<?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>comperia_spr_zarzadu_grupa_2024.xhtml</title><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Base CSS for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
span[class*='ff'] {
  z-index: 999;
}
div[class*='ff'] {
  z-index: 999;
}
a {
  z-index: 999;
}
a > span {
  z-index: 999;
}
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

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

  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */
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')format("woff");}.ff6{font-family:ff6;line-height:1.364258;font-style:normal;font-weight:normal;visibility:visible;}
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W3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lb198++LbF9+++PbFty++ffHti29ffPvi2xffvvj2xbcvvn3x7YtvX3z74tsX37749sW3L7598e2Lbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDbw++Pfj24NuDby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby++vfj24tuLby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2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Ut4P6dlDfDurbQX07qG8H9e2gvh3Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1CfbtQ3y7Utwv17UJ9u1DfLtS3C/XtQn27UN8u1LcL9e1Cffv/adKOCQCAYSAIifqrf2vpyIYIxm8fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389v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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _0"> </span> </div><div class="t m0 x1 h2 y3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5 w3 h3"><div class="t m0 x2 h4 y6 ff2 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x3 y7 w4 h5"><div class="t m0 x4 h6 y8 ff3 fs2 fc1 sc0 ls0 ws0"> </div><div class="t m0 x4 h6 y9 ff3 fs2 fc1 sc0 ls0 ws0"> </div><div class="t m0 x4 h6 ya ff3 fs2 fc1 sc0 ls0 ws0"> </div><div class="t m0 x4 h6 yb ff3 fs2 fc1 sc0 ls0 ws0"> </div><div class="t m0 x4 h6 yc ff3 fs2 fc1 sc0 ls0 ws0"> </div><div class="t m0 x4 h6 yd ff3 fs2 fc1 sc0 ls0 ws0"> </div><div class="t m0 x4 h6 ye ff3 fs2 fc1 sc0 ls0 ws0"> </div><div class="t m0 x5 h6 yf ff4 fs2 fc1 sc0 ls0 ws0">SPRAWOZDANI<span class="_ _1"></span>E ZARZĄDU Z <span class="_ _1"></span>DZIAŁALN<span class="_ _1"></span>OŚCI </div><div class="t m0 x6 h6 y10 ff3 fs2 fc1 sc0 ls0 ws0">GRUPY <span class="ff4">KAPITA<span class="_ _1"></span>ŁOWEJ <span class="ff3">COMPERIA.<span class="_ _1"></span>PL  </span></span></div><div class="t m0 x7 h6 y11 ff3 fs2 fc1 sc0 ls0 ws0">ZA <span class="ls1">20</span>24 ROK<span class="_ _1"></span> </div></div><div class="c x3 y12 w4 h7"><div class="t m0 x4 h8 y13 ff5 fs3 fc1 sc0 ls0 ws0"> </div></div><div class="c x3 y14 w4 h3"><div class="t m0 x4 h4 y6 ff2 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x3 y15 w4 h9"><div class="t m0 x8 ha y16 ff3 fs4 fc1 sc0 ls0 ws0">20 marca <span class="ls2">20</span>25 <span class="_ _1"></span>roku </div><div class="t m0 x4 hb y17 ff6 fs5 fc1 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 xc hf y1d ff3 fs7 fc1 sc0 ls0 ws0">2 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y1f ff3 fs7 fc4 sc0 ls0 ws0">SPIS </div><div class="t m0 x1 hf y20 ff4 fs7 fc4 sc0 ls0 ws0">TREŚCI<span class="ff3"> </span></div><div class="t m0 x1 h2 y21 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h10 y22 ff1 fs0 fc0 sc0 ls3 ws0">1.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span></span><span class="ls0">INFORMACJE PODS<span class="_ _4"></span>TAWOWE<span class="_ _4"></span> <span class="_ _6"></span><span class="ls4">........................................................................<span class="ls0">6<span class="ff7 fs7"> </span></span></span></span></div><div class="t m0 xd h10 y23 ff1 fs0 fc0 sc0 ls0 ws0">1.1.<span class="ff7 fs7"> <span class="_ _7"> </span></span>Struktura Grupy Comp<span class="_ _4"></span>eria.pl<span class="_ _4"></span> <span class="_ _8"></span><span class="ls4">................................................................<span class="ls0">.6<span class="ff7 fs7"> </span></span></span></div><div class="t m0 xd h10 y24 ff1 fs0 fc0 sc0 ls0 ws0">1.2.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Jednostka dominuj<span class="_ _4"></span>ąca Comperia.pl S.A<span class="_ _4"></span>.<span class="_ _4"></span></span> <span class="_ _9"></span><span class="ls4">..................................................<span class="ls0">6<span class="ff7 fs7"> </span></span></span></div><div class="t m0 xe h10 y25 ff1 fs0 fc0 sc0 ls0 ws0">1.2.1.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Charakterystyka dz<span class="_ _4"></span>iałalności<span class="_ _4"></span></span> <span class="_ _6"></span><span class="ls4">................................................................<span class="ls0">. <span class="_ _b"></span>6<span class="ff7 fs7"> </span></span></span></div><div class="t m0 xe h10 y26 ff1 fs0 fc0 sc0 ls0 ws0">1.2.2.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Kapitał akcyjny<span class="_ _4"></span></span> <span class="_ _8"></span><span class="ls4">...................................................................................<span class="_ _4"></span><span class="ls0"> <span class="_ _b"></span>8<span class="ff7 fs7"> </span></span></span></div><div class="t m0 xe h10 y27 ff1 fs0 fc0 sc0 ls0 ws0">1.2.3.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Akcje własne<span class="_ _4"></span></span> <span class="_ _b"></span><span class="ls4">......................................................................................<span class="ls0"> <span class="_ _b"></span>8<span class="ff7 fs7"> </span></span></span></div><div class="t m0 xd h10 y28 ff1 fs0 fc0 sc0 ls0 ws0">1.3.<span class="ff7 fs7"> <span class="_ _7"> </span></span>Comperia Ubezpi<span class="_ _4"></span>eczenia sp. z <span class="_ _4"></span>o.o.<span class="_ _4"></span><span class="ls4">........................................................</span> <span class="_ _c"></span><span class="ls3">10<span class="ff7 fs7 ls0"> </span></span></div><div class="t m0 xe h10 y29 ff1 fs0 fc0 sc0 ls0 ws0">1.3.1.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Charakterystyka dz<span class="_ _4"></span>iałalności<span class="_ _4"></span></span> <span class="_ _6"></span><span class="ls4">................................................................<span class="ls3">10<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y2a ff1 fs0 fc0 sc0 ls0 ws0">1.3.2.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Kapitał zakł<span class="_ _4"></span>adowy</span> <span class="_ _b"></span><span class="ls4">..............................................................................<span class="ls3">10<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y2b ff1 fs0 fc0 sc0 ls0 ws0">1.3.3.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Udziały własne<span class="_ _4"></span></span> <span class="_ _d"></span><span class="ls4">...................................................................................<span class="ls3">11<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xd h10 y2c ff1 fs0 fc0 sc0 ls0 ws0">1.4.<span class="ff7 fs7"> <span class="_ _7"> </span></span>ComperiaPay sp. z o<span class="_ _4"></span>.o.<span class="_ _4"></span> <span class="_ _b"></span><span class="ls4">.......................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">11<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y2d ff1 fs0 fc0 sc0 ls0 ws0">1.4.1.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Charakterystyka dz<span class="_ _4"></span>iałalności Comp<span class="_ _4"></span>eriaPay sp. z<span class="_ _4"></span> o.o.<span class="_ _4"></span></span> <span class="_ _1"></span><span class="ls4">..............................<span class="ls3">11<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y2e ff1 fs0 fc0 sc0 ls0 ws0">1.4.2.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Kapitał zakł<span class="_ _4"></span>adowy</span> <span class="_ _b"></span><span class="ls4">..............................................................................<span class="ls3">11<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y2f ff1 fs0 fc0 sc0 ls0 ws0">1.4.3.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Udziały własne<span class="_ _4"></span></span> <span class="_ _d"></span><span class="ls4">...................................................................................<span class="ls3">11<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 x1 h10 y30 ff1 fs0 fc0 sc0 ls3 ws0">2.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span><span class="ff9 fs0">PODSTAWOWE <span class="_ _e"> </span>DANE <span class="_ _e"> </span>I <span class="_ _e"> </span>WSKAŹNIKI <span class="_ _e"> </span>FINANSOWE <span class="_ _e"> </span>ORAZ <span class="_ _e"> </span>OMÓWIENIE<span class="_ _4"></span> <span class="_ _e"> </span>SYTUACJI </span></span></div><div class="t m0 x1 h10 y31 ff9 fs0 fc0 sc0 ls0 ws0">FINANSOWEJ GRUP<span class="_ _4"></span>Y KAPITAŁOWEJ<span class="_ _f"></span><span class="ff1"> <span class="_ _d"></span><span class="ls4">..................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">12<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 xd h10 y32 ff1 fs0 fc0 sc0 ls0 ws0">2.1.<span class="ff7 fs7"> <span class="_ _7"> </span></span>Wybrane dane finan<span class="_ _4"></span>sowe<span class="_ _4"></span> <span class="ls4">....................................................................</span> <span class="_ _6"></span><span class="ls3">12<span class="ff7 fs7 ls0"> </span></span></div><div class="t m0 xd h10 y33 ff1 fs0 fc0 sc0 ls0 ws0">2.2.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Analiza wyni<span class="_ _4"></span>ków finansowych<span class="_ _4"></span></span> <span class="ls4">..............................................................</span> <span class="_ _c"></span><span class="ls3">13<span class="ff7 fs7 ls0"> </span></span></div><div class="t m0 xe h10 y34 ff1 fs0 fc0 sc0 ls0 ws0">2.2.1.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Przychody ze sprzedaży<span class="_ _4"></span></span> <span class="_ _b"></span><span class="ls4">......................................................................<span class="ls3">13<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y35 ff1 fs0 fc0 sc0 ls0 ws0">2.2.2.<span class="ff7 fs7"> <span class="_ _a"> </span></span>Koszty <span class="_ _b"></span><span class="ls4">..............................................................................................<span class="ls3">14<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y36 ff1 fs0 fc0 sc0 ls0 ws0">2.2.3.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Analiza wskaźn<span class="_ _4"></span>ikowa</span> <span class="_ _b"></span><span class="ls4">..........................................................................<span class="ls3">15<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y37 ff1 fs0 fc0 sc0 ls0 ws0">2.2.4.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Objaśnienie <span class="_ _10"> </span>różnic <span class="_ _10"> </span>pomiędzy <span class="_ _10"> </span>wynikami <span class="_ _10"> </span>finansowymi <span class="_ _10"> </span>a <span class="_ _10"> </span>publikowanymi </span></div><div class="t m0 xe h10 y38 ff9 fs0 fc0 sc0 ls0 ws0">prognozami wynikó<span class="_ _4"></span>w<span class="_ _4"></span><span class="ff1"> <span class="_ _c"></span><span class="ls4">.......................................................................................<span class="ls3">16<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y39 ff1 fs0 fc0 sc0 ls0 ws0">2.3.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Rynki zbytu, dostaw<span class="_ _4"></span>cy i odbiorcy u<span class="_ _4"></span>sług<span class="_ _4"></span></span> <span class="_ _11"></span><span class="ls4">.................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">16<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y3a ff1 fs0 fc0 sc0 ls0 ws0">2<span class="_ _4"></span>.4<span class="_ _4"></span>.<span class="_ _f"></span><span class="ff7 fs7"> <span class="_ _12"> </span></span><span class="ff9">Ws<span class="_ _4"></span>k<span class="_ _4"></span>a<span class="_ _4"></span>ź<span class="_ _4"></span>n<span class="_ _f"></span>i<span class="_ _4"></span>k<span class="_ _4"></span>i<span class="_ _4"></span> n<span class="_ _4"></span>i<span class="_ _f"></span>e<span class="_ _4"></span>fi<span class="_ _f"></span>n<span class="_ _4"></span>a<span class="_ _4"></span>n<span class="_ _4"></span>s<span class="_ _4"></span>o<span class="_ _4"></span>w<span class="_ _4"></span>e<span class="_ _f"></span></span> <span class="_ _8"></span><span class="ls4">.....................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">16<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y3b ff1 fs0 fc0 sc0 ls0 ws0">2.5.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Zdarzenia <span class="_ _13"> </span>istotnie <span class="_ _13"> </span>wpły<span class="_ _4"></span>wające <span class="_ _13"> </span>na <span class="_ _13"> </span>działaln<span class="_ _4"></span>ość <span class="_ _13"> </span>Grupy <span class="_ _13"> </span>(w <span class="_ _13"> </span>tym <span class="_ _13"> </span>o <span class="_ _13"> </span>nietypowym<span class="_ _4"></span> </span></div><div class="t m0 xd h2 y3c ff9 fs0 fc0 sc0 ls0 ws0">charakterze), <span class="_ _14"></span>jakie <span class="_ _14"></span>nastąpi<span class="_ _4"></span>ły <span class="_ _14"></span>w <span class="_ _14"></span>roku <span class="_ _14"></span>obrotowym, <span class="_ _14"></span>a <span class="_ _14"></span>także <span class="_ _14"></span>po <span class="_ _14"></span>jego <span class="_ _14"></span>zakończeniu, <span class="_ _14"></span>do </div><div class="t m0 xd h10 y3d ff9 fs0 fc0 sc0 ls0 ws0">dnia sporządzeni<span class="_ _4"></span>a skonsolidowaneg<span class="_ _4"></span>o sprawozda<span class="_ _4"></span>nia finan<span class="_ _4"></span>sowego<span class="_ _4"></span><span class="ff1"> <span class="_ _b"></span><span class="ls4">.......................<span class="ls0"> <span class="_ _c"></span><span class="ls3">18<span class="ff7 fs7 ls0"> </span></span></span></span></span></div></div><div class="c x3 y3e w4 h11"><div class="t m0 x4 h12 y3f ff6 fs1 fc1 sc0 ls0 ws0"> </div></div><a class="l" href="#pf6" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1295.100000px;width:436.750000px;height:25.970000px;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:157.100000px;bottom:1255.140000px;width:426.850000px;height:19.980000px;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:157.100000px;bottom:1215.200000px;width:426.850000px;height:19.970000px;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:177.600000px;bottom:1175.240000px;width:437.350000px;height:19.980000px;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:177.600000px;bottom:1135.280000px;width:437.350000px;height:19.980000px;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:177.600000px;bottom:1095.340000px;width:437.350000px;height:19.970000px;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:157.100000px;bottom:1055.380000px;width:426.850000px;height:19.980000px;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:177.600000px;bottom:1015.420000px;width:437.350000px;height:19.980000px;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:177.600000px;bottom:975.480000px;width:437.350000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:935.520000px;width:437.350000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:157.100000px;bottom:895.560000px;width:426.850000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:855.620000px;width:437.350000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:815.660000px;width:437.350000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:775.720000px;width:437.350000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:747.760000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:707.800000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:157.100000px;bottom:667.860000px;width:426.850000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfd" ><span class="d m1" style="border-style:none;position:absolute;left:157.100000px;bottom:627.900000px;width:426.850000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfd" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:587.940000px;width:437.350000px;height:19.980000px;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:177.600000px;bottom:548.000000px;width:437.350000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pff" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:508.040000px;width:437.350000px;height:19.980000px;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:177.600000px;bottom:480.100000px;width:441.370000px;height:13.970000px;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:440.140000px;width:457.500000px;height:19.980000px;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:157.100000px;bottom:400.180000px;width:426.850000px;height:19.980000px;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:157.100000px;bottom:360.240000px;width:426.850000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:157.100000px;bottom:332.280000px;width:448.100000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:304.320000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:264.380000px;width:436.750000px;height:19.970000px;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 x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 xc hf y1d ff3 fs7 fc1 sc0 ls0 ws0">3 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xd h10 y1e ff1 fs0 fc0 sc0 ls0 ws0">2.6.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Charakterystyka <span class="_ _15"> </span>zewnętrzn<span class="_ _4"></span>ych <span class="_ _15"> </span>i <span class="_ _16"> </span>wewnętrznyc<span class="_ _4"></span>h <span class="_ _16"> </span>czynni<span class="_ _4"></span>ków <span class="_ _16"> </span>i<span class="_ _4"></span>stotnych <span class="_ _16"> </span>d<span class="_ _4"></span>la </span></div><div class="t m0 xd h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">rozwoju <span class="_ _16"> </span>przedsi<span class="_ _4"></span>ębiorstwa <span class="_ _16"> </span>emit<span class="_ _4"></span>enta <span class="_ _16"> </span>oraz <span class="_ _16"> </span>opi<span class="_ _4"></span>s <span class="_ _16"> </span>perspektyw <span class="_ _15"> </span>rozwoju <span class="_ _15"> </span>działaln<span class="_ _4"></span>ości </div><div class="t m0 xd h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">emitenta <span class="_ _1"></span>co <span class="_ _1"></span>najmniej <span class="_ _1"></span>do <span class="_ _1"></span>końca <span class="_ _b"></span>r<span class="_ _4"></span>oku <span class="_ _1"></span>obrotowego <span class="_ _1"></span>następującego po <span class="_ _b"></span>roku obrotowym, </div><div class="t m0 xd h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">za <span class="_ _4"></span>który sp<span class="_ _4"></span>orządzono <span class="_ _4"></span>sprawozdan<span class="_ _4"></span>ie<span class="ff1"> <span class="_ _f"></span>finansowe <span class="_ _4"></span>zam<span class="_ _4"></span>ieszczone <span class="_ _4"></span>w <span class="_ _4"></span>raporcie <span class="_ _4"></span>rocznym<span class="_ _4"></span>, z<span class="_ _4"></span> </span></div><div class="t m0 xd h10 y43 ff9 fs0 fc0 sc0 ls0 ws0">uwzględnieni<span class="_ _4"></span>em elementów st<span class="_ _4"></span>rategii rynkow<span class="_ _4"></span>ej przez nieg<span class="_ _4"></span>o wypracowan<span class="_ _4"></span>ej<span class="_ _4"></span><span class="ff1"> <span class="_ _b"></span><span class="ls4">..........<span class="ls0"> <span class="_ _c"></span><span class="ls3">19<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 xd h10 y44 ff1 fs0 fc0 sc0 ls0 ws0">2.7.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Informacje o ważn<span class="_ _4"></span>iejszych osiągni<span class="_ _4"></span>ęciach w dz<span class="_ _4"></span>iedzini<span class="_ _4"></span>e badań i rozwoju<span class="_ _f"></span></span> <span class="_ _c"></span><span class="ls4">......<span class="ls0"> <span class="_ _6"></span><span class="ls3">20<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y45 ff1 fs0 fc0 sc0 ls0 ws0">2.8.<span class="ff7 fs7"> <span class="_ _7"> </span></span>Realizowane projekt<span class="_ _4"></span>y inwestycyjne<span class="_ _4"></span> <span class="_ _c"></span><span class="ls4">.......................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">20<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y46 ff1 fs0 fc0 sc0 ls0 ws0">2.9.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Zarządzanie ryzyki<span class="_ _4"></span>em finansowym<span class="_ _4"></span></span> <span class="_ _1"></span><span class="ls4">.......................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">21<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y47 ff1 fs0 fc0 sc0 ls0 ws0">2.9.1.<span class="ff7 fs7"> <span class="_ _a"> </span></span>Ryzyko stopy procentow<span class="_ _4"></span>ej <span class="_ _d"></span><span class="ls4">...................................................................<span class="ls3">21<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y48 ff1 fs0 fc0 sc0 ls0 ws0">2.9.2.<span class="ff7 fs7"> <span class="_ _a"> </span></span>Ryzyko walutow<span class="_ _4"></span>e <span class="_ _b"></span><span class="ls4">................................<span class="_ _4"></span>...............................................<span class="ls3">21<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y49 ff1 fs0 fc0 sc0 ls0 ws0">2.9.3.<span class="ff7 fs7"> <span class="_ _a"> </span></span>Ryzyko kredytow<span class="_ _4"></span>e <span class="_ _9"></span><span class="ls4">..............................................................................<span class="ls3">22<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y4a ff1 fs0 fc0 sc0 ls0 ws0">2.9.4.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Ryzyko związan<span class="_ _4"></span>e z płynnością<span class="_ _4"></span></span> <span class="_ _c"></span><span class="ls4">..............................................................<span class="ls3">22<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xd h10 y4b ff1 fs0 fc0 sc0 ls0 ws0">2.10.<span class="ff7 fs7"> <span class="_ _17"> </span></span><span class="ff9">Wypłacone dywid<span class="_ _4"></span>endy</span> <span class="_ _6"></span><span class="ls4">.........................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">22<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 x1 h10 y4c ff1 fs0 fc0 sc0 ls3 ws0">3.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span><span class="ff9 fs0">OPIS ISTO<span class="_ _4"></span>TNYCH CZYN<span class="_ _4"></span>NIKÓW <span class="_ _4"></span>RYZYKA I<span class="_ _4"></span> ZA<span class="_ _4"></span>GROŻEŃ, <span class="_ _4"></span>Z <span class="_ _4"></span>OKREŚLENIE<span class="_ _4"></span>M, W JA<span class="_ _4"></span>KIM </span></span></div><div class="t m0 x1 h10 y4d ff9 fs0 fc0 sc0 ls0 ws0">STOPNIU EMITEN<span class="_ _4"></span>T JEST NA NIE <span class="_ _4"></span>NARAŻONY<span class="_ _4"></span><span class="ff1"> <span class="_ _1"></span><span class="ls4">......................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">22<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 xd h10 y4e ff1 fs0 fc0 sc0 ls0 ws0">3.1.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Czynniki ryzyka zwi<span class="_ _4"></span>ązane z działal<span class="_ _4"></span>nością Grupy<span class="_ _f"></span></span> <span class="ls4">.....................................