </span>do<span class="_ _3"></span> <span class="_ _a"></span>zatwierdzenia <span class="_ _a"></span>roczne<span class="_ _3"></span> </span></div><div class="t m0 x24 h3 y4b5 ff6 fs0 fc0 sc0 ls0 ws0">sprawozdanie. Sprawozda<span class="_ _3"></span>nie, o którym m<span class="_ _3"></span>owa powyżej, <span class="ff2">za<span class="_ _3"></span>wiera co <span class="_ _3"></span>najmniej: </span></div></div><div class="c x2 ya4 w42 h4b"><div class="t m0 x24 h3 y4e8 ff2 fs0 fc0 sc0 ls1 ws0">2.11.6.<span class="ls0"> </span></div></div><div class="c x74 ya4 w43 h4b"><div class="t m0 x24 h3 y4e8 ff6 fs0 fc0 sc0 ls0 ws0">informację na temat stop<span class="_ _3"></span>nia realizacji polityki różnorod<span class="_ _3"></span>ności w odni<span class="_ _3"></span>esieniu do zarządu i rady na<span class="_ _3"></span>dzorczej, w tym r<span class="_ _3"></span>ealizacji ce<span class="_ _4"></span>lów, o których mowa w za<span class="_ _3"></span>sadzie 2.1.<span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w3f h3b" ><div class="pc pc22 w3f h3b"><img class="bi xb y4e9 w40 h4c" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w41 h3b"><div class="t m0 x71 hd y4a0 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 x72 hd y4a1 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 x71 hd y4a2 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x73 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">34<span class="ls0"> </span></div><div class="t m0 x2 he y4a3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x74 y4ea w43 h4a"><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4b5 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 2.1.<span class="_ _3"></span></span> </div></div><div class="c x2 y4eb w42 h40"><div class="t m0 x24 h5 y4ce ff5 fs0 fc0 sc0 ls1 ws0">3.<span class="ls0"> </span></div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x74 y4eb w43 h40"><div class="t m0 x24 h5 y4ce ff7 fs0 fc0 sc0 ls0 ws0">Systemy i funkc<span class="_ _3"></span>je wewnętrzne<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x24 h3 y4c3 ff6 fs0 fc0 sc0 ls0 ws0">Sprawnie działające systemy <span class="_ _3"></span>i funkcje wewnę<span class="_ _3"></span>trzne są nieodzowny<span class="_ _3"></span>m narzędziem spr<span class="_ _3"></span>awowania nadzor<span class="_ _3"></span>u nad spółką.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4b5 ff6 fs0 fc0 sc0 ls0 ws0">Systemy obejmują spółkę i w<span class="_ _3"></span>szystkie <span class="_ _3"></span>obszary działania <span class="_ _3"></span>jej grupy, któr<span class="_ _3"></span>e mają istotny wpływ na sytua<span class="_ _3"></span>cję spółki.<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y4ec w42 h4d"><div class="t m0 x24 h3 y4c7 ff2 fs0 fc0 sc0 ls1 ws0">3.2.<span class="ls0"> </span></div></div><div class="c x74 y4ec w43 h4d"><div class="t m0 x24 h3 y4c7 ff6 fs0 fc0 sc0 ls0 ws0">Spółka wyodrębnia <span class="_ _3"></span>w swoje<span class="_ _3"></span>j strukturze <span class="_ _3"></span>jednostki od<span class="_ _3"></span>powiedzialne z<span class="_ _3"></span>a zadania <span class="_ _3"></span>poszczególnych <span class="_ _3"></span>systemów <span class="_ _3"></span>lub funkcji, <span class="_ _3"></span>chyba że <span class="_ _3"></span>nie j<span class="_ _4"></span>est to <span class="_ _3"></span>uzasadnione <span class="_ _3"></span>z uwagi <span class="_ _3"></span>na rozm<span class="_ _3"></span>iar spółki </div><div class="t m0 x24 h3 y4ce ff6 fs0 fc0 sc0 ls0 ws0">lub rodzaj jej działalności.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y3e ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Spółka nie wyod<span class="_ _3"></span>rębniła w swojej <span class="_ _3"></span>strukturze jednostek o<span class="_ _3"></span>dpowiedzialnych <span class="_ _3"></span>za zadania poszczegó<span class="_ _3"></span>lnych systemów lub fu<span class="_ _3"></span>nkcji ze wzglę<span class="_ _4"></span>du na rozmiar Spó<span class="_ _3"></span>łki.</span> </div></div><div class="c x2 y4ed w42 h43"><div class="t m0 x24 h3 y4cb ff2 fs0 fc0 sc0 ls1 ws0">3.3.<span class="ls0"> </span></div></div><div class="c x74 y4ed w43 h43"><div class="t m0 x24 h3 y4cb ff6 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>należąca <span class="_ _3"></span>do<span class="_ _3"></span> <span class="_ _3"></span>indeksu <span class="_ _4"></span>WIG<span class="_ _3"></span>20, <span class="_ _4"></span>mWIG40 <span class="_ _3"></span>lub <span class="_ _4"></span>sWIG80 <span class="_ _3"></span>po<span class="_ _3"></span>wołuje <span class="_ _3"></span>au<span class="_ _3"></span>dytora <span class="_ _3"></span>wewnętrznego<span class="_ _3"></span> <span class="_ _3"></span>kierują<span class="_ _3"></span>cego <span class="_ _3"></span>funkcją <span class="_ _4"></span>audytu <span class="_ _3"></span>wewnętrzne<span class="_ _3"></span>go, <span class="_ _3"></span>działająceg<span class="_ _3"></span>o <span class="_ _3"></span>zgodnie <span class="_ _4"></span>z <span class="_ _3"></span>pows<span class="_ _3"></span>zechnie </div><div class="t m0 x24 h3 y4ee ff6 fs0 fc0 sc0 ls0 ws0">uznanymi międzynarodowymi sta<span class="_ _3"></span>ndardami pr<span class="_ _3"></span>aktyki zawodowej audytu wewnę<span class="_ _3"></span>trznego. W pozostałych sp<span class="_ _3"></span>ółkach, w których nie powołan<span class="_ _3"></span>o <span class="_ _3"></span><span class="ff2">audyto<span class="_ _3"></span></span>ra wewnętrznego spełniającego<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4ef ff6 fs0 fc0 sc0 ls0 ws0">ww. wymogi, komitet audytu<span class="_ _3"></span> (lub rad<span class="_ _3"></span>a nadzorcza, jeżeli pełni funk<span class="_ _3"></span>cje komitetu au<span class="_ _3"></span>dytu) co roku doko<span class="_ _3"></span>nuje oceny, czy istnieje<span class="_ _3"></span> po<span class="_ _3"></span>trzeba <span class="_ _3"></span>powołania takiej osob<span class="_ _3"></span>y.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4f0 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4f1 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 3.2.<span class="_ _3"></span></span> </div></div><div class="c x2 y4f2 w42 h4e"><div class="t m0 x24 h3 y4cd ff2 fs0 fc0 sc0 ls1 ws0">3.4.<span class="ls0"> </span></div></div><div class="c x74 y4f2 w43 h4e"><div class="t m0 x24 h3 y4cd ff6 fs0 fc0 sc0 ls0 ws0">Wynagrodzenie <span class="_ _3"></span>osób <span class="_ _4"></span>odpowiedzi<span class="_ _3"></span>alnych <span class="_ _3"></span>za <span class="_ _4"></span>zarządzanie <span class="_ _4"></span>ryzykiem <span class="_ _4"></span>i <span class="_ _3"></span>com<span class="_ _3"></span>pliance <span class="_ _3"></span>oraz <span class="_ _4"></span>kierującego <span class="_ _4"></span>audytem <span class="_ _4"></span>wewnętrznym <span class="_ _3"></span>po<span class="_ _3"></span>winno <span class="_ _3"></span>by<span class="_ _3"></span>ć <span class="_ _3"></span>uza<span class="_ _4"></span>leżnione <span class="_ _4"></span>od <span class="_ _3"></span>reali<span class="_ _3"></span>zacji <span class="_ _4"></span>wyznaczonych </div><div class="t m0 x24 h3 y4ce ff6 fs0 fc0 sc0 ls0 ws0">zadań, a nie od krótkoter<span class="_ _3"></span>minowych wyników spó<span class="_ _3"></span>łki.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y3e ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 3.2.<span class="_ _3"></span></span> </div></div><div class="c x2 y4f3 w42 h4f"><div class="t m0 x24 h3 y4c8 ff2 fs0 fc0 sc0 ls1 ws0">3.5<span class="ls0"> </span></div></div><div class="c x74 y4f3 w43 h4f"><div class="t m0 x24 h3 y4c8 ff6 fs0 fc0 sc0 ls0 ws0">Osoby odpowiedzialne za za<span class="_ _3"></span>rządzanie ryzykiem <span class="_ _3"></span>i compliance podl<span class="_ _3"></span>egają bezpośred<span class="_ _3"></span>nio <span class="_ _3"></span>prezesowi lub inne<span class="_ _3"></span>mu członkowi zarządu.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4f4 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y3e ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 3.2.<span class="_ _3"></span></span> </div></div><div class="c x2 y4f5 w42 h4e"><div class="t m0 x24 h3 y4f6 ff2 fs0 fc0 sc0 ls1 ws0">3.6<span class="ls0"> </span></div></div><div class="c x74 y4f5 w43 h4e"><div class="t m0 x24 h3 y4f6 ff6 fs0 fc0 sc0 ls0 ws0">Kierujący audytem wewnętrznym <span class="_ _1"></span>podlega organizacyjnie <span class="_ _1"></span>prezesowi<span class="_ _3"></span> zarządu, <span class="_ _1"></span>a <span class="_ _1"></span>funkcjonalnie przewodniczącemu komitetu audytu lub przewodniczącemu rady <span class="_ _1"></span>nadzorczej, jeżeli </div><div class="t m0 x24 h3 y4bd ff6 fs0 fc0 sc0 ls0 ws0">rada pełni funkcję komitetu au<span class="_ _3"></span>dytu.<span class="ff2"> </span></div><div class="t m0 x24 h3 y4f7 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y3e ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady Spółka podała w <span class="_ _3"></span>wyjaśnieniach o niestoso<span class="_ _3"></span>waniu z<span class="_ _3"></span>asady 3.2.<span class="_ _3"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf23" class="pf w3f h3b" ><div class="pc pc23 w3f h3b"><img class="bi xb y4f8 w40 h50" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w41 h3b"><div class="t m0 x71 hd y4a0 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 x72 hd y4a1 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 x71 hd y4a2 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x73 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">35<span class="ls0"> </span></div><div class="t m0 x2 he y4a3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x2 y4c1 w42 h42"><div class="t m0 x24 h3 y4b8 ff2 fs0 fc0 sc0 ls1 ws0">3.7<span class="ls0"> </span></div></div><div class="c x74 y4c1 w43 h42"><div class="t m0 x24 h3 y4b8 ff2 fs0 fc0 sc0 ls0 ws0">Zasady 3.4 <span class="_ _3"></span>- <span class="_ _3"></span><span class="ff6">3.6 maj<span class="_ _3"></span>ą zasto<span class="_ _3"></span>sowa<span class="_ _3"></span>nie również <span class="_ _3"></span>w <span class="_ _3"></span>przypadku <span class="_ _3"></span>podmiot<span class="_ _3"></span>ów z <span class="_ _3"></span>grupy <span class="_ _3"></span>spółki <span class="_ _3"></span>o istotn<span class="_ _3"></span>ym zna<span class="_ _3"></span>czeniu dla <span class="_ _3"></span>jej <span class="_ _3"></span>działalnośc<span class="_ _3"></span>i, jeśl<span class="_ _3"></span>i wyznaczon<span class="_ _4"></span></span>o <span class="_ _3"></span>w <span class="_ _3"></span>nich <span class="_ _3"></span>osoby do<span class="_ _3"></span> <span class="_ _3"></span>wykonywania<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4c2 ff6 fs0 fc0 sc0 ls0 ws0">tych zadań.<span class="ff2"> </span></div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4b5 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczyny niestoso<span class="_ _3"></span>wania te<span class="_ _3"></span>j zasady są analogiczne d<span class="_ _3"></span>o podanych w wyja<span class="_ _3"></span>śnieniach o ni<span class="_ _3"></span>estosowaniu zasady 3.2.<span class="_ _4"></span></span> </div></div><div class="c x2 y4f9 w42 h51"><div class="t m0 x24 h5 y4fa ff5 fs0 fc0 sc0 ls1 ws0">4.<span class="ls0"> </span></div></div><div class="c x74 y4f9 w43 h51"><div class="t m0 x24 h5 y4fa ff5 fs0 fc0 sc0 ls0 ws0">Walne zgromad<span class="_ _3"></span>zenie i relacje<span class="_ _3"></span> z akcjonariuszami<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4d3 ff6 fs0 fc0 sc0 ls0 ws0">Zarząd spółki giełdowej i <span class="_ _1"></span>jej rada <span class="_ _1"></span>nadzorcza powinny zachęcać akcjonariuszy do zaangażowania się <span class="_ _1"></span>w sprawy <span class="_ _1"></span>spółki, wyrażającego się przede wszystkim aktywnym, osobistym </div><div class="t m0 x24 h3 y4b7 ff6 fs0 fc0 sc0 ls0 ws0">lub przez pełnomocnika, udzia<span class="_ _3"></span>łem w walnym<span class="_ _3"></span> zgromadzeniu.