</span> <span class="_ _c"></span><span class="ls3">22<span class="ff7 fs7 ls0"> </span></span></div><div class="t m0 xe h10 y4f ff1 fs0 fc0 sc0 ls0 ws0">3.1.1.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Rynek <span class="_ _18"> </span>reklamy <span class="_ _18"> </span>interne<span class="_ _4"></span>towej <span class="_ _18"> </span>może <span class="_ _18"> </span>zmieni<span class="_ _4"></span>ć <span class="_ _18"> </span>się <span class="_ _18"> </span>w <span class="_ _18"> </span>sposób<span class="_ _4"></span> <span class="_ _18"> </span>nieprzewidz<span class="_ _4"></span>iany </span></div><div class="t m0 xe h10 y50 ff9 fs0 fc0 sc0 ls0 ws0">przez Grupę i skut<span class="_ _4"></span>kujący spadki<span class="_ _4"></span>em wartości p<span class="_ _4"></span>rzychodów.<span class="_ _f"></span><span class="ff1"> <span class="_ _8"></span><span class="ls4">....................................<span class="ls3">22<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y51 ff1 fs0 fc0 sc0 ls0 ws0">3.1.2.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Spółki Grupy są <span class="_ _4"></span>eksponowane na<span class="_ _4"></span> ryzyko związa<span class="_ _4"></span>ne z konkur<span class="_ _4"></span>encją<span class="_ _4"></span></span> <span class="_ _6"></span><span class="ls4">.............<span class="ls3">23<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y52 ff1 fs0 fc0 sc0 ls0 ws0">3.1.3.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Grupa <span class="_ _18"> </span>naraż<span class="_ _4"></span>ona <span class="_ _18"> </span>j<span class="_ _4"></span>est <span class="_ _18"> </span>n<span class="_ _4"></span>a <span class="_ _18"> </span>ryzyko <span class="_ _19"> </span>nieskuteczn<span class="_ _4"></span>ości <span class="_ _18"> </span>i<span class="_ _4"></span> <span class="_ _18"> </span>błędów <span class="_ _19"> </span>technologi<span class="_ _4"></span>cznej </span></div><div class="t m0 xe h10 y53 ff1 fs0 fc0 sc0 ls0 ws0">integracji z towarzy<span class="_ _4"></span>stwami<span class="_ _4"></span> ubezpieczeni<span class="_ _4"></span>owymi<span class="_ _4"></span> <span class="_ _9"></span><span class="ls4">...................................................<span class="ls3">24<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y54 ff1 fs0 fc0 sc0 ls0 ws0">3.1.4.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Zmiany <span class="_ _b"></span>regulacji<span class="_ _4"></span> <span class="_ _b"></span>prawnych <span class="_ _b"></span>w <span class="_ _b"></span>tym <span class="_ _b"></span>prz<span class="_ _4"></span>episów <span class="_ _b"></span>prawa <span class="_ _b"></span>podatk<span class="_ _4"></span>owego, <span class="_ _b"></span>jak <span class="_ _b"></span>r<span class="_ _4"></span>ównież </span></div><div class="t m0 xe h2 y55 ff9 fs0 fc0 sc0 ls0 ws0">praktyka <span class="_ _1"></span>orzecznicza <span class="_ _b"></span>m<span class="_ _4"></span>ogą <span class="_ _1"></span>negatywnie <span class="_ _1"></span>wpływać <span class="_ _b"></span>n<span class="_ _4"></span>a <span class="_ _b"></span>obciąż<span class="_ _4"></span>enia <span class="_ _1"></span>publicznoprawne <span class="_ _1"></span>Grupy</div><div class="t m0 xe h10 y56 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1a"> </span><span class="ls3">24</span><span class="ff7 fs7"> </span></div><div class="t m0 xe h10 y57 ff1 fs0 fc0 sc0 ls0 ws0">3.1.5.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Istotne <span class="_ _1b"> </span>zmiany <span class="_ _1b"> </span>mech<span class="_ _4"></span>anizmów <span class="_ _1b"> </span>pozycjonowa<span class="_ _4"></span>nia <span class="_ _1b"> </span>i <span class="_ _1b"> </span>prezentacji <span class="_ _1b"> </span>wi<span class="_ _4"></span>tryn <span class="_ _1b"> </span>w </span></div><div class="t m0 xe h10 y58 ff9 fs0 fc0 sc0 ls0 ws0">wyszukiwarkach int<span class="_ _4"></span>ernetowych mogą <span class="_ _4"></span>obniżać p<span class="_ _4"></span>opularność serwis<span class="_ _4"></span>ów Grup<span class="_ _4"></span>y<span class="_ _4"></span><span class="ff1"> <span class="_ _6"></span><span class="ls4">............<span class="ls3">25<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y59 ff1 fs0 fc0 sc0 ls0 ws0">3.1.6.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Spółki <span class="_ _19"> </span>Grupy <span class="_ _19"> </span>są <span class="_ _19"> </span>eksponowane  na <span class="_ _18"> </span>ryzyko  awarii <span class="_ _18"> </span>sprz<span class="_ _4"></span>ętu <span class="_ _19"> </span>lub <span class="_ _19"> </span>wystąpi<span class="_ _4"></span>enia </span></div><div class="t m0 xe h10 y5a ff9 fs0 fc0 sc0 ls0 ws0">błędów w oprogram<span class="_ _4"></span>owaniu<span class="_ _4"></span><span class="ff1"> <span class="_ _6"></span><span class="ls4">...............................................................................<span class="ls3">26<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y5b ff1 fs0 fc0 sc0 ls0 ws0">3.1.7.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Spółki <span class="_ _14"></span>Grupy <span class="_ _14"></span>są <span class="_ _14"></span>narażone <span class="_ _14"></span>na <span class="_ _14"></span>ryzyko <span class="_ _14"></span>powstania<span class="_ _4"></span> <span class="_ _14"></span>uzależnienia <span class="_ _14"></span>od <span class="_ _14"></span>kluczowych<span class="_ _4"></span> </span></div><div class="t m0 xe h10 y5c ff9 fs0 fc0 sc0 ls0 ws0">klientów i dosta<span class="_ _4"></span>wców<span class="_ _4"></span><span class="ff1"> <span class="_ _1c"></span><span class="ls4">.......................................................................................<span class="ls3">27<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y5d ff1 fs0 fc0 sc0 ls0 ws0">3.1.8.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Spółki <span class="_ _b"></span>Grupy <span class="_ _b"></span>są <span class="_ _11"></span>naraż<span class="_ _4"></span>one <span class="_ _b"></span>na <span class="_ _b"></span>ryzyko <span class="_ _b"></span>niepowodzenia <span class="_ _b"></span>realizacji <span class="_ _b"></span>strategii<span class="_ _4"></span> <span class="_ _b"></span>rozwoju </span></div><div class="t m0 xe h10 y5e ff1 fs0 fc0 sc0 ls0 ws0">Grupy <span class="_ _1d"> </span><span class="ls3">27</span><span class="ff7 fs7"> </span></div><div class="t m0 xe h10 y5f ff1 fs0 fc0 sc0 ls0 ws0">3.1.9.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Prowadzenie <span class="_ _1e"> </span>prac <span class="_ _1e"> </span>rozwojowych <span class="_ _1e"> </span>wiąże <span class="_ _1e"> </span>się<span class="_ _4"></span> <span class="_ _1e"> </span>z <span class="_ _1e"> </span>ryzykiem <span class="_ _1e"> </span>nieosiągnięcia </span></div><div class="t m0 xe h10 y60 ff9 fs0 fc0 sc0 ls0 ws0">zakładanych efektów ta<span class="_ _4"></span>kich prac<span class="_ _4"></span><span class="ff1"> <span class="_ _6"></span><span class="ls4">.......................................................................<span class="ls3">28<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y61 ff1 fs0 fc0 sc0 ls0 ws0">3.1.10.<span class="ff7 fs7"> <span class="_ _1f"> </span></span><span class="ff9">Zadłużenie <span class="_ _20"> </span>kredytowe <span class="_ _20"> </span>i <span class="_ _17"> </span>pożyczk<span class="_ _4"></span>owe <span class="_ _17"> </span>spół<span class="_ _4"></span>ek <span class="_ _17"> </span>Grupy <span class="_ _20"> </span>może <span class="_ _20"> </span>obciąża<span class="_ _4"></span>ć <span class="_ _17"> </span>ich </span></div><div class="t m0 xe h10 y62 ff9 fs0 fc0 sc0 ls0 ws0">działaln<span class="_ _4"></span>ość<span class="ff1"> <span class="_ _8"></span><span class="ls4">.....................................................................................................<span class="ls3">29<span class="ff7 fs7 ls0"> </span></span></span></span></div></div><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:157.100000px;bottom:1514.080000px;width:448.100000px;height:13.980000px;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:1486.140000px;width:458.000000px;height:13.970000px;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:1458.180000px;width:458.000000px;height:13.980000px;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:1430.220000px;width:458.000000px;height:13.980000px;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:1390.280000px;width:436.750000px;height:19.970000px;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:157.100000px;bottom:1350.320000px;width:426.850000px;height:19.980000px;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:157.100000px;bottom:1310.380000px;width:426.850000px;height:19.970000px;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:157.100000px;bottom:1270.420000px;width:426.850000px;height:19.980000px;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:177.600000px;bottom:1230.460000px;width:437.350000px;height:19.980000px;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:177.600000px;bottom:1190.520000px;width:437.350000px;height:19.970000px;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:177.600000px;bottom:1150.560000px;width:437.350000px;height:19.980000px;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:177.600000px;bottom:1110.600000px;width:437.350000px;height:19.980000px;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:157.100000px;bottom:1070.660000px;width:426.850000px;height:19.970000px;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:1042.700000px;width:458.000000px;height:13.980000px;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:1002.760000px;width:436.750000px;height:19.970000px;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:157.100000px;bottom:962.800000px;width:426.850000px;height:19.980000px;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:177.600000px;bottom:934.840000px;width:441.370000px;height:13.980000px;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:894.900000px;width:457.500000px;height:19.970000px;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:177.600000px;bottom:854.940000px;width:437.350000px;height:19.980000px;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:177.600000px;bottom:826.980000px;width:441.370000px;height:13.980000px;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:787.040000px;width:457.500000px;height:19.970000px;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:177.600000px;bottom:759.080000px;width:441.370000px;height:13.980000px;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:731.120000px;width:458.000000px;height:13.980000px;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:691.180000px;width:83.210000px;height:19.970000px;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:177.600000px;bottom:663.220000px;width:441.370000px;height:13.980000px;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:623.280000px;width:457.500000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1a" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:595.320000px;width:441.370000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1a" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:555.360000px;width:457.500000px;height:19.980000px;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:177.600000px;bottom:527.420000px;width:441.370000px;height:13.970000px;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:487.460000px;width:457.500000px;height:19.980000px;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:177.600000px;bottom:459.500000px;width:441.370000px;height:13.980000px;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:419.560000px;width:83.210000px;height:19.970000px;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:177.600000px;bottom:391.600000px;width:441.370000px;height:13.980000px;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:351.660000px;width:457.500000px;height:19.970000px;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:177.600000px;bottom:323.700000px;width:441.370000px;height:13.980000px;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:283.740000px;width:457.500000px;height:19.980000px;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 x9 y18 w5 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEsAAABLCAIAAAC3LO29AAAACXBIWXMAABYlAAAWJQFJUiTwAAAE10lEQVR42uWcb0wbZRzHfz2O0fYof7q2t3HgpRKNbCWLYpgQWWYT3dYESZSElzO+AMlebC8MvjDjhYsvRoyRFwbHK018Y1JfTJPBYlLmatgkoiFW0BdbU/GAUiiscO0xnt35oh2U0pZyvbZ3z76v2uul7Se/5/k9z+/p71udJElQFAU2tnceWwxlFEkU53PJQrxpSEDTIcG/8fheMHpngQ/GUKY7nQzVVKNvtRkctRUv1VSQhE7xL6NTMIaTwaj7YcT98FEWpOxyMtTFF2s7WZOCEVaAMCSg0bm1G7Nh2WBpUa++Ymu1GvKPal6EgY3tq78Fv3vwqEBTiDaQQ68d67ZX5cMpk5BHYr93oXBsKZyjZ5jzDZVFIkSi5PZHLk78B8WVk6G+ep1hTeWFJQwJ6MKtwJ9hAUqkL9qP958wF4pwfH6z63YASi0nQ7nffC73ZJsr4ad/hD6ZXgZ1iDaQ0+82WvWkMoRIlN7/mStOUjkU5K0LrMOsz5cQiVLn7YCH40GVmui0t9NG+YQqx4tr+p3G7JHMNl+vz6yoHA8AXGOBkIDkxHBkNnxlchG0INpAzvW8kCm7pr/qCwtawQOAYAx1//TvIUYpj0TXWAA0JQ/Hj8yGcyXs9y4oWCUUTVcmF5OL7IyEvrCgtqUvd33wC3cAIRKl9+5woFl5OH58fjMbodsfKeGuWhH13uWQKKUnRKI0cH8JNK5gDLn9kfSEbn9EiwlmvwbuLyWHcZfws5kVwELBGJoKxVIJfWFB6zMwWdd+X04lvBnYAIzk4XgeiXsIb2TYEGhX3sXoLqEvLOCRY5I17FvZJfQuRQE7eTg+nlEJAPghEAEc9ff6VoJQ/WWuPPnWtgCAyF4ga1pTyzEAIIJRbAnn1gUAIOKhxFLx2UcA7iLWtp5gjIdEibgXjGJMyPHoGRil+BNa9CTGeMZyHdFqM2BMaNWTz8AorTlShisbbSABgGiqqcCV8GwdBQAEQ2GbadpoIwAQJKGLRxM/2U1HEuth9/PVWBK2WPUJwrfqK/HDow1kvFmDAICO40b8CPueNhYRAECRhJOhMCPsYk179qWXHRbMhuhOg0aCELOB2pfU+5YgpEji0smj2BD2NtWmqZ4uOzAh7GmsTm552yVkTeU9jTgsjNdepTNWwCmvaTSAKV22ewhZU/lgi03ThCMddQecYnx0yqLdbeo3b9Tv7/1KfU4SutEzjBbxms36bntVmgp4/6XzDZVaXDnGXGxa00L6U4yh03RzDu236tHNc2ympuj0hCShG3OxWpmQgy22LG6MbD3CIQHVf/uPyvEunTz6eduxLDdkO2uz6smJTrua8ZwMNXT6gDX8gNPEdtqoWkgnQ/14jj3QEpWT3yIkoJbvH6iqX2Owxfbxy9Zc7szVUVJyP1CyDuUNOoQrCInSwK/BL/9aLW1pm6ORRA5hXOPzm713uZKM2J7G6pGOusPaS+X4D5EoXZ9ZKaYNqtms//os45C1CZHvIS20gXRnWOZpI83XBxzY2B72rRZicjab9R+esuRpkQWlvNw8Er2L0WGfAi4i2kD2nTB3sSaHQhtjnbL/OMAjcWZVkOFZdzLU22yVq8EkwwdbVMKUhMTxaG59a/3xEwCYWo6tPO0wa6ONtRVlAOCoraCNpLWQv7T/D+9/AvBeSsZuAAAAAElFTkSuQmCC"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 xc hf y1d ff3 fs7 fc1 sc0 ls0 ws0">4 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xe h10 y1e ff1 fs0 fc0 sc0 ls0 ws0">3.1.11.<span class="ff7 fs7"> <span class="_ _1f"> </span></span><span class="ff9">Spółki <span class="_ _4"></span>Grupy <span class="_ _f"></span>są <span class="_ _4"></span>naraż<span class="_ _4"></span>one <span class="_ _4"></span>n<span class="_ _4"></span>a <span class="_ _4"></span>ryzyk<span class="_ _4"></span>o <span class="_ _4"></span>niedostos<span class="_ _4"></span>owania <span class="_ _4"></span>do<span class="_ _4"></span> <span class="_ _4"></span>nowych <span class="_ _f"></span>regul<span class="_ _4"></span>acji <span class="_ _4"></span>w </span></div><div class="t m0 xe h10 y40 ff1 fs0 fc0 sc0 ls0 ws0">zakresie ochrony dan<span class="_ _4"></span>ych osobowych<span class="_ _4"></span> <span class="_ _b"></span><span class="ls4">................................................................<span class="ls0">.<span class="ls3">29</span><span class="ff7 fs7"> </span></span></span></div><div class="t m0 xe h10 y63 ff1 fs0 fc0 sc0 ls0 ws0">3.1.12.<span class="ff7 fs7"> <span class="_ _1f"> </span></span><span class="ff9">Spółki Grupy są naraż<span class="_ _4"></span>one na ryzyk<span class="_ _4"></span>o obniżenia pł<span class="_ _4"></span>ynności<span class="_ _4"></span></span> <span class="_ _c"></span><span class="ls4">.........................<span class="ls3">30<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xd h10 y64 ff1 fs0 fc0 sc0 ls0 ws0">3.2.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Czynniki ryzyka zwi<span class="_ _4"></span>ązane z otocz<span class="_ _4"></span>eniem Grupy<span class="_ _f"></span></span> <span class="_ _11"></span><span class="ls4">.......................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">30<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y65 ff1 fs0 fc0 sc0 ls0 ws0">3.2.1.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Spółki Grupy są <span class="_ _4"></span>eksponowane na<span class="_ _4"></span> ryzyko związa<span class="_ _4"></span>ne z otocz<span class="_ _4"></span>eniem prawnym<span class="_ _f"></span></span> <span class="_ _d"></span><span class="ls3">30<span class="ff7 fs7 ls0"> </span></span></div><div class="t m0 xe h10 y66 ff1 fs0 fc0 sc0 ls0 ws0">3.2.2.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Na <span class="_ _5"> </span>spółki <span class="_ _21"> </span>Grupy <span class="_ _22"> </span>oddział<span class="_ _4"></span>uje <span class="_ _5"> </span>ryzyko <span class="_ _22"> </span>związ<span class="_ _4"></span>ane <span class="_ _5"> </span>z<span class="_ _4"></span> <span class="_ _5"> </span>ogólną <span class="_ _22"> </span>syt<span class="_ _4"></span>uacją </span></div><div class="t m0 xe h10 y67 ff9 fs0 fc0 sc0 ls0 ws0">makroekonomiczn<span class="_ _4"></span>ą<span class="ff1"> <span class="_ _11"></span><span class="ls4">.........................................................................................<span class="ls3">31<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y68 ff1 fs0 fc0 sc0 ls0 ws0">3.2.3.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Na <span class="_ _e"> </span>spółki <span class="_ _e"> </span>Grupy <span class="_ _e"> </span>wpływ <span class="_ _e"> </span>wywiera <span class="_ _e"> </span>ryzyko <span class="_ _e"> </span>związane <span class="_ _e"> </span>z <span class="_ _e"> </span>koniunkturą <span class="_ _e"> </span>na <span class="_ _e"> </span>rynku </span></div><div class="t m0 xe h10 y69 ff1 fs0 fc0 sc0 ls0 ws0">bankowym <span class="_ _11"></span><span class="ls4">.....................................................................................................<span class="ls3">31<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y6a ff1 fs0 fc0 sc0 ls0 ws0">3.2.4.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Spółki <span class="_ _23"></span>Grupy <span class="_ _23"></span>są <span class="_ _14"></span>ek<span class="_ _4"></span>sponowane <span class="_ _23"></span>na <span class="_ _23"></span>ryzyko <span class="_ _23"></span>związan<span class="_ _4"></span>e <span class="_ _14"></span>z<span class="_ _4"></span> <span class="_ _14"></span>koni<span class="_ _4"></span>unkturą <span class="_ _23"></span>na <span class="_ _23"></span>rynku </span></div><div class="t m0 xe h10 y49 ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeń<span class="_ _4"></span><span class="ff1"> <span class="_ _11"></span><span class="ls4">...................................................................................................<span class="ls3">32<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xe h10 y4a ff1 fs0 fc0 sc0 ls0 ws0">3.2.5.<span class="ff7 fs7"> <span class="_ _a"> </span></span><span class="ff9">Nieprzewidzian<span class="_ _4"></span>e <span class="_ _13"> </span>czyn<span class="_ _4"></span>niki <span class="_ _e"> </span>o<span class="_ _1"></span>toczenia <span class="_ _e"> </span>Grupy <span class="_ _13"> </span>mo<span class="_ _4"></span>gą <span class="_ _e"> </span>mieć <span class="_ _23"> </span>i<span class="_ _4"></span>stotny <span class="_ _e"> </span>niekorzystny </span></div><div class="t m0 xe h10 y6b ff9 fs0 fc0 sc0 ls0 ws0">wpływ na jej dział<span class="_ _4"></span>alność<span class="ff1"> <span class="ls4">..................................................................................<span class="ls3">32</span></span><span class="ff7 fs7"> </span></span></div><div class="t m0 x1 h10 y6c ff1 fs0 fc0 sc0 ls3 ws0">4.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span><span class="ff9 fs0">OŚWIADCZENIE O<span class="_ _4"></span> STOSOWANIU ZAS<span class="_ _4"></span>AD ŁADU KORPORA<span class="_ _4"></span>CYJNEGO<span class="_ _f"></span><span class="ff1"> <span class="_ _8"></span><span class="ls4">................<span class="ls0"> <span class="_ _6"></span><span class="ls3">33<span class="ff7 fs7 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 xd h10 y4d ff1 fs0 fc0 sc0 ls0 ws0">4.1.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Wskazanie zbioru zasad ładu korporacyjnego, któremu podlega emitent, oraz </span></div><div class="t m0 xd h10 y6d ff1 fs0 fc0 sc0 ls0 ws0">miejsca, gdzie t<span class="_ _4"></span>ekst zbioru zasad jest<span class="_ _4"></span> <span class="ff9">p<span class="_ _4"></span>ubliczni<span class="_ _4"></span>e dostępny<span class="_ _4"></span></span> <span class="_ _8"></span><span class="ls4">................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">33<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y6e ff1 fs0 fc0 sc0 ls0 ws0">4.2.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Wskazanie <span class="_ _18"> </span>p<span class="_ _4"></span>ostanowie<span class="_ _4"></span>ń <span class="_ _18"> </span>zbioru<span class="_ _4"></span> <span class="_ _18"> </span>zasad <span class="_ _18"> </span>ł<span class="_ _4"></span>adu <span class="_ _18"> </span>korp<span class="_ _4"></span>oracyjnego <span class="_ _19"> </span>w <span class="_ _18"> </span>zakresie,<span class="_ _4"></span> <span class="_ _18"> </span>w </span></div><div class="t m0 xd h2 y6f ff9 fs0 fc0 sc0 ls0 ws0">jakim <span class="_ _16"> </span>emitent <span class="_ _16"> </span>odstąp<span class="_ _4"></span>ił <span class="_ _16"> </span>od <span class="_ _16"> </span>tych <span class="_ _16"> </span>postano<span class="_ _4"></span>wień <span class="_ _16"> </span>oraz <span class="_ _16"> </span>wyjaśn<span class="_ _4"></span>ienie <span class="_ _16"> </span>przyczyn <span class="_ _16"> </span>t<span class="_ _4"></span>ego </div><div class="t m0 xd h10 y70 ff9 fs0 fc0 sc0 ls0 ws0">odstąpienia<span class="_ _4"></span><span class="ff1"> <span class="_ _8"></span><span class="ls4">................................................................................................<span class="_ _4"></span><span class="ls0">. <span class="_ _c"></span><span class="ls3">33<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 xd h10 y71 ff1 fs0 fc0 sc0 ls0 ws0">4.3.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Opis <span class="_ _24"> </span>głównych <span class="_ _24"> </span>cech <span class="_ _24"> </span>st<span class="_ _4"></span>osowanych <span class="_ _24"> </span>system<span class="_ _4"></span>ów <span class="_ _24"> </span>kontroli <span class="_ _24"> </span>w<span class="_ _4"></span>ewnętrznej <span class="_ _24"> </span>i </span></div><div class="t m0 xd h2 y72 ff9 fs0 fc0 sc0 ls0 ws0">zarządzania <span class="_ _24"> </span>ryzykiem <span class="_ _1e"> </span>w <span class="_ _1e"> </span>odn<span class="_ _4"></span>iesieniu <span class="_ _24"> </span>do <span class="_ _1e"> </span>procesu <span class="_ _1e"> </span>sporząd<span class="_ _4"></span>zania <span class="_ _1e"> </span>spraw<span class="_ _4"></span>ozdań<span class="_ _4"></span> </div><div class="t m0 xd h10 y73 ff9 fs0 fc0 sc0 ls0 ws0">finansowych i s<span class="_ _4"></span>konsolidowan<span class="_ _4"></span>ych sprawozdań<span class="_ _4"></span> finansowych<span class="_ _f"></span><span class="ff1"> <span class="_ _b"></span><span class="ls4">................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">36<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 xd h10 y74 ff1 fs0 fc0 sc0 ls0 ws0">4.4.