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4fb ff6 fs0 fc0 sc0 ls0 ws0">Walne zgromadzenie powinno ob<span class="_ _3"></span>radować z poszano<span class="_ _3"></span>waniem praw wszystki<span class="_ _3"></span>ch akcjonariuszy i dąż<span class="_ _3"></span>yć do tego, by po<span class="_ _3"></span>dejmowane uchwały ni<span class="_ _4"></span>e naruszały uzasadnion<span class="_ _3"></span>ych interesów </div><div class="t m0 x24 h3 y4d5 ff6 fs0 fc0 sc0 ls0 ws0">poszczególnych grup akc<span class="_ _3"></span>jonariuszy.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4e3 ff6 fs0 fc0 sc0 ls0 ws0">Akcjonariusze <span class="_ _3"></span>biorący <span class="_ _4"></span>udział <span class="_ _3"></span>w <span class="_ _4"></span>walnym <span class="_ _3"></span>zgr<span class="_ _3"></span>omadzeniu <span class="_ _3"></span>wykonu<span class="_ _3"></span>ją <span class="_ _3"></span>swoje <span class="_ _4"></span>uprawnienia <span class="_ _3"></span>w <span class="_ _4"></span>sposób <span class="_ _3"></span>nien<span class="_ _3"></span>aruszający <span class="_ _3"></span>do<span class="_ _3"></span>brych <span class="_ _3"></span>obyczajów. <span class="_ _4"></span>Ucze<span class="_ _4"></span><span class="ff2">stnicy <span class="_ _3"></span>walnego <span class="_ _4"></span>zgromadzenia<span class="_ _3"></span> <span class="_ _3"></span>powinni </span></div><div class="t m0 x24 h3 y3e ff6 fs0 fc0 sc0 ls0 ws0">przybywać na walne zgr<span class="_ _3"></span>omadzenie przygotowani.<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x2 y4fc w42 h43"><div class="t m0 x24 h3 y4cb ff2 fs0 fc0 sc0 ls1 ws0">4.1.<span class="ls0"> </span></div></div><div class="c x74 y4fc w43 h43"><div class="t m0 x24 h3 y4cb ff6 fs0 fc0 sc0 ls0 ws0">Spółka powinna umożliwić akcjonar<span class="_ _3"></span>iuszom udział w walnym zgromadzeniu przy wykorzystaniu środk<span class="_ _3"></span>ów komunikacji elektronicznej<span class="_ _3"></span> (e<span class="_ _3"></span><span class="ff2">-</span>walne), jeżeli jest to uzasadnione z <span class="ff2">uwag<span class="_ _3"></span>i </span></div><div class="t m0 x24 h3 y4fd ff6 fs0 fc0 sc0 ls0 ws0">na zgłaszane spółce o<span class="_ _3"></span>czekiwania akcjon<span class="_ _3"></span>ariuszy, o ile jest w stan<span class="_ _3"></span>ie zap<span class="_ _3"></span>ewnić infrastrukturę techniczn<span class="_ _3"></span>ą niezbędną dla pr<span class="_ _3"></span>zeprowa<span class="_ _3"></span><span class="ff2">dzenia<span class="_ _3"></span> takiego walnego zgrom<span class="_ _3"></span>adzenia.<span class="_ _3"></span> </span></div><div class="t m0 x24 h3 y4b3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4b4 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="_ _13"></span><span class="ff6">Spó<span class="_ _3"></span>łka <span class="_ _13"></span>nie<span class="_ _3"></span> <span class="_ _13"></span>zapewn<span class="_ _3"></span>ia <span class="_ _a"></span>akcjonariuszom <span class="_ _a"></span>udziału <span class="_ _13"></span>w <span class="_ _a"></span>walnym <span class="_ _a"></span>zgromadzeniu <span class="_ _13"></span>pr<span class="_ _3"></span>zy <span class="_ _13"></span>wykor<span class="_ _3"></span>zystan<span class="_ _3"></span>iu <span class="_ _13"></span>środków <span class="_ _a"></span>komunikacji <span class="_ _a"></span>elektronicznej <span class="_ _a"></span>ze <span class="_ _13"></span>wzg<span class="_ _4"></span>lędu<span class="_ _3"></span> <span class="_ _13"></span>na <span class="_ _a"></span>ryzyka <span class="_ _13"></span>p<span class="_ _3"></span>rawne <span class="_ _13"></span>i </span></div><div class="t m0 x24 h3 y4b5 ff6 fs0 fc0 sc0 ls0 ws0">techniczne związane z taką fo<span class="_ _3"></span>rmą odbywania <span class="_ _3"></span>walnych zgromad<span class="_ _3"></span>zeń oraz optym<span class="_ _3"></span>alizację kosztów dzi<span class="_ _3"></span>ałalności Spół<span class="_ _3"></span><span class="ff2 ls5">ki.<span class="_ _3"></span><span class="ls0"> </span></span></div></div><div class="c x2 y4fe w42 h40"><div class="t m0 x24 h3 y4ce ff2 fs0 fc0 sc0 ls1 ws0">4.3<span class="ls0"> </span></div></div><div class="c x74 y4fe w43 h40"><div class="t m0 x24 h3 y4ce ff6 fs0 fc0 sc0 ls0 ws0">Spółka zapewnia powsze<span class="_ _3"></span>chnie dostępną t<span class="_ _3"></span>ransmisję obrad walneg<span class="_ _3"></span>o zgromadzenia w czasie r<span class="_ _3"></span>zeczywistym.<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x24 h3 y4c3 ff2 fs0 fc0 sc0 ls0 ws0">Zasada nie jest stosowana.<span class="_ _3"></span> </div><div class="t m0 x24 h3 y4b5 ff2 fs0 fc0 sc0 ls0 ws0">Komentarz: <span class="ff6">Przyczynam<span class="_ _3"></span>i niestosowania tej zasady są r<span class="_ _3"></span>yzyka tech<span class="_ _3"></span>niczne oraz optymalizac<span class="_ _3"></span>ja kosztów działalnośc<span class="_ _3"></span>i Spółki.<span class="_ _4"></span></span> </div></div><div class="c x0 y0 w41 h3b"><div class="t m0 x2 h3 y4ff ff2 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf24" class="pf w0 h0" ><div class="pc pc24 w0 h0"><img class="bi xb y500 w6 h52" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">36<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff2 fs0 fc0 sc0 ls1 ws0">31.3.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">O<span class="ff6">pis <span class="_ _10"></span>główny<span class="_ _3"></span>ch <span class="_ _10"></span>cech <span class="_ _1"></span>stosowanych<span class="_ _3"></span> <span class="_ _10"></span>w <span class="_ _10"></span>pr<span class="_ _3"></span>zedsiębiorstwie <span class="ff2">PZ <span class="_ _10"></span>CORMA<span class="_ _3"></span>Y <span class="_ _10"></span>S.A. <span class="_ _1"></span><span class="ff6">systemów <span class="_ _1"></span>kontroli <span class="_ _1"></span>wewnętrznej <span class="_ _10"></span>i zarządzania </span></span></span></span></span></div><div class="t m0 x75 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">ryzykiem <span class="_ _c"> </span>w <span class="_ _c"> </span>odniesieniu <span class="_ _c"> </span>do <span class="_ _f"> </span>proce<span class="_ _3"></span>su <span class="_ _c"> </span>sporządzania <span class="_ _c"> </span>sprawozdań <span class="_ _c"> </span>finansowych <span class="_ _c"> </span>i<span class="ff2"> <span class="_ _c"> </span></span>skonsolidowan<span class="_ _3"></span>ych <span class="_ _c"> </span>sprawozdań </div><div class="t m0 x75 h3 y74 ff2 fs0 fc0 sc0 ls0 ws0">finansowych<span class="ffa"> </span></div><div class="t m0 x2 h3 y75 ff6 fs0 fc0 sc0 ls0 ws0">System <span class="_ _3"></span>kontroli <span class="_ _3"></span>wewnęt<span class="_ _3"></span>rznej <span class="_ _3"></span>i <span class="_ _3"></span>za<span class="_ _3"></span>rządzania <span class="_ _4"></span>ryzykiem <span class="_ _3"></span>w <span class="_ _3"></span>pr<span class="_ _3"></span>ocesie <span class="_ _3"></span>s<span class="_ _3"></span>porządzania <span class="_ _3"></span>spr<span class="_ _3"></span>awozdań <span class="_ _3"></span>finanso<span class="_ _3"></span>wych <span class="_ _3"></span>w <span class="_ _13"></span>Spółce <span class="_ _3"></span>opier<span class="_ _3"></span>a <span class="_ _3"></span>się </div><div class="t m0 x2 h3 y76 ff2 fs0 fc0 sc0 ls1 ws0">na:<span class="ls0"> </span></div><div class="t m0 x10 h3 y501 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">dokumentacji <span class="_ _15"> </span>opisującej <span class="_ _15"> </span>pr<span class="_ _3"></span>zyjęte <span class="_ _15"> </span>zasady <span class="_ _15"> </span>(politykę)<span class="_ _3"></span> <span class="_ _15"> </span>rachunkowości, <span class="_ _15"> </span>obejmując<span class="_ _4"></span><span class="ff2 ls1">ej<span class="ls2">: <span class="_ _15"> </span><span class="ls0">(i) <span class="_ _15"> </span></span></span></span>metody <span class="_ _15"> </span>wy<span class="_ _3"></span>ceny <span class="_ _15"> </span>aktywów </span></span></div><div class="t m0 x2a h3 y502 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">pasywów</span> oraz <span class="_ _10"></span>usta<span class="_ _3"></span>lania wyniku <span class="_ _10"></span>f<span class="_ _3"></span>inansowego, (ii) <span class="ff6">Zakładowy <span class="_ _10"></span>Plan Kont <span class="_ _1"></span>i wykaz <span class="_ _10"></span>kont syntetycznych. Metody <span class="_ _1"></span>wyceny </span></div><div class="t m0 x2a h3 y503 ff6 fs0 fc0 sc0 ls0 ws0">stosowane są w istotnych aspekt<span class="_ _3"></span>ach w sposób ciągł<span class="_ _3"></span>y i zgodny z aktua<span class="_ _3"></span>lnie obowiązującymi przep<span class="_ _3"></span>isami praw<span class="_ _4"></span><span class="ff2">a, </span></div><div class="t m0 x10 h3 y504 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">wewnętrznych <span class="_ _a"></span>regulaminach <span class="_ _a"> </span>okr<span class="_ _3"></span>eślających <span class="_ _a"></span>obow<span class="_ _3"></span>iązki, <span class="_ _a"></span>uprawnienia <span class="_ _a"> </span>i <span class="_ _a"></span>odpowiedzialno<span class="_ _3"></span>ść <span class="_ _a"></span>poszczegó<span class="_ _3"></span>lnych <span class="_ _a"></span>komórek<span class="_ _3"></span> </span></span></div><div class="t m0 x2a h3 y505 ff6 fs0 fc0 sc0 ls0 ws0">organizacyjnych, w tym bio<span class="_ _3"></span>rących udział w pr<span class="_ _3"></span>ocesie sporządzania s<span class="_ _3"></span>prawozdań finansowych,<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y506 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">wewnętrznych <span class="_ _d"> </span>procedurach  określających <span class="_ _d"> </span>obieg <span class="_ _d"> </span>dokumentów  finansowo  –<span class="ff2"> <span class="_ _d"> </span></span>księgowych <span class="_ _d"> </span>(w <span class="_ _d"> </span>tym <span class="_ _d"> </span>zasady  kontroli<span class="_ _1"></span> </span></span></div><div class="t m0 x2a h3 y507 ff6 fs0 fc0 sc0 ls0 ws0">dokumentów),<span class="ff2"> </span></div><div class="t m0 x10 h3 y508 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">działalności  wyodrębnion<span class="ff2 ls1">ego<span class="ls0">  w <span class="_ _15"> </span>strukturze  organizacyjnej <span class="_ _15"> </span></span></span>przedsiębiorstwa  Spółki  Dział<span class="ff2">u  </span>Contr<span class="_ _3"></span>ollingu,  któreg<span class="_ _3"></span>o </span></span></div><div class="t m0 x2a h3 y364 ff2 fs0 fc0 sc0 ls0 ws0">zadaniem <span class="_ _3"></span>jest <span class="_ _4"></span><span class="ff6">nadzór <span class="_ _3"></span>na<span class="_ _3"></span>d <span class="_ _3"></span>realizacją <span class="_ _4"></span>polityki <span class="_ _3"></span>kosztowej<span class="_ _3"></span></span>. <span class="_ _3"></span><span class="ff6">Dz<span class="_ _3"></span>ięki <span class="_ _3"></span>pod<span class="_ _3"></span>ejmowanym <span class="_ _4"></span>przez <span class="_ _3"></span>Dział <span class="_ _4"></span>Controlling<span class="_ _3"></span>u <span class="_ _3"></span>działan<span class="_ _3"></span>iom </span></div><div class="t m0 x2a h3 y509 ff2 fs0 fc0 sc0 ls0 ws0">prewencyjnym <span class="_ _13"></span>oraz <span class="_ _13"></span>kontrolnym <span class="_ _a"></span><span class="ff6">wśród <span class="_ _4"></span>pracownikó<span class="_ _3"></span>w <span class="_ _4"></span>i <span class="_ _13"></span>osób <span class="_ _13"></span>odpo<span class="_ _3"></span>wiedzialnych <span class="_ _13"></span>za <span class="_ _4"></span>pr<span class="_ _3"></span>zebieg <span class="_ _13"></span>procesów <span class="_ _a"></span>zwiększa <span class="_ _13"></span>się </span></div><div class="t m0 x2a h3 y50a ff6 fs0 fc0 sc0 ls0 ws0">świadomość <span class="_ _b"> </span>skutków <span class="_ _a"> </span>po<span class="_ _3"></span>dejmowanych <span class="_ _b"> </span>decyzji <span class="_ _b"> </span>i <span class="_ _a"> </span>działań<span class="_ _3"></span> <span class="_ _a"> </span>oraz <span class="_ _b"> </span>wzrasta <span class="_ _b"> </span>dbałość <span class="_ _b"> </span>o <span class="_ _a"> </span>ich<span class="_ _3"></span> <span class="_ _a"></span>zgodność<span class="_ _3"></span> <span class="_ _a"></span>z<span class="_ _4"></span><span class="ff2"> </span>obowiązującym<span class="_ _3"></span>i </div><div class="t m0 x2a h3 y133 ff6 fs0 fc0 sc0 ls0 ws0">normami <span class="_ _16"> </span>zewnętrznym<span class="_ _3"></span>i <span class="_ _16"> </span>i <span class="_ _16"> </span>r<span class="_ _3"></span>egulacjami <span class="_ _16"> </span>we<span class="_ _3"></span>wnętrznymi,<span class="_ _3"></span> <span class="_ _16"> </span>a <span class="_ _16"> </span>tym<span class="_ _3"></span> <span class="_ _16"> </span>samym <span class="_ _21"> </span>zmniejsza<span class="_ _3"></span> <span class="_ _16"> </span>się <span class="_ _16"> </span>ryz<span class="_ _3"></span>yko <span class="_ _23"> </span>wystąpienia </div><div class="t m0 x2a h3 y134 ff6 fs0 fc0 sc0 ls0 ws0">nieprawidłowości,<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x10 h3 y50b ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">rzetelnym, <span class="_ _1c"> </span>bezbłędnym, <span class="_ _6"> </span>spr<span class="_ _3"></span>awdzalnym <span class="_ _1c"> </span>i <span class="_ _6"> </span>bieżącym <span class="_ _1c"> </span>prowadze<span class="_ _3"></span>niu <span class="_ _1c"> </span>ksiąg <span class="_ _6"> </span>rachunkowych <span class="_ _1c"> </span>Spół<span class="_ _3"></span>ki <span class="_ _1c"> </span><span class="ff2">w <span class="_ _6"> </span>systemie </span></span></span></div><div class="t m0 x2a h3 y50c ff2 fs0 fc0 sc0 ls0 ws0">informatycznym  <span class="ff6">posiada<span class="_ _3"></span>jącym  s<span class="_ _3"></span>trukturę  modułową,  któr<span class="_ _3"></span>a  zapewnia  przejrzystość  i <span class="_ _15"> </span>spójność  zapisów.  