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Akcjonariusze j<span class="_ _4"></span>ednostki domi<span class="_ _4"></span>nującej posiadaj<span class="_ _4"></span>ący b<span class="_ _4"></span>ezpośrednio lub p<span class="_ _4"></span>ośrednio </span></div><div class="t m0 xd h10 y75 ff1 fs0 fc0 sc0 ls0 ws0">znaczne pakiety ak<span class="_ _4"></span>cji <span class="_ _b"></span><span class="ls4">...................................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">37<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y76 ff1 fs0 fc0 sc0 ls0 ws0">4.5.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Wskazanie <span class="_ _1f"> </span>posiadaczy<span class="_ _4"></span> <span class="_ _1f"> </span>wszelkich <span class="_ _1f"> </span>papierów <span class="_ _1f"> </span>wartości<span class="_ _4"></span>owych, <span class="_ _1f"> </span>które <span class="_ _1f"> </span>dają </span></div><div class="t m0 xd h10 y77 ff1 fs0 fc0 sc0 ls0 ws0">specjalne uprawnieni<span class="_ _4"></span>a kontroln<span class="_ _4"></span>e<span class="_ _4"></span> <span class="_ _c"></span><span class="ls4">................................................................<span class="_ _4"></span>....<span class="ls0"> <span class="_ _c"></span><span class="ls3">37<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y78 ff1 fs0 fc0 sc0 ls0 ws0">4.6.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Wskazanie  wszelkich <span class="_ _19"> </span>ograniczeń  odnośnie  do <span class="_ _19"> </span>wykonywania  prawa  głosu, </span></div><div class="t m0 xd h2 y79 ff9 fs0 fc0 sc0 ls0 ws0">takich <span class="_ _b"></span>jak <span class="_ _b"></span>ogranicz<span class="_ _4"></span>enie <span class="_ _b"></span>wykony<span class="_ _4"></span>wania <span class="_ _b"></span>prawa <span class="_ _b"></span>gło<span class="_ _4"></span>su <span class="_ _b"></span>przez <span class="_ _b"></span>posiadacz<span class="_ _4"></span>y <span class="_ _b"></span>określonej <span class="_ _b"></span>częś<span class="_ _4"></span>ci </div><div class="t m0 xd h2 y7a ff9 fs0 fc0 sc0 ls0 ws0">lub <span class="_ _23"> </span>li<span class="_ _4"></span>czby <span class="_ _23"> </span>głosów, <span class="_ _13"> </span>ograniczeni<span class="_ _4"></span>a <span class="_ _23"> </span>czasowe <span class="_ _13"> </span>dotyczące <span class="_ _23"> </span>w<span class="_ _4"></span>ykonywania <span class="_ _13"> </span>prawa <span class="_ _23"> </span>g<span class="_ _4"></span>łosu <span class="_ _23"> </span>lub<span class="_ _4"></span> </div><div class="t m0 xd h2 y7b ff9 fs0 fc0 sc0 ls0 ws0">zapisy, <span class="_ _e"> </span>zgodnie <span class="_ _13"> </span>z <span class="_ _e"> </span>którymi, <span class="_ _e"> </span>przy <span class="_ _e"> </span>współpracy <span class="_ _e"> </span>spółki, <span class="_ _e"> </span>prawa <span class="_ _13"> </span>kapi<span class="_ _4"></span>tałowe <span class="_ _e"> </span>związane <span class="_ _e"> </span>z </div><div class="t m0 xd h10 y7c ff9 fs0 fc0 sc0 ls0 ws0">papierami wart<span class="_ _4"></span>ościowymi są oddz<span class="_ _4"></span>ielone od po<span class="_ _4"></span>siadani<span class="_ _4"></span>a papierów wartoś<span class="_ _4"></span>ciowych<span class="_ _f"></span><span class="ff1"> <span class="_ _1"></span><span class="ls4">..<span class="ls0"> <span class="_ _c"></span><span class="ls3">37<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 xd h10 y7d ff1 fs0 fc0 sc0 ls0 ws0">4.7.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Wskazanie <span class="_ _14"></span>wszelkich <span class="_ _14"></span>og<span class="_ _4"></span>raniczeń <span class="_ _14"></span>dotyczących <span class="_ _14"></span>p<span class="_ _4"></span>rzenoszenia <span class="_ _14"></span>prawa <span class="_ _23"> </span>włas<span class="_ _4"></span>ności </span></div><div class="t m0 xd h10 y7e ff9 fs0 fc0 sc0 ls0 ws0">papierów wartości<span class="_ _4"></span>owych Emit<span class="_ _4"></span>enta<span class="ff1"> <span class="_ _6"></span><span class="ls4">..................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">37<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 xd h10 y7f ff1 fs0 fc0 sc0 ls0 ws0">4.8.<span class="ff7 fs7"> <span class="_ _7"> </span></span><span class="ff9">Opis <span class="_ _b"></span>zasad <span class="_ _b"></span>dotyczą<span class="_ _4"></span>cych <span class="_ _b"></span>powoływ<span class="_ _4"></span>ania <span class="_ _b"></span>i <span class="_ _b"></span>odw<span class="_ _4"></span>oływani<span class="_ _4"></span>a <span class="_ _b"></span>osób <span class="_ _b"></span>zarządzających<span class="_ _4"></span> <span class="_ _b"></span>oraz </span></div><div class="t m0 xd h2 y80 ff9 fs0 fc0 sc0 ls0 ws0">ich uprawnień, w szczególności prawo do podjęcia decyzji<span class="_ _4"></span> o e<span class="_ _1"></span>misji lub wykupie akcji</div><div class="t m0 xd h10 y81 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _25"> </span><span class="ls3">38</span><span class="ff7 fs7"> </span></div><div class="t m0 xd h10 y82 ff1 fs0 fc0 sc0 ls0 ws0">4.9.<span class="ff7 fs7"> <span class="_ _7"> </span></span>Opis zasad zmian<span class="_ _4"></span>y statutu<span class="_ _4"></span> Emitenta<span class="_ _4"></span> <span class="_ _11"></span><span class="ls4">.....................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">38<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 xd h10 y83 ff1 fs0 fc0 sc0 ls0 ws0">4.10.<span class="ff7 fs7"> <span class="_ _17"> </span></span><span class="ff9">Sposób <span class="_ _4"></span>dział<span class="_ _4"></span>ania <span class="_ _f"></span></span>Walneg<span class="_ _4"></span>o <span class="_ _4"></span>Zgromadz<span class="_ _4"></span>enia <span class="_ _4"></span>i <span class="_ _f"></span>jego <span class="_ _f"></span>zasadnicze <span class="_ _f"></span>uprawnieni<span class="_ _4"></span>a <span class="_ _4"></span>oraz </div><div class="t m0 xd h10 y84 ff1 fs0 fc0 sc0 ls0 ws0">opis praw akcjona<span class="_ _4"></span>riuszy i spo<span class="_ _4"></span>sobu ich wykonyw<span class="_ _4"></span>ania<span class="_ _4"></span> <span class="_ _6"></span><span class="ls4">.........................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">38<span class="ff7 fs7 ls0"> </span></span></span></span></div></div><a class="l" href="#pf1d" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1514.080000px;width:441.370000px;height:13.980000px;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:1474.140000px;width:457.500000px;height:19.970000px;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:177.600000px;bottom:1434.180000px;width:437.350000px;height:19.980000px;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:157.100000px;bottom:1394.220000px;width:426.850000px;height:19.980000px;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:177.600000px;bottom:1354.280000px;width:437.350000px;height:19.970000px;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:177.600000px;bottom:1326.320000px;width:441.370000px;height:13.980000px;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:1286.380000px;width:457.500000px;height:19.970000px;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:177.600000px;bottom:1258.420000px;width:441.370000px;height:13.980000px;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:1218.460000px;width:457.500000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1190.520000px;width:441.370000px;height:13.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1150.560000px;width:457.500000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1122.600000px;width:441.370000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1082.660000px;width:457.500000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1042.700000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:157.100000px;bottom:1014.760000px;width:448.100000px;height:13.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:974.800000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:157.100000px;bottom:946.840000px;width:448.100000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:918.900000px;width:458.000000px;height:13.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:878.940000px;width:436.750000px;height:19.980000px;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:157.100000px;bottom:850.980000px;width:448.100000px;height:13.980000px;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:823.040000px;width:458.000000px;height:13.970000px;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:783.080000px;width:436.750000px;height:19.980000px;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:157.100000px;bottom:755.120000px;width:448.100000px;height:13.980000px;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:715.180000px;width:436.750000px;height:19.970000px;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:157.100000px;bottom:687.220000px;width:448.100000px;height:13.980000px;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:647.280000px;width:436.750000px;height:19.970000px;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:157.100000px;bottom:619.320000px;width:448.100000px;height:13.980000px;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:591.360000px;width:458.000000px;height:13.980000px;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:563.420000px;width:458.000000px;height:13.970000px;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:535.460000px;width:458.000000px;height:13.980000px;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:495.500000px;width:436.750000px;height:19.980000px;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:157.100000px;bottom:467.560000px;width:448.100000px;height:13.970000px;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:427.600000px;width:436.750000px;height:19.980000px;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:157.100000px;bottom:399.660000px;width:448.100000px;height:13.970000px;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:371.700000px;width:458.000000px;height:13.980000px;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:331.740000px;width:61.210000px;height:19.980000px;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:157.100000px;bottom:291.800000px;width:426.850000px;height:19.970000px;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:157.100000px;bottom:263.840000px;width:448.100000px;height:13.980000px;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:223.880000px;width:436.750000px;height:19.980000px;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 x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 xc hf y1d ff3 fs7 fc1 sc0 ls0 ws0">5 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 xd h10 y1e ff1 fs0 fc0 sc0 ls0 ws0">4.11.<span class="ff7 fs7"> <span class="_ _17"> </span></span><span class="ff9">Skład <span class="_ _26"> </span>osobowy <span class="_ _26"> </span>i <span class="_ _26"> </span>zmiany, <span class="_ _26"> </span>które <span class="_ _26"> </span>w <span class="_ _26"> </span>nim <span class="_ _26"> </span>zaszły <span class="_ _26"> </span>w <span class="_ _26"> </span>ciągu <span class="_ _26"> </span>ostatni<span class="_ _4"></span>ego <span class="_ _26"> </span>roku </span></div><div class="t m0 xd h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">obrotowego, <span class="_ _20"> </span>oraz <span class="_ _20"> </span>opis <span class="_ _17"> </span>d<span class="_ _4"></span>ziałania <span class="_ _20"> </span>organów <span class="_ _20"> </span>zarządzaj<span class="_ _4"></span>ących, <span class="_ _20"> </span>nadzorujących <span class="_ _20"> </span>lub<span class="_ _4"></span> </div><div class="t m0 xd h10 y41 ff9 fs0 fc0 sc0 ls0 ws0">administrujących E<span class="_ _4"></span>mitenta oraz i<span class="_ _4"></span>ch komitetów<span class="_ _4"></span><span class="ff1"> <span class="_ _1"></span><span class="ls4">................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">41<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 xe h10 y85 ff1 fs0 fc0 sc0 ls0 ws0">4.11.1.<span class="ff7 fs7"> <span class="_ _1f"> </span></span><span class="ff9">Zarząd Comperia.pl S.A<span class="_ _4"></span>.</span> <span class="_ _b"></span><span class="ls4">.....................................................................<span class="ls3">41<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y86 ff1 fs0 fc0 sc0 ls0 ws0">4.11.2.<span class="ff7 fs7"> <span class="_ _1f"> </span></span><span class="ff9">Zarząd Comperia Ub<span class="_ _4"></span>ezpieczenia sp. z <span class="_ _4"></span>o.o.<span class="_ _4"></span></span> <span class="_ _d"></span><span class="ls4">.............................................<span class="ls3">41<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y87 ff1 fs0 fc0 sc0 ls0 ws0">4.11.3.<span class="ff7 fs7"> <span class="_ _1f"> </span></span><span class="ff9">Zarząd ComperiaPay<span class="_ _4"></span> sp. z o.o.<span class="_ _4"></span></span> <span class="_ _6"></span><span class="ls4">.............................................................<span class="ls3">42<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y67 ff1 fs0 fc0 sc0 ls0 ws0">4.11.4.<span class="ff7 fs7"> <span class="_ _1f"> </span></span>Rada Nadzorcza C<span class="_ _4"></span>omperia.pl S.A.<span class="_ _4"></span> <span class="_ _1c"></span><span class="ls4">.........................................................<span class="ls3">42<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y68 ff1 fs0 fc0 sc0 ls0 ws0">4.11.5.<span class="ff7 fs7"> <span class="_ _1f"> </span></span>Rada Nadzorcza C<span class="_ _4"></span>omperia Ubezpi<span class="_ _4"></span>eczenia sp. z o.o.<span class="_ _f"></span> <span class="_ _8"></span><span class="ls4">................................<span class="ls3">42<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y88 ff1 fs0 fc0 sc0 ls0 ws0">4.11.6.<span class="ff7 fs7"> <span class="_ _1f"> </span></span>Rada Nadzorcza C<span class="_ _4"></span>omperiaPay sp. z o.o.:<span class="_ _f"></span> <span class="_ _1c"></span><span class="ls4">...............................................<span class="ls3">43<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 xe h10 y89 ff1 fs0 fc0 sc0 ls0 ws0">4.11.7.<span class="ff7 fs7"> <span class="_ _1f"> </span></span>Komitet Audytu Co<span class="_ _4"></span>mperia.pl<span class="_ _4"></span> S.A.<span class="_ _4"></span> <span class="_ _8"></span><span class="ls4">.........................................................<span class="ls3">43<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 x1 h10 y8a ff1 fs0 fc0 sc0 ls3 ws0">5.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span><span class="ff9 fs0">ZNACZĄCE UMOWY<span class="_ _4"></span><span class="ff1"> <span class="ls4">..................................................................................</span> <span class="_ _c"></span><span class="ls3">45<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h10 y8b ff1 fs0 fc0 sc0 ls3 ws0">6.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span><span class="ff9 fs0">POSTĘPOWANIA SĄD<span class="_ _4"></span>OWE<span class="_ _4"></span><span class="ff1"> <span class="_ _11"></span><span class="ls4">.........................................................................<span class="_ _4"></span><span class="ls0"> <span class="_ _c"></span><span class="ls3">45<span class="ff7 fs7 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 h10 y8c ff1 fs0 fc0 sc0 ls3 ws0">7.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span><span class="ff9 fs0">TRANSAKCJE Z JE<span class="_ _4"></span>DNOSTKAMI POWIĄZAN<span class="_ _4"></span>YMI<span class="_ _4"></span><span class="ff1"> <span class="ls4">.............................................</span> <span class="_ _c"></span><span class="ls3">45<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h10 y8d ff1 fs0 fc0 sc0 ls3 ws0">8.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span><span class="ff9 fs0">ZACIĄGNIĘTE <span class="_ _f"></span>I <span class="_ _27"></span>WYPOWIEDZIANE<span class="_ _4"></span> <span class="_ _f"></span>UMOWY <span class="_ _f"></span>D<span class="_ _4"></span>OTYCZĄCE <span class="_ _27"></span>KREDYTÓW <span class="_ _f"></span>I <span class="_ _f"></span>P<span class="_ _4"></span>OŻYCZEK</span></span></div><div class="t m0 x1 h10 y8e ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _28"> </span><span class="ls3">45</span><span class="ff7 fs7"> </span></div><div class="t m0 x1 h10 y8f ff1 fs0 fc0 sc0 ls3 ws0">9.<span class="ff7 fs7 ls0"> <span class="_ _5"> </span><span class="ff9 fs0">UDZIELONE POŻYCZK<span class="_ _4"></span>I<span class="_ _4"></span><span class="ff1"> <span class="_ _c"></span><span class="ls4">..............................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">45<span class="ff7 fs7 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 h10 y90 ff1 fs0 fc0 sc0 ls3 ws0">10.<span class="ff7 fs7 ls0">  <span class="ff9 fs0">UDZIE<span class="_ _4"></span>LONE I OTRZYMA<span class="_ _4"></span>NE PORĘCZENIA<span class="_ _4"></span> I GWARANCJ<span class="_ _4"></span>E<span class="_ _4"></span><span class="ff1"> <span class="ls4">................................</span> <span class="_ _c"></span><span class="ls3">45<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h10 y91 ff1 fs0 fc0 sc0 ls3 ws0">11.<span class="ff7 fs7 ls0">  <span class="ff9 fs0">OCENA M<span class="_ _4"></span>OŻLIWOŚCI R<span class="_ _4"></span>EALIZACJI ZAMIE<span class="_ _4"></span>RZEŃ INWESTYC<span class="_ _4"></span>YJNYCH<span class="_ _4"></span><span class="ff1"> <span class="_ _d"></span><span class="ls4">..................<span class="_ _4"></span><span class="ls0"> <span class="_ _c"></span><span class="ls3">45<span class="ff7 fs7 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x1 h10 y92 ff1 fs0 fc0 sc0 ls3 ws0">12.<span class="ff7 fs7 ls0">  <span class="ff9 fs0">BIEŻĄ<span class="_ _4"></span>CE <span class="_ _16"> </span>PROJEKTY/ZMIANY <span class="_ _16"> </span>W <span class="_ _16"> </span>PODSTAWO<span class="_ _4"></span>WYCH <span class="_ _16"> </span>ZASADACH <span class="_ _16"> </span>ZARZĄDZA<span class="_ _4"></span>NIA<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h10 y93 ff9 fs0 fc0 sc0 ls0 ws0">PRZEDSIĘBIORSTWEM<span class="_ _4"></span> EMITE<span class="_ _4"></span>NTA I JEGO GRUP<span class="_ _4"></span>Ą KAPITAŁOWĄ<span class="_ _4"></span><span class="ff1"> <span class="_ _c"></span><span class="ls4">............................<span class="ls0"> <span class="_ _c"></span><span class="ls3">46<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h10 y94 ff1 fs0 fc0 sc0 ls3 ws0">13.<span class="ff7 fs7 ls0">  <span class="ff9 fs0">UMOWY <span class="_ _16"> </span>Z <span class="_ _26"> </span>OSOBAMI <span class="_ _16"> </span>ZARZĄDZAJĄCYMI, <span class="_ _29"> </span>PRZEWIDUJĄC<span class="_ _4"></span>E <span class="_ _29"> </span>REKOMPE<span class="_ _4"></span>NSATĘ <span class="_ _29"> </span>W </span></span></div><div class="t m0 x1 h2 y95 ff1 fs0 fc0 sc0 ls0 ws0">PRZYPADKU <span class="_ _1"></span>ICH <span class="_ _1"></span>REZYGNACJI LUB <span class="_ _b"></span>ZW<span class="_ _4"></span>OLNIENIA <span class="_ _1"></span>Z <span class="_ _1"></span>ZAJMOWANEGO <span class="_ _1"></span>STANOWISKA<span class="_ _4"></span> <span class="_ _1"></span>BEZ </div><div class="t m0 x1 h2 y96 ff9 fs0 fc0 sc0 ls0 ws0">WAŻNEJ <span class="_ _18"> </span>PRZYCZYNY <span class="_ _18"> </span>LUB<span class="_ _4"></span> <span class="_ _18"> </span>GDY <span class="_ _18"> </span>ICH <span class="_ _18"> </span>ODWOŁANIE <span class="_ _18"> </span>LUB <span class="_ _18"> </span>ZWOLNIENIE <span class="_ _19"> </span>NASTĘPUJE <span class="_ _18"> </span>Z </div><div class="t m0 x1 h10 y97 ff9 fs0 fc0 sc0 ls0 ws0">POWODU POŁĄCZENIA<span class="_ _4"></span> EMITE<span class="_ _4"></span>NTA PRZEZ PRZE<span class="_ _4"></span>JĘCIE<span class="_ _4"></span><span class="ff1"> <span class="_ _11"></span><span class="ls4">..........................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">46<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h10 y98 ff1 fs0 fc0 sc0 ls3 ws0">14.<span class="ff7 fs7 ls0">  <span class="ff9 fs0">WYNA<span class="_ _4"></span>GRODZENIA <span class="_ _17"> </span>ZAR<span class="_ _4"></span>ZĄDU <span class="_ _17"> </span>I <span class="_ _15"> </span>RADY<span class="_ _4"></span> <span class="_ _17"> </span>NADZORCZEJ <span class="_ _17"> </span>ORAZ<span class="_ _4"></span> <span class="_ _17"> </span>TRANSAKCJE<span class="_ _4"></span> <span class="_ _17"> </span>ZE </span></span></div><div class="t m0 x1 h10 y99 ff9 fs0 fc0 sc0 ls0 ws0">SPÓŁKAMI GRUPY KAPI<span class="_ _4"></span>TAŁOWEJ<span class="_ _4"></span><span class="ff1"> <span class="_ _9"></span><span class="ls4">......................................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">46<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h10 y9a ff1 fs0 fc0 sc0 ls3 ws0">15.<span class="ff7 fs7 ls0">  <span class="ff9 fs0">LICZBA <span class="_ _27"></span>AKCJ<span class="_ _4"></span>I <span class="_ _27"></span>COMPERIA.PL <span class="_ _27"></span>S.A. <span class="_ _27"></span>POSIADA<span class="_ _4"></span>NYCH <span class="_ _27"></span>PRZEZ <span class="_ _27"></span>OS<span class="_ _4"></span>OBY <span class="_ _27"></span>ZARZĄDZAJ<span class="_ _4"></span>ĄCE </span></span></div><div class="t m0 x1 h10 y9b ff9 fs0 fc0 sc0 ls0 ws0">LUB NADZORUJĄCE<span class="_ _4"></span> COMPERIA<span class="_ _4"></span>.PL S.A.<span class="_ _4"></span><span class="ff1"> <span class="ls4">.............................................................</span> <span class="_ _6"></span><span class="ls3">47<span class="ff7 fs7 ls0"> </span></span></span></div><div class="t m0 x1 h10 y9c ff1 fs0 fc0 sc0 ls3 ws0">16.<span class="ff7 fs7 ls0">  <span class="ff9 fs0">INFORMACJE<span class="_ _4"></span> <span class="_ _16"> </span>O <span class="_ _15"> </span>UMO<span class="_ _4"></span>WACH, <span class="_ _15"> </span>W <span class="_ _16"> </span>WYNIK<span class="_ _4"></span>U <span class="_ _16"> </span>K<span class="_ _4"></span>TÓRYCH <span class="_ _16"> </span>M<span class="_ _4"></span>OGĄ <span class="_ _15"> </span>W <span class="_ _16"> </span>PR<span class="_ _4"></span>ZYSZŁOŚCI<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y9d ff9 fs0 fc0 sc0 ls0 ws0">NASTĄPIĆ <span class="_ _2a"> </span>ZMIANY <span class="_ _2a"> </span>W <span class="_ _2a"> </span>PROPORCJAC<span class="_ _4"></span>H <span class="_ _2a"> </span>POSIADANYC<span class="_ _4"></span>H <span class="_ _2a"> </span>AKCJI <span class="_ _2a"> </span>PRZEZ </div><div class="t m0 x1 h10 y9e ff1 fs0 fc0 sc0 ls0 ws0">DOTYCHCZASOW<span class="_ _4"></span>YCH AKCJ<span class="_ _4"></span>ONARIUSZY I OBLI<span class="_ _4"></span>GATARIUSZY<span class="_ _f"></span> <span class="_ _6"></span><span class="ls4">................................<span class="ls0">. <span class="_ _c"></span><span class="ls3">48<span class="ff7 fs7 ls0"> </span></span></span></span></div><div class="t m0 x1 h10 y9f ff1 fs0 fc0 sc0 ls3 ws0">17.<span class="ff7 fs7 ls0">  </span><span class="ls0">INFORMACJE<span class="_ _4"></span> O SYSTEM<span class="_ _4"></span>IE KONTR<span class="_ _4"></span>OLI <span class="ff9">PRO<span class="_ _4"></span>GRAMÓW AKCJI <span class="_ _4"></span>PRACOWNICZYCH<span class="_ _4"></span></span> <span class="_ _11"></span><span class="ls4">..<span class="ls0"> <span class="_ _6"></span><span class="ls3">48<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h10 ya0 ff1 fs0 fc0 sc0 ls3 ws0">18.