Dostęp<span class="_ _3"></span> </span></div><div class="t m0 x2a h3 y50d ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">poszczególnych <span class="_ _16"> </span>zasobów<span class="_ _3"></span> <span class="_ _16"> </span>systemu <span class="_ _16"> </span>informatycznego <span class="_ _21"> </span>jest <span class="_ _16"> </span>kontrolowany <span class="_ _16"> </span>i<span class="_ _3"></span></span> ograniczon<span class="_ _3"></span>y <span class="_ _16"> </span>poprzez <span class="_ _16"> </span>nadanie </span></div><div class="t m0 x2a h3 y50e ff2 fs0 fc0 sc0 ls0 ws0">pracownikom <span class="ff6">odpowiednic<span class="_ _3"></span>h uprawnień,<span class="_ _3"></span></span> </div><div class="t m0 x10 h3 y50f ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">działalności <span class="_ _f"> </span>powołanego <span class="_ _f"> </span>w <span class="_ _f"> </span>ramach <span class="_ _f"> </span>Rady <span class="_ _f"> </span>Nadzorczej <span class="_ _f"> </span>Spółki <span class="_ _f"> </span>Komitetu <span class="_ _f"> </span>Audytu, <span class="_ _f"> </span>obejmującej<span class="_ _3"></span><span class="ff2">:<span class="_ _3"></span> <span class="_ _f"> </span>(i) analizowanie </span></span></span></div><div class="t m0 x2a h3 y44c ff6 fs0 fc0 sc0 ls0 ws0">przedstawianych <span class="_ _24"> </span>przez <span class="_ _24"> </span>Zarz<span class="_ _3"></span>ąd <span class="_ _24"> </span>Spółki <span class="_ _24"> </span>informacji <span class="_ _24"> </span>dotyc<span class="_ _3"></span>zących <span class="_ _24"> </span>istotnych <span class="_ _24"> </span>zmian <span class="_ _24"> </span>w<span class="ff2"> <span class="_ _3"></span></span>rachunkowości<span class="_ _3"></span> </div><div class="t m0 x2a h3 y510 ff2 fs0 fc0 sc0 ls0 ws0">lub <span class="ff6">sprawozdawczości <span class="_ _a"> </span>fi<span class="_ _3"></span>nansowej <span class="_ _a"> </span>oraz <span class="_ _a"> </span>szac<span class="_ _3"></span>unkowych<span class="_ _3"></span> <span class="_ _a"></span>danych <span class="_ _a"></span>lub<span class="_ _3"></span> <span class="_ _a"></span>ocen, <span class="_ _a"></span>które <span class="_ _a"></span>mogą<span class="_ _3"></span> <span class="_ _a"></span>mieć <span class="_ _a"></span>istotne <span class="_ _b"> </span>znaczenie <span class="_ _a"></span>dla </span></div><div class="t m0 x2a h3 yb3 ff6 fs0 fc0 sc0 ls0 ws0">sprawozdawczości <span class="_ _f"> </span>finansowej <span class="_ _f"> </span>Spółki, <span class="_ _f"> </span><span class="ff2">(ii) <span class="_ _15"> </span>analizowanie,<span class="_ _3"></span> <span class="_ _f"> </span></span>wspólnie <span class="_ _f"> </span>z <span class="_ _15"> </span>Zarządem <span class="_ _f"> </span>Spółki <span class="_ _f"> </span>i <span class="_ _15"> </span>nieza<span class="_ _3"></span>leżn<span class="ff2 ls5">ym<span class="ls0"> <span class="_ _f"> </span></span></span>biegł<span class="ff2">ym </span></div><div class="t m0 x2a h3 yb4 ff2 fs0 fc0 sc0 ls0 ws0">rewidentem, <span class="_ _13"></span><span class="ff6">sprawozdań <span class="_ _13"></span>finansowych <span class="_ _13"></span>Spółki <span class="_ _13"></span>oraz <span class="_ _13"></span>wyników <span class="_ _13"></span>badania <span class="_ _13"></span>tych <span class="_ _13"></span>sprawozdań,<span class="_ _4"></span></span> <span class="_ _4"></span>(iii) <span class="_ _13"></span><span class="ff6">przedkł<span class="_ _3"></span>ada</span>nie <span class="_ _13"></span>zalece<span class="ff6">ń</span> </div><div class="t m0 x2a h3 y252 ff6 fs0 fc0 sc0 ls0 ws0">mając<span class="ff2 ls5">ych<span class="ls0">  </span></span>na <span class="_ _15"> </span>celu <span class="_ _15"> </span>zapewnienie  rzetelności <span class="_ _15"> </span>procesu  spr<span class="_ _3"></span>awozda<span class="_ _3"></span>wczości  finan<span class="_ _3"></span>sowej<span class="_ _3"></span><span class="ff2 ls2">,  <span class="ls0">(iv) <span class="_ _15"> </span>badani<span class="_ _3"></span>e  </span></span>adekwatność </div><div class="t m0 x2a h3 y253 ff6 fs0 fc0 sc0 ls0 ws0">prowadzonych pr<span class="_ _3"></span>zez Zarząd<span class="_ _3"></span> Spółki syst<span class="_ _3"></span>emów <span class="_ _3"></span>identyfikacji, m<span class="_ _3"></span>onitorowania <span class="_ _3"></span>i zmniejszania <span class="_ _3"></span>zagrożeń <span class="_ _3"></span>dla działaln<span class="_ _3"></span>ości </div><div class="t m0 x2a h3 y3e9 ff6 fs0 fc0 sc0 ls0 ws0">Spółki, <span class="_ _10"></span><span class="ff2">(v) <span class="_ _1"></span>badanie <span class="_ _10"></span>system<span class="_ _3"></span><span class="ff6 ls13">ów</span> <span class="_ _10"></span><span class="ff6">kontroli <span class="_ _1"></span>wewnętrznej <span class="_ _10"></span>w <span class="_ _1"></span>celu <span class="_ _10"></span>zape<span class="_ _3"></span>wnienia ich <span class="_ _9"></span>efe<span class="_ _3"></span>ktywności <span class="_ _10"></span>or<span class="_ _3"></span>az <span class="_ _10"></span>zgodn<span class="_ _3"></span>ości <span class="_ _1"></span>z <span class="_ _10"></span>przepisami </span></span></div><div class="t m0 x2a h3 y22 ff2 fs0 fc0 sc0 ls0 ws0">prawa i <span class="ff6">wewnętrznymi <span class="_ _1"></span>regulacjami<span class="_ _3"></span><span class="ff2"> </span>S<span class="_ _1"></span>półki<span class="ff2">, (vi) <span class="_ _10"></span>bada<span class="_ _3"></span>nie funkcjonowania <span class="ff6">procedur redukujących <span class="_ _10"></span>możliw<span class="_ _3"></span>ość powstania </span></span></span></div><div class="t m0 x2a h3 y255 ff6 fs0 fc0 sc0 ls0 ws0">nieprawidłowych zjawis<span class="_ _3"></span>k w działal<span class="_ _3"></span>ności<span class="ff2"> </span>Spółki<span class="ff2 ls2">, <span class="_ _3"></span><span class="ls0"> </span></span></div><div class="t m0 x10 h3 y511 ffb fs0 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1e"> </span><span class="ff6">badaniu i przeglądzie sprawozdań finansowych przez niezależneg<span class="_ _3"></span>o biegłego rewidenta, wyznaczan<span class="_ _3"></span>ego przez Radę </span></span></div><div class="t m0 x2a h3 y512 ff6 fs0 fc0 sc0 ls0 ws0">Nadzorczą Spółki na podstaw<span class="_ _3"></span>ie rekomendacji Komitetu <span class="_ _3"></span>Audytu.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y513 ff2 fs0 fc0 sc0 ls1 ws0">31.4.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">W<span class="ff6">skazanie <span class="_ _1"></span>akcjonariuszy <span class="_ _1"></span>posiadających bezpośrednio <span class="_ _10"></span>lub pośrednio znaczne <span class="_ _10"></span>pakiety akcji <span class="_ _10"></span>wraz <span class="_ _1"></span>ze <span class="_ _10"></span>w<span class="_ _3"></span>skazaniem licz<span class="_ _1"></span>by </span></span></span></div><div class="t m0 x75 h3 y514 ff6 fs0 fc0 sc0 ls0 ws0">posiadanych  pr<span class="_ _3"></span>zez  te <span class="_ _15"> </span>podmioty <span class="_ _15"> </span>akcji,  ich  procentowego<span class="_ _3"></span>  ud<span class="_ _3"></span>ziału <span class="_ _15"> </span>w  kapitale  zakłado<span class="_ _3"></span>wym,  lic<span class="_ _3"></span>zby <span class="_ _15"> </span>głosów  z  nich<span class="_ _3"></span> </div><div class="t m0 x75 h3 y515 ff6 fs0 fc0 sc0 ls0 ws0">wynikających i ich procentowego<span class="_ _3"></span> udziału w o<span class="_ _3"></span>gólnej liczbie gło<span class="_ _3"></span>sów na walnym zgr<span class="_ _3"></span>omadzeniu<span class="_ _3"></span><span class="ffa"> </span></div><div class="t m0 x2 h3 y516 ff6 fs0 fc0 sc0 ls0 ws0">Zgodnie z <span class="_ _3"></span>informacjami<span class="_ _3"></span> posiadan<span class="_ _3"></span>ymi pr<span class="_ _3"></span>zez <span class="_ _3"></span>PZ CORMA<span class="_ _3"></span>Y S.<span class="_ _3"></span>A. na<span class="_ _3"></span> <span class="_ _3"></span>podstawie za<span class="_ _3"></span>wiadomień a<span class="_ _3"></span>kcjonariuszy, <span class="_ _3"></span>struktura <span class="_ _3"></span>własnośc<span class="_ _3"></span>i </div><div class="t m0 x2 h3 y517 ff6 fs0 fc0 sc0 ls0 ws0">kapitału <span class="_ _1"></span>zakładowego S<span class="_ _1"></span>półki wg <span class="_ _10"></span>s<span class="_ _3"></span>tanu <span class="ff2">na <span class="_ _10"></span>31 grudnia <span class="_ _10"></span>2024 r<span class="ff6">oku <span class="_ _10"></span>oraz na <span class="_ _10"></span>dzień <span class="ff2">publikacji <span class="_ _1"></span>niniejszego sprawozdania <span class="_ _1"></span>przedstawia </span></span></span></div><div class="t m0 x2 h5 y4fc ff6 fs0 fc0 sc0 ls0 ws0">się następująco: <span class="_ _3"></span><span class="ff5"> </span></div></div><div class="c x2 y518 w7 h53"><div class="t m0 x11 h11 y118 ff5 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="c x12 y518 w44 h53"><div class="t m0 x36 h11 y118 ff5 fs3 fc2 sc0 ls0 ws0">Na <span class="ff7">dzień </span>publik<span class="_ _1"></span>acji  </div></div><div class="c x17 y518 w45 h53"><div class="t m0 x4b h11 y118 ff7 fs3 fc2 sc0 ls0 ws0">Na dzień <span class="ff5">31 grudnia <span class="_ _1"></span>2024 </span></div></div><div class="c x2 y33b w7 h54"><div class="t m0 x11 h11 y519 ff5 fs3 fc2 sc0 ls0 ws0">Akcjonariusz </div></div><div class="c x12 y33b w8 h54"><div class="t m0 x11 h11 y51a ff5 fs3 fc2 sc0 ls0 ws0">liczba <span class="ff7">akcji / głos<span class="_ _1"></span>ów<span class="ff5"> </span></span></div><div class="t m0 x59 h11 y118 ff5 fs3 fc2 sc0 ls0 ws0">(w szt.) </div></div><div class="c x15 y33b w9 h54"><div class="t m0 x67 h11 y51a ff7 fs3 fc2 sc0 ls0 ws0">% kapitału /<span class="ff5"> </span></div><div class="t m0 x9 h11 y118 ff7 fs3 fc2 sc0 ls0 ws0">% głosów<span class="ff5"> </span></div></div><div class="c x17 y33b wa h54"><div class="t m0 x11 h11 y51a ff5 fs3 fc2 sc0 ls0 ws0">liczba <span class="ff7">akcji / głos<span class="_ _1"></span>ów<span class="ff5"> </span></span></div><div class="t m0 x59 h11 y118 ff5 fs3 fc2 sc0 ls0 ws0">(w szt.) </div></div><div class="c x19 y33b w9 h54"><div class="t m0 x67 h11 y51a ff7 fs3 fc2 sc0 ls0 ws0">% kapitału /<span class="ff5"> </span></div><div class="t m0 x9 h11 y118 ff7 fs3 fc2 sc0 ls0 ws0">% głosów<span class="ff5"> </span></div></div><div class="c x2 y51b w7 h12"><div class="t m0 x11 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">TOTAL FIZ </div></div><div class="c x12 y51b w8 h12"><div class="t m0 x60 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">16 000 000 </div></div><div class="c x15 y51b w9 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">19,0 </div></div><div class="c x17 y51b wa h12"><div class="t m0 x60 hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">16 000 000 </div></div><div class="c x19 y51b w9 h12"><div class="t m0 x1d hd yd6 ff2 fs3 fc0 sc0 ls0 ws0">19,0 </div></div><div class="c x2 y51c w7 h13"><div class="t m0 x11 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">Pozostali </div></div><div class="c x12 y51c w8 h13"><div class="t m0 x60 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">68 205 008 </div></div><div class="c x15 y51c w9 h13"><div class="t m0 x1d hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">81,0 </div></div><div class="c x17 y51c wa h13"><div class="t m0 x60 hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">68 205 008 </div></div><div class="c x19 y51c w9 h13"><div class="t m0 x1d hd yd9 ff2 fs3 fc0 sc0 ls0 ws0">81,0 </div></div><div class="c x2 y51d w7 h12"><div class="t m0 x11 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x12 y51d w8 h12"><div class="t m0 x60 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">84 205 008 </div></div><div class="c x15 y51d w9 h12"><div class="t m0 x1c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">100,0 </div></div><div class="c x17 y51d wa h12"><div class="t m0 x60 h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">84 205 008 </div></div><div class="c x19 y51d w9 h12"><div class="t m0 x1c h11 yd6 ff5 fs3 fc0 sc0 ls0 ws0">100,0 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x2 h3 y51e ff2 fs0 fc0 sc0 ls1 ws0">31.5.