<span class="ff7 fs7 ls0">  </span><span class="ls0">INFORMACJE<span class="_ _4"></span> O FIRMIE <span class="_ _4"></span>AUDYTORSKIEJ<span class="_ _4"></span> <span class="_ _d"></span><span class="ls4">.......................................................<span class="ls0"> <span class="_ _c"></span><span class="ls3">48<span class="ff7 fs7 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h13 ya1 ff6 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ff1"> </span></div></div><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:157.100000px;bottom:1514.080000px;width:448.100000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1486.140000px;width:458.000000px;height:13.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1446.180000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1406.220000px;width:437.350000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1366.280000px;width:437.350000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2a" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1326.320000px;width:437.350000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2a" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1286.380000px;width:437.350000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2a" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1246.420000px;width:437.350000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1206.460000px;width:437.350000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:177.600000px;bottom:1166.520000px;width:437.350000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1126.560000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1086.600000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1046.660000px;width:436.750000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:1018.700000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:978.760000px;width:39.210000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:938.800000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:898.840000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:858.900000px;width:436.750000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:830.940000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:790.980000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:763.040000px;width:458.000000px;height:13.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:735.080000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:707.120000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:667.180000px;width:436.750000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:639.220000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:599.280000px;width:436.750000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2f" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:571.320000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2f" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:531.360000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:503.420000px;width:458.000000px;height:13.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:475.460000px;width:458.000000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:435.500000px;width:436.750000px;height:19.980000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:137.300000px;bottom:395.560000px;width:436.750000px;height:19.970000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 xc hf y1d ff3 fs7 fc1 sc0 ls0 ws0">6 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">1.<span class="ff2 ls0"> <span class="_ _16"> </span><span class="ff3">INFORMACJE PODST<span class="_ _4"></span>AWOWE <span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 ya2 ff9 fs0 fc0 sc0 ls0 ws0">Dane <span class="_ _2c"> </span>finansow<span class="_ _4"></span>e <span class="_ _e"> </span>z<span class="_ _4"></span>awarte <span class="_ _2c"> </span>w<span class="_ _4"></span> <span class="_ _2c"> </span>niniejszym<span class="_ _4"></span> <span class="_ _2c"> </span>sprawoz<span class="_ _4"></span>daniu <span class="_ _2c"> </span>został<span class="_ _4"></span>y <span class="_ _e"> </span>p<span class="_ _4"></span>rzedstawi<span class="_ _4"></span>one <span class="_ _2c"> </span>w <span class="_ _2c"> </span>tys.<span class="_ _4"></span> <span class="_ _2c"> </span>zł, </div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">chyba, że zaznaczono<span class="_ _4"></span> inaczej.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 ya3 ff3 fs0 fc0 sc0 ls5 ws0">1.1.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Struktura Grupy <span class="_ _4"></span>Comperia.pl<span class="_ _4"></span>  </span></span></div><div class="t m0 x1 h2 ya4 ff9 fs0 fc0 sc0 ls0 ws0">Struktura <span class="_ _23"></span>Grupy <span class="_ _14"></span>kap<span class="_ _4"></span>itałowej <span class="_ _23"></span>Comperia.pl<span class="_ _4"></span><span class="ff1"> <span class="_ _23"></span></span>(dalej <span class="_ _23"></span>„Grupa”)<span class="_ _4"></span><span class="ff1"> <span class="_ _14"></span>wg <span class="_ _23"></span>stanu <span class="_ _23"></span>na <span class="_ _23"></span>31 <span class="_ _14"></span>grud<span class="_ _4"></span>nia <span class="_ _23"></span><span class="ls3">20</span>24 </span></div><div class="t m0 x1 h2 ya5 ff1 fs0 fc0 sc0 ls0 ws0">roku <span class="ff9">przedstawia <span class="_ _4"></span>się następująco:<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 ya6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xf h2 ya7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ya8 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>okresie <span class="_ _b"></span>od <span class="_ _b"></span>01 <span class="_ _b"></span>stycznia <span class="_ _b"></span>do <span class="_ _b"></span>31<span class="_ _4"></span> <span class="_ _b"></span>grudnia <span class="_ _b"></span><span class="ls3">20<span class="ls0">24 <span class="_ _b"></span><span class="ff9">roku<span class="_ _4"></span> <span class="_ _b"></span>struktura <span class="_ _b"></span>Grupy <span class="_ _b"></span>kapitał<span class="_ _4"></span>owej <span class="_ _b"></span>Comperia.pl<span class="_ _4"></span> </span></span></span></div><div class="t m0 x1 h2 ya9 ff9 fs0 fc0 sc0 ls0 ws0">nie uległa zmian<span class="_ _4"></span>ie.<span class="ff1"> </span></div><div class="t m0 x1 h15 yaa ff3 fs0 fc0 sc0 ls5 ws0">1.2.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Jednostka domin<span class="_ _4"></span>ująca <span class="ff3">Compe<span class="_ _4"></span>ria.pl S.A.<span class="_ _4"></span> </span></span></span></div><div class="t m0 x1 h2 yab ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 yac w8 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">Siedziba </div></div><div class="c x11 yac w9 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">02<span class="ls0">-673 Warszawa, K<span class="_ _4"></span>onstruktorska<span class="_ _4"></span> 13<span class="_ _4"></span> </span></div></div><div class="c x1 yae w8 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x11 yae w9 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">140913752<span class="ls0"> </span></div></div><div class="c x1 yaf w8 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x11 yaf w9 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">9512209854<span class="ls0"> </span></div></div><div class="c x1 yb0 w8 h17"><div class="t m0 x10 h2 yb1 ff9 fs0 fc0 sc0 ls0 ws0">Sąd rejestrowy<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x11 yb0 w9 h17"><div class="t m0 x10 h2 yb1 ff1 fs0 fc0 sc0 ls0 ws0">S<span class="ff9">ąd </span>Rejonowy <span class="_ _1"></span>dla <span class="_ _1"></span>m. st. Warszawy <span class="_ _1"></span>w Warszawie, XIII <span class="_ _1"></span><span class="ff9">wydział </span></div><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">gospodarczy Krajoweg<span class="_ _4"></span>o Rejestru S<span class="_ _4"></span><span class="ff9">ądoweg<span class="_ _4"></span>o</span> </div></div><div class="c x1 yb2 w8 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">KRS </div></div><div class="c x11 yb2 w9 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">0000390656<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 yb3 ff9 fs0 fc0 sc0 ls0 ws0">Comperia.pl S.A. (dal<span class="_ _4"></span>ej „<span class="_ _4"></span><span class="ff1">j</span>ednostka domin<span class="_ _4"></span>ująca”, „Spółka<span class="_ _4"></span>”) nie posiada <span class="_ _4"></span>oddziałów.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x12 h15 yb4 ff3 fs0 fc0 sc0 ls5 ws0">1.2.1.<span class="ff2 ls0"> <span class="ff4">Charakterystyk<span class="_ _4"></span>a działalnośc<span class="_ _4"></span>i<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 yb5 ff1 fs0 fc0 sc0 ls0 ws0">I<span class="ff9">stotą  powstania  Comperii  było  stwo<span class="_ _4"></span>rzenie  możli<span class="_ _4"></span>wości  błyskawiczn<span class="_ _4"></span>ego  i  co  ważne <span class="_ _26"> </span>–</span> </div><div class="t m0 x1 h2 yb6 ff9 fs0 fc0 sc0 ls0 ws0">darmowego <span class="_ _23"></span>porównania <span class="_ _23"> </span>i <span class="_ _14"></span>wybo<span class="_ _4"></span>ru <span class="_ _14"></span>w <span class="_ _23"></span>jednym <span class="_ _14"></span>mi<span class="_ _4"></span>ejscu <span class="_ _14"></span>n<span class="_ _4"></span>ajlepszych <span class="_ _23"> </span>produ<span class="_ _4"></span>któw <span class="_ _14"></span>w <span class="_ _23"> </span>obszarze </div></div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 xc hf y1d ff3 fs7 fc1 sc0 ls0 ws0">7 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">finansów, ubezpieczeń i telekomunikacji<span class="_ _4"></span> po to, <span class="_ _1"></span>by oszczędzać czas oraz pi<span class="_ _4"></span>eniądze naszych </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">klientów. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">Działalność <span class="_ _17"> </span>Spółki <span class="_ _15"> </span>p<span class="_ _4"></span>olega <span class="_ _15"> </span>n<span class="_ _4"></span>a <span class="_ _15"> </span>pr<span class="_ _4"></span>owadzeniu <span class="_ _17"> </span>internetowych <span class="_ _17"> </span>porównywarek <span class="_ _17"> </span>produktów </div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">finansowych <span class="_ _26"> </span>(w <span class="_ _26"> </span>tym <span class="_ _26"> </span>oddz<span class="_ _4"></span>iałów <span class="_ _26"> </span>bankowych <span class="_ _26"> </span>i <span class="_ _26"> </span>bankomató<span class="_ _4"></span>w)<span class="_ _4"></span><span class="ff1"> <span class="_ _26"> </span>oraz <span class="_ _26"> </span>niefinan<span class="_ _4"></span>sowych. <span class="_ _26"> </span>Na </span></div><div class="t m0 x1 h2 y86 ff9 fs0 fc0 sc0 ls0 ws0">stronach <span class="_ _1"></span>tych internauci <span class="_ _1"></span>mają <span class="_ _1"></span>możliwo<span class="_ _4"></span>ść <span class="_ _1"></span>porówn<span class="_ _4"></span>ywania produktów <span class="_ _1"></span>finansowych (produkty </div><div class="t m0 x1 h2 yb7 ff1 fs0 fc0 sc0 ls0 ws0">kredytowe, <span class="_ _13"> </span>lokacyjne <span class="_ _13"> </span>i <span class="_ _13"> </span>u<span class="_ _4"></span>bezpieczeniowe) <span class="_ _13"> </span>o<span class="_ _4"></span>raz <span class="_ _13"> </span>niefinansowy<span class="_ _4"></span>ch <span class="_ _23"> </span>(n<span class="_ _4"></span>p. <span class="_ _23"> </span>tel<span class="_ _4"></span>ekomunikacyjn<span class="_ _4"></span>e), </div><div class="t m0 x1 h2 y45 ff9 fs0 fc0 sc0 ls0 ws0">oferowanych <span class="_ _20"> </span>przez <span class="_ _20"> </span>pa<span class="_ _4"></span>rtnerów <span class="_ _20"> </span>spółki <span class="_ _20"> </span>i <span class="_ _20"> </span>wyb<span class="_ _4"></span>ór <span class="_ _17"> </span>n<span class="_ _4"></span>ajkorzystn<span class="_ _4"></span>iejszej <span class="_ _20"> </span>dla <span class="_ _20"> </span>siebie<span class="_ _4"></span> <span class="_ _20"> </span>oferty. </div><div class="t m0 x1 h2 yb8 ff9 fs0 fc0 sc0 ls0 ws0">Najpopularniejsz<span class="_ _4"></span>e portale należą<span class="_ _4"></span>ce do Spółki to:<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y47 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Comperia.pl - <span class="ff9">pi<span class="_ _4"></span>erwsza w Pol<span class="_ _4"></span>sce porównywa<span class="_ _4"></span>rka produktów fin<span class="_ _4"></span>ansowych<span class="_ _4"></span>,<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h13 yb9 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">eHipoteka.com - <span class="ff9">in<span class="_ _4"></span>ternetowa wyszu<span class="_ _4"></span>kiwarka kr<span class="_ _4"></span>edytów hipot<span class="_ _4"></span>ecznych,<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h13 yba ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Banki.pl - <span class="ff9">lokaliz<span class="_ _4"></span>ator <span class="_ _1e"> </span>p<span class="_ _4"></span>lacówek <span class="_ _1e"> </span>bank<span class="_ _4"></span>owych <span class="_ _1e"> </span>oraz <span class="_ _1e"> </span>b<span class="_ _4"></span>ankomatów <span class="_ _1e"> </span>z<span class="_ _4"></span>e <span class="_ _1e"> </span>z<span class="_ _4"></span>integrowaną </span></span></span></div><div class="t m0 x8 h2 ybb ff9 fs0 fc0 sc0 ls0 ws0">porównywarką ofe<span class="_ _4"></span>rt bankowych,<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 ybc ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Compero.pl <span class="_ _e"> </span><span class="ff9">–</span> <span class="_ _e"> </span><span class="ff9">porównywarka <span class="_ _e"> </span>ofert <span class="_ _e"> </span>ubezpieczeń<span class="_ _4"></span> <span class="_ _e"> </span>umożliwiająca <span class="_ _e"> </span>również <span class="_ _e"> </span>zakup <span class="_ _e"> </span>polisy </span></span></span></div><div class="t m0 x8 h2 ybd ff1 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowej,<span class="_ _4"></span> </div><div class="t m0 x1 h13 ybe ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">ComperiaRaty.pl <span class="ff9">–<span class="_ _4"></span></span> <span class="ff9">serw<span class="_ _4"></span>is kredytów i pożycz<span class="_ _4"></span>ek dostępny<span class="_ _4"></span>ch online,<span class="_ _f"></span></span> </span></span></div><div class="t m0 x1 h13 ybf ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Comfino.pl <span class="ff9">–</span> <span class="ff9">b<span class="_ _4"></span>ramka płat<span class="_ _4"></span>ności </span>odrocz<span class="_ _4"></span>onych i ratal<span class="_ _4"></span>nych w e-<span class="_ _4"></span>commerce. </span></span></div><div class="t m0 x1 h2 yc0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yc1 ff9 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _22"> </span>rozwija <span class="_ _22"> </span>takż<span class="_ _4"></span>e <span class="_ _5"> </span>p<span class="_ _4"></span>rogram <span class="_ _22"> </span>partn<span class="_ _4"></span>erski <span class="_ _22"> </span>o <span class="_ _22"> </span>nazwi<span class="_ _4"></span>e <span class="_ _5"> </span>C<span class="_ _4"></span>omperiaLead.<span class="_ _4"></span> <span class="_ _5"> </span>P<span class="_ _4"></span>rogram </div><div class="t m0 x1 h2 yc2 ff9 fs0 fc0 sc0 ls0 ws0">„ComperiaLead” <span class="_ _4"></span>p<span class="_ _4"></span>olega <span class="_ _4"></span>n<span class="_ _4"></span>a <span class="_ _4"></span>udostępnieniu<span class="_ _4"></span> <span class="_ _4"></span>przez <span class="_ _f"></span>Spółkę <span class="_ _4"></span>właścici<span class="_ _4"></span>elom <span class="_ _4"></span>wit<span class="_ _4"></span>ryn <span class="_ _4"></span>intern<span class="_ _4"></span>etowych </div><div class="t m0 x1 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">oprogramowania <span class="_ _23"> </span>w <span class="_ _13"> </span>celu <span class="_ _23"> </span>stworz<span class="_ _4"></span>enia <span class="_ _23"> </span>przez <span class="_ _23"> </span>n<span class="_ _4"></span>ich <span class="_ _23"> </span>n<span class="_ _4"></span>a <span class="_ _23"> </span>swoich <span class="_ _23"> </span>st<span class="_ _4"></span>ronach <span class="_ _23"> </span>intern<span class="_ _4"></span>etowych <span class="_ _23"> </span>sekcji<span class="_ _4"></span> </div><div class="t m0 x1 h2 yc4 ff9 fs0 fc0 sc0 ls0 ws0">prezentującej <span class="_ _14"></span>p<span class="_ _4"></span>orównani<span class="_ _4"></span>a <span class="_ _14"></span>produktów <span class="_ _14"></span>finan<span class="_ _4"></span>sowych. <span class="_ _14"></span>Sekcje <span class="_ _14"></span>t<span class="_ _4"></span>e <span class="_ _14"></span>są <span class="_ _14"></span>firm<span class="_ _4"></span>owane <span class="_ _14"></span>przez <span class="_ _14"></span>mark<span class="_ _4"></span>ę </div><div class="t m0 x1 h2 y92 ff9 fs0 fc0 sc0 ls0 ws0">„Comperia” <span class="_ _13"> </span>oraz <span class="_ _13"> </span>koh<span class="_ _4"></span>erentne <span class="_ _23"> </span>z<span class="_ _4"></span> <span class="_ _23"> </span>p<span class="_ _4"></span>orównywarka<span class="_ _4"></span>mi <span class="_ _13"> </span>produktów <span class="_ _13"> </span>finan<span class="_ _4"></span>sowych <span class="_ _23"> </span>d<span class="_ _4"></span>ostępnych <span class="_ _13"> </span>na<span class="_ _4"></span> </div><div class="t m0 x1 h2 yc5 ff9 fs0 fc0 sc0 ls0 ws0">portalu  „Comperia.pl”.  Dzięki  programowi  „ComperiaLead”  internauci  mogą  korzystać<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yc6 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _23"></span>porównywarek <span class="_ _23"> </span>stwo<span class="_ _4"></span>rzonych<span class="ff1"> <span class="_ _23"> </span></span>przez <span class="_ _23"> </span>Spółk<span class="_ _4"></span>ę <span class="_ _14"></span>n<span class="_ _4"></span>ie <span class="_ _23"></span>tylko <span class="_ _23"></span>na <span class="_ _23"> </span>swoich <span class="_ _23"> </span>własn<span class="_ _4"></span>ych <span class="_ _23"></span>portalach, <span class="_ _23"> </span>al<span class="_ _4"></span>e </div><div class="t m0 x1 h2 yc7 ff9 fs0 fc0 sc0 ls0 ws0">również na portalach<span class="_ _4"></span> partnerów pr<span class="_ _4"></span>ogramu „Comp<span class="_ _4"></span>eriaLead”.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yc8 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>p<span class="_ _4"></span>rzypadku <span class="_ _20"> </span>zainte<span class="_ _4"></span>resowania <span class="_ _20"> </span>konk<span class="_ _4"></span>retnym <span class="_ _20"> </span>produkt<span class="_ _4"></span>em <span class="_ _17"> </span>o<span class="_ _4"></span>ferowanym <span class="_ _20"> </span>p<span class="_ _4"></span>rzez <span class="_ _17"> </span>p<span class="_ _4"></span>artnera </div><div class="t m0 x1 h2 yc9 ff9 fs0 fc0 sc0 ls0 ws0">współpracująceg<span class="_ _4"></span>o <span class="_ _b"></span>z Comperią <span class="_ _b"></span>(np<span class="_ _4"></span>. <span class="_ _b"></span>in<span class="_ _4"></span>stytucję <span class="_ _1"></span>finansową), <span class="_ _1"></span>internauta <span class="_ _1"></span>poprzez <span class="_ _1"></span>formularz <span class="_ _1"></span>ma </div><div class="t m0 x1 h2 y98 ff9 fs0 fc0 sc0 ls0 ws0">możliwość <span class="_ _13"> </span>pozostaw<span class="_ _4"></span>ienia <span class="_ _13"> </span>swoich <span class="_ _13"> </span>dan<span class="_ _4"></span>ych <span class="_ _13"> </span>konta<span class="_ _4"></span>ktowych <span class="_ _13"> </span>(tzw. <span class="_ _13"> </span>„lead<span class="_ _4"></span>”), <span class="_ _13"> </span>co <span class="_ _13"> </span>umożliwi <span class="_ _13"> </span>t<span class="_ _4"></span>emu </div><div class="t m0 x1 h2 yca ff1 fs0 fc0 sc0 ls0 ws0">partnerowi<span class="ff9">, <span class="_ _1"></span>kontakt <span class="_ _b"></span>z <span class="_ _1"></span>internautą <span class="_ _b"></span>i<span class="_ _4"></span> <span class="_ _b"></span>sfinaliz<span class="_ _4"></span>owanie <span class="_ _1"></span>transakcji. <span class="_ _b"></span>Partn<span class="_ _4"></span>erzy <span class="_ _b"></span>Sp<span class="_ _4"></span>ółki, <span class="_ _b"></span>b<span class="_ _4"></span>ezpośrednio </span></div><div class="t m0 x1 h2 ycb ff9 fs0 fc0 sc0 ls0 ws0">lub za <span class="_ _1"></span>pośrednictwem domów mediowych, <span class="_ _1"></span>za otrzymywanie leadów <span class="_ _1"></span>płacą Spółce <span class="_ _1"></span>prowizję. </div><div class="t m0 x1 h2 ycc ff9 fs0 fc0 sc0 ls0 ws0">W przypadku zde<span class="_ _4"></span>cydowani<span class="_ _4"></span>a się przez int<span class="_ _4"></span>ernautę na wyb<span class="_ _4"></span>raną ofert<span class="_ _4"></span>ę produktu fin<span class="_ _4"></span>ansowego </div><div class="t m0 x1 h2 ycd ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _10"> </span>pozostawi<span class="_ _4"></span>eniu <span class="_ _10"> </span>przez<span class="_ _4"></span> <span class="_ _10"> </span>niego <span class="_ _10"> </span>swoi<span class="_ _4"></span>ch <span class="_ _10"> </span>danyc<span class="_ _4"></span>h <span class="_ _10"> </span>kontaktowych <span class="_ _1f"> </span>w <span class="_ _10"> </span>ramach <span class="_ _10"> </span>p<span class="_ _4"></span>rogramu </div><div class="t m0 x1 h2 y5c ff9 fs0 fc0 sc0 ls0 ws0">ComperiaLead <span class="_ _2d"> </span>Spółka<span class="_ _4"></span> <span class="_ _2d"> </span>dzieli <span class="_ _2d"> </span>się <span class="_ _2d"> </span>z <span class="_ _2e"> </span>tym <span class="_ _2d"> </span>uczestniki<span class="_ _4"></span>em <span class="_ _2e"> </span>prog<span class="_ _4"></span>ramu <span class="_ _2d"> </span>ComperiaLead </div><div class="t m0 x1 h2 yce ff9 fs0 fc0 sc0 ls0 ws0">wynagrodzeniem, <span class="_ _17"> </span>któr<span class="_ _4"></span>e <span class="_ _15"> </span>ot<span class="_ _4"></span>rzymuje <span class="_ _17"> </span>z <span class="_ _17"> </span>tego <span class="_ _17"> </span>tytułu <span class="_ _17"> </span>od <span class="_ _17"> </span>sprzedawcy <span class="_ _17"> </span>danego <span class="_ _17"> </span>produktu </div><div class="t m0 x1 h2 ycf ff1 fs0 fc0 sc0 ls0 ws0">finansowego. </div><div class="t m0 x1 h2 yd0 ff9 fs0 fc0 sc0 ls0 ws0">Działalność <span class="_ _1b"> </span>Spółki, <span class="_ _20"> </span>pol<span class="_ _4"></span>egająca <span class="_ _2f"> </span>na <span class="_ _2f"> </span>generowan<span class="_ _4"></span>iu <span class="_ _2f"> </span>leadów, <span class="_ _20"> </span>zwi<span class="_ _4"></span>ązana<span class="_ _4"></span> <span class="_ _20"> </span>j<span class="_ _4"></span>est <span class="_ _20"> </span>z <span class="_ _2f"> </span>rynki<span class="_ _4"></span>em </div><div class="t m0 x1 h2 y60 ff9 fs0 fc0 sc0 ls0 ws0">internetowej <span class="_ _4"></span>reklamy e<span class="_ _4"></span>fektywności<span class="_ _4"></span>owej. Sp<span class="_ _4"></span>ółka osiąga<span class="_ _4"></span> równi<span class="_ _4"></span>eż przy<span class="_ _4"></span>chody z<span class="_ _4"></span> umie<span class="_ _4"></span>szczania </div><div class="t m0 x1 h2 yd1 ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _20"> </span>swoich <span class="_ _20"> </span>portalach<span class="_ _4"></span> <span class="_ _20"> </span>reklam<span class="_ _4"></span> <span class="_ _20"> </span>wizerunk<span class="_ _4"></span>owych <span class="_ _20"> </span>instytucji<span class="_ _4"></span> <span class="_ _20"> </span>finansowy<span class="_ _4"></span>ch <span class="_ _20"> </span>i <span class="_ _20"> </span>pośredn<span class="_ _4"></span>ictwa </div><div class="t m0 x1 h2 yd2 ff1 fs0 fc0 sc0 ls0 ws0">ubezpieczenio<span class="_ _4"></span>wego. </div></div></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi x13 y18 wa h18" alt="" 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class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 xc hf y1d ff3 fs7 fc1 sc0 ls0 ws0">8 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Umiejscowieni<span class="_ _4"></span>e <span class="_ _27"></span>Comper<span class="_ _4"></span>ia.pl <span class="_ _27"></span>w <span class="_ _14"></span>cyklu <span class="_ _27"></span>sprzedaży<span class="_ _4"></span> <span class="_ _27"></span>produktu <span class="_ _14"></span>finansowego <span class="_ _27"></span>z<span class="_ _4"></span>a <span class="_ _27"></span>pośrednictw<span class="_ _4"></span>em </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">pośredników p<span class="_ _4"></span>rzedstawia poniż<span class="_ _4"></span>szy schemat:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x14 h19 yd3 ffb fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yd4 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 yd5 ff3 fs0 fc0 sc0 ls5 ws0">1.2.2.