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">W<span class="ff6">skazanie posiadaczy <span class="_ _10"></span>ws<span class="_ _3"></span>zelkich papierów <span class="_ _10"></span>wartościo<span class="_ _3"></span>wych, które <span class="_ _10"></span>da<span class="_ _3"></span>ją specjalne <span class="_ _10"></span>uprawnien<span class="_ _3"></span>ia kontrolne, <span class="_ _1"></span>wraz <span class="_ _10"></span>z<span class="_ _3"></span> <span class="_ _1"></span>opisem </span></span></span></div><div class="t m0 x75 h3 y51f ff2 fs0 fc0 sc0 ls0 ws0">tych <span class="ff6">uprawnień<span class="_ _3"></span><span class="ffa"> </span></span></div><div class="t m0 x2 h3 y520 ff6 fs0 fc0 sc0 ls0 ws0">Właściciele<span class="ff2">  </span>papier<span class="_ _3"></span>ów <span class="_ _15"> </span>wartościowych <span class="_ _15"> </span>PZ  CORM<span class="_ _3"></span>AY  S.A. <span class="_ _15"> </span>nie  p<span class="_ _3"></span>osiadają  spe<span class="_ _3"></span>cjalnych <span class="_ _15"> </span>uprawnień <span class="_ _15"> </span>kontrolnych  w<span class="_ _4"></span><span class="ff2">  stosunku </span></div><div class="t m0 x2 h3 y521 ff2 fs0 fc0 sc0 ls1 ws0">do<span class="ls0"> <span class="ff6">Spółki. </span> </span></div><div class="t m0 x2 h3 y522 ff1 fs1 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span><span class="ff2 fs0"> </span></div></div></div><div class="pi" ></div></div><div id="pf25" class="pf w0 h0" ><div class="pc pc25 w0 h0"><img class="bi xb y523 w6 h55" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">37<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff2 fs0 fc0 sc0 ls1 ws0">31.6.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">W<span class="ff6">skazanie wszelkich <span class="_ _1"></span>ograniczeń odnośnie do wykonywania prawa <span class="_ _1"></span>głosu, takich <span class="_ _1"></span>jak ograniczenie wykonywania prawa </span></span></span></div><div class="t m0 x75 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">głosu <span class="_ _13"></span>przez <span class="_ _a"></span>posiadaczy <span class="_ _13"></span>określon<span class="_ _3"></span>ej <span class="_ _13"></span>części <span class="_ _a"></span>lub <span class="_ _13"></span>liczby <span class="_ _a"></span>głosów, <span class="_ _13"></span>ogra<span class="_ _3"></span>niczenia <span class="_ _13"></span>czasowe <span class="_ _a"></span>dotyczące <span class="_ _13"></span>wy<span class="_ _3"></span>konywania <span class="_ _a"></span>prawa </div><div class="t m0 x75 h3 y74 ff6 fs0 fc0 sc0 ls0 ws0">głosu  lub  zapisy,  zgodnie <span class="_ _15"> </span>z  którymi  pr<span class="_ _3"></span>awa  kapitałowe  związan<span class="_ _3"></span>e  z  papieram<span class="_ _3"></span>i  wartościowymi  są  oddzielon<span class="_ _3"></span>e  od </div><div class="t m0 x75 h3 y1f4 ff6 fs0 fc0 sc0 ls0 ws0">posiadania papierów wartośc<span class="_ _3"></span>iowych<span class="_ _3"></span><span class="ffa"> </span></div><div class="t m0 x2 h3 y76 ff2 fs0 fc0 sc0 ls0 ws0">Zgodnie z art. 411 <span class="_ _3"></span>ust. 1 i ust. 2 <span class="ff6">K<span class="_ _3"></span>odeksu spółek handlowych <span class="_ _3"></span>oraz <span class="_ _3"></span>Statutem Spółki </span>jedna a<span class="_ _3"></span>kcja PZ CORMA<span class="_ _3"></span>Y S.A. daje prawo </div><div class="t m0 x2 h3 y77 ff6 fs0 fc0 sc0 ls0 ws0">do jednego głosu na Waln<span class="_ _3"></span>ym Zgromadzeniu <span class="_ _3"></span>Spółki<span class="ff2"> </span>od <span class="_ _3"></span>dnia pełnego p<span class="_ _3"></span>okrycia akcji.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y8 ff2 fs0 fc0 sc0 ls1 ws0">31.7.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">W<span class="ff6">skazanie <span class="_ _19"> </span>wsze<span class="_ _3"></span>lkich <span class="_ _19"> </span>ogran<span class="_ _3"></span>iczeń <span class="_ _19"> </span>dotycząc<span class="_ _3"></span>ych <span class="_ _19"> </span>przenos<span class="_ _3"></span>zenia <span class="_ _19"> </span>pr<span class="_ _3"></span>awa <span class="_ _19"> </span>własności<span class="_ _3"></span> <span class="_ _19"> </span>papierów<span class="_ _3"></span> <span class="_ _19"> </span>wartościowych </span></span></span></div><div class="t m0 x75 h3 y9 ff2 fs0 fc0 sc0 ls4 ws0">PZ<span class="ls0"> CORMAY <span class="_ _3"></span>S.A.<span class="ffa"> </span></span></div><div class="t m0 x2 h3 yc8 ff2 fs0 fc0 sc0 ls0 ws0">Zgodnie z <span class="ff6">art. 337<span class="_ _3"></span> § 1<span class="_ _3"></span> Kodeksu s<span class="_ _3"></span>półek handlowych ak<span class="_ _3"></span>cjonariuszo<span class="_ _3"></span>m PZ CORMAY <span class="_ _3"></span>S.A. przysługu<span class="_ _3"></span>je prawo zbywania<span class="_ _3"></span> akcji bez<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y246 ff6 fs0 fc0 sc0 ls0 ws0">ograniczeń.<span class="ff2"> </span></div><div class="t m0 x2 h3 y524 ff2 fs0 fc0 sc0 ls1 ws0">31.8.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">O<span class="ff6">pis <span class="_ _1"></span>zasad <span class="_ _1"></span>dotyczących powoływania <span class="_ _1"></span>i <span class="_ _10"></span>od<span class="_ _3"></span>woływania osób <span class="_ _10"></span>zarządz<span class="_ _3"></span>ających oraz <span class="_ _10"></span>ich uprawnień, <span class="_ _1"></span>w<span class="ff2"> </span>szczególności praw<span class="ff2">a </span></span></span></span></div><div class="t m0 x75 h3 y447 ff6 fs0 fc0 sc0 ls0 ws0">do podjęcia decyzji o em<span class="_ _3"></span>isji lub wykupie akcji<span class="_ _3"></span><span class="ffa"> </span></div><div class="t m0 x2 h3 ycb ff6 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _13"></span>z <span class="_ _13"></span>§ <span class="_ _13"></span>12 <span class="_ _13"></span>Statutu <span class="_ _13"></span>PZ <span class="_ _13"></span>CORM<span class="_ _3"></span>A<span class="ff2">Y <span class="_ _13"></span></span>S.A. <span class="_ _13"></span>w <span class="_ _13"></span>skład <span class="_ _13"></span>Z<span class="_ _3"></span>arząd<span class="ff2">u <span class="_ _13"></span></span>Spół<span class="_ _3"></span>ki <span class="_ _13"></span>wchodzi <span class="_ _13"></span>od <span class="_ _13"></span>2 <span class="_ _13"></span>do <span class="_ _13"></span>4 <span class="_ _13"></span>członków, <span class="_ _13"></span>w <span class="_ _13"></span>tym<span class="_ _3"></span> <span class="_ _13"></span>Prezes. <span class="_ _13"></span>Członków </div><div class="t m0 x2 h3 ycc ff6 fs0 fc0 sc0 ls0 ws0">Zarządu powołuje i odwołuje <span class="_ _3"></span>Rada Nadzor<span class="_ _3"></span>cza<span class="ff2"> </span>Spół<span class="_ _3"></span>ki. Członkowie Z<span class="_ _3"></span>arządu są powoływani na w<span class="_ _3"></span>spólną pięcioletnią kad<span class="_ _3"></span>encję.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y525 ff2 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _4"></span>k<span class="ff6">ompetencji <span class="_ _4"></span>Zar<span class="_ _3"></span>ządu <span class="_ _13"></span>Spółki <span class="_ _4"></span>należą <span class="_ _13"></span>sprawy <span class="_ _4"></span>przewidziane<span class="_ _3"></span> <span class="_ _4"></span>w <span class="_ _4"></span>Ko<span class="_ _3"></span>deksie <span class="_ _13"></span></span>s<span class="ff6">półek <span class="_ _4"></span></span>handlowych<span class="_ _3"></span>, <span class="_ _4"></span>Statu<span class="_ _3"></span>cie <span class="_ _4"></span><span class="ff6">Spółki <span class="_ _4"></span>i<span class="_ _3"></span></span> <span class="_ _4"></span>Regulaminie<span class="_ _3"></span> </div><div class="t m0 x2 h3 y526 ff6 fs0 fc0 sc0 ls0 ws0">pracy Zarządu<span class="ff2 ls2">, <span class="ls0">uch<span class="_ _3"></span>walon<span class="ls5">ym</span> </span></span>prze<span class="_ _3"></span>z Radę Nadzorczą Spółki.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y448 ff6 fs0 fc0 sc0 ls0 ws0">Zarząd S<span class="_ _1"></span>półki<span class="ff2"> <span class="_ _1"></span>obecnie <span class="_ _1"></span><span class="ff6">nie <span class="_ _10"></span>posiad<span class="_ _3"></span>a uprawnienia <span class="_ _10"></span>do podwyższania <span class="_ _10"></span>kap<span class="_ _3"></span>itału <span class="_ _1"></span>zakładowego <span class="_ _1"></span>Spółki <span class="_ _1"></span>w <span class="_ _10"></span>ramach<span class="_ _3"></span> <span class="_ _1"></span>kapitału <span class="_ _10"></span>do<span class="_ _3"></span>celowego, </span></span></div><div class="t m0 x2 h3 y449 ff6 fs0 fc0 sc0 ls0 ws0">o którym mowa w art. 444<span class="_ _3"></span> Kodeksu <span class="_ _3"></span><span class="ff2">s</span>półek handlowych.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y527 ff2 fs0 fc0 sc0 ls1 ws0">31.9.<span class="ff9 ls0"> <span class="_ _22"> </span><span class="ff2">Opis zasad zmiany statutu<span class="_ _3"></span> PZ CORMA<span class="_ _3"></span>Y S.A.<span class="ffa"> </span></span></span></div><div class="t m0 x2 h3 y54 ff6 fs0 fc0 sc0 ls0 ws0">Zmiana <span class="_ _a"> </span>Statutu <span class="_ _b"> </span>Spółki <span class="_ _a"> </span>wyma<span class="_ _3"></span>ga <span class="_ _b"> </span>uchwały <span class="_ _a"></span>Walnego <span class="_ _b"> </span>Zgromadzenia<span class="_ _3"></span> <span class="_ _a"></span>i <span class="_ _a"> </span>wpisu <span class="_ _b"> </span>do <span class="_ _a"> </span>r<span class="_ _3"></span>ejestru. <span class="_ _a"> </span>Uchwała <span class="_ _b"> </span>w <span class="_ _a"> </span>spr<span class="_ _3"></span>awie <span class="_ _a"></span>zmiany <span class="_ _b"> </span>Statutu </div><div class="t m0 x2 h3 y55 ff6 fs0 fc0 sc0 ls0 ws0">wymaga większości 3/4 głosó<span class="_ _3"></span>w.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y528 ff2 fs0 fc0 sc0 ls1 ws0">31.10.