<span class="ff2 ls0"> <span class="_ _f"></span><span class="ff4">Kapitał akcy<span class="_ _4"></span>jny<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 yd6 ff9 fs0 fc0 sc0 ls0 ws0">Na dzień<span class="_ _4"></span> 31<span class="_ _4"></span> grudni<span class="_ _4"></span>a 20<span class="_ _4"></span><span class="ff1">24 <span class="_ _4"></span></span>r. <span class="_ _4"></span>kapitał <span class="_ _4"></span>zakładowy <span class="_ _4"></span><span class="ff1">j<span class="_ _4"></span>e</span>dnostki d<span class="_ _4"></span>ominującej<span class="_ _4"></span> <span class="_ _4"></span>wynosił <span class="_ _4"></span><span class="ff1 ls3">353<span class="ls0"> 954,70<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 yd7 ff9 fs0 fc0 sc0 ls0 ws0">zł i dzielił się na nast<span class="_ _4"></span>ępuj<span class="_ _4"></span>ące serie akcji o wartości<span class="_ _4"></span> nominalnej 0,10 zł<span class="_ _4"></span> każda: <span class="_ _f"></span><span class="ff1"> </span></div></div><div class="c x15 yd8 wb h1a"><div class="t m0 x16 h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0">Seria </div></div><div class="c x17 yd8 wc h1a"><div class="t m0 x18 h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0">Liczba akcji<span class="_ _1"></span> </div></div><div class="c x19 yd8 wd h1a"><div class="t m0 x1a h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0">Rodzaj </div></div><div class="c x15 yda wb h1c"><div class="t m0 x1b h1b ydb ff1 fs9 fc5 sc0 ls0 ws0">Seria A </div></div><div class="c x17 yda wc h1c"><div class="t m0 x1c h1b ydb ff1 fs9 fc5 sc0 ls0 ws0">685 717 </div></div><div class="c x19 yda wd h1c"><div class="t m0 x1d h2 ydc ff1 fs9 fc5 sc0 ls0 ws0">imienne<span class="fs0"> </span></div><div class="t m0 x1e h2 ydd ff1 fs0 fc5 sc0 ls0 ws0">(<span class="fs9">uprzywilejowane <span class="_ _1"></span>co </span></div><div class="t m0 x1e h1b yde ff9 fs9 fc5 sc0 ls0 ws0">do głosu w st<span class="_ _1"></span>osunku </div><div class="t m0 x1f h1b ydf ff1 fs9 fc5 sc0 ls0 ws0">2:1) </div></div><div class="c x15 ye0 wb h1d"><div class="t m0 x1b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">Seria A </div></div><div class="c x17 ye0 wc h1d"><div class="t m0 x1c h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">404 703 </div></div><div class="c x19 ye0 wd h1d"><div class="t m0 x20 h1b ye2 ff9 fs9 fc5 sc0 ls0 ws0">zwykłe, na </div><div class="t m0 x21 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">okaziciela </div></div><div class="c x15 ye3 wb h1d"><div class="t m0 x1b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">Seria B </div></div><div class="c x17 ye3 wc h1d"><div class="t m0 x1c h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">124 080 </div></div><div class="c x19 ye3 wd h1d"><div class="t m0 x20 h1b ye2 ff9 fs9 fc5 sc0 ls0 ws0">zwykłe, na </div><div class="t m0 x21 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">okaziciela </div></div><div class="c x15 ye4 wb h1e"><div class="t m0 x1b h1b ye5 ff1 fs9 fc5 sc0 ls0 ws0">Seria C </div></div><div class="c x17 ye4 wc h1e"><div class="t m0 x1c h1b ye5 ff1 fs9 fc5 sc0 ls0 ws0">121 450 </div></div><div class="c x19 ye4 wd h1e"><div class="t m0 x20 h1b ye6 ff9 fs9 fc5 sc0 ls0 ws0">zwykłe, na </div><div class="t m0 x21 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">okaziciela </div></div><div class="c x15 ye7 wb h1f"><div class="t m0 x1b h1b y3f ff1 fs9 fc5 sc0 ls0 ws0">Seria D </div></div><div class="c x17 ye7 wc h1f"><div class="t m0 x22 h1b y3f ff1 fs9 fc5 sc0 ls0 ws0">26 041 </div></div><div class="c x19 ye7 wd h1f"><div class="t m0 x20 h1b ye8 ff9 fs9 fc5 sc0 ls0 ws0">zwykłe, na </div><div class="t m0 x21 h1b ye9 ff1 fs9 fc5 sc0 ls0 ws0">okaziciela </div></div><div class="c x15 yea wb h1d"><div class="t m0 x1b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">Seria E </div></div><div class="c x17 yea wc h1d"><div class="t m0 x1c h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">220 900 </div></div><div class="c x19 yea wd h1d"><div class="t m0 x20 h1b ye2 ff9 fs9 fc5 sc0 ls0 ws0">zwykłe, na </div><div class="t m0 x21 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">okaziciela </div></div><div class="c x15 yeb wb h1d"><div class="t m0 x1b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">Seria F </div></div><div class="c x17 yeb wc h1d"><div class="t m0 x1c h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">575 000 </div></div><div class="c x19 yeb wd h1d"><div class="t m0 x20 h1b ye2 ff9 fs9 fc5 sc0 ls0 ws0">zwykłe, na </div><div class="t m0 x21 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">okaziciela </div></div><div class="c x15 yec wb h1d"><div class="t m0 x1b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">Seria G </div></div><div class="c x17 yec wc h1d"><div class="t m0 x1a h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">1 333 334 </div></div><div class="c x19 yec wd h1d"><div class="t m0 x20 h1b ye2 ff9 fs9 fc5 sc0 ls0 ws0">zwykłe, na </div><div class="t m0 x21 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">okaziciela </div></div><div class="c x15 yed wb h1d"><div class="t m0 x1b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">Seria H </div></div><div class="c x17 yed wc h1d"><div class="t m0 x22 h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">48 322 </div></div><div class="c x19 yed wd h1d"><div class="t m0 x20 h1b ye2 ff9 fs9 fc5 sc0 ls0 ws0">zwykłe, na </div><div class="t m0 x21 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">okaziciela </div></div><div class="c x15 yee wb h1a"><div class="t m0 x1e hd yef ff7 fs6 fc5 sc0 ls0 ws0">  </div></div><div class="c x17 yee wc h1a"><div class="t m0 x23 h20 yf0 ff3 fs8 fc5 sc0 ls0 ws0">3 5<span class="ls6">39</span> 547 </div></div><div class="c x19 yee wd h1a"><div class="t m0 x24 h1b yf1 ff3 fs9 fc5 sc0 ls0 ws0">  </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x12 h15 yf2 ff3 fs0 fc0 sc0 ls5 ws0">1.2.3.<span class="ff2 ls0"> <span class="ff4">Akcje własne<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 yf3 ff9 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _e"> </span>Comperia.pl<span class="_ _4"></span> <span class="_ _e"> </span>S.A. <span class="_ _e"> </span>dz<span class="_ _4"></span>iałając <span class="_ _e"> </span>na <span class="_ _2c"> </span>podstawie <span class="_ _e"> </span>uchwał<span class="_ _4"></span>y <span class="_ _e"> </span>nr <span class="_ _e"> </span>17 <span class="_ _e"> </span>Zw<span class="_ _4"></span>yczajnego <span class="_ _2c"> </span>Walnego<span class="_ _4"></span> </div><div class="t m0 x1 h2 yf4 ff9 fs0 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _30"> </span>Spółki <span class="_ _30"> </span>z <span class="_ _30"> </span>dnia <span class="_ _21"> </span>14 <span class="_ _30"> </span>czerw<span class="_ _4"></span>ca <span class="_ _30"> </span>2023 <span class="_ _30"> </span>roku <span class="_ _21"> </span>zmi<span class="_ _4"></span>eniającą <span class="_ _30"> </span>Uchwałę<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yf5 ff9 fs0 fc0 sc0 ls0 ws0">nr <span class="_ _2c"> </span>3 <span class="_ _2c"> </span>Nadzwyczaj<span class="_ _4"></span>nego <span class="_ _2c"> </span>Zg<span class="_ _4"></span>romadzenia <span class="_ _2c"> </span>Spółki<span class="_ _4"></span> <span class="_ _2c"> </span>z <span class="_ _2c"> </span>dni<span class="_ _4"></span>a <span class="_ _2c"> </span>14 <span class="_ _2c"> </span>wrześni<span class="_ _4"></span>a <span class="_ _2c"> </span>2022 <span class="_ _18"> </span>roku <span class="_ _e"> </span>w<span class="_ _4"></span> <span class="_ _2c"> </span>sprawie<span class="_ _4"></span> </div><div class="t m0 x1 h2 yf6 ff9 fs0 fc0 sc0 ls0 ws0">upoważnienia <span class="_ _26"> </span>Zarządu  Spółki  do  n<span class="_ _4"></span>abywania<span class="_ _4"></span>  akcji  własn<span class="_ _4"></span>ych  spółki<span class="_ _4"></span>  wystąpił <span class="_ _26"> </span>do  Rady </div><div class="t m0 x1 h2 yf7 ff9 fs0 fc0 sc0 ls0 ws0">Nadzorczej Spółki z wn<span class="_ _4"></span>ioski<span class="_ _4"></span>em o wyrażenie zgo<span class="_ _4"></span>dy<span class="_ _4"></span><span class="ff1"> </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 x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 xc hf y1d ff3 fs7 fc1 sc0 ls0 ws0">9 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _10"> </span>przeprowadzenie <span class="_ _10"> </span>skupu <span class="_ _10"> </span>akcji <span class="_ _1b"> </span>własnych.<span class="_ _4"></span> <span class="_ _10"> </span>Rada <span class="_ _10"> </span><span class="ff1">Nadzorcza <span class="_ _10"> </span>w <span class="_ _10"> </span>dniu <span class="_ _10"> </span>8 <span class="_ _1b"> </span>kwietnia<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">2024 <span class="_ _18"> </span>r <span class="_ _2c"> </span>podjęła <span class="_ _18"> </span>uchwał<span class="_ _4"></span>ę <span class="_ _2c"> </span>w <span class="_ _18"> </span>sprawie <span class="_ _18"> </span>wyraż<span class="_ _4"></span>enia <span class="_ _18"> </span>zgody <span class="_ _18"> </span>na <span class="_ _18"> </span>przeprowadzenie <span class="_ _18"> </span>skupu <span class="_ _18"> </span>akcji </div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">własnych <span class="_ _4"></span>Spółki <span class="_ _f"></span>na <span class="_ _f"></span>zmienionych <span class="_ _4"></span>wa<span class="_ _4"></span>runkach. <span class="_ _4"></span>W<span class="_ _4"></span> <span class="_ _4"></span>dniu<span class="_ _4"></span> <span class="_ _4"></span>26 <span class="_ _4"></span>kwietn<span class="_ _4"></span>ia <span class="_ _4"></span>2024 <span class="_ _4"></span>zakończył <span class="_ _f"></span>się <span class="_ _4"></span>skup </div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">akcji <span class="_ _4"></span>w <span class="_ _f"></span>wyni<span class="_ _4"></span>ku <span class="_ _4"></span>któ<span class="_ _4"></span>rego <span class="_ _f"></span>spółka <span class="_ _f"></span>nabyła <span class="_ _f"></span>175 <span class="_ _f"></span>647 <span class="_ _f"></span>akcji <span class="_ _f"></span>własnych <span class="_ _f"></span>po <span class="_ _4"></span>c<span class="_ _4"></span>enie <span class="_ _f"></span>jednolitej <span class="_ _f"></span>6.60 <span class="_ _f"></span>zł. </div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">Łączna <span class="_ _23"> </span>wartość <span class="_ _23"> </span>skup<span class="_ _4"></span>u <span class="_ _23"> </span>wyniosła <span class="_ _23"> </span> <span class="_ _23"> </span>1.159<span class="_ _4"></span>.270,20<span class="_ _4"></span> <span class="_ _23"></span>zł. <span class="_ _23"></span>Łączna <span class="_ _23"></span>ilość <span class="_ _23"> </span>a<span class="_ _4"></span>kcji <span class="_ _23"> </span>własnych <span class="_ _23"> </span>spółki<span class="_ _4"></span> <span class="_ _23"> </span>na </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">dzień publi<span class="_ _4"></span>kacj<span class="ff1">i raportu <span class="_ _4"></span>wynosi 386 482.<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y45 ff9 fs0 fc0 sc0 ls0 ws0">Zwyczajne <span class="_ _29"> </span>Walne <span class="_ _29"> </span>Zgromadzeni<span class="_ _4"></span>e <span class="_ _29"> </span>Comperia.pl<span class="_ _4"></span> <span class="_ _29"> </span>S.A. <span class="_ _26"> </span>Uch<span class="_ _4"></span>wałą <span class="_ _29"> </span>nr <span class="_ _29"> </span>17 <span class="_ _29"> </span>dn<span class="_ _4"></span>ia <span class="_ _29"> </span>14 <span class="_ _29"> </span>czerwca<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yb8 ff9 fs0 fc0 sc0 ls0 ws0">2023 <span class="_ _27"></span>r <span class="_ _f"></span> <span class="_ _f"></span>u<span class="_ _4"></span>stanowiło <span class="_ _27"></span>w <span class="_ _f"></span>S<span class="_ _4"></span>półce <span class="_ _27"></span>Program <span class="_ _27"></span>Motywacyjny <span class="_ _27"></span>na <span class="_ _27"></span>lata <span class="_ _f"></span>2023<span class="_ _f"></span><span class="ff1">-2025. <span class="_ _f"></span>Cel<span class="_ _4"></span>em <span class="_ _f"></span>P<span class="_ _4"></span>rogramu </span></div><div class="t m0 x1 h2 yf9 ff9 fs0 fc0 sc0 ls0 ws0">jest <span class="_ _27"></span>stw<span class="_ _4"></span>orzenie <span class="_ _14"></span>dodatko<span class="_ _4"></span>wych <span class="_ _27"></span>m<span class="_ _4"></span>echanizmów<span class="_ _4"></span><span class="ff1"> <span class="_ _14"></span></span>mo<span class="_ _4"></span>tywujących <span class="_ _14"></span> <span class="_ _14"></span>osoby <span class="_ _14"></span>kluczowe <span class="_ _14"></span>dla <span class="_ _14"></span>rozwoju </div><div class="t m0 x1 h2 yfa ff9 fs0 fc0 sc0 ls0 ws0">Grupy <span class="_ _14"></span>Comperia.pl <span class="_ _14"></span>S<span class="_ _4"></span>.A. <span class="_ _14"></span>do <span class="_ _14"></span>pra<span class="_ _4"></span>cy <span class="_ _14"></span>i <span class="_ _14"></span>działań<span class="_ _4"></span> <span class="_ _14"></span>na <span class="_ _14"></span>rzecz <span class="_ _14"></span>Grupy <span class="_ _14"></span>oraz <span class="_ _14"></span>po<span class="_ _4"></span>woduj<span class="_ _4"></span>ących <span class="_ _14"></span>silniejsze </div><div class="t m0 x1 h2 yfb ff9 fs0 fc0 sc0 ls0 ws0">związanie <span class="_ _27"></span>tych <span class="_ _f"></span>os<span class="_ _4"></span>ób <span class="_ _f"></span>z <span class="_ _27"></span>organizacją <span class="_ _27"></span>i <span class="_ _27"></span>zaangażowanie <span class="_ _27"></span>w <span class="_ _f"></span>jej <span class="_ _27"></span>rozwój, <span class="_ _27"></span>co <span class="_ _f"></span>m<span class="_ _4"></span>a <span class="_ _f"></span>w <span class="_ _27"></span>przyczynić <span class="_ _27"></span>się<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yfc ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _16"> </span>dłuższym <span class="_ _16"> </span>terminie <span class="_ _16"> </span>d<span class="_ _4"></span>o <span class="_ _16"> </span>zapewnienia <span class="_ _16"> </span>stabil<span class="_ _f"></span>nego <span class="_ _16"> </span>wzrostu <span class="_ _16"> </span>wartości <span class="_ _16"> </span>Grupy. <span class="_ _16"> </span>Osobami<span class="_ _4"></span> </div><div class="t m0 x1 h2 yfd ff9 fs0 fc0 sc0 ls0 ws0">uprawnionymi  do <span class="_ _19"> </span>udzi<span class="_ _4"></span>ał<span class="_ _4"></span>u  w <span class="_ _18"> </span>P<span class="_ _4"></span>rogramie  Motywacyjnym  są <span class="_ _19"> </span>członkow<span class="_ _4"></span>ie <span class="_ _19"> </span>Zarząd<span class="_ _4"></span>u <span class="_ _19"> </span>spółek<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yfe ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _b"></span>Grupy <span class="_ _b"></span>oraz <span class="_ _b"></span>inne <span class="_ _b"></span>osoby <span class="_ _b"></span>uzn<span class="_ _4"></span>ane <span class="_ _b"></span>przez <span class="_ _b"></span>Zarząd <span class="_ _b"></span>Spółki <span class="_ _b"></span>za <span class="_ _b"></span>zgodą <span class="_ _b"></span>Rady <span class="_ _b"></span>Nadz<span class="_ _4"></span>orczej <span class="_ _b"></span>za <span class="_ _b"></span>kluczowe </div><div class="t m0 x1 h2 yff ff9 fs0 fc0 sc0 ls0 ws0">dla działal<span class="_ _4"></span>ności Grupy. Prog<span class="_ _4"></span>ram będzie  <span class="_ _4"></span>realizowany prz<span class="_ _4"></span>ez przyznanie <span class="_ _4"></span>prawa nabycia ak<span class="_ _4"></span>cji </div><div class="t m0 x1 h2 y100 ff1 fs0 fc0 sc0 ls0 ws0">uczestnikom <span class="_ _e"> </span>pr<span class="_ _4"></span>ogramu <span class="_ _e"> </span>po<span class="_ _4"></span> <span class="_ _e"> </span><span class="ff9">cenie <span class="_ _e"> </span>n<span class="_ _4"></span>ominalnej <span class="_ _e"> </span>akcji<span class="_ _4"></span> <span class="_ _e"> </span>tj. <span class="_ _e"> </span>0,10 <span class="_ _e"> </span>zł<span class="_ _4"></span>. <span class="_ _e"> </span>Maksymal<span class="_ _4"></span>na <span class="_ _e"> </span>liczba <span class="_ _2c"> </span>praw </span></div><div class="t m0 x1 h2 y101 ff9 fs0 fc0 sc0 ls0 ws0">nabycia <span class="_ _b"></span>akcji <span class="_ _b"></span>nie <span class="_ _b"></span>może <span class="_ _b"></span>przekroczyć <span class="_ _b"></span>350 <span class="_ _b"></span>000<span class="_ _4"></span>. <span class="_ _b"></span>Program <span class="_ _b"></span>składa <span class="_ _b"></span>się <span class="_ _b"></span>z <span class="_ _b"></span>dwóch<span class="_ _4"></span> <span class="_ _b"></span>transz. <span class="_ _b"></span>W <span class="_ _b"></span>Transzy </div><div class="t m0 x1 h2 y4d ff1 fs0 fc0 sc0 ls0 ws0">I <span class="_ _2c"> </span>do <span class="_ _2c"> </span>nabycia<span class="_ _4"></span> <span class="_ _2c"> </span>oferowanych <span class="_ _2c"> </span>je<span class="_ _4"></span>st <span class="_ _2c"> </span>maksymaln<span class="_ _4"></span>ie <span class="_ _2c"> </span>24<span class="_ _4"></span>5 <span class="_ _2c"> </span>000 <span class="_ _2c"> </span>akcji<span class="_ _4"></span> <span class="_ _2c"> </span>a <span class="_ _2c"> </span>w <span class="_ _2c"> </span>T<span class="_ _4"></span>ranszy <span class="_ _2c"> </span>II <span class="_ _2c"> </span>105<span class="_ _4"></span> <span class="_ _2c"> </span>000. </div><div class="t m0 x1 h2 y102 ff1 fs0 fc0 sc0 ls0 ws0">Warunkiem <span class="_ _18"> </span>przyznania <span class="_ _18"> </span>Transz<span class="_ _4"></span><span class="ff9">y <span class="_ _18"> </span>I <span class="_ _18"> </span>będą <span class="_ _18"> </span>osiągnięcie <span class="_ _18"> </span>przez <span class="_ _18"> </span>Grup<span class="_ _4"></span>ę <span class="_ _2c"> </span>wy<span class="_ _4"></span>ników <span class="_ _18"> </span>finansowy<span class="_ _4"></span>ch </span></div><div class="t m0 x1 h2 y103 ff9 fs0 fc0 sc0 ls0 ws0">określonych <span class="_ _16"> </span>przez <span class="_ _16"> </span>Rad<span class="_ _4"></span>ę <span class="_ _16"> </span>Nadzorczą, <span class="_ _16"> </span>a <span class="_ _16"> </span>T<span class="_ _4"></span>ranszy <span class="_ _16"> </span>II <span class="_ _16"> </span>będzie <span class="_ _16"> </span>opi<span class="_ _4"></span>erał <span class="_ _16"> </span>się <span class="_ _16"> </span>na <span class="_ _16"> </span>kryteriach<span class="_ _4"></span> </div><div class="t m0 x1 h2 y104 ff9 fs0 fc0 sc0 ls0 ws0">jakościowych <span class="_ _15"> </span>zwi<span class="_ _4"></span>ązanych <span class="_ _17"> </span>z <span class="_ _16"> </span>realiz<span class="_ _4"></span>acją <span class="_ _15"> </span>proj<span class="_ _4"></span>ektów <span class="_ _15"> </span>roz<span class="_ _4"></span>woj<span class="_ _4"></span>owych <span class="_ _15"> </span>usta<span class="_ _4"></span>lone <span class="_ _15"> </span>przez <span class="_ _15"> </span>R<span class="_ _4"></span>adę </div><div class="t m0 x1 h2 y105 ff9 fs0 fc0 sc0 ls0 ws0">Nadzorczą.<span class="ff1"> </span></div><div class="t m0 x1 h2 y106 ff9 fs0 fc0 sc0 ls0 ws0">Rada Nadzorcza w <span class="_ _b"></span>d<span class="_ _4"></span>niu 28 mar<span class="_ _1"></span>ca 2024 <span class="_ _1"></span>przyjęła Regulamin Programu Motywacyjnego oraz  </div><div class="t m0 x1 h2 y72 ff9 fs0 fc0 sc0 ls0 ws0">określiła <span class="_ _4"></span>maksymalną <span class="_ _4"></span>li<span class="_ _4"></span>czbę <span class="_ _4"></span>akcji <span class="_ _4"></span>Spółki <span class="_ _4"></span>prz<span class="_ _4"></span>eznaczonych <span class="_ _4"></span>do <span class="_ _4"></span>przyznani<span class="_ _4"></span>a <span class="_ _4"></span>w <span class="_ _4"></span>poszczególn<span class="_ _4"></span>ych </div><div class="t m0 x1 h2 y107 ff9 fs0 fc0 sc0 ls0 ws0">transzach <span class="_ _2c"> </span>u<span class="_ _4"></span>czestnikom<span class="_ _4"></span> <span class="_ _2c"> </span>Pr<span class="_ _4"></span>ogramu <span class="_ _18"> </span>Motywacyjnego <span class="_ _18"> </span>będących <span class="_ _18"> </span>członkami <span class="_ _18"> </span>Zarządu <span class="_ _2c"> </span>Sp<span class="_ _4"></span>ółki.