<span class="ff9 ls0">  <span class="ff2">S<span class="ff6">posób <span class="_ _3"></span>działan<span class="_ _3"></span>ia <span class="_ _4"></span>walnego <span class="_ _4"></span>zgromadzen<span class="_ _3"></span>ia <span class="_ _3"></span>i <span class="_ _4"></span>jego <span class="_ _4"></span>zasadnic<span class="_ _3"></span>ze <span class="_ _3"></span>up<span class="_ _3"></span>rawnienia <span class="_ _4"></span>oraz <span class="_ _4"></span>opis <span class="_ _4"></span>praw <span class="_ _4"></span>akcjonariuszy <span class="_ _4"></span>i<span class="_ _4"></span></span> <span class="_ _3"></span>sposobu <span class="_ _4"></span>ich<span class="_ _3"></span> </span></span></div><div class="t m0 x75 h3 y529 ff6 fs0 fc0 sc0 ls0 ws0">wykonywania, <span class="_ _4"></span>w <span class="_ _4"></span>szczególności <span class="_ _4"></span>zasady <span class="_ _4"></span>wynikają<span class="_ _3"></span>ce <span class="_ _3"></span>z <span class="_ _4"></span>regulam<span class="_ _3"></span>inu <span class="_ _4"></span>walnego <span class="_ _4"></span>zgromadzenia, <span class="_ _4"></span>jeżel<span class="_ _3"></span>i <span class="_ _3"></span>tak<span class="_ _3"></span>i <span class="_ _4"></span>regulamin <span class="_ _4"></span>został </div><div class="t m0 x75 h3 y52a ff6 fs0 fc0 sc0 ls0 ws0">uchwalony, o ile informac<span class="_ _3"></span>je w tym zakresie n<span class="_ _3"></span>ie wynikają wprost z pr<span class="_ _3"></span>zepisów prawa<span class="_ _4"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y52b ff6 fs0 fc0 sc0 ls0 ws0">Sposób <span class="_ _13"></span>działania <span class="_ _13"></span>Walnego <span class="_ _13"></span>Zgr<span class="_ _3"></span>omadzenia <span class="_ _13"></span>oraz <span class="_ _13"></span>upr<span class="_ _3"></span>awnienia <span class="_ _13"></span>akcjonariuszy <span class="_ _13"></span>okr<span class="_ _3"></span>eślają <span class="_ _13"></span>przepisy <span class="_ _13"></span>Kod<span class="_ _3"></span>eksu <span class="_ _13"></span>spółek <span class="_ _13"></span>handlowy<span class="_ _3"></span>ch, </div><div class="t m0 x2 h3 y52c ff6 fs0 fc0 sc0 ls0 ws0">Statut Spółki oraz <span class="ff2">R</span>egulam<span class="_ _3"></span>in Walnego<span class="_ _3"></span> Zgromadzenia Spółki<span class="_ _3"></span>, którego<span class="_ _3"></span> zasady wynikają wprost z pr<span class="_ _3"></span>zepisów prawa<span class="_ _3"></span><span class="ff2 ls2">. <span class="_ _3"></span><span class="ls0"> </span></span></div><div class="t m0 x2 h3 y52d ff2 fs0 fc0 sc0 ls1 ws0">31.11.<span class="ff9 ls0">  <span class="ff2">O<span class="ff6">pis <span class="_ _3"></span>działania <span class="_ _4"></span>organó<span class="_ _3"></span>w <span class="_ _4"></span>zarządzających, <span class="_ _4"></span>nadzorujących<span class="_ _3"></span> <span class="_ _4"></span>lub <span class="_ _4"></span>administrujących <span class="_ _13"></span></span>PZ <span class="_ _4"></span>CORMA<span class="_ _3"></span>Y <span class="_ _4"></span>S.A. <span class="_ _3"></span><span class="ff6">or<span class="_ _3"></span>az <span class="_ _4"></span>ich <span class="_ _4"></span>komitetów, </span></span></span></div><div class="t m0 x75 h3 y52e ff6 fs0 fc0 sc0 ls0 ws0">wraz <span class="_ _1"></span>ze <span class="_ _10"></span>wskazaniem<span class="_ _3"></span> <span class="_ _1"></span>składu <span class="_ _10"></span>osob<span class="_ _3"></span>owego tych <span class="_ _10"></span>organów i <span class="_ _10"></span>zmian, <span class="_ _1"></span>które <span class="_ _10"></span>w nich <span class="_ _10"></span>zaszły w <span class="_ _10"></span>ciągu <span class="_ _1"></span>ostatniego <span class="_ _1"></span>roku <span class="_ _1"></span>obrotowego<span class="ffa"> </span></div><div class="t m0 x2 h5 y52f ff7 fs0 fc0 sc0 ls0 ws0">Zarząd<span class="ff5"> </span></div><div class="t m0 x2 h3 y258 ff2 fs0 fc0 sc0 ls0 ws0">W roku obrotowym 202<span class="_ _3"></span>4 <span class="ff6">skład Zar<span class="_ _3"></span>ządu PZ CORMAY S.A. b<span class="_ _3"></span>ył następujący:<span class="_ _3"></span></span> </div><div class="t m0 x10 h3 y530 ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">Flavio Finotello - <span class="ff6">Prezes Zarządu,<span class="_ _3"></span></span> </span></span></div><div class="t m0 x10 h3 y16a ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">Wojci<span class="_ _1"></span>ech Suchowski -<span class="_ _3"></span> <span class="ff6">Wiceprezes Z<span class="_ _3"></span>arządu</span>. </span></span></div><div class="t m0 x2 h3 y16b ff6 fs0 fc0 sc0 ls0 ws0">Zgodnie z <span class="_ _10"></span>§ <span class="_ _1"></span>13 <span class="_ _10"></span>Statutu Spółki <span class="_ _10"></span>do<span class="_ _3"></span> <span class="_ _10"></span>r<span class="_ _3"></span>eprezenta<span class="_ _3"></span>cji <span class="_ _10"></span>Spółk<span class="_ _3"></span>i <span class="_ _1"></span>i <span class="_ _10"></span>składan<span class="_ _3"></span>ia <span class="_ _1"></span>oświadczeń w <span class="_ _10"></span>imieniu Spółki <span class="_ _10"></span>upowa<span class="_ _3"></span>żnieni <span class="_ _1"></span>są <span class="_ _1"></span>dwaj <span class="_ _10"></span>c<span class="_ _3"></span>złonkowie </div><div class="t m0 x2 h3 y16c ff6 fs0 fc0 sc0 ls0 ws0">Zarządu działający łączn<span class="_ _3"></span>ie lub członek Zar<span class="_ _3"></span>ządu działający łącznie z<span class="_ _3"></span> prokurentem<span class="_ _3"></span>. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h3 y531 ff6 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _13"></span>kompetencji <span class="_ _13"></span>Zarządu <span class="_ _13"></span>należą <span class="_ _a"></span>sprawy <span class="_ _13"></span>przewidziane <span class="_ _13"></span>w <span class="_ _13"></span>Kodek<span class="_ _3"></span>sie <span class="_ _13"></span>spółek <span class="_ _13"></span>hand<span class="_ _3"></span>lowych, <span class="_ _13"></span>Statucie <span class="_ _a"></span>Spółki <span class="_ _4"></span>i<span class="_ _4"></span><span class="ff2"> Regulamin<span class="_ _3"></span>ie <span class="_ _13"></span>pracy </span></div><div class="t m0 x2 h5 y532 ff6 fs0 fc0 sc0 ls0 ws0">Zarządu Spółki. Zarząd pr<span class="_ _3"></span>owadzi sprawy Spółk<span class="_ _3"></span>i i reprezentuje Spół<span class="_ _3"></span>kę na zewnątrz.<span class="_ _4"></span><span class="ff5"> </span></div><div class="t m0 x2 h5 y533 ff5 fs0 fc0 sc0 ls0 ws0">Rada Nadzorcza<span class="_ _3"></span> </div><div class="t m0 x2 h3 y534 ff2 fs0 fc0 sc0 ls0 ws0">W roku obrotowym 202<span class="_ _3"></span>4 <span class="ff6">skład R<span class="_ _3"></span>ady Nadzorczej PZ CORM<span class="_ _3"></span>AY S.A. był następują<span class="_ _3"></span>cy: <span class="_ _3"></span></span> </div><div class="t m0 x10 h3 y69 ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">Tomasz Markowski - <span class="ff6">Przewodniczący Rad<span class="_ _3"></span>y Nadzorczej,<span class="_ _3"></span></span> </span></span></div><div class="t m0 x10 h3 y535 ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">Marcin Sieczek <span class="ff6">–Wiceprzewodniczący Rad<span class="_ _3"></span>y,</span> </span></span></div><div class="t m0 x10 h3 y536 ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">K<span class="_ _1"></span>amil Gewartowski <span class="ff6">–</span> <span class="_ _3"></span><span class="ff6">Członek Rady Nad<span class="_ _3"></span>zorczej,</span> </span></span></div><div class="t m0 x10 h3 y537 ff2 fs0 fc0 sc0 ls1 ws0">4.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">B<span class="_ _1"></span>artosz Marczuk <span class="ff6">–</span> <span class="ff6">Cz<span class="_ _3"></span>łonek Rady Nadzor<span class="_ _3"></span>czej</span>, </span></span></div><div class="t m0 x10 h3 y538 ff2 fs0 fc0 sc0 ls1 ws0">5.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">Marcin Murawski <span class="ff6">–</span> <span class="ff6">Członek Rady Nadzo<span class="_ _3"></span>rczej</span>. </span></span></div><div class="t m0 x2 h3 y177 ff6 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _13"></span>z <span class="_ _13"></span>§ <span class="_ _13"></span>18 <span class="_ _a"></span>Statutu <span class="_ _4"></span>PZ <span class="_ _a"></span>CORMAY <span class="_ _13"></span>S.A. <span class="_ _13"></span>w <span class="_ _13"></span>skład <span class="_ _13"></span>Rady<span class="_ _3"></span> <span class="_ _13"></span>Nadzor<span class="_ _3"></span>czej <span class="_ _13"></span>Spółki <span class="_ _13"></span>wchodzi <span class="_ _13"></span>od <span class="_ _13"></span>5<span class="_ _3"></span> <span class="_ _13"></span>do <span class="_ _13"></span>8 <span class="_ _13"></span>członków. <span class="_ _13"></span>C<span class="_ _3"></span>złonków <span class="_ _13"></span>Rady<span class="_ _3"></span> </div><div class="t m0 x2 h3 y6f ff6 fs0 fc0 sc0 ls0 ws0">Nadzorczej Spółki powołuje i odw<span class="_ _3"></span>ołuje Walne Zgromadzen<span class="_ _3"></span>ie. Członkowie Rady Nadzorczej po<span class="_ _3"></span>woływani są na<span class="_ _3"></span> okres wspólnej </div><div class="t m0 x2 h3 y1a0 ff6 fs0 fc0 sc0 ls0 ws0">pięcioletniej kadencji. Do <span class="_ _1"></span>kompeten<span class="_ _3"></span>cji Rady Nadzorczej <span class="_ _1"></span>należą sprawy przewidziane w <span class="_ _1"></span>Kodeksie spółek handlowych, Statucie </div></div></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi xb y539 w6 h56" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">38<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _a"></span>i<span class="ff2"> <span class="_ _b"> </span></span>Regulaminie <span class="_ _b"> </span>Rady <span class="_ _a"> </span>Nad<span class="_ _3"></span>zorczej, <span class="_ _b"> </span>uchwalonym <span class="_ _a"> </span>pr<span class="_ _3"></span>zez <span class="_ _b"> </span>Walne <span class="_ _a"> </span>Z<span class="_ _3"></span>gromadzenie <span class="_ _b"> </span>Spółki. <span class="_ _a"> </span>Rada <span class="_ _b"> </span>Nadzorcza <span class="_ _b"> </span>sprawuje <span class="_ _b"> </span>stały </div><div class="t m0 x2 h3 y73 ff6 fs0 fc0 sc0 ls0 ws0">nadzór nad wszystkim<span class="_ _3"></span>i obszarami działalności <span class="_ _3"></span>Spółki.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 ya5 ff5 fs0 fc0 sc0 ls0 ws0">Komitet Audyt<span class="_ _3"></span>u Rady Nadzorczej<span class="_ _3"></span> </div><div class="t m0 x2 h3 y288 ff2 fs0 fc0 sc0 ls0 ws0">W roku obrotowym 202<span class="_ _3"></span>4 <span class="ff6">skład Ko<span class="_ _3"></span>mitet Audytu Rady Nadzorczej <span class="_ _3"></span>Spółki był następują<span class="_ _3"></span>cy:<span class="_ _3"></span></span> </div><div class="t m0 x76 h3 y77 ff2 fs0 fc0 sc0 ls1 ws0">1.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">Bartosz Marczuk - P<span class="ff6">rze<span class="_ _3"></span>wodniczący Komitetu <span class="_ _3"></span>Audytu</span>,<span class="_ _3"></span> </span></span></div><div class="t m0 x76 h3 y360 ff2 fs0 fc0 sc0 ls1 ws0">2.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">Tomasz Markowski - <span class="_ _3"></span><span class="ff6">Członek Komitetu<span class="_ _3"></span> Audytu,</span> </span></span></div><div class="t m0 x76 h3 y53a ff2 fs0 fc0 sc0 ls1 ws0">3.<span class="ff9 ls0"> <span class="_ _1b"> </span><span class="ff2">Marcin Murawski - <span class="ff6">Członek <span class="_ _3"></span>Komitetu<span class="_ _3"></span> </span>Audytu. </span></span></div><div class="t m0 x2 h3 y53b ff6 fs0 fc0 sc0 ls0 ws0">Zgodnie z <span class="_ _10"></span>§ <span class="_ _1"></span>2 <span class="_ _10"></span>Regu<span class="_ _3"></span>laminu Komitetu <span class="_ _1"></span>Audytu Rady <span class="_ _10"></span>Nadzorczej PZ <span class="_ _10"></span>C<span class="_ _3"></span>ORMAY S<span class="_ _1"></span>.A. w <span class="_ _10"></span>skład Komitetu <span class="_ _1"></span>Audytu <span class="_ _1"></span>wchodzi <span class="_ _1"></span>co <span class="_ _1"></span>najmniej </div><div class="t m0 x2 h3 y53c ff6 fs0 fc0 sc0 ls0 ws0">3 członków, w tym Przewodniczący. Członków Komitetu <span class="_ _3"></span>Audytu powołuje ze swego gr<span class="_ _3"></span>ona i odwołuje Rada Nadzorcza Spółki. </div><div class="t m0 x2 h3 y324 ff6 fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _a"></span>Komitetu <span class="_ _a"></span>Audytu <span class="_ _13"></span>po<span class="_ _3"></span>woływani <span class="_ _a"></span>są <span class="_ _13"></span>na <span class="_ _a"></span>okres <span class="_ _a"></span>kadencji <span class="_ _a"></span>Rady <span class="_ _a"></span>Nadzorczej <span class="_ _13"></span>Spół<span class="_ _3"></span>ki. <span class="_ _13"></span>Do <span class="_ _a"></span>ko<span class="_ _3"></span>mpetencji <span class="_ _a"></span>Komitetu <span class="_ _13"></span>Audytu </div><div class="t m0 x2 h3 y53d ff6 fs0 fc0 sc0 ls0 ws0">należą <span class="_ _a"></span>sprawy <span class="_ _13"></span>pr<span class="_ _3"></span>zewidziane <span class="_ _a"></span>w <span class="_ _a"></span>Regulaminie <span class="_ _a"> </span>Komitetu <span class="_ _a"> </span>Audytu, <span class="_ _a"></span>uchwalonym<span class="_ _3"></span> <span class="_ _13"></span>pr<span class="_ _3"></span>zez <span class="_ _a"></span>Radę <span class="_ _a"></span>Nadzorczą <span class="_ _a"></span>Spółki <span class="_ _a"></span>oraz <span class="_ _13"></span>w <span class="_ _a"></span>ustawie<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1a8 ff2 fs0 fc0 sc0 ls0 ws0">z dnia <span class="_ _4"></span>11 <span class="_ _3"></span>m<span class="_ _3"></span>aja <span class="_ _3"></span>20<span class="_ _3"></span>17 <span class="_ _4"></span>roku <span class="_ _3"></span>o <span class="_ _4"></span>bie<span class="ff6">głych <span class="_ _4"></span>rewidentach, <span class="_ _4"></span>firmach <span class="_ _4"></span>audytorskich <span class="_ _4"></span>oraz <span class="_ _4"></span>nadzorze <span class="_ _4"></span>publicznym <span class="_ _4"></span>(<span class="_ _3"></span></span>Dz. <span class="_ _4"></span>U. <span class="_ _4"></span>z <span class="_ _3"></span>2024<span class="_ _3"></span> <span class="_ _3"></span>roku<span class="_ _3"></span> <span class="_ _3"></span>po<span class="_ _3"></span>z. </div><div class="t m0 x2 h5 yf ff6 fs0 fc0 sc0 ls0 ws0">1035 z późn. zm.<span class="ff2">) </span><span class="ls7">(„</span><span class="ff5">Ust<span class="_ _3"></span>awa</span><span class="ls7">”)</span><span class="ff2">. </span></div><div class="t m0 x2 h3 y53e ff2 fs0 fc0 sc0 ls1 ws0">31.12.<span class="ff9 ls0">  <span class="ff6">Informacje dotyczące Kom<span class="_ _3"></span>itetu Audytu Rady Nadzor<span class="_ _3"></span>czej PZ COR<span class="_ _3"></span>MA<span class="ff2">Y <span class="_ _3"></span>S.A. </span></span></span></div><div class="t m0 x2 h5 y1ab ff7 fs0 fc0 sc0 ls0 ws0">Wskazanie osób sp<span class="_ _3"></span>ełniających ustawo<span class="_ _3"></span>we kryteria <span class="_ _3"></span>niezależno<span class="_ _3"></span>ści<span class="ff5"> </span></div><div class="t m0 x2 h3 y53f ff6 fs0 fc0 sc0 ls0 ws0">Osobami spełniającymi kr<span class="_ _3"></span>yteria niezależności w rozum<span class="_ _3"></span>ieniu art. 1<span class="_ _3"></span>29 ust. 3 <span class="_ _3"></span><span class="ff2">Ustawy </span>byli wsz<span class="_ _3"></span>yscy członkowie Komitetu<span class="_ _3"></span> Audytu.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y540 ff7 fs0 fc0 sc0 ls0 ws0">Wskazanie <span class="_ _20"> </span>osób <span class="_ _20"> </span>posia<span class="_ _3"></span>dających <span class="_ _20"> </span>wiedzę <span class="_ _20"> </span>i <span class="_ _20"> </span>umiejętności <span class="_ _20"> </span>w <span class="_ _20"> </span>zakresie <span class="_ _20"> </span>rachunkowośc<span class="_ _3"></span>i <span class="_ _20"> </span>lub <span class="_ _c"> </span>bad<span class="_ _3"></span>ania <span class="_ _20"> </span>sprawozdań </div><div class="t m0 x2 h5 y541 ff5 fs0 fc0 sc0 ls0 ws0">finansowych<span class="_ _3"></span>, ze wskazaniem sposo<span class="_ _3"></span>bu ich nabycia<span class="_ _3"></span> </div><div class="t m0 x2 h3 y542 ff6 fs0 fc0 sc0 ls0 ws0">Osobami posiadającym<span class="_ _3"></span>i wiedzę i umiejętności w za<span class="_ _3"></span>kresie rachunko<span class="_ _3"></span>wości lub badania spr<span class="_ _3"></span>awozdań fin<span class="_ _3"></span>ansowych w<span class="_ _3"></span><span class="ff2"> rozumieniu<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y543 ff2 fs0 fc0 sc0 ls0 ws0">art. 129 ust. 1 Ustawy byl<span class="_ _3"></span>i <span class="ff6">wszysc<span class="_ _3"></span>y członkowie Komitetu <span class="_ _3"></span>Audytu</span>.<span class="_ _3"></span> </div><div class="t m0 x2 h3 y544 ff2 fs0 fc0 sc0 ls0 ws0">Bartosz <span class="_ _4"></span>Mar<span class="_ _3"></span>czuk <span class="_ _4"></span>jest <span class="_ _13"></span>absolwente<span class="_ _3"></span>m <span class="_ _13"></span><span class="ff6">Politechniki <span class="_ _4"></span>Wrocła<span class="_ _3"></span>wskiej <span class="_ _4"></span>na <span class="_ _13"></span>kierun<span class="_ _3"></span>ku <span class="_ _4"></span>mate<span class="_ _3"></span>matyka <span class="_ _4"></span>stoso<span class="_ _3"></span>wana. <span class="_ _4"></span>Członek <span class="_ _13"></span>ACCA <span class="_ _13"></span>od <span class="_ _4"></span>2002 </span></div><div class="t m0 x2 h3 y545 ff6 fs0 fc0 sc0 ls0 ws0">roku. <span class="_ _f"> </span>Współzałożyciel <span class="_ _f"> </span>Stowarzyszenia <span class="_ _f"> </span>Interim <span class="_ _f"> </span>Managers <span class="_ _f"> </span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _f"> </span></span>Polsce. <span class="_ _f"> </span>Karier<span class="_ _3"></span>ę <span class="_ _f"> </span>zawodową <span class="_ _f"> </span>rozpoczął <span class="_ _f"> </span>w <span class="_ _15"> </span>f<span class="_ _3"></span>irmie <span class="_ _f"> </span>doradczo<span class="_ _3"></span><span class="ff2">-</span></div><div class="t m0 x2 h3 y546 ff2 fs0 fc0 sc0 ls0 ws0">audytorskiej <span class="_ _a"> </span>Price <span class="_ _b"> </span>Waterhouse <span class="_ _b"> </span>w <span class="_ _a"></span>1996 <span class="_ _b"> </span>roku. <span class="_ _a"> </span>Od<span class="_ _3"></span> <span class="ff6">1998<span class="_ _3"></span> <span class="_ _a"></span>roku <span class="_ _b"> </span>pracował <span class="_ _a"></span>w <span class="_ _b"> </span>dziale <span class="_ _a"> </span>Cor<span class="_ _3"></span>porate <span class="_ _a"> </span>F<span class="_ _3"></span>inance <span class="_ _a"></span>firmy <span class="_ _b"> </span>Arthur <span class="_ _a"> </span>Andersen<span class="_ _3"></span>. </span></div><div class="t m0 x2 h3 y547 ff2 fs0 fc0 sc0 ls0 ws0">W latach 20<span class="_ _3"></span>01-<span class="ff6">2005 <span class="_ _3"></span>zatrudnion<span class="_ _3"></span>y <span class="_ _3"></span>w <span class="_ _3"></span>firmie <span class="_ _3"></span>doradztwa <span class="_ _3"></span>strate<span class="_ _3"></span>gicznego <span class="_ _3"></span>CII <span class="_ _3"></span>Group. <span class="_ _3"></span>Od <span class="_ _3"></span>20<span class="_ _3"></span>05 <span class="_ _3"></span>roku <span class="_ _3"></span>prowadzi <span class="_ _3"></span>działalność <span class="_ _3"></span>doradczą </span></div><div class="t m0 x2 h3 y548 ff6 fs0 fc0 sc0 ls0 ws0">w <span class="_ _13"></span>zakresie <span class="_ _13"></span>optymalizacj<span class="_ _3"></span>i <span class="_ _13"></span>funkcjo<span class="_ _3"></span>nowania <span class="_ _13"></span>firm <span class="_ _13"></span>produkcy<span class="_ _3"></span>jnych <span class="_ _13"></span>pod<span class="_ _3"></span> <span class="_ _13"></span>nazwą <span class="_ _13"></span>Marczuk <span class="_ _13"></span>Recove<span class="_ _3"></span>ry, <span class="_ _13"></span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _13"></span></span>r<span class="_ _3"></span>amach <span class="_ _13"></span>której <span class="_ _13"></span>wspó<span class="_ _3"></span>łpracuje </div><div class="t m0 x2 h3 y549 ff6 fs0 fc0 sc0 ls0 ws0">głównie <span class="_ _4"></span>ze <span class="_ _13"></span>spółkam<span class="_ _3"></span>i <span class="_ _4"></span>portfelowym<span class="_ _3"></span>i <span class="_ _13"></span>funduszy <span class="_ _4"></span>pr<span class="_ _3"></span>ivate <span class="_ _4"></span>equity. <span class="_ _13"></span>Dyrekt<span class="_ _3"></span>or <span class="_ _13"></span>Zarządzający <span class="_ _13"></span>AB <span class="_ _4"></span>Dvar<span class="_ _3"></span>cioniu <span class="_ _4"></span>k<span class="_ _3"></span>eramika <span class="_ _13"></span>(Litwa) <span class="_ _13"></span>w <span class="_ _4"></span>latach </div><div class="t m0 x2 h3 y54a ff2 fs0 fc0 sc0 ls1 ws0">2005<span class="ls0">-2006. <span class="_ _3"></span>W <span class="_ _3"></span>latach <span class="_ _3"></span>2009-<span class="ff6">20<span class="_ _3"></span>13 <span class="_ _3"></span>CFO, <span class="_ _3"></span>Członek <span class="_ _3"></span>Zarządu <span class="_ _3"></span>Grupy <span class="_ _3"></span>Kofola<span class="_ _3"></span> S.A. <span class="_ _4"></span>Prezes Z<span class="_ _3"></span>arządu <span class="_ _3"></span>Yawal <span class="_ _3"></span>S.A. <span class="_ _3"></span>w lata<span class="_ _3"></span>ch <span class="_ _3"></span>2014<span class="_ _4"></span></span>-</span>2015. </div><div class="t m0 x2 h3 y54b ff2 fs0 fc0 sc0 ls0 ws0">W  okresie  2016-<span class="ls1">2020  </span>oraz  2022-<span class="ls1">2023  </span><span class="ff6">Prezes  Zarządu  Anwis  Sp.  z  o.o.  Ukończył  kurs  dla  doradców  inwestycyjny<span class="_ _3"></span>ch </span></div><div class="t m0 x2 h3 y54c ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">publicznym obrocie pap<span class="_ _3"></span>ierami wartościowymi.<span class="_ _3"></span></span> </div><div class="t m0 x2 h3 y54d ff6 fs0 fc0 sc0 ls0 ws0">Tomasz <span class="_ _a"></span>Markowski <span class="_ _a"></span>jest <span class="_ _13"></span>absolwe<span class="_ _3"></span>ntem <span class="_ _a"></span>Wydziału <span class="_ _13"></span>Finan<span class="_ _3"></span>se <span class="_ _a"></span>i <span class="_ _13"></span>Bankowość <span class="_ _a"></span>Akademii <span class="_ _a"></span>Ekonomicznej <span class="_ _a"></span>w <span class="_ _a"></span>Katowicach <span class="_ _a"></span>oraz <span class="_ _13"></span>Liceu<span class="_ _3"></span>m </div><div class="t m0 x2 h3 y54e ff6 fs0 fc0 sc0 ls0 ws0">Ekonomicznego <span class="_ _b"> </span>w <span class="_ _b"> </span>Ełku <span class="_ _d"> </span>o <span class="_ _b"> </span>profilu <span class="_ _b"> </span>Finanse <span class="_ _d"> </span>i <span class="_ _a"> </span>Rachu<span class="_ _3"></span>nkowość. <span class="_ _b"> </span>Karier<span class="_ _3"></span>ę <span class="_ _b"> </span>zawodową <span class="_ _b"> </span>rozp<span class="_ _3"></span>oczął <span class="_ _b"> </span>w <span class="_ _b"> </span>2007 <span class="_ _d"> </span>roku <span class="_ _b"> </span>w <span class="_ _b"> </span>PTE <span class="_ _b"> </span>Skarbiec<span class="_ _4"></span><span class="ff2">-</span></div><div class="t m0 x2 h3 y54f ff2 fs0 fc0 sc0 ls0 ws0">Emerytura  S.A. <span class="_ _15"> </span>na  stanowisku <span class="_ _15"> </span>analityka <span class="_ _15"> </span>rynku  akcji.  