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y108 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _18"> </span>zwi<span class="ff9">ązku <span class="_ _19"> </span>z <span class="_ _18"> </span>tym <span class="_ _18"> </span>w <span class="_ _18"> </span>dniu<span class="_ _4"></span> <span class="_ _18"> </span>4 <span class="_ _18"> </span>kwietnia <span class="_ _18"> </span>20<span class="_ _4"></span>24 <span class="_ _18"> </span>została <span class="_ _18"> </span>podpi<span class="_ _4"></span>sane <span class="_ _18"> </span>umo<span class="_ _4"></span>wy <span class="_ _18"> </span>o <span class="_ _18"> </span>uczestnictw<span class="_ _4"></span>o<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y109 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _f"></span>P<span class="_ _4"></span>rogramie <span class="_ _27"></span>Motywacyjnym <span class="_ _27"></span>z <span class="_ _27"></span>Członkami <span class="_ _27"></span>Zarządu<span class="_ _4"></span>. <span class="_ _f"></span>Preze<span class="_ _4"></span>s <span class="_ _f"></span>Za<span class="_ _4"></span>rządu <span class="_ _27"></span>Szymon <span class="_ _27"></span>Fiecek <span class="_ _f"></span>z<span class="_ _4"></span>ostał<span class="_ _4"></span> </div><div class="t m0 x1 h2 y10a ff1 fs0 fc0 sc0 ls0 ws0">uprawniony <span class="_ _27"></span>do <span class="_ _27"></span>nabycia<span class="_ _4"></span> <span class="_ _27"></span>maksymaln<span class="_ _4"></span>ie <span class="_ _27"></span>141 <span class="_ _27"></span>447 <span class="_ _27"></span>akcji, <span class="_ _27"></span>tran<span class="_ _4"></span>sza <span class="_ _27"></span>1 <span class="_ _14"></span><span class="ff9">–</span> <span class="_ _27"></span>82 <span class="_ _27"></span>6<span class="_ _4"></span>32, <span class="_ _27"></span>transza <span class="_ _27"></span>2 <span class="_ _14"></span><span class="ff9">–</span> <span class="_ _27"></span><span class="ls3">58 </span></div><div class="t m0 x1 h2 y10b ff9 fs0 fc0 sc0 ls0 ws0">815. <span class="_ _1"></span>Członek <span class="_ _1"></span> <span class="_ _1"></span>Zarządu <span class="_ _1"></span>Paweł <span class="_ _1"></span>Szukalski <span class="_ _1"></span>został uprawniony <span class="_ _1"></span>do <span class="_ _1"></span>nabycia <span class="_ _1"></span>maksymalnie <span class="_ _1"></span>91<span class="_ _4"></span><span class="ff1"> <span class="ls3">353<span class="_ _4"></span></span> </span></div><div class="t m0 x1 h2 y10c ff1 fs0 fc0 sc0 ls0 ws0">akcji, <span class="_ _14"></span>transza <span class="_ _14"></span>1<span class="_ _4"></span> <span class="_ _14"></span><span class="ff9">–<span class="_ _4"></span></span> <span class="_ _14"></span>53 <span class="_ _14"></span>3<span class="_ _4"></span>68 <span class="_ _14"></span>, <span class="_ _14"></span>transza<span class="_ _4"></span> <span class="_ _14"></span>2 <span class="_ _23"></span><span class="ff9">–</span> <span class="_ _14"></span><span class="ff9">37 <span class="_ _14"></span>98<span class="_ _4"></span>5. <span class="_ _14"></span>W <span class="_ _14"></span>zwi<span class="_ _4"></span>ązku <span class="_ _14"></span>z<span class="_ _4"></span>e <span class="_ _14"></span>spełni<span class="_ _4"></span>eniem <span class="_ _14"></span>Regul<span class="_ _4"></span>aminu </span></div><div class="t m0 x1 h2 y10d ff9 fs0 fc0 sc0 ls0 ws0">Programu <span class="_ _b"></span>Motywac<span class="_ _4"></span>yjnego <span class="_ _b"></span>w <span class="_ _1"></span>ramach <span class="_ _b"></span>Transzy <span class="_ _1"></span>II <span class="_ _b"></span> <span class="_ _b"></span>w <span class="_ _b"></span>d<span class="_ _4"></span>niu <span class="_ _b"></span>08 <span class="_ _1"></span>kwietnia <span class="_ _b"></span>2024 <span class="_ _b"></span>z<span class="_ _4"></span>ostała <span class="_ _b"></span>podpisana </div><div class="t m0 x1 h2 y10e ff9 fs0 fc0 sc0 ls0 ws0">umowa <span class="_ _f"></span>z <span class="_ _f"></span>Pan<span class="_ _4"></span>em <span class="_ _f"></span>Szymo<span class="_ _4"></span>nem <span class="_ _f"></span>Fieckiem <span class="_ _f"></span>n<span class="_ _4"></span>a <span class="_ _f"></span>nabyci<span class="_ _4"></span>e <span class="_ _4"></span>58<span class="_ _4"></span> <span class="_ _f"></span>815 <span class="_ _f"></span>akcji <span class="_ _27"></span>własnych <span class="_ _f"></span>po <span class="_ _f"></span>cenie <span class="_ _f"></span>0,10<span class="_ _4"></span> <span class="_ _f"></span>zł </div><div class="t m0 x1 h2 y10f ff9 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _b"></span>umow<span class="_ _4"></span>a <span class="_ _1"></span>z <span class="_ _b"></span>Panem <span class="_ _1"></span>Pawłem <span class="_ _b"></span>Sz<span class="_ _4"></span>ukalskim <span class="_ _1"></span>na <span class="_ _b"></span>nab<span class="_ _4"></span>ycie <span class="_ _b"></span>37 <span class="_ _1"></span>985 <span class="_ _b"></span>ak<span class="_ _4"></span>cji <span class="_ _1"></span>po <span class="_ _b"></span>cen<span class="_ _4"></span>ie <span class="_ _b"></span>0,10 <span class="_ _1"></span>zł. <span class="_ _b"></span>Um<span class="_ _4"></span>owy </div><div class="t m0 x1 h2 y110 ff9 fs0 fc0 sc0 ls0 ws0">zostały z<span class="_ _4"></span>realizowan<span class="_ _4"></span>e. D<span class="_ _4"></span>o wy<span class="_ _4"></span>ceny <span class="_ _4"></span>wartości <span class="_ _4"></span>godz<span class="_ _4"></span>iwej <span class="_ _4"></span>praw n<span class="_ _4"></span>abycia <span class="_ _4"></span>akcji<span class="_ _4"></span> p<span class="_ _4"></span>rzez Ucz<span class="_ _4"></span>estników </div><div class="t m0 x1 h2 y111 ff1 fs0 fc0 sc0 ls7 ws0">Pr<span class="ls0">ogramu <span class="_ _1"></span>Motywacyjn<span class="ff9">e<span class="_ _4"></span>go <span class="_ _b"></span>użyto <span class="_ _1"></span>modelu <span class="_ _1"></span>Blacka<span class="_ _4"></span><span class="ff1">-</span>Scholes. <span class="_ _1"></span> <span class="_ _b"></span>Param<span class="_ _4"></span>etry <span class="_ _1"></span>użyte <span class="_ _b"></span>w <span class="_ _1"></span>modelu: <span class="_ _1"></span>cena </span></span></div><div class="t m0 x1 h2 y112 ff1 fs0 fc0 sc0 ls0 ws0">akcji <span class="_ _23"> </span>-<span class="ls8">  </span><span class="ff9">6,60 <span class="_ _13"> </span>zł, <span class="_ _23"> </span>cena <span class="_ _13"> </span>wykonania <span class="_ _13"> </span>–</span> <span class="_ _23"> </span><span class="ff9">0,10 <span class="_ _13"> </span>zł, <span class="_ _23"> </span>stopa <span class="_ _13"> </span>wolna <span class="_ _23"> </span>od <span class="_ _13"> </span>ryzyka <span class="_ _23"> </span>5,54% <span class="_ _23"> </span>(<span class="_ _4"></span>rentowność </span></div><div class="t m0 x1 h2 y113 ff9 fs0 fc0 sc0 ls0 ws0">obligacji skarb<span class="_ _4"></span>owych 10<span class="_ _4"></span>y), zakładana b<span class="_ _4"></span>rak wypł<span class="_ _4"></span>at dywidendy, <span class="_ _4"></span>okres życi<span class="_ _4"></span>a do końca 2025, </div><div class="t m0 x1 h2 y114 ff9 fs0 fc0 sc0 ls0 ws0">oczekiwana zmienn<span class="_ _4"></span>ość<span class="ff1"> <span class="_ _4"></span>na podstawi<span class="_ _4"></span>e danych historyczn<span class="_ _4"></span>ych -<span class="_ _4"></span><span class="ls9">  </span></span>cen zamk<span class="_ _4"></span>nięcia akcji.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y115 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y116 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y117 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi x1 y18 we h21" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">10<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">1.3.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Comperia Ubezpi<span class="_ _4"></span>eczenia sp. z<span class="_ _4"></span> o.o.<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 ya2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y118 w8 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">Siedziba </div></div><div class="c x11 y118 w9 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">02<span class="ls0">-673 Warszawa, K<span class="_ _4"></span>onstruktorska<span class="_ _4"></span> 13<span class="_ _4"></span> </span></div></div><div class="c x1 y119 w8 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x11 y119 w9 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">146713965<span class="ls0"> </span></div></div><div class="c x1 y11a w8 h22"><div class="t m0 x10 h2 y11b ff1 fs0 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x11 y11a w9 h22"><div class="t m0 x10 h2 y11b ff1 fs0 fc0 sc0 ls3 ws0">5213649980<span class="ls0"> </span></div></div><div class="c x1 y11c w8 h23"><div class="t m0 x10 h2 yde ff9 fs0 fc0 sc0 ls0 ws0">Sąd rejestrowy<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x11 y11c w9 h23"><div class="t m0 x10 h2 yde ff1 fs0 fc0 sc0 ls0 ws0">S<span class="ff9">ąd </span>Rejonowy <span class="_ _1"></span>dla <span class="_ _1"></span>m. st. Warszawy <span class="_ _1"></span>w Warszawie, XIII <span class="_ _1"></span><span class="ff9">wydział </span></div><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">gospodarczy Krajoweg<span class="_ _4"></span>o Rejestru S<span class="_ _4"></span><span class="ff9">ądoweg<span class="_ _4"></span>o</span> </div></div><div class="c x1 y11d w8 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">KRS </div></div><div class="c x11 y11d w9 h16"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">0000465027<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y11e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x12 h15 y11f ff3 fs0 fc0 sc0 ls5 ws0">1.3.1.<span class="ff2 ls0"> <span class="ff4">Charakterystyk<span class="_ _4"></span>a działalnośc<span class="_ _4"></span>i<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y120 ff9 fs0 fc0 sc0 ls0 ws0">Podstawową <span class="_ _2f"> </span>działal<span class="_ _4"></span>nością <span class="_ _2f"> </span><span class="ff1">Comperia <span class="_ _2f"> </span>Ubezpi<span class="_ _4"></span>eczenia <span class="_ _20"> </span>sp<span class="_ _4"></span>. <span class="_ _20"> </span>z <span class="_ _2f"> </span>o.o. <span class="_ _2f"> </span>(<span class="_ _4"></span></span>spółka <span class="_ _20"> </span>zal<span class="_ _4"></span>eżna <span class="_ _2f"> </span>od<span class="ff1"> </span></div><div class="t m0 x1 h2 y121 ff1 fs0 fc0 sc0 ls0 ws0">Comperia.pl<span class="lsb">) </span>jest <span class="ff9">poś<span class="_ _4"></span>rednictw<span class="_ _4"></span></span>o ubezpieczeniow<span class="_ _4"></span>e (sprzeda<span class="ff9">ż<span class="_ _4"></span></span> produkt<span class="ff9 lsc">ów</span> <span class="_ _4"></span>ubezpieczeni<span class="_ _4"></span>owych </div><div class="t m0 x1 h2 y122 ff9 fs0 fc0 sc0 ls0 ws0">online, <span class="_ _23"></span>za <span class="_ _23"></span>pośrednictw<span class="_ _4"></span>em <span class="_ _23"></span>call <span class="_ _23"> </span>center, <span class="_ _23"> </span>a <span class="_ _23"></span>także <span class="_ _23"> </span>za <span class="_ _23"> </span>pośredni<span class="_ _4"></span>ctwem <span class="_ _23"></span>sieci <span class="_ _23"> </span>współpr<span class="_ _4"></span>acujących </div><div class="t m0 x1 h2 y123 ff9 fs0 fc0 sc0 ls0 ws0">agentów <span class="_ _31"> </span>ubezpieczen<span class="_ _4"></span>iowych<span class="ff1">) <span class="_ _32"> </span>oraz <span class="_ _31"> </span>prowadzeni<span class="_ _4"></span>e <span class="_ _31"> </span></span>serwisów <span class="_ _31"> </span>comp<span class="_ _4"></span>eriaagent.pl<span class="_ _4"></span><span class="ff1">, </span></div><div class="t m0 x1 h2 y124 ff1 fs0 fc0 sc0 ls0 ws0">comperiaubezpi<span class="_ _4"></span>eczenia.pl<span class="_ _4"></span> oraz compero.pl<span class="_ _4"></span>. </div><div class="t m0 x1 h2 y125 ff1 fs0 fc0 sc0 ls0 ws0">CU <span class="_ _27"></span><span class="ff9">prowadz<span class="_ _4"></span>i <span class="_ _27"></span>dział<span class="_ _4"></span>alność <span class="_ _27"></span>w<span class="_ _4"></span> <span class="_ _27"></span>zak<span class="_ _4"></span>resie <span class="_ _27"></span>sp<span class="_ _4"></span>rzedaży <span class="_ _27"></span>p<span class="_ _4"></span>roduktów <span class="_ _14"></span>ubezpieczen<span class="_ _4"></span>iowych <span class="_ _27"></span>j<span class="_ _4"></span>ako <span class="_ _27"></span>ag<span class="_ _4"></span>ent </span></div><div class="t m0 x1 h2 y126 ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowy  uzyskując  prowizje <span class="_ _19"> </span>ze  spr<span class="_ _1"></span>zedaż<span class="_ _4"></span>y <span class="_ _19"> </span>od  to<span class="_ _1"></span>warzystw  ubezpieczeniowy<span class="_ _4"></span>ch<span class="_ _f"></span><span class="ff1">. </span></div><div class="t m0 x1 h2 y127 ff9 fs0 fc0 sc0 ls0 ws0">Dodatkowo spółka <span class="_ _b"></span>ta generuje <span class="_ _1"></span>również <span class="_ _1"></span>przychody pochodzące <span class="_ _1"></span>z <span class="_ _1"></span>reklamy internetowej <span class="_ _1"></span>i <span class="_ _b"></span>j<span class="_ _4"></span>ak </div><div class="t m0 x1 h2 y128 ff9 fs0 fc0 sc0 ls0 ws0">i sprzedaży leadów d<span class="_ _4"></span>o instytu<span class="_ _4"></span>cji finansowych.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y129 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x26 h2 y12a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x12 h15 y12b ff3 fs0 fc0 sc0 ls5 ws0">1.3.2.<span class="ff2 ls0"> <span class="ff4">Kapitał zakładow<span class="_ _4"></span>y<span class="ff3"> </span></span></span></div></div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">11<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Kapitał <span class="_ _18"> </span>zakładowy <span class="_ _18"> </span><span class="ff1">jedn<span class="_ _4"></span>ostki <span class="_ _18"> </span></span>zal<span class="_ _4"></span>eżnej <span class="_ _18"> </span>wynosi <span class="_ _18"> </span><span class="ff1">1<span class="ls3">97</span> <span class="_ _18"> </span><span class="ls3">500</span> <span class="_ _18"> </span></span><span class="lsd">zł</span><span class="ff1"> <span class="_ _18"> </span></span>i <span class="_ _18"> </span>dzieli <span class="_ _18"> </span>się <span class="_ _18"> </span>na <span class="_ _18"> </span><span class="ff1">395 <span class="_ _18"> </span></span>udział<span class="_ _4"></span>ów<span class="ff1"> </span></div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">o <span class="_ _29"> </span>wartości <span class="_ _29"> </span>nominal<span class="_ _4"></span>nej <span class="_ _16"> </span><span class="ff1 ls3">500<span class="ls0"> <span class="_ _26"> </span></span></span>zł<span class="_ _4"></span> <span class="_ _29"> </span>każdy. <span class="_ _16"> </span>Wszystkie <span class="_ _29"> </span>udziały<span class="_ _4"></span> <span class="_ _29"> </span>są <span class="_ _29"> </span>w <span class="_ _29"> </span>pos<span class="_ _4"></span>iadaniu<span class="_ _4"></span> <span class="_ _16"> </span><span class="ff1">jednostki </span></div><div class="t m0 x1 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">d<span class="ff9">ominującej.<span class="_ _4"></span></span> </div><div class="t m0 x12 h15 y12c ff3 fs0 fc0 sc0 ls5 ws0">1.3.3.<span class="ff2 ls0"> <span class="ff4">Udziały własne<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y12d ff1 fs0 fc0 sc0 ls0 ws0">W roku 2024 j<span class="ff9">edn<span class="_ _4"></span>ostka zal<span class="_ _4"></span>eżna</span> <span class="ff9">nie posiad<span class="_ _4"></span>ała udział<span class="_ _4"></span>ów własnych.<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 ya5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y12e ff3 fs0 fc0 sc0 ls5 ws0">1.4.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3"> ComperiaPay sp. z <span class="_ _4"></span>o.o.<span class="_ _4"></span> </span></span></div></div><div class="c x1 y12f w8 h24"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">Siedziba </div></div><div class="c x11 y12f w9 h24"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">02<span class="ls0">-673 Warszawa, K<span class="_ _4"></span>onstruktorska<span class="_ _4"></span> 13<span class="_ _4"></span> </span></div></div><div class="c x1 y130 w8 h25"><div class="t m0 x10 h2 y131 ff1 fs0 fc0 sc0 ls0 ws0">REGON </div></div><div class="c x11 y130 w9 h25"><div class="t m0 x10 h2 y131 ff1 fs0 fc0 sc0 ls3 ws0">528469633<span class="ls0"> </span></div></div><div class="c x1 y132 w8 h24"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">NIP </div></div><div class="c x11 y132 w9 h24"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">5214067470<span class="ls0"> </span></div></div><div class="c x1 y133 w8 h26"><div class="t m0 x10 h2 yb1 ff9 fs0 fc0 sc0 ls0 ws0">Sąd <span class="ff1">rejestrowy<span class="_ _4"></span> </span></div></div><div class="c x11 y133 w9 h26"><div class="t m0 x10 h2 yb1 ff9 fs0 fc0 sc0 ls0 ws0">Sąd Rejonowy <span class="_ _1"></span>dla <span class="_ _1"></span>m. st. <span class="_ _1"></span>Warszawy w <span class="_ _1"></span>Warszawie, XIII <span class="_ _1"></span>wydział<span class="_ _4"></span> </div><div class="t m0 x10 h2 y11b ff9 fs0 fc0 sc0 ls0 ws0">gospodarczy Krajoweg<span class="_ _4"></span>o Rejestru Sąd<span class="_ _4"></span>owego<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x1 y134 w8 h24"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">KRS </div></div><div class="c x11 y134 w9 h24"><div class="t m0 x10 h2 yad ff1 fs0 fc0 sc0 ls3 ws0">0001102506<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y135 ff1 fs0 fc0 sc0 ls0 ws0">ComperiaPay<span class="ff9">sp. z<span class="_ _4"></span> o.o. (dal<span class="_ _4"></span>ej „Jednostka zal<span class="_ _4"></span>eżna”) nie posiada <span class="_ _4"></span>oddziałó<span class="_ _4"></span>w.<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y136 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y137 ff3 fs0 fc0 sc0 ls5 ws0">1.4.1.<span class="ff2 ls0"> <span class="_ _f"></span><span class="ff4">Charaktery<span class="_ _4"></span>styka dział<span class="_ _4"></span>alności Comp<span class="_ _4"></span>eriaPay sp. z<span class="_ _4"></span> o.o.<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y138 ff9 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _14"></span>uzyskała <span class="_ _14"></span>wpis <span class="_ _14"></span>d<span class="_ _4"></span>o <span class="_ _14"></span>rejestru <span class="_ _14"></span>Małej <span class="_ _14"></span>In<span class="_ _4"></span>stytucji<span class="_ _4"></span> <span class="_ _14"></span>płatniczej <span class="_ _14"></span>(<span class="_ _4"></span>MIP <span class="_ _14"></span>242/2024) <span class="_ _14"></span> <span class="_ _14"></span>w <span class="_ _14"></span>d<span class="_ _4"></span>niu <span class="_ _14"></span>21 </div><div class="t m0 x1 h2 y139 ff1 fs0 fc0 sc0 ls0 ws0">sierpnia <span class="_ _14"></span>2024 <span class="_ _14"></span><span class="ff9">oraz <span class="_ _27"></span>wp<span class="_ _4"></span>is <span class="_ _14"></span>do <span class="_ _27"></span>r<span class="_ _4"></span>ejestru <span class="_ _27"></span>p<span class="_ _4"></span>ośredników <span class="_ _14"></span>kredytowych <span class="_ _14"></span>( <span class="_ _14"></span>RPK046<span class="_ _4"></span>211) <span class="_ _14"></span>listopadzie </span></div><div class="t m0 x1 h2 y13a ff1 fs0 fc0 sc0 ls0 ws0">2024 <span class="_ _29"> </span>r. <span class="_ _29"> </span><span class="ff9">i <span class="_ _29"> </span>docelow<span class="_ _4"></span>o <span class="_ _26"> </span>p<span class="_ _4"></span>rowadzić <span class="_ _29"> </span>będzi<span class="_ _4"></span>e <span class="_ _29"> </span>działaln<span class="_ _4"></span>ość <span class="_ _29"> </span>w <span class="_ _26"> </span>s<span class="_ _4"></span>egmencie <span class="_ _29"> </span>e<span class="_ _f"></span>–</span>commerce<span class="_ _4"></span> <span class="_ _29"> </span>Grupy </div><div class="t m0 x1 h2 y13b ff9 fs0 fc0 sc0 ls0 ws0">Kapitałowej.<span class="ff1"> </span>Spółka<span class="_ _4"></span> na dzi<span class="_ _4"></span>eń bilansowy ni<span class="_ _4"></span>e rozpoczęła działal<span class="_ _4"></span>ności.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x27 h15 y13c ff3 fs0 fc0 sc0 ls5 ws0">1.4.2.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff3"> <span class="ff4">Kapitał zakłado<span class="_ _4"></span>wy</span> </span></span></div><div class="t m0 x1 h2 y13d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y13e ff9 fs0 fc0 sc0 ls0 ws0">Kapitał <span class="_ _4"></span>zakładowy jednostki <span class="_ _4"></span>zależnej wyn<span class="_ _4"></span>osi <span class="_ _4"></span><span class="ff1">55<span class="_ _4"></span> </span>000 z<span class="_ _4"></span>ł. Wszystkie udz<span class="_ _4"></span>iały są w <span class="_ _4"></span>posiadaniu<span class="_ _4"></span> </div><div class="t m0 x1 h2 y13f ff9 fs0 fc0 sc0 ls0 ws0">Jednostki Dominuj<span class="_ _4"></span>ącej.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x27 h15 y140 ff3 fs0 fc0 sc0 ls5 ws0">1.4.3.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff3"> <span class="ff4">Udziały własne<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h2 y141 ff1 fs0 fc0 sc0 lse ws0">W <span class="ls0">roku <span class="ls3">202</span>4 <span class="ff9">Jednostka <span class="_ _4"></span>Zależna nie p<span class="_ _4"></span>osiadała ud<span class="_ _4"></span>ziałów własnych.<span class="_ _f"></span></span> </span></div><div class="t m0 x1 h13 y142 ff6 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ff1"> </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 x28 y18 wf h27" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA54AAAUSCAIAAADuT7kpAAAACXBIWXMAABYlAAAWJQFJUiTwAAAa/ElEQVR42u3dX2ydZR3A8eeUd6xnXbutrDuUMk9mo5HRhegMfxYh2ERhSyaLLtkl6gW4EAMXBi8MuyjxgsUYiDETbtTEG5KagCYbxKQgM+NPmGahMr3oloqldB1lO+OsB3bo44VEAVeko93O+7yfz9UulvZ9f79k+ebZe95TijHuGBoJAADzeGLPoCGQC21GAABAGkoxRlMAACABTm0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaGgEAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAA5FkWQtgxNGIQAMB8ntgzaAjkglNbAAASUYoxjk3WDAIAmE9/b5chkAtObQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAAC0rlKM0RQAAEiAU1sAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAArSsLIYxN1gwCAJhPf2+XIZALTm0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAAtK5SjNEUAABIgFNbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAAK0rCyGMTdYMAgCYT39vlyGQC05tAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AALSuUozRFAAASIBTWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLZGAACAtAUAAGkLAADSFgAAzisLIYxN1gwCAJhPf2+XIZALTm0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaGgEAANIWAACkLQAASFsAADivUozRFAAASIBTWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEA4AJkubviG77zM2tbIi/+8vuGAADkVynGaAoAACTAAwkAAEhbAACQtgAAIG0BAEDaAgCQtCyEMDZZMwgAYD79vV2GQC44tQUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGlrBAAASFsAAJC2AAAgbQEA4LxKMUZTAAAgAU5tAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2hoBAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQCgBWQhhLHJmkEAAPPp7+0yBHLBqS0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbIwAAQNoCAIC0BQAAaQsAANIWAICUZTuGRkwBAJjPE3sGDYG8cGoLAEAiSjFGUwAAIAFObQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoaAQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2RgAAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAMipLISwY2jEIAAAyDuntgAAJKIUYzQFAAAS4NQWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkrREAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAAALl4UQdgyNGAQAAHnn1BYAgESUYoxjkzWDAAAg75zaAgAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtDUCAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBg4UoxRlMAACABTm0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaGgEAANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAALBwWQhhbLJmEAAA5J1TWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLZGAACAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAALFwpxmgKAAAkwKktAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWyMAAEDaAgCAtAUAAGkLAADSFgAAaQsAANIWAACkLQAASFsAAKQtAABIWwAAkLYAACBtAQBA2gIAIG0BAEDaAgCAtAUAAGkLAIC0BQAAaQsAANIWAACkLQAA0hYAAKQtAABIWwAAkLYAACBtAQCQtgAAIG0BAEDaAgCAtAUAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAAkLYAAEhbAACQtgAAIG0BAEDaAgAgbQEAQNoCAIC0BQAAaQsAANIWAABpCwAA0hYAAKQtAABIWwAApC0AAEhbAACQtgAAIG0BAJC2AAAgbQEAQNoCAIC0BQAAaQsAgLQFAABpCwAA0hYAAKQtAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCAIC0BQBA2gIAgLQFAABpCwAA0hYAAGkLAADSFgAApC0AAEhbAACQtgAASFsAAJC2AAAgbQEAQNoCACBtAQBA2gIAgLQFAABpCwCAtAUAAGkLAADSFgAApC0AAEhbAACkLQAASFsAAJC2AAAgbQEAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAAGkLAADSFgAApC0AANIWAACkLQAASFsAAJC2AABIWwAAkLYAACBtAQBA2gIAgLQFAEDaAgCAtAUAgKWQGQHA/zV+5tx//ry2fFlH5lwAQNoCtLzpRvPwdOP4mXefnzr77Ov1qdnmfH9zsK/jmtXt168rD6xZ/oXVy7O2kukBXFqlGKMpAByaOjt8rDZ87PTHtOzHG+zruPPza7ZXO53pAkhbgEtgutF87Ohbj746c8FFe97GfeBL667vKTvHBZC2ABfD+JlzD7w89fjY6SX6+ZVytvfGK3du6BK4ANIWYKnUm3O7D76+dFH7kcB97Ja+29evNHYAaQuwmJpzcfh47c5n/nmRf+9gX8cvvtJX7VxmBQDSFmARTDeaW/ePvzLTuFQX8PCW3t0buy0CQNoCfCpPvfb2HU+PX/LLGOzrGP7aZ7xCAUDaAlygH/9leujwiRa5mEo5O/yt/p52rxUHkLYAC9Gci9/948TF+cTYgup2/9bqQHe7BQFIW4BP2rXbnx4fmai35uU9s33DlsoKawKQtgD57tp/O/zNfme3AIvIRxmAND105GSLd20IYduB8elG07IAFotTWyBB+16due/QZC4utVLOju76nHcmACwK/5gCqRmdaeSla0MIU7PNnX/4h60BSFuAj6o357YdGM/XNY9M1Pe9OmN3ANIW4EN2H3x9ajZ/T6/ed2hy/Mw56wOQtgDvG51ptNorbD+57/1pwgYBpC1ACCE05+K3n81xHY5M1J967W17BJC2AGH4eO2VmUaub+Gu5yaac95aAyBtgWJrzsX7X3gj73cxNdscPl6zTQBpCxTa8PFaHj899r/uf+ENB7cA0hYotJ8cOZnGjUzNNl+anrVQAGkLFNToTCPvT9l+0IN/PmGnANIWKKgnx8+kdDsjE/V6c85aAaQtUESPJvdVXgcnz1orgLQFCmd0ppHGB8g+6JHRkzYLIG2Bwjn4RoIHnCMTde9JAJC2QOH8bjzNF8H+7dQ7lgsgbYFiGZmoJ3lfo29JWwBpCxTJdKOZ6q29dMLbbQGkLVAkU2eTTdujpxr2CyBtgQJJ+H/tU33QAkDaAgCAtAWS9tY77yV8d97/BSBtgQJ5firlb+2aqDetGEDaAgAgbQEAQNoCXHxr27OE727FspIVA0hboCiuX1dO+O56kg53AGkLAADSFkjR6ssvS/XWKmVHtgDSFiiSa1YvT/XWbr2qw34BpC1QIH0dyR5t3lRZYb8A0hYokKytlOp/3G/ovNx+AaQtUCw7P7sqyfva3NNuuQDSFiiWr1+9Mr2bqpQzb/4CkLZA4dzcm+AzqXdv7LZZAGkLFE5H1jbYl9rLBO6odtosgLQFiujegbUp3U6lnA10e9AWQNoChZTYMwmeRgCQtkBxdWRt91x7RTK3c9c1a+wUQNoCxXXvQCJpu6t/lXcjAEhboNCqnct29afwgtsHv1yxTQBpCxRdAlG4q39VtXOZVQJIW6Doqp3L9mxel+tb2HfzVfYIIG0BQgjhh9etrZTz+qDqr796dUfm32QAaQsQQgghays9dktfHq98U3f7zg1dNgggbQH+6/b1K/P4IrAD26pZW8n6AKQtwIfsvaGyKVff5vXkbVUv/AKQtgDnkbWVDmyr5uWh2z2b192+fqWtASyKUozRFID0TDeaV//m7y1+kfdce8VPb7rSsgAWi1NbIE097dkz2ze08hUO9nXsvcEXNABIW4BPYEtlRcvW7WBfx+9v89ExgEXmgQQgcdON5ubfjk3NNlvnkvZsXvejL/ZYDYC0BbiQut26f/yVmUYrXMzDW3p3b+y2FABpC3CBmnPx/henfv7XNy/hNVTK2f6t1YFcvZgMQNoCtKinXnv7rucmLsnDCbv6V+27+SpfpQsgbQEWTXMuPnTk5NDhExftN27qbv/VrX0OawGkLcCSGD9z7oGXpx4fO72kv6VSzvbeeOXODV3ehAAgbQGWPHAfGX1zKR7A3dTd/oPr1opaAGkLcFHVm3MHJ88+MnpyZKL+KX9UpZzdvbH7jmqnxw8ApC3AJW7cI282ho/Vho+dXtBHzQb7Or5R7dq2vrPaucwYAaQtQGtpzsWJevPoqXdOvfteCOGlE7MnG+/H7k2VFWuWXxZCGFizvLIi62nPjAugRfwLB9JZ7vc86/0AAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">12<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">2.