W <span class="_ _15"> </span>latach  2009<span class="_ _3"></span>-2011 <span class="_ _15"> </span>zatrudniony  w <span class="_ _15"> </span>Skarbiec  TFI <span class="_ _15"> </span>S.A.,  najpierw </div><div class="t m0 x2 h3 y550 ff2 fs0 fc0 sc0 ls1 ws0">na<span class="ls0"> <span class="ff6">stanowisku <span class="_ _3"></span>anality<span class="_ _3"></span>k <span class="_ _3"></span>rynku <span class="_ _4"></span>akcji, <span class="_ _3"></span>a <span class="_ _4"></span>od <span class="_ _3"></span>września <span class="_ _4"></span>2010 <span class="_ _3"></span>roku <span class="_ _4"></span>jako <span class="_ _3"></span>zarządzający <span class="_ _4"></span>funduszem. <span class="_ _4"></span>W</span> <span class="_ _4"></span>latach <span class="_ _4"></span>2012-<span class="ff6">2014<span class="_ _3"></span> <span class="_ _3"></span>odpowiadał </span></span></div><div class="t m0 x2 h3 y551 ff6 fs0 fc0 sc0 ls0 ws0">za  zarządzanie <span class="_ _15"> </span>Otwartym <span class="_ _15"> </span>Funduszem  Emerytalnym<span class="_ _3"></span> <span class="_ _15"> </span>w  PTE  W<span class="_ _3"></span>arta  S.A<span class="_ _3"></span><span class="ff2">. <span class="_ _15"> </span>Od  </span>paździer<span class="_ _3"></span>nika  201<span class="_ _3"></span>4  r<span class="_ _3"></span>oku  współucze<span class="_ _3"></span>stniczy </div><div class="t m0 x2 h3 y552 ff2 fs0 fc0 sc0 ls0 ws0">w <span class="ff6">zarządzaniu <span class="_ _10"></span>fun<span class="_ _3"></span>duszem <span class="_ _1"></span>inwestycyjnym Total <span class="_ _10"></span>FIZ. <span class="_ _1"></span>Posiada <span class="_ _1"></span>licencję <span class="_ _1"></span>doradcy <span class="_ _10"></span>in<span class="_ _3"></span>westycyjnego <span class="_ _1"></span>nr <span class="_ _10"></span>326<span class="_ _3"></span> <span class="_ _1"></span>oraz <span class="_ _10"></span>tytuł CFA <span class="_ _9"></span>(<span class="_ _4"></span><span class="ff3">Chartered </span></span></div><div class="t m0 x2 h3 y553 ff3 fs0 fc0 sc0 ls0 ws0">Financial Analyst<span class="ff2">) i CIIA (<span class="_ _3"></span></span>Certified<span class="_ _3"></span> International Investmen<span class="_ _3"></span>t Analyst<span class="ff2 ls7">).<span class="ls0"> </span></span></div><div class="t m0 x2 h3 y554 ff6 fs0 fc0 sc0 ls0 ws0">Marcin <span class="_ _18"> </span>Murawski <span class="_ _23"> </span>jest <span class="_ _18"> </span>absolwentem <span class="_ _18"> </span>Wydziału <span class="_ _23"> </span>Z<span class="_ _3"></span>arządzania<span class="_ _3"></span> <span class="_ _18"> </span>(specjalizacji <span class="_ _23"> </span>„Zar<span class="_ _3"></span>ządzanie <span class="_ _18"> </span>finansami”) <span class="_ _17"> </span><span class="ff2">Uniwersytetu </span></div><div class="t m0 x2 h3 y555 ff2 fs0 fc0 sc0 ls0 ws0">Warszawskiego, <span class="_ _a"></span>gdzie <span class="_ _a"></span>w <span class="_ _a"></span>1997 <span class="_ _a"> </span>roku<span class="_ _3"></span> <span class="_ _a"></span><span class="ff6">uzyskał <span class="_ _a"></span>dyplom <span class="_ _a"></span>z <span class="_ _a"></span>wyróżnieniem<span class="_ _3"></span>. <span class="_ _a"></span>Członek <span class="_ _a"></span>ACCA <span class="_ _a"></span>od <span class="_ _a"></span>2000 <span class="_ _a"></span>r<span class="_ _3"></span></span>oku <span class="_ _a"></span><span class="ff6">Uprawnienia <span class="_ _a"></span>biegłego </span></div><div class="t m0 x2 h3 y556 ff6 fs0 fc0 sc0 ls0 ws0">rewidenta <span class="_ _13"></span>w<span class="_ _3"></span> <span class="_ _13"></span>Wielkiej <span class="_ _a"></span>Brytanii <span class="_ _a"></span>zdobył <span class="_ _13"></span>w<span class="_ _3"></span><span class="ff2"> <span class="_ _a"></span></span>roku <span class="_ _13"></span>2003.<span class="_ _3"></span> <span class="_ _13"></span>W<span class="_ _3"></span> <span class="_ _13"></span>tym <span class="_ _a"></span>samym <span class="_ _a"></span>roku <span class="_ _13"></span>uzyskał <span class="_ _a"></span>uprawnienia <span class="_ _a"></span>biegłego <span class="_ _a"></span>rewidenta <span class="_ _13"></span>w <span class="_ _a"></span>Polsce, </div><div class="t m0 x2 h3 y557 ff2 fs0 fc0 sc0 ls0 ws0">a w <span class="ff6">roku <span class="_ _a"></span>2005 <span class="_ _a"></span>został <span class="_ _a"></span>certyfikowa<span class="_ _3"></span>nym <span class="_ _a"></span>audytorem <span class="_ _a"> </span>wewnętrznym<span class="_ _3"></span>. <span class="_ _a"></span>Karierę <span class="_ _a"> </span>zawodową <span class="_ _a"> </span>rozp<span class="_ _3"></span>oczął <span class="_ _a"></span>w <span class="_ _a"></span>1997 <span class="_ _a"></span>r<span class="_ _4"></span></span>oku <span class="_ _a"></span>na <span class="_ _a"></span>stanowisku<span class="_ _3"></span> </div><div class="t m0 x2 h3 y355 ff2 fs0 fc0 sc0 ls0 ws0">Kontrolera <span class="_ _c"> </span>Finansowego <span class="_ _f"> </span>w <span class="_ _c"> </span>TCH <span class="_ _f"> </span>Com<span class="_ _3"></span>ponents <span class="_ _c"> </span>Sp. <span class="_ _f"> </span>z <span class="_ _c"> </span>o.o. <span class="_ _f"> </span>W<span class="_ _3"></span> <span class="_ _f"> </span>lata<span class="_ _3"></span>ch <span class="_ _c"> </span>1997 <span class="_ _c"> </span>- <span class="_ _f"> </span><span class="ff6">2005 <span class="_ _c"> </span>piastował <span class="_ _c"> </span>stanowisko <span class="_ _f"> </span>Mened<span class="_ _3"></span>żera </span></div><div class="t m0 x2 h3 y558 ff2 fs0 fc0 sc0 ls0 ws0">w Departamencie <span class="_ _3"></span>Audytu<span class="_ _3"></span> w <span class="_ _3"></span>Pricewater<span class="_ _3"></span>houseCoopers <span class="_ _3"></span>Sp. z<span class="_ _3"></span> o.o<span class="_ _3"></span>. <span class="_ _3"></span>W <span class="_ _3"></span>latach 2005<span class="_ _3"></span> <span class="_ _3"></span>- <span class="_ _3"></span><span class="ff6">2012 <span class="_ _3"></span>był <span class="_ _3"></span></span>Dyrektore<span class="_ _3"></span>m Departam<span class="_ _3"></span>entu <span class="_ _3"></span>Audytu </div><div class="t m0 x2 h3 y559 ff6 fs0 fc0 sc0 ls0 ws0">Wewnętrznego w <span class="_ _1"></span>Grupie Ubezpieczeniowej Warta –<span class="ff2"> </span>KBC <span class="_ _10"></span>GR<span class="_ _3"></span>OUEP NV <span class="_ _10"></span>or<span class="_ _3"></span>az Sekretarzem Komitetów Audytu <span class="_ _1"></span>w <span class="_ _1"></span>TUIR WARTA </div><div class="t m0 x2 h3 y55a ff6 fs0 fc0 sc0 ls0 ws0">S.A. <span class="_ _3"></span>oraz <span class="_ _4"></span>TUNŻ <span class="_ _4"></span>WARTA <span class="_ _4"></span>S.A. <span class="_ _3"></span>O<span class="_ _3"></span>d <span class="_ _4"></span>roku <span class="_ _4"></span>2012 <span class="_ _4"></span>pełni <span class="_ _3"></span>funkcje <span class="_ _4"></span>niezależnego <span class="_ _4"></span>członka <span class="_ _4"></span>rad <span class="_ _4"></span>nadzorczych <span class="_ _4"></span>i<span class="_ _3"></span><span class="ff2"> </span>komitetów <span class="_ _4"></span>audytu <span class="_ _4"></span>spółek </div><div class="t m0 x2 h3 y55b ff2 fs0 fc0 sc0 ls0 ws0">notowanych na GPW: GT<span class="_ _3"></span>C S.A., CCC S.A. (do 20<span class="_ _3"></span>19 roku), Apator<span class="_ _3"></span> S.A., SecoWar<span class="_ _3"></span>wick S.A. i Asse<span class="_ _3"></span>co Business Solutions <span class="_ _3"></span>S.A. </div><div class="t m0 x2 h3 y55c ff2 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _20"> </span>nienotowanych: <span class="_ _6"> </span>S<span class="_ _3"></span>ANTANDER-<span class="_ _3"></span>AVIVA <span class="_ _20"> </span>JV <span class="_ _6"> </span>TU <span class="_ _6"> </span>S.A. <span class="_ _20"> </span>oraz <span class="_ _6"> </span>SANTANDER<span class="_ _3"></span>-<span class="ff6">AVIVA <span class="_ _20"> </span>J<span class="_ _3"></span>V <span class="_ _20"> </span>TUNŻ <span class="_ _6"> </span>S.A. <span class="_ _20"> </span>Jest <span class="_ _6"> </span>członkiem<span class="_ _3"></span> </span></div><div class="t m0 x2 h3 y55d ff2 fs0 fc0 sc0 ls0 ws0">Stowarzyszenia <span class="_ _3"></span>Ni<span class="ff6">ezale<span class="_ _3"></span>żnych <span class="_ _3"></span>Członków <span class="_ _3"></span>Rad <span class="_ _3"></span>Nadzorczych, <span class="_ _3"></span>Człon<span class="_ _3"></span>kiem <span class="_ _3"></span>Założycielem <span class="_ _3"></span>“Klubu <span class="_ _4"></span>Szefów <span class="_ _3"></span>Audytu <span class="_ _3"></span>Wewnętrznego<span class="_ _3"></span>”, </span></div><div class="t m0 x2 h3 y55e ff6 fs0 fc0 sc0 ls0 ws0">członkiem Instytutu Audytor<span class="_ _3"></span>ów Wewnętr<span class="_ _3"></span>znych oraz Krajowej Izby <span class="_ _3"></span>Biegłych Rewidentó<span class="_ _3"></span>w. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x2 h5 y55f ff7 fs0 fc0 sc0 ls0 ws0">Wskazanie <span class="_ _d"> </span>osób <span class="_ _b"> </span>p<span class="_ _3"></span>osiadających <span class="_ _d"> </span>wiedzę <span class="_ _b"> </span>i <span class="_ _d"> </span>umiejętnośc<span class="_ _3"></span>i <span class="_ _b"> </span>z <span class="_ _d"> </span>zakresu <span class="_ _d"> </span>branży, <span class="_ _d"> </span>w <span class="_ _b"> </span>której <span class="_ _d"> </span>działa <span class="_ _b"> </span>Spółka, <span class="_ _d"> </span>ze <span class="_ _b"> </span>wskazaniem<span class="_ _3"></span> </div><div class="t m0 x2 h5 y560 ff5 fs0 fc0 sc0 ls0 ws0">sposobu ic<span class="_ _3"></span>h nabycia </div><div class="t m0 x2 h3 y561 ff6 fs0 fc0 sc0 ls0 ws0">Osobami <span class="_ _3"></span>posiadającym<span class="_ _3"></span>i <span class="_ _3"></span>wiedzę <span class="_ _4"></span>i <span class="_ _3"></span>um<span class="_ _3"></span>iejętności <span class="_ _3"></span>z <span class="_ _4"></span>zakresu <span class="_ _3"></span>branży, <span class="_ _4"></span>w <span class="_ _4"></span>której <span class="_ _3"></span>działa <span class="_ _4"></span>Spółka <span class="_ _3"></span>w <span class="_ _4"></span>rozumieniu <span class="_ _4"></span>art. <span class="_ _3"></span>12<span class="_ _3"></span>9 <span class="_ _3"></span>ust.<span class="_ _4"></span><span class="ff2"> <span class="_ _3"></span>5 <span class="_ _3"></span>Ustawy </span></div><div class="t m0 x2 h3 y562 ff2 fs0 fc0 sc0 ls1 ws0">by<span class="ff6 ls0">ł<span class="ff2"> Tomasz Markowski.<span class="_ _3"></span> </span></span></div></div></div><div class="pi" ></div></div><div id="pf27" class="pf w0 h0" ><div class="pc pc27 w0 h0"><img class="bi xb y3f w6 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAAABCAIAAADIPr02AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGklEQVRIx+3BMQEAAADCoPVPbQ0PoAAA4NsACrQAAU7/mjgAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 xc hd y40 ff2 fs3 fc0 sc0 ls3 ws0">PZ <span class="ls0">CORMA<span class="_ _1"></span>Y S.A. </span></div><div class="t m0 xd hd y41 ff6 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Z<span class="_ _1"></span>arządu z działalno<span class="_ _1"></span>ści za rok zakoń<span class="_ _1"></span>czony 31 grudnia 2<span class="_ _1"></span>02<span class="ff2">4 roku </span></div><div class="t m0 xc hd y42 ff6 fs3 fc0 sc0 ls0 ws0">(w tysiącach PLN)<span class="ff2"> </span></div><div class="t m0 x31 h3 y70 ff2 fs0 fc0 sc0 ls1 ws0">39<span class="ls0"> </span></div><div class="t m0 x2 he y71 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y72 ff6 fs0 fc0 sc0 ls0 ws0">Tomasz <span class="_ _d"> </span>Markowski <span class="_ _b"> </span>jest <span class="_ _d"> </span>zawodowo <span class="_ _d"> </span>związany <span class="_ _d"> </span>z <span class="_ _b"> </span>rynkiem  kapitałowym <span class="_ _b"> </span>od <span class="_ _d"> </span>ponad <span class="_ _b"> </span>10 <span class="_ _d"> </span>lat. <span class="_ _d"> </span>W <span class="_ _b"> </span>tym <span class="_ _b"> </span>o<span class="_ _3"></span>kresie <span class="_ _d"> </span>zdobywał <span class="_ _d"> </span>wiedzę </div><div class="t m0 x2 h3 y73 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">umiejętności <span class="_ _4"></span>z <span class="_ _3"></span>za<span class="_ _3"></span>kresu <span class="_ _4"></span>różnych <span class="_ _4"></span>bran<span class="_ _3"></span>ż <span class="_ _3"></span>gospo<span class="_ _3"></span>darki, <span class="_ _4"></span>w <span class="_ _3"></span>tym <span class="_ _4"></span>medycz<span class="_ _3"></span>nej <span class="_ _4"></span>i <span class="_ _3"></span>jej <span class="_ _4"></span>segmentu <span class="_ _13"></span></span>-<span class="_ _3"></span> <span class="_ _3"></span>diag<span class="_ _3"></span>nostyki <span class="_ _4"></span>labor<span class="_ _3"></span>atoryjnej, <span class="_ _4"></span>tj. <span class="_ _3"></span>ob<span class="_ _3"></span>szaru </div><div class="t m0 x2 h3 y74 ff6 fs0 fc0 sc0 ls0 ws0">podstawowej <span class="_ _3"></span>działalności <span class="_ _3"></span>PZ <span class="_ _3"></span>CORMAY <span class="_ _3"></span>S.A., <span class="_ _3"></span>poprzez <span class="_ _3"></span>spotkan<span class="_ _3"></span>ia <span class="_ _3"></span>z <span class="_ _3"></span>analitykami <span class="_ _4"></span>branżowymi <span class="_ _3"></span>oraz <span class="_ _3"></span>zar<span class="_ _3"></span>ządami <span class="_ _3"></span>spółek <span class="_ _3"></span>krajowych<span class="_ _3"></span> </div><div class="t m0 x2 h3 y1f4 ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">zagranicznych, <span class="_ _3"></span>przeprowadzan<span class="_ _3"></span>ie <span class="_ _3"></span>własnych <span class="_ _3"></span>anal<span class="_ _3"></span>iz <span class="_ _3"></span>branży <span class="_ _3"></span>i<span class="_ _3"></span></span> <span class="_ _3"></span><span class="ff6">poszczeg<span class="_ _3"></span>ólnych <span class="_ _3"></span>spółek <span class="_ _3"></span>oraz <span class="_ _3"></span>wizytac<span class="_ _3"></span>je <span class="_ _3"></span>spółek <span class="_ _3"></span>wraz <span class="_ _3"></span>z <span class="_ _3"></span>obserwa<span class="_ _3"></span>cją </span></div><div class="t m0 x2 h3 y2ab ff2 fs0 fc0 sc0 ls0 ws0">i <span class="ff6">oceną procesu produkcyjnego<span class="_ _3"></span>.