<span class="ff2 ls0"> <span class="_ _16"> </span><span class="ff4">PODSTAWOWE <span class="_ _b"></span>D<span class="_ _4"></span>ANE <span class="_ _b"></span>I <span class="_ _b"></span>WSK<span class="_ _4"></span>AŹNIKI <span class="_ _1"></span>FINANSOWE <span class="_ _b"></span>ORAZ<span class="_ _4"></span> <span class="_ _b"></span>OMÓWIEN<span class="_ _4"></span>IE <span class="_ _b"></span>SYTUACJI<span class="_ _4"></span> </span></span></div><div class="t m0 x8 h2 y40 ff4 fs0 fc0 sc0 ls0 ws0">FINANSOWEJ GR<span class="_ _4"></span>UPY KAP<span class="_ _4"></span>ITAŁOWEJ<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h15 y143 ff3 fs0 fc0 sc0 ls5 ws0">2.1.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Wybrane dane f<span class="_ _4"></span>inansowe<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 ya3 ff3 fs0 fc0 sc0 ls0 ws0">Wybrane dan<span class="_ _4"></span>e skonsolidowan<span class="_ _4"></span>e ze spr<span class="_ _4"></span>awozdania z sytu<span class="_ _4"></span>acji finansowe<span class="_ _4"></span>j<span class="_ _4"></span> </div></div><div class="c x27 y144 w10 h28"><div class="t m0 x29 h1b y145 ff4 fs9 fc5 sc0 ls0 ws0">(tys. zł)<span class="ff3"> </span></div></div><div class="c x2a y144 w11 h28"><div class="t m0 x2b h1b y145 ff3 fs9 fc5 sc0 ls0 ws0">31.12.2024<span class="_ _1"></span> </div></div><div class="c x2c y144 w11 h28"><div class="t m0 x2b h1b y145 ff3 fs9 fc5 sc0 ls0 ws0">31.12.2023<span class="_ _1"></span> </div></div><div class="c x27 y11f w10 h1a"><div class="t m0 x10 h1b yf1 ff3 fs9 fc5 sc0 ls0 ws0">Aktywa/Pas<span class="_ _1"></span>ywa razem<span class="_ _1"></span> </div></div><div class="c x2a y11f w11 h1a"><div class="t m0 x2d h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">23<span class="ls0"> <span class="ls10">765</span> </span></div></div><div class="c x2c y11f w11 h1a"><div class="t m0 x22 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">24 465 </div></div><div class="c x27 y146 w10 h1a"><div class="t m0 x2e h1b yf1 ff4 fs9 fc5 sc0 ls0 ws0">Aktywa trwał<span class="_ _1"></span>e<span class="ff3"> </span></div></div><div class="c x2a y146 w11 h1a"><div class="t m0 x2d h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">13<span class="ls0"> <span class="ls10">668</span> </span></div></div><div class="c x2c y146 w11 h1a"><div class="t m0 x22 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">15 552 </div></div><div class="c x27 y147 w10 h29"><div class="t m0 x2f h1b yf1 ff3 fs9 fc5 sc0 ls0 ws0">Aktywa obrot<span class="_ _1"></span>owe </div></div><div class="c x2a y147 w11 h29"><div class="t m0 x2d h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">10<span class="ls0"> <span class="ls10">097</span> </span></div></div><div class="c x2c y147 w11 h29"><div class="t m0 x30 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">8 913 </div></div><div class="c x27 y148 w10 h2a"><div class="t m0 x2e h1b yf1 ff4 fs9 fc5 sc0 ls0 ws0">Kapitał wła<span class="_ _1"></span>sny<span class="ff3"> </span></div></div><div class="c x2a y148 w11 h2a"><div class="t m0 x2d h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">16<span class="ls0"> <span class="ls10">319</span> </span></div></div><div class="c x2c y148 w11 h2a"><div class="t m0 x22 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">17 262 </div></div><div class="c x27 y149 w10 h1a"><div class="t m0 x18 h1b yf1 ff4 fs9 fc5 sc0 ls0 ws0">Zobowiązani<span class="_ _1"></span>a razem<span class="ff3"> </span></div></div><div class="c x2a y149 w11 h1a"><div class="t m0 x30 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">7 446 </div></div><div class="c x2c y149 w11 h1a"><div class="t m0 x30 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">7 204 </div></div><div class="c x27 y14a w10 h2b"><div class="t m0 x31 h1b y14b ff4 fs9 fc5 sc0 ls0 ws0">Zobowiązani<span class="_ _1"></span>a </div><div class="t m0 x32 h1b yad ff4 fs9 fc5 sc0 ls0 ws0">długoterminow<span class="_ _1"></span>e<span class="ff3"> </span></div></div><div class="c x2a y14a w11 h2b"><div class="t m0 x33 h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">981 </div></div><div class="c x2c y14a w11 h2b"><div class="t m0 x30 h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">1 039 </div></div><div class="c x27 y14d w10 h2c"><div class="t m0 x31 h1b y14e ff4 fs9 fc5 sc0 ls0 ws0">Zobowiązani<span class="_ _1"></span>a </div><div class="t m0 x34 h1b y14f ff4 fs9 fc5 sc0 ls0 ws0">krótkotermino<span class="_ _1"></span>we<span class="ff3"> </span></div></div><div class="c x2a y14d w11 h2c"><div class="t m0 x30 h1b y150 ff1 fs9 fc5 sc0 ls0 ws0">6 465 </div></div><div class="c x2c y14d w11 h2c"><div class="t m0 x30 h1b y150 ff1 fs9 fc5 sc0 ls0 ws0">6 165 </div></div><div class="c x27 y151 w10 h1a"><div class="t m0 x35 h1b yf1 ff3 fs9 fc5 sc0 ls0 ws0">Liczba akcji*<span class="_ _1"></span><span class="fsa"> </span></div></div><div class="c x2a y151 w11 h1a"><div class="t m0 x36 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">3 539 547 </div></div><div class="c x2c y151 w11 h1a"><div class="t m0 x36 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">3 539 547 </div></div><div class="c x27 y152 w10 h2b"><div class="t m0 x37 h1b y14e ff4 fs9 fc5 sc0 ls0 ws0">Zysk (strata)<span class="_ _1"></span> na jedną </div><div class="t m0 x38 h1b y14f ff4 fs9 fc5 sc0 ls0 ws0">akcję zwykłą<span class="_ _1"></span> (w zł )<span class="ff3"> </span></div></div><div class="c x2a y152 w11 h2b"><div class="t m0 x39 h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">-0,21 </div></div><div class="c x2c y152 w11 h2b"><div class="t m0 x39 h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">-0,18 </div></div><div class="c x27 y153 w10 h2d"><div class="t m0 x3a h1b y154 ff3 fs9 fc5 sc0 ls0 ws0">Rozwodnion<span class="_ _1"></span>y zysk </div><div class="t m0 x3b h1b y155 ff4 fs9 fc5 sc0 ls0 ws0">(strata) na je<span class="_ _1"></span>dną akcję </div><div class="t m0 x3c h1b y11b ff4 fs9 fc5 sc0 ls0 ws0">zwykłą (w zł)<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x2a y153 w11 h2d"><div class="t m0 x39 h1b y155 ff1 fs9 fc5 sc0 ls0 ws0">-0,21 </div></div><div class="c x2c y153 w11 h2d"><div class="t m0 x39 h1b y155 ff1 fs9 fc5 sc0 ls0 ws0">-0,18 </div></div><div class="c x27 y156 w10 h2e"><div class="t m0 x5 h1b y157 ff4 fs9 fc5 sc0 ls0 ws0">Wartość ksi<span class="_ _1"></span>ęgowa na </div><div class="t m0 x3d h1b y158 ff4 fs9 fc5 sc0 ls0 ws0">jedną akcję (w<span class="_ _1"></span> zł)<span class="ff3"> </span></div></div><div class="c x2a y156 w11 h2e"><div class="t m0 x3e h1b y159 ff1 fs9 fc5 sc0 ls0 ws0">4,61 </div></div><div class="c x2c y156 w11 h2e"><div class="t m0 x3e h1b y159 ff1 fs9 fc5 sc0 ls0 ws0">4,88 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y15a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1b y15b ff9 fs9 fc0 sc0 ls0 ws0">*Zastosowano średnią <span class="_ _4"></span>ważoną liczbę <span class="_ _f"></span>akcji <span class="_ _4"></span>zwykłych<span class="_ _1"></span> <span class="_ _4"></span>występujących w <span class="_ _4"></span>ciągu <span class="_ _4"></span>okresu <span class="_ _f"></span>(MSR 33 </div><div class="t m0 x1 h1b y15c ff9 fs9 fc0 sc0 ls0 ws0">Zysk przypa<span class="_ _1"></span>dający na jedn<span class="_ _1"></span>ą akcję, pkt<span class="_ _1"></span> 20)<span class="ff1"> </span></div><div class="t m0 x1 h2 y15d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y15e ff1 fs0 fc0 sc0 ls0 ws0">Wybrane dane skons<span class="_ _4"></span>olidowane z <span class="_ _4"></span><span class="ff9">ze sprawozdan<span class="_ _4"></span>ia z wyniku <span class="_ _4"></span>oraz pozostałych całk<span class="_ _4"></span>owitych </span></div><div class="t m0 x1 h2 y15f ff9 fs0 fc0 sc0 ls0 ws0">dochodów<span class="ff1">  </span></div><div class="t m0 x1 h2 y160 ff1 fs0 fc0 sc0 ls0 ws0">Wybrane dane fin<span class="_ _4"></span>ansowe <span class="ff9">dot<span class="_ _4"></span>yczą działal<span class="_ _4"></span>ności kontyn<span class="_ _4"></span>uowanej.<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y161 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y162 w12 h2f"><div class="t m0 x3f h1b y163 ff4 fs9 fc5 sc0 ls0 ws0">(tys. zł)<span class="ff3"> </span></div></div><div class="c x40 y162 w13 h2f"><div class="t m0 x22 h1b y163 ff3 fs9 fc5 sc0 ls0 ws0">2024 </div></div><div class="c x41 y162 w14 h2f"><div class="t m0 x22 h1b y163 ff3 fs9 fc5 sc0 ls0 ws0">2023 </div></div><div class="c x42 y162 w15 h2f"><div class="t m0 x22 h1b y163 ff4 fs9 fc5 sc0 ls0 ws0">Δ r/r<span class="ff3"> </span></div></div><div class="c x27 y164 w12 h2f"><div class="t m0 x43 h1b y163 ff4 fs9 fc5 sc0 ls0 ws0">Przychody ze<span class="_ _1"></span> sprzedaży<span class="ff3"> </span></div></div><div class="c x40 y164 w13 h2f"><div class="t m0 x29 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">49 665 </div></div><div class="c x41 y164 w14 h2f"><div class="t m0 x29 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">41 852 </div></div><div class="c x42 y164 w15 h2f"><div class="t m0 x44 h1b y163 ff1 fs9 fc5 sc0 lsf ws0">19<span class="ls0">% </span></div></div><div class="c x27 y165 w12 h30"><div class="t m0 x5 h1b y166 ff4 fs9 fc5 sc0 ls0 ws0">Zysk/Strata <span class="_ _1"></span>na sprzedaż<span class="_ _1"></span>y<span class="ff3"> </span></div></div><div class="c x40 y165 w13 h30"><div class="t m0 x45 h1b y166 ff1 fs9 fc5 sc0 ls0 ws0">-5 774 </div></div><div class="c x41 y165 w14 h30"><div class="t m0 x45 h1b y166 ff1 fs9 fc5 sc0 ls0 ws0">-1 984 </div></div><div class="c x42 y165 w15 h30"><div class="t m0 x45 h1b y166 ff1 fs9 fc5 sc0 ls0 ws0">-391% </div></div><div class="c x27 y167 w12 h2f"><div class="t m0 x10 h1b y168 ff4 fs9 fc5 sc0 ls0 ws0">Zysk/Strata <span class="_ _1"></span>na działaln<span class="_ _1"></span>ości </div><div class="t m0 x45 h1b y169 ff3 fs9 fc5 sc0 ls0 ws0">operacyjnej<span class="_ _1"></span> </div></div><div class="c x40 y167 w13 h2f"><div class="t m0 x44 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">-217 </div></div><div class="c x41 y167 w14 h2f"><div class="t m0 x45 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">-2 141 </div></div><div class="c x42 y167 w15 h2f"><div class="t m0 x44 h1b y163 ff1 fs9 fc5 sc0 lsf ws0">90<span class="ls0">% </span></div></div><div class="c x27 y16a w12 h31"><div class="t m0 x10 h1b y168 ff4 fs9 fc5 sc0 ls0 ws0">Zysk/Strata <span class="_ _1"></span>na działaln<span class="_ _1"></span>ości </div><div class="t m0 x36 h1b y169 ff3 fs9 fc5 sc0 ls0 ws0">gospodarczej<span class="_ _1"></span> </div></div><div class="c x40 y16a w13 h31"><div class="t m0 x44 h1b y16b ff1 fs9 fc5 sc0 ls0 ws0">-314 </div></div><div class="c x41 y16a w14 h31"><div class="t m0 x45 h1b y16b ff1 fs9 fc5 sc0 ls0 ws0">-2 284 </div></div><div class="c x42 y16a w15 h31"><div class="t m0 x44 h1b y16b ff1 fs9 fc5 sc0 lsf ws0">86<span class="ls0">% </span></div></div><a class="l" href="file:///C:/Users/msierpinski/AppData/Local/Microsoft/Windows/Temporary%20Internet%20Files/Content.MSO/DD03C389.xlsx%23Arkusz1!F48"><span class="d m1" style="border-style:none;position:absolute;left:200.760000px;bottom:988.000000px;width:62.540000px;height:9.730000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pfd" class="pf w0 h0" ><div class="pc pcd w0 h0"><img class="bi x46 y18 w16 h32" alt="" 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DQAkhdgJqt365XnD14VK2Exx9ct2b0ibygAkhdghpWmy/tvj5x8NDGHawgzwZWtUUesDlADkLwAMXPtxbuBm8Nzssmhv73+1PqlXikMIHkBZl1punz0/vjhe6P/7Yqd+fSZjQV/7gJIXoD/6vnbz4fujpx/OjmrVwkzwdCaxTvb6pzMACB5AeYsfE88nJiNDb6d+fS+riaxCyB5ASrCVGn61sv3Jx6OXx+e+sePCjPBrhX5HVHONgYAyQtQoe17f6J44dmbC88m/+oRt95CdntU19eai3IptxFA8gLEQ2m6PDxVevz64+tPXxKJxJ3RD+PFbxG8NqxtWLggkUh0NCwMa4PmdOB2AVSUr0f7WbA/7xoeAAAAAElFTkSuQmCC"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">13<span class="ls0"> </span></div></div><div class="c x27 y16c w12 h33"><div class="t m0 x47 h1b y16d ff3 fs9 fc5 sc0 ls0 ws0">Amortyzacja<span class="_ _1"></span> </div></div><div class="c x40 y16c w13 h33"><div class="t m0 x22 h1b y16d ff1 fs9 fc5 sc0 ls0 ws0">3 339 </div></div><div class="c x41 y16c w14 h33"><div class="t m0 x22 h1b y16d ff1 fs9 fc5 sc0 ls0 ws0">2 190 </div></div><div class="c x42 y16c w15 h33"><div class="t m0 x44 h1b y16d ff1 fs9 fc5 sc0 lsf ws0">52<span class="ls0">% </span></div></div><div class="c x27 y16e w12 h31"><div class="t m0 x33 h1b y163 ff3 fs9 fc5 sc0 ls0 ws0">EBITDA </div></div><div class="c x40 y16e w13 h31"><div class="t m0 x22 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">3 122 </div></div><div class="c x41 y16e w14 h31"><div class="t m0 x3e h1b y163 ff1 fs9 fc5 sc0 lsf ws0">49<span class="ls0"> </span></div></div><div class="c x42 y16e w15 h31"><div class="t m0 x1c h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">6 271% </div></div><div class="c x27 y16f w12 h2f"><div class="t m0 x21 h1b y170 ff3 fs9 fc5 sc0 ls0 ws0">Zysk/Strata pr<span class="_ _1"></span>zed </div><div class="t m0 x35 h1b y171 ff3 fs9 fc5 sc0 ls0 ws0">opodatkowan<span class="_ _1"></span>iem </div></div><div class="c x40 y16f w13 h2f"><div class="t m0 x44 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">-314 </div></div><div class="c x41 y16f w14 h2f"><div class="t m0 x45 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">-2 284 </div></div><div class="c x42 y16f w15 h2f"><div class="t m0 x44 h1b y163 ff1 fs9 fc5 sc0 lsf ws0">86%<span class="ls0"> </span></div></div><div class="c x27 y172 w12 h31"><div class="t m0 x48 h1b y168 ff3 fs9 fc5 sc0 ls0 ws0">Zysk/Strata <span class="_ _1"></span>netto <span class="ls11">z </span></div><div class="t m0 x25 h1b y169 ff4 fs9 fc5 sc0 ls0 ws0">działalności ko<span class="_ _1"></span>ntynuow<span class="_ _1"></span>anej<span class="ff3">  </span></div></div><div class="c x40 y172 w13 h31"><div class="t m0 x44 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">-593 </div></div><div class="c x41 y172 w14 h31"><div class="t m0 x45 h1b y163 ff1 fs9 fc5 sc0 ls0 ws0">-1 937 </div></div><div class="c x42 y172 w15 h31"><div class="t m0 x44 h1b y163 ff1 fs9 fc5 sc0 lsf ws0">69%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y173 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y174 ff3 fs0 fc0 sc0 ls5 ws0">2.2.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Analiza wyników<span class="_ _4"></span> finansowych<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x12 h15 y175 ff3 fs0 fc0 sc0 ls5 ws0">2.2.1.<span class="ff2 ls0"> <span class="ff3">Przychody ze <span class="_ _4"></span><span class="ff4">sprzedaż<span class="_ _4"></span>y</span> </span></span></div><div class="t m0 x1 h2 y176 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y177 w17 h34"><div class="t m0 x3f h1b y178 ff3 fs9 fc5 sc0 ls0 ws0">Segment </div></div><div class="c x49 y177 w18 h34"><div class="t m0 x3a h1b y178 ff3 fs9 fc5 sc0 ls0 ws0">2024 </div></div><div class="c x4a y177 w18 h34"><div class="t m0 x43 h1b y178 ff4 fs9 fc5 sc0 ls0 ws0">Udział<span class="ff3"> </span></div></div><div class="c x4b y177 w19 h34"><div class="t m0 x3a h1b y178 ff3 fs9 fc5 sc0 ls0 ws0">2023 </div></div><div class="c x4c y177 w18 h34"><div class="t m0 x43 h1b y178 ff4 fs9 fc5 sc0 ls0 ws0">Udział<span class="ff3"> </span></div></div><div class="c x4d y177 w1a h34"><div class="t m0 x3a h1b y178 ff4 fs9 fc5 sc0 ls0 ws0">Δ r/r<span class="ff3"> </span></div></div><div class="c x27 y179 w17 h1a"><div class="t m0 x1d h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">Produkty k<span class="_ _1"></span>redytowe </div></div><div class="c x49 y179 w18 h1a"><div class="t m0 x43 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">10 424 </div></div><div class="c x4a y179 w18 h1a"><div class="t m0 x2f h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">21<span class="ls0">% </span></div></div><div class="c x4b y179 w19 h1a"><div class="t m0 x43 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">10 593 </div></div><div class="c x4c y179 w18 h1a"><div class="t m0 x2f h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">25<span class="ls0">% </span></div></div><div class="c x4d y179 w1a h1a"><div class="t m0 x34 hd yf1 ff1 fs9 fc5 sc0 ls0 ws0">-2%<span class="ff7 fs6 fc0"> </span></div></div><div class="c x27 y17a w17 h1d"><div class="t m0 x4e h1b ye2 ff1 fs9 fc5 sc0 ls0 ws0">Produkty loka<span class="_ _1"></span>cyjno - </div><div class="t m0 x4f h1b yd9 ff9 fs9 fc5 sc0 ls0 ws0">oszczędnościow<span class="_ _1"></span>e<span class="ff1"> </span></div></div><div class="c x49 y17a w18 h1d"><div class="t m0 x43 h1b ye5 ff1 fs9 fc5 sc0 lsf ws0">20<span class="ls0"> <span class="ls10">194</span> </span></div></div><div class="c x4a y17a w18 h1d"><div class="t m0 x2f h1b ye5 ff1 fs9 fc5 sc0 lsf ws0">41<span class="ls0">% </span></div></div><div class="c x4b y17a w19 h1d"><div class="t m0 x43 h1b ye5 ff1 fs9 fc5 sc0 lsf ws0">16<span class="ls0"> <span class="ls10">664</span> </span></div></div><div class="c x4c y17a w18 h1d"><div class="t m0 x2f h1b ye5 ff1 fs9 fc5 sc0 lsf ws0">40<span class="ls0">% </span></div></div><div class="c x4d y17a w1a h1d"><div class="t m0 x2f h1b ye5 ff1 fs9 fc5 sc0 lsf ws0">21%<span class="ls0"> </span></div></div><div class="c x27 y17b w17 h29"><div class="t m0 x38 h1b yf1 ff9 fs9 fc5 sc0 ls0 ws0">Działalność ubezpie<span class="_ _1"></span>czeniowa<span class="ff1"> </span></div></div><div class="c x49 y17b w18 h29"><div class="t m0 x43 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">14 464 </div></div><div class="c x4a y17b w18 h29"><div class="t m0 x2f h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">29<span class="ls0">% </span></div></div><div class="c x4b y17b w19 h29"><div class="t m0 x43 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">13 604 </div></div><div class="c x4c y17b w18 h29"><div class="t m0 x2f h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">33<span class="ls0">% </span></div></div><div class="c x4d y17b w1a h29"><div class="t m0 x32 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">6% </div></div><div class="c x27 y17c w17 h1a"><div class="t m0 x2e h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">Segment e-c<span class="_ _1"></span>ommerce </div></div><div class="c x49 y17c w18 h1a"><div class="t m0 x3a h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">4 251 </div></div><div class="c x4a y17c w18 h1a"><div class="t m0 x32 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">9% </div></div><div class="c x4b y17c w19 h1a"><div class="t m0 x23 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">976 </div></div><div class="c x4c y17c w18 h1a"><div class="t m0 x32 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">2% </div></div><div class="c x4d y17c w1a h1a"><div class="t m0 x3a h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">336% </div></div><div class="c x27 y17d w17 h1a"><div class="t m0 x50 h1b yf1 ff9 fs9 fc5 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x49 y17d w18 h1a"><div class="t m0 x23 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">332 </div></div><div class="c x4a y17d w18 h1a"><div class="t m0 x32 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">1% </div></div><div class="c x4b y17d w19 h1a"><div class="t m0 x51 h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">15<span class="ls0"> </span></div></div><div class="c x4c y17d w18 h1a"><div class="t m0 x32 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">0% </div></div><div class="c x4d y17d w1a h1a"><div class="t m0 x52 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">2 113% </div></div><div class="c x27 y17e w17 h34"><div class="t m0 x53 h1b y178 ff3 fs9 fc5 sc0 ls0 ws0">Razem </div></div><div class="c x49 y17e w18 h34"><div class="t m0 x52 h1b y178 ff3 fs9 fc5 sc0 ls12 ws0">49<span class="ls0"> 665 </span></div></div><div class="c x4a y17e w18 h34"><div class="t m0 x43 h1b y178 ff3 fs9 fc5 sc0 ls0 ws0">100% </div></div><div class="c x4b y17e w19 h34"><div class="t m0 x52 h1b y178 ff3 fs9 fc5 sc0 ls12 ws0">41<span class="ls0"> 852 </span></div></div><div class="c x4c y17e w18 h34"><div class="t m0 x54 h1b y178 ff3 fs9 fc5 sc0 ls0 ws0">100% </div></div><div class="c x4d y17e w1a h34"><div class="t m0 x3d h1b y178 ff3 fs9 fc5 sc0 ls12 ws0">19<span class="ls0">% </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x55 h2 y17f ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _23"> </span>2024<span class="ls13">  </span>roku <span class="_ _23"> </span>p<span class="_ _4"></span>rzycho<span class="_ _4"></span><span class="ff9">dy <span class="_ _23"> </span>ze <span class="_ _13"> </span>sprzedaży <span class="_ _13"> </span>Grupy <span class="_ _13"> </span>wyniosły <span class="_ _23"> </span>4<span class="_ _4"></span></span>9 66<span class="_ _4"></span>5 <span class="_ _23"> </span><span class="ff9">t<span class="_ _4"></span>ys. <span class="_ _23"> </span>z<span class="_ _4"></span>ł <span class="_ _23"> </span>względem<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y180 ff1 fs0 fc0 sc0 ls0 ws0">41 <span class="ls3">852</span> <span class="ff9">tys. zł <span class="_ _1"></span>rok wcześn<span class="_ _4"></span>iej, Tym samym Grupa odnotowała<span class="_ _4"></span> wy<span class="_ _4"></span>raźny, prawie 20% <span class="ff1">wzrost </span></span></div><div class="t m0 x1 h2 y181 ff9 fs0 fc0 sc0 ls0 ws0">przychodów<span class="ff1 ls14">. <span class="ls0"> </span></span></div><div class="t m0 x1 h2 y182 ff9 fs0 fc0 sc0 ls0 ws0">Wynik <span class="_ _2f"> </span>ten <span class="_ _2f"> </span>spo<span class="_ _4"></span>wodowany <span class="_ _1b"> </span>był <span class="_ _2f"> </span>mocnym, <span class="_ _2f"> </span>21<span class="_ _4"></span>% <span class="_ _2f"> </span>wzrost<span class="_ _4"></span>em <span class="_ _2f"> </span>przychod<span class="_ _4"></span>ów <span class="_ _2f"> </span>z <span class="_ _2f"> </span>produkt<span class="_ _4"></span>ów </div><div class="t m0 x1 h2 y183 ff1 fs0 fc0 sc0 ls0 ws0">lokacyjnych, <span class="_ _2c"> </span>mini<span class="_ _4"></span>malnym <span class="_ _18"> </span>spadek <span class="_ _2c"> </span><span class="ff9">przy<span class="_ _4"></span>chodów<span class="_ _4"></span> <span class="_ _2c"> </span>z <span class="_ _2c"> </span>produktów <span class="_ _2c"> </span>kr<span class="_ _4"></span>edytowych, <span class="_ _2c"> </span>powiąz<span class="_ _4"></span>an<span class="_ _4"></span></span>ymi </div><div class="t m0 x1 h2 y184 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _19"> </span>wysokimi  stopami <span class="_ _19"> </span>kredytowymi  <span class="ff9">w <span class="_ _18"> </span>s<span class="_ _4"></span>egmenci<span class="_ _4"></span>e <span class="_ _18"> </span>r<span class="_ _4"></span>eklamy  efektywnościowej, <span class="_ _19"> </span>wspartym </span></div><div class="t m0 x1 h2 y185 ff1 fs0 fc0 sc0 ls0 ws0">wzrost<span class="ls15">em<span class="_ _4"></span></span> <span class="_ _18"> </span><span class="ff9">w<span class="_ _4"></span> <span class="_ _18"> </span>ob<span class="_ _4"></span>szarze <span class="_ _19"> </span>działal<span class="_ _4"></span>ności <span class="_ _18"> </span>ubezpi<span class="_ _4"></span>eczeniowej  o <span class="_ _19"> </span></span>6% <span class="_ _19"> </span>rdr, <span class="_ _19"> </span>oraz <span class="_ _18"> </span>336%<span class="_ _4"></span> <span class="_ _18"> </span>wz<span class="_ _4"></span>rostem </div><div class="t m0 x1 h2 y160 ff9 fs0 fc0 sc0 ls0 ws0">przychodów w segm<span class="_ _4"></span>encie e<span class="_ _4"></span><span class="ff1">-commerc<span class="_ _4"></span>e. </span></div><div class="t m0 x1 h2 y161 ff9 fs0 fc0 sc0 ls0 ws0">Kluczowe wskaźni<span class="_ _4"></span>ki efektywnoś<span class="_ _4"></span>ci dla ubezpi<span class="_ _4"></span>eczeń w 2024 r<span class="_ _4"></span>oku zawiera poniż<span class="_ _4"></span>sza tabela.