<span class="_ _3"></span></span> </div><div class="t m0 x2 h5 y563 ff7 fs0 fc0 sc0 ls0 ws0">Wskazanie, <span class="_ _d"> </span>czy <span class="_ _d"> </span>na <span class="_ _d"> </span>rzecz <span class="_ _d"> </span>PZ <span class="_ _d"> </span>CORMAY <span class="_ _d"> </span>S.A. <span class="_ _d"> </span>były <span class="_ _d"> </span>świadczone  przez <span class="_ _b"> </span>fir<span class="_ _3"></span>mę <span class="_ _d"> </span>audytorską <span class="_ _d"> </span>badającą <span class="_ _d"> </span>je<span class="_ _4"></span><span class="ff5">j <span class="_ _d"> </span>sprawozdanie </span></div><div class="t m0 x2 h5 y564 ff7 fs0 fc0 sc0 ls0 ws0">finansowe <span class="_ _a"> </span>dozwolo<span class="_ _3"></span>ne <span class="_ _a"></span>usługi <span class="_ _a"></span>niebędące <span class="_ _a"></span>badaniem <span class="_ _a"></span>i <span class="_ _a"></span>czy <span class="_ _a"></span>w <span class="_ _a"></span>związku <span class="_ _a"></span>z <span class="_ _a"></span>tym <span class="_ _a"></span>dokonano <span class="_ _a"></span>oceny <span class="_ _a"></span>niezależności <span class="_ _a"> </span>t<span class="_ _3"></span>ej <span class="_ _a"></span>firmy </div><div class="t m0 x2 h5 y565 ff7 fs0 fc0 sc0 ls0 ws0">audytorsk<span class="_ _3"></span>iej oraz wyrażano zgodę n<span class="_ _3"></span>a świadczenie t<span class="_ _3"></span>ych usług<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 yf9 ff2 fs0 fc0 sc0 ls0 ws0">W 2024 <span class="ff6">roku firma audytor<span class="_ _3"></span>ska badająca sp<span class="_ _3"></span>rawozdanie finanso<span class="_ _3"></span>we Spółki nie świadcz<span class="_ _3"></span>yła na jej rzecz<span class="_ _3"></span> innych usług.<span class="_ _4"></span></span> </div><div class="t m0 x2 h5 y566 ff7 fs0 fc0 sc0 ls0 ws0">Wskazanie <span class="_ _d"> </span>głównych <span class="_ _d"> </span>założeń <span class="_ _b"> </span>opraco<span class="_ _3"></span>wanej <span class="_ _b"> </span>polit<span class="_ _3"></span>yki <span class="_ _d"> </span>wyboru <span class="_ _b"> </span>firmy <span class="_ _d"> </span>audytorskiej <span class="_ _b"> </span>do <span class="_ _d"> </span>przeprowadzania <span class="_ _d"> </span>badania <span class="_ _d"> </span>oraz </div><div class="t m0 x2 h5 y567 ff7 fs0 fc0 sc0 ls0 ws0">polityki <span class="_ _15"> </span>świadczenia <span class="_ _15"> </span>przez <span class="_ _15"> </span>firmę <span class="_ _15"> </span>audytorską <span class="_ _15"> </span>przeprowad<span class="_ _3"></span>zającą  bad<span class="_ _3"></span>anie, <span class="_ _15"> </span>przez  p<span class="_ _3"></span>odmioty <span class="_ _15"> </span>powiązane <span class="_ _15"> </span>z  tą <span class="_ _15"> </span>firmą </div><div class="t m0 x2 h5 y568 ff7 fs0 fc0 sc0 ls0 ws0">audytorsk<span class="_ _3"></span>ą oraz przez członka sieci f<span class="_ _3"></span>irmy audytor<span class="_ _3"></span>skiej dozwolonych usług<span class="_ _3"></span> niebędących badaniem<span class="_ _4"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y569 ff6 fs0 fc0 sc0 ls0 ws0">Głównymi zało<span class="_ _3"></span>żeniami polit<span class="_ _3"></span>yki <span class="_ _3"></span>Spółki wyboru <span class="_ _3"></span>firmy <span class="_ _3"></span>audytorskiej <span class="_ _3"></span>do <span class="_ _3"></span>przeprowadzenia <span class="_ _3"></span>badania <span class="_ _3"></span>są: (i)<span class="_ _4"></span><span class="ff2"> <span class="_ _3"></span></span>niezależność <span class="_ _3"></span>w wyborze, </div><div class="t m0 x2 h3 y56a ff6 fs0 fc0 sc0 ls0 ws0">(ii) <span class="_ _f"> </span>zapewnienie <span class="_ _f"> </span>zachowania <span class="_ _f"> </span>wymogu <span class="_ _f"> </span>bezstronności <span class="_ _f"> </span>i <span class="_ _f"> </span>niezależno<span class="_ _3"></span>ści <span class="_ _15"> </span>firm<span class="_ _3"></span>y <span class="_ _15"> </span>au<span class="_ _3"></span>dytorskiej, <span class="_ _f"> </span>(iii) <span class="_ _f"> </span>zakaz <span class="_ _f"> </span>klauzul <span class="_ _f"> </span>umownych </div><div class="t m0 x2 h3 y221 ff6 fs0 fc0 sc0 ls0 ws0">wpływających <span class="_ _d"> </span>na <span class="_ _b"> </span>wybór, <span class="_ _d"> </span>(iv) <span class="_ _b"> </span>zapewnienie <span class="_ _d"> </span>zachowania <span class="_ _b"> </span>jakośc<span class="_ _3"></span>i <span class="_ _d"> </span>prac <span class="_ _b"> </span>audytorskich <span class="_ _d"> </span>i <span class="_ _b"> </span>znajomości <span class="_ _d"> </span>branży <span class="_ _d"> </span>Spółki <span class="_ _b"> </span>przez <span class="_ _d"> </span>firmę </div><div class="t m0 x2 h3 y222 ff2 fs0 fc0 sc0 ls1 ws0">au<span class="ff6 ls0">dytorską, (v) <span class="_ _1"></span>zapewnienie zgodności z <span class="_ _10"></span>prawem<span class="_ _3"></span> okresu pracy <span class="_ _1"></span>danej firmy <span class="_ _1"></span>audytorskiej dla Spółki <span class="_ _1"></span>oraz (vi) <span class="_ _1"></span>zapewnienie przez </span></div><div class="t m0 x2 h3 y223 ff6 fs0 fc0 sc0 ls0 ws0">firmę audytorską dogod<span class="_ _3"></span>nych dla Spółk<span class="_ _3"></span>i warunków czaso<span class="_ _3"></span>wych i kosztowych pr<span class="_ _3"></span>ac.<span class="ff2"> </span></div><div class="t m0 x2 h3 y56b ff6 fs0 fc0 sc0 ls0 ws0">Głównymi <span class="_ _15"> </span>założeniami <span class="_ _15"> </span>pol<span class="_ _3"></span>ityki <span class="_ _15"> </span>Spółki <span class="_ _15"> </span>świadczen<span class="_ _3"></span>ia <span class="_ _15"> </span>usług <span class="_ _15"> </span>dozw<span class="_ _3"></span>olonych <span class="_ _15"> </span>są: <span class="_ _15"> </span>(i) <span class="_ _15"> </span>możli<span class="_ _3"></span>wość <span class="_ _15"> </span>świadczen<span class="_ _3"></span>ia <span class="_ _15"> </span>wyłącznie <span class="_ _15"> </span>usług </div><div class="t m0 x2 h3 y56c ff6 fs0 fc0 sc0 ls0 ws0">niebędących  usługami  zabronionym<span class="_ _3"></span>i,  wyłącznie  pod  warunkiem  uzyskania  każdorazowej<span class="_ _3"></span>  zgody  Komitetu  Audytu  Rady </div><div class="t m0 x2 h3 y56d ff6 fs0 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _a"></span>Spółki, <span class="_ _a"></span>wydawane<span class="_ _3"></span>j <span class="_ _a"></span>po <span class="_ _a"></span>przepr<span class="_ _3"></span>owadzeniu <span class="_ _a"></span>oceny <span class="_ _a"></span>zagrożeń <span class="_ _a"></span>i <span class="_ _a"></span>zabezpieczeń <span class="_ _a"> </span>niezależno<span class="_ _3"></span>ści <span class="_ _a"> </span>firm<span class="_ _3"></span>y <span class="_ _a"></span>audytorskiej <span class="_ _a"></span>oraz </div><div class="t m0 x2 h3 y56e ff2 fs0 fc0 sc0 ls0 ws0">(ii) w <span class="ff6">stosownych przypad<span class="_ _3"></span>kach świadczenie usług <span class="_ _3"></span>zgodnie z w<span class="_ _3"></span>ytycznymi Komitetu <span class="_ _3"></span>Audytu.<span class="_ _3"></span></span> </div><div class="t m0 x2 h5 y28c ff7 fs0 fc0 sc0 ls0 ws0">Wskazanie <span class="_ _6"> </span>czy <span class="_ _6"> </span>rekomend<span class="_ _3"></span>acja <span class="_ _20"> </span>dot<span class="_ _3"></span>ycząca <span class="_ _6"> </span>wyboru <span class="_ _6"> </span>firmy <span class="_ _20"> </span>aud<span class="_ _3"></span>ytorskiej <span class="_ _6"> </span>do <span class="_ _6"> </span>przeprowadzenia <span class="_ _6"> </span>badania <span class="_ _6"> </span>spełniała </div><div class="t m0 x2 h5 y56f ff7 fs0 fc0 sc0 ls0 ws0">obowiązujące <span class="_ _a"></span>warun<span class="_ _3"></span>ki, <span class="_ _a"></span>a <span class="_ _13"></span>w <span class="_ _a"></span>przypadku, <span class="_ _a"></span>gdy <span class="_ _a"></span>wybór <span class="_ _13"></span>firmy <span class="_ _a"></span>audytor<span class="_ _3"></span>skiej <span class="_ _a"></span>nie <span class="_ _13"></span>dotyc<span class="_ _3"></span>zył <span class="_ _a"></span>przedłużenia <span class="_ _13"></span>um<span class="_ _3"></span>owy <span class="_ _a"></span>o<span class="_ _4"></span><span class="ff5"> <span class="_ _a"></span>badanie </span></div><div class="t m0 x2 h5 y570 ff5 fs0 fc0 sc0 ls0 ws0">sprawozdan<span class="_ _3"></span>ia finansoweg<span class="_ _3"></span>o <span class="_ _3"></span><span class="ff7">–</span> <span class="ff7">czy <span class="_ _3"></span>rekomend<span class="_ _3"></span>acja ta <span class="_ _3"></span>została spor<span class="_ _3"></span>ządzona <span class="_ _3"></span>w nast<span class="_ _3"></span>ępstwie zorganizo<span class="_ _3"></span>wanej p<span class="_ _3"></span>rzez Spółkę </span></div><div class="t m0 x2 h5 y571 ff7 fs0 fc0 sc0 ls0 ws0">procedury wyb<span class="_ _3"></span>oru spełniającej obo<span class="_ _3"></span>wiązujące kryteria<span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x2 h3 y290 ff2 fs0 fc0 sc0 ls0 ws0">Rekomendacja <span class="_ _1"></span><span class="ff6">dotycząca <span class="_ _1"></span>wyboru <span class="_ _1"></span>firmy <span class="_ _10"></span>audytor<span class="_ _3"></span>skiej <span class="_ _10"></span>do<span class="_ _3"></span> <span class="_ _1"></span>przeprowadzenia <span class="_ _1"></span>badania <span class="_ _1"></span>spełniała <span class="_ _1"></span>obowiązujące <span class="_ _1"></span>warunki<span class="_ _3"></span><span class="ff2"> <span class="_ _1"></span><span class="ff6">i <span class="_ _10"></span>nie <span class="_ _1"></span>została </span></span></span></div><div class="t m0 x2 h3 y291 ff6 fs0 fc0 sc0 ls0 ws0">sporządzona w następstwie zorganizowan<span class="_ _3"></span>ej przez Spółkę procedu<span class="_ _3"></span>ry wyboru spełniającej obowiązuj<span class="_ _3"></span>ące kryteria na pod<span class="_ _3"></span>stawie </div><div class="t m0 x2 h3 y292 ff2 fs0 fc0 sc0 ls0 ws0">zwolnienia zawartego w ar<span class="_ _3"></span>t. 130 ust. 5 Ustawy.<span class="_ _3"></span> </div><div class="t m0 x2 h5 y572 ff7 fs0 fc0 sc0 ls0 ws0">Wskazanie liczby od<span class="_ _3"></span>bytych po<span class="_ _3"></span>siedzeń Komitetu Au<span class="_ _3"></span>dytu<span class="ff5"> </span></div><div class="t m0 x2 h5 y164 ff2 fs0 fc0 sc0 ls0 ws0">W 2024 <span class="ff6">roku Komitet <span class="_ _3"></span>Audytu Rady Nadzorczej <span class="_ _3"></span>PZ CORMAY S.A. od<span class="_ _3"></span>był </span>5 po<span class="_ _3"></span>siedze<span class="ff6">ń</span>.<span class="ff5"> </span> </div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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