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y186 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y187 w1b h35"><div class="t m0 x2b h1b y188 ff3 fs9 fc5 sc0 ls0 ws0">Multiagencj<span class="_ _1"></span>a - <span class="ff4">wskaźniki<span class="_ _1"></span><span class="ff3"> </span></span></div></div><div class="c x56 y187 w1c h35"><div class="t m0 x4f h1b y188 ff3 fs9 fc5 sc0 ls0 ws0">2024 </div></div><div class="c x57 y187 w1d h35"><div class="t m0 x1c h1b y188 ff3 fs9 fc5 sc0 ls0 ws0">2023 </div></div><div class="c x58 y187 w1e h35"><div class="t m0 x59 h1b y188 ff4 fs9 fc5 sc0 ls0 ws0">Δ r/r<span class="ff3"> </span></div></div><div class="c x1 y189 w1b h36"><div class="t m0 x21 h1b y18a ff4 fs9 fc5 sc0 ls0 ws0">Liczba podpi<span class="_ _1"></span>sanych umó<span class="_ _1"></span>w z </div><div class="t m0 x5a h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0">towarzystwam<span class="_ _1"></span>i </div></div><div class="c x56 y189 w1c h36"><div class="t m0 x5b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">32 </div></div><div class="c x57 y189 w1d h36"><div class="t m0 x44 h1b ye1 ff1 fs9 fc5 sc0 lsf ws0">32<span class="ls0"> </span></div></div><div class="c x58 y189 w1e h36"><div class="t m0 x29 h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">0% </div></div><div class="c x1 y18b w1b h37"><div class="t m0 x28 h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0">Inkaso </div></div><div class="c x56 y18b w1c h37"><div class="t m0 x5c h1b yd9 ff1 fs9 fc5 sc0 lsf ws0">89<span class="ls0"> <span class="ls10">017</span> </span></div></div><div class="c x57 y18b w1d h37"><div class="t m0 x4f h1b yd9 ff1 fs9 fc5 sc0 lsf ws0">71<span class="ls0"> <span class="ls10">620</span> </span></div></div><div class="c x58 y18b w1e h37"><div class="t m0 x1f h1b yd9 ff1 fs9 fc5 sc0 lsf ws0">24<span class="ls0">% </span></div></div><div class="c x1 y18c w1b h37"><div class="t m0 x48 h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0">Prowizja od <span class="_ _1"></span>TU dla Com<span class="_ _1"></span>peria </div></div><div class="c x56 y18c w1c h37"><div class="t m0 x5c h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">16 464 </div></div><div class="c x57 y18c w1d h37"><div class="t m0 x4f h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">13 598 </div></div><div class="c x58 y18c w1e h37"><div class="t m0 x1f h1b yd9 ff1 fs9 fc5 sc0 lsf ws0">21<span class="ls0">% </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 x46 y18 w1f h38" alt="" src="data:image/png;base64,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class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">14<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ya2 ff9 fs0 fc0 sc0 ls0 ws0">Kluczowe wskaźni<span class="_ _4"></span>ki efektywnoś<span class="_ _4"></span>ci dla segment<span class="_ _4"></span>u e<span class="ff1">-<span class="_ _4"></span></span>commerce za<span class="_ _4"></span>wiera poniż<span class="_ _4"></span>sza tabela.<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x1 y44 w20 h39"><div class="t m0 x2b h1b y10 ff3 fs9 fc5 sc0 ls0 ws0">e-commerc<span class="_ _1"></span>e - <span class="ff4">wskaźniki</span> </div></div><div class="c x5d y44 w21 h39"><div class="t m0 x59 h1b y10 ff3 fs9 fc5 sc0 ls0 ws0">2024 </div></div><div class="c x5e y44 w22 h39"><div class="t m0 x1c h1b y10 ff3 fs9 fc5 sc0 ls0 ws0">2023 </div></div><div class="c x5f y44 w23 h39"><div class="t m0 x60 h1b y10 ff4 fs9 fc5 sc0 ls0 ws0">Δ r/r<span class="ff3"> </span></div></div><div class="c x1 y18d w20 h3a"><div class="t m0 xc h1b ye2 ff4 fs9 fc5 sc0 ls0 ws0">Wartość udzie<span class="_ _1"></span>lonego <span class="ff3">finan<span class="_ _1"></span>sowania </span></div><div class="t m0 x27 h1b yd9 ff4 fs9 fc5 sc0 ls0 ws0">mln zł<span class="ff3"> </span></div></div><div class="c x5d y18d w21 h3a"><div class="t m0 x1c h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">70,6 </div></div><div class="c x5e y18d w22 h3a"><div class="t m0 x29 h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">19,1 </div></div><div class="c x5f y18d w23 h3a"><div class="t m0 x5c h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">369% </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y18e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y18f ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _27"></span>202<span class="_ _4"></span>4 <span class="_ _27"></span><span class="ff9">roku<span class="_ _4"></span> <span class="_ _27"></span>dz<span class="_ _4"></span>iałania <span class="_ _14"></span>Grupy <span class="_ _27"></span>były <span class="_ _14"></span>uki<span class="_ _4"></span>erunkowan<span class="_ _4"></span>e <span class="_ _27"></span>na <span class="_ _14"></span>wzrost <span class="_ _14"></span>skali <span class="_ _14"></span>generowanego <span class="_ _14"></span>inkasa </span></div><div class="t m0 x1 h2 y146 ff9 fs0 fc0 sc0 ls0 ws0">składki <span class="_ _14"></span>w <span class="_ _14"></span>mu<span class="_ _4"></span>ltiagencji<span class="_ _4"></span><span class="ff1"> <span class="_ _23"></span></span>poprzez <span class="_ _23"></span>rozwój <span class="_ _14"></span>i <span class="_ _14"></span>akty<span class="_ _4"></span>wizację <span class="_ _14"></span>sie<span class="_ _4"></span>ci <span class="_ _14"></span>sprz<span class="_ _4"></span>edaży. <span class="_ _23"></span>Dzięki <span class="_ _14"></span>temu<span class="_ _4"></span> <span class="_ _14"></span>Grupa </div><div class="t m0 x1 h2 y190 ff9 fs0 fc0 sc0 ls0 ws0">odnotowała <span class="ff1">po raz kolej<span class="_ _4"></span>ny </span>rekordową warto<span class="_ _4"></span>ść inkasa składki na pozio<span class="_ _4"></span>mie ponad <span class="_ _4"></span><span class="ff1 ls3">89<span class="ls0"> mln </span></span>zł </div><div class="t m0 x1 h2 y191 ff9 fs0 fc0 sc0 ls0 ws0">oraz prowizji<span class="_ _4"></span>, która przekroczył<span class="_ _4"></span>a<span class="ff1"> 14,4<span class="_ _4"></span> </span>mln zł.<span class="ff1"> </span></div><div class="t m0 x1 h2 y192 ff9 fs0 fc0 sc0 ls0 ws0">Kontrybucję <span class="_ _b"></span>do <span class="_ _b"></span>sprzedaży <span class="_ _b"></span>Grupy <span class="_ _b"></span>obserwujem<span class="_ _4"></span>y <span class="_ _11"></span>t<span class="_ _4"></span>eż <span class="_ _b"></span>w <span class="_ _b"></span>trzecim <span class="_ _b"></span>segmenci<span class="_ _4"></span>e <span class="_ _11"></span>d<span class="_ _4"></span>ziałal<span class="_ _4"></span>ności <span class="_ _b"></span>Grupy. </div><div class="t m0 x1 h2 y193 ff1 fs0 fc0 sc0 ls0 ws0">Przychody <span class="_ _f"></span>wygene<span class="_ _4"></span>rowane <span class="_ _f"></span>w<span class="_ _4"></span> <span class="_ _f"></span>segm<span class="_ _4"></span>encie <span class="_ _f"></span>e-<span class="ff9">com<span class="_ _4"></span>merce <span class="_ _f"></span>przekr<span class="_ _4"></span>oczyły <span class="_ _f"></span>4,2 <span class="_ _f"></span>ml<span class="_ _4"></span>n <span class="_ _f"></span>PLN <span class="_ _f"></span>a <span class="_ _f"></span>wartość </span></div><div class="t m0 x1 h2 y194 ff1 fs0 fc0 sc0 ls0 ws0">udzielonego finan<span class="_ _4"></span>sowania <span class="_ _4"></span>  <span class="ff9">70,6 mln zł</span> .<span class="_ _4"></span>          </div><div class="t m0 x12 h15 y195 ff3 fs0 fc0 sc0 ls5 ws0">2.2.2.<span class="ff2 ls0"> <span class="ff3">Koszty </span></span></div><div class="t m0 x1 h2 y196 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y197 w24 h3b"><div class="t m0 x25 h1b y198 ff3 fs9 fc5 sc0 ls0 ws0">Wybrane dan<span class="_ _1"></span>e finansowe<span class="_ _1"></span> </div><div class="t m0 x3b h1b y199 ff3 fs9 fc5 sc0 ls0 ws0">(w tys) ze spr<span class="_ _1"></span>awozdani<span class="_ _1"></span>a </div><div class="t m0 x1a h1b y19a ff3 fs9 fc5 sc0 ls0 ws0">z wyniku oraz </div><div class="t m0 x3b h1b y19b ff4 fs9 fc5 sc0 ls0 ws0">pozostałych ca<span class="_ _1"></span>łkowitych </div><div class="t m0 x1c h1b y19c ff4 fs9 fc5 sc0 ls0 ws0">dochodów<span class="ff3"> </span></div></div><div class="c x61 y197 w25 h3b"><div class="t m0 x3f h1b y19a ff3 fs9 fc5 sc0 ls0 ws0">2024 </div></div><div class="c x62 y197 w24 h3b"><div class="t m0 x3f h1b y19a ff3 fs9 fc5 sc0 ls0 ws0">2023 </div></div><div class="c x63 y197 w24 h3b"><div class="t m0 x33 h1b y19a ff4 fs9 fc5 sc0 ls0 ws0">Δ r/r<span class="ff3"> </span></div></div><div class="c x27 y19d w24 h3c"><div class="t m0 x1c h1b yf1 ff9 fs9 fc5 sc0 ls0 ws0">Usługi obce<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x61 y19d w25 h3c"><div class="t m0 x39 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">41 851 </div></div><div class="c x62 y19d w24 h3c"><div class="t m0 x39 h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">33 884 </div></div><div class="c x63 y19d w24 h3c"><div class="t m0 x64 h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">24<span class="ls0">% </span></div></div><div class="c x27 y19e w24 h1d"><div class="t m0 x21 h1b ye2 ff9 fs9 fc5 sc0 ls0 ws0">Koszty świadczeń<span class="_ _1"></span> </div><div class="t m0 x2b h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0">pracowniczych<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x61 y19e w25 h1d"><div class="t m0 x3f h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">8 914 </div></div><div class="c x62 y19e w24 h1d"><div class="t m0 x3f h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">6 853 </div></div><div class="c x63 y19e w24 h1d"><div class="t m0 x64 h1b ye1 ff1 fs9 fc5 sc0 lsf ws0">30<span class="ls0">% </span></div></div><div class="c x27 y19f w24 h1a"><div class="t m0 x4f h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">Amortyzacja<span class="ff3"> </span></div></div><div class="c x61 y19f w25 h1a"><div class="t m0 x3f h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">3 339 </div></div><div class="c x62 y19f w24 h1a"><div class="t m0 x3f h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">2 190 </div></div><div class="c x63 y19f w24 h1a"><div class="t m0 x64 h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">52<span class="ls0">% </span></div></div><div class="c x27 y1a0 w24 h1a"><div class="t m0 x1a h1b yf1 ff9 fs9 fc5 sc0 ls0 ws0">Podatki i opłat<span class="_ _1"></span>y<span class="ff3"> </span></div></div><div class="c x61 y1a0 w25 h1a"><div class="t m0 x5a h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">540 </div></div><div class="c x62 y1a0 w24 h1a"><div class="t m0 x5a h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">373 </div></div><div class="c x63 y1a0 w24 h1a"><div class="t m0 x64 h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">45<span class="ls0">% </span></div></div><div class="c x27 y1a1 w24 h2b"><div class="t m0 x65 h1b y14b ff9 fs9 fc5 sc0 ls0 ws0">Zużycie materiałó<span class="_ _1"></span>w i </div><div class="t m0 x6 h1b yad ff9 fs9 fc5 sc0 ls0 ws0">surowców<span class="ff3"> </span></div></div><div class="c x61 y1a1 w25 h2b"><div class="t m0 x5a h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">438 </div></div><div class="c x62 y1a1 w24 h2b"><div class="t m0 x5a h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">233 </div></div><div class="c x63 y1a1 w24 h2b"><div class="t m0 x64 h1b y14c ff1 fs9 fc5 sc0 lsf ws0">88<span class="ls0">% </span></div></div><div class="c x27 y1a2 w24 h1a"><div class="t m0 x4e h1b yf1 ff9 fs9 fc5 sc0 ls0 ws0">Pozostałe koszty<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x61 y1a2 w25 h1a"><div class="t m0 x3f h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">1 218 </div></div><div class="c x62 y1a2 w24 h1a"><div class="t m0 x5a h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">700 </div></div><div class="c x63 y1a2 w24 h1a"><div class="t m0 x64 h1b yf1 ff1 fs9 fc5 sc0 lsf ws0">74%<span class="ls0"> </span></div></div><div class="c x27 yaf w24 h1d"><div class="t m0 x1a h1b ye5 ff3 fs9 fc5 sc0 ls0 ws0">Razem kosz<span class="_ _1"></span>ty </div></div><div class="c x61 yaf w25 h1d"><div class="t m0 x30 h1b ye5 ff3 fs9 fc5 sc0 ls12 ws0">56<span class="ls0"> 300 </span></div></div><div class="c x62 yaf w24 h1d"><div class="t m0 x30 h1b ye5 ff3 fs9 fc5 sc0 ls0 ws0">44 233 </div></div><div class="c x63 yaf w24 h1d"><div class="t m0 x33 h1b ye5 ff3 fs9 fc5 sc0 ls12 ws0">27%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 yce ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1a3 ff9 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _f"></span>dz<span class="_ _4"></span>iałalnoś<span class="_ _4"></span>ci <span class="_ _27"></span><span class="ff1">Grupy <span class="_ _27"></span>w <span class="_ _27"></span>2024 <span class="_ _27"></span></span>roku <span class="_ _27"></span>wzrosł<span class="_ _4"></span>y <span class="_ _f"></span>w<span class="_ _4"></span> <span class="_ _f"></span>p<span class="_ _4"></span>orównaniu<span class="_ _4"></span> <span class="_ _f"></span>z <span class="_ _27"></span>202<span class="_ _4"></span><span class="ff1">3 <span class="_ _27"></span>rokiem.<span class="_ _4"></span> <span class="_ _f"></span>W<span class="_ _4"></span>ynika <span class="_ _f"></span>t<span class="_ _4"></span>o </span></div><div class="t m0 x1 h2 yd0 ff9 fs0 fc0 sc0 ls0 ws0">przede wszystkim z<span class="_ _4"></span>e zwiększeni<span class="_ _4"></span>e p<span class="_ _4"></span>oziomu inwestycji G<span class="_ _4"></span>rupy w nowy s<span class="_ _4"></span>egment dział<span class="_ _4"></span>alności, </div><div class="t m0 x1 h2 y1a4 ff9 fs0 fc0 sc0 ls0 ws0">tj.  bramkę  płatności<span class="_ _4"></span>  COMFINO  w <span class="_ _26"> </span>segmencie  e<span class="_ _4"></span><span class="ff1">-</span>comm<span class="_ _4"></span>erce,  a  także<span class="_ _4"></span>  skali  dzi<span class="_ _4"></span>ałalności<span class="ff1"> </span></div><div class="t m0 x1 h2 yd1 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _15"> </span>obszarze <span class="_ _15"> </span>reklamy<span class="_ _4"></span> <span class="_ _15"> </span>efektywnościow<span class="_ _4"></span>ej, <span class="_ _15"> </span>zwł<span class="_ _4"></span>aszcza <span class="_ _15"> </span>rozwoju <span class="_ _15"> </span>p<span class="_ _4"></span>rogramu <span class="_ _15"> </span>Compe<span class="_ _4"></span>riaLead<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1a5 ff9 fs0 fc0 sc0 ls0 ws0">i ubezpieczeń<span class="_ _4"></span>. Koszty sz<span class="_ _4"></span>czególnie w<span class="_ _4"></span> obszarze u<span class="_ _4"></span>sług obcy<span class="_ _4"></span>ch rosły wraz<span class="_ _4"></span> ze zwięk<span class="_ _4"></span>szającą się </div><div class="t m0 x1 h2 y1a6 ff9 fs0 fc0 sc0 ls0 ws0">skalą <span class="_ _13"> </span>działal<span class="_ _4"></span>ności. <span class="_ _e"> </span>Wzrost <span class="_ _13"> </span>kosztów <span class="_ _e"> </span>zużycia <span class="_ _23"> </span>m<span class="_ _4"></span>ateriałów <span class="_ _13"> </span>i<span class="_ _4"></span> <span class="_ _13"> </span>energii<span class="_ _4"></span> <span class="_ _13"> </span>to <span class="_ _13"> </span>s<span class="_ _4"></span>kutek <span class="_ _13"> </span>nakład<span class="_ _4"></span>ów <span class="_ _13"> </span>na </div><div class="t m0 x1 h2 y1a7 ff9 fs0 fc0 sc0 ls0 ws0">materiały <span class="_ _29"> </span>r<span class="_ _4"></span>eklamowe, <span class="_ _16"> </span>Wzrost <span class="_ _16"> </span>kosztów <span class="_ _16"> </span>amortyzacji <span class="_ _29"> </span>sp<span class="_ _4"></span>owodowany<span class="_ _4"></span> <span class="_ _29"> </span>jest<span class="_ _4"></span> <span class="_ _29"> </span>oddaniem<span class="_ _4"></span> <span class="_ _29"> </span>do </div></div></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi x28 y18 w26 h3d" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">15<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">użytkowania <span class="_ _16"> </span><span class="ff1">kolejn<span class="_ _4"></span>ych <span class="_ _16"> </span></span>moduł<span class="_ _4"></span>ów <span class="_ _16"> </span>COMFINO<span class="_ _4"></span><span class="ff1"> <span class="_ _16"> </span><span class="ls16">w <span class="_ _16"> </span></span>trakcie <span class="_ _16"> </span><span class="ls3">202</span>4<span class="_ _4"></span> <span class="_ _16"> </span>roku. <span class="_ _16"> </span></span>Grupa <span class="_ _16"> </span>korz<span class="_ _4"></span>ystała<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">z dźwigni<span class="_ _4"></span> operacyjnej. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x12 h15 ya3 ff3 fs0 fc0 sc0 ls5 ws0">2.2.3.<span class="ff2 ls0"> <span class="ff4">Analiza wskaźniko<span class="_ _4"></span>wa<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 ya4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y1a8 w27 h3e"><div class="t m0 x1e h1b y1a9 ff3 fs9 fc5 sc0 ls0 ws0">Wybrane dan<span class="_ _1"></span>e finansowe<span class="_ _1"></span> ze </div><div class="t m0 x37 h1b y1aa ff4 fs9 fc5 sc0 ls0 ws0">sprawozdania<span class="_ _1"></span> z wyników <span class="_ _1"></span>i </div><div class="t m0 x52 h1b ye2 ff4 fs9 fc5 sc0 ls0 ws0">pozostałych ca<span class="_ _1"></span>łkowitych </div><div class="t m0 x2d h1b yd9 ff4 fs9 fc5 sc0 ls0 ws0">dochodów<span class="ff3"> </span></div></div><div class="c x66 y1a8 w27 h3e"><div class="t m0 x67 h1b y1ab ff3 fs9 fc5 sc0 ls0 ws0">2024 </div></div><div class="c x68 y1a8 w27 h3e"><div class="t m0 x67 h1b y1ab ff3 fs9 fc5 sc0 ls0 ws0">2023 </div></div><div class="c x27 y1ac w27 h1d"><div class="t m0 x1e h1b ye2 ff4 fs9 fc5 sc0 ls0 ws0">Rentowność n<span class="_ _1"></span>a działalno<span class="_ _1"></span>ści </div><div class="t m0 x1e h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0">podstawow<span class="_ _1"></span>ej </div></div><div class="c x66 y1ac w27 h1d"><div class="t m0 x64 h1b ye5 ff1 fs9 fc5 sc0 ls0 ws0">-0,44% </div></div><div class="c x68 y1ac w27 h1d"><div class="t m0 x64 h1b ye5 ff1 fs9 fc5 sc0 ls0 ws0">-5,12% </div></div><div class="c x27 y1ad w27 h2b"><div class="t m0 x1e h1b y14c ff4 fs9 fc5 sc0 ls0 ws0">Rentowność EB<span class="_ _1"></span>ITDA<span class="ff3"> </span></div></div><div class="c x66 y1ad w27 h2b"><div class="t m0 x5a h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">6,29% </div></div><div class="c x68 y1ad w27 h2b"><div class="t m0 x5a h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">0,12% </div></div><div class="c x27 y1ae w27 h3f"><div class="t m0 x1e h1b y18a ff4 fs9 fc5 sc0 ls0 ws0">Rentowność n<span class="_ _1"></span>a działalno<span class="_ _1"></span>ści </div><div class="t m0 x1e h1b yd9 ff4 fs9 fc5 sc0 ls0 ws0">operacyjnej (mar<span class="_ _1"></span>ża EBIT)<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x66 y1ae w27 h3f"><div class="t m0 x64 h1b y1af ff1 fs9 fc5 sc0 ls0 ws0">-0,63% </div></div><div class="c x68 y1ae w27 h3f"><div class="t m0 x64 h1b y1af ff1 fs9 fc5 sc0 ls0 ws0">-5,12% </div></div><div class="c x27 y1b0 w27 h2c"><div class="t m0 x1e h1b y150 ff4 fs9 fc5 sc0 ls0 ws0">Rentowność z<span class="_ _1"></span>ysku net<span class="_ _1"></span>to<span class="ff3"> </span></div></div><div class="c x66 y1b0 w27 h2c"><div class="t m0 x64 h1b y150 ff1 fs9 fc5 sc0 ls0 ws0">-1,19% </div></div><div class="c x68 y1b0 w27 h2c"><div class="t m0 x64 h1b y150 ff1 fs9 fc5 sc0 ls0 ws0">-4,63% </div></div><div class="c x27 y1b1 w27 h1d"><div class="t m0 x1e h1b ye2 ff4 fs9 fc5 sc0 ls0 ws0">Stopa zwrot<span class="_ _1"></span>u z kapitałów </div><div class="t m0 x1e h1b yd9 ff4 fs9 fc5 sc0 ls0 ws0">własnych (R<span class="_ _1"></span>OE)<span class="ff3"> </span></div></div><div class="c x66 y1b1 w27 h1d"><div class="t m0 x64 h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">-2,50% </div></div><div class="c x68 y1b1 w27 h1d"><div class="t m0 x64 h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">-7,92% </div></div><div class="c x27 y1b2 w27 h1d"><div class="t m0 x1e h1b ye2 ff4 fs9 fc5 sc0 ls0 ws0">Stopa zwrot<span class="_ _1"></span>u z aktywó<span class="_ _1"></span>w </div><div class="t m0 x1e h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0">(ROA) </div></div><div class="c x66 y1b2 w27 h1d"><div class="t m0 x64 h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">-3,63% </div></div><div class="c x68 y1b2 w27 h1d"><div class="t m0 x3e h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">-11,22% </div></div><div class="c x27 y1b3 w27 h40"><div class="t m0 x1e h1b yd9 ff3 fs9 fc5 sc0 ls0 ws0"> </div></div><div class="c x66 y1b3 w27 h40"><div class="t m0 x69 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0"> </div></div><div class="c x68 y1b3 w27 h40"><div class="t m0 x69 h1b yd9 ff1 fs9 fc5 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1b4 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>roku <span class="_ _1"></span>2024 Grupa <span class="_ _1"></span><span class="ff9">zanotowała <span class="ff1">wzrost <span class="_ _1"></span><span class="ff9">rentownoś<span class="ff1 ls17">ci<span class="_ _4"></span><span class="ls0"> na <span class="_ _b"></span>p<span class="_ _4"></span>oziomie EBITDA <span class="_ _1"></span>z <span class="_ _1"></span>0,12%<span class="_ _4"></span> <span class="_ _1"></span>do <span class="_ _1"></span>6,3<span class="ls18">% </span></span></span></span></span></span></div><div class="t m0 x1 h2 y1b5 ff9 fs0 fc0 sc0 ls0 ws0">a <span class="_ _19"> </span>także<span class="ff1">  </span>rentownoś<span class="ff1 ls17">ci<span class="_ _4"></span><span class="ls0">  </span></span>EBIT  o<span class="_ _1"></span>raz  rentowność  netto.  <span class="ff1">wzrost <span class="_ _19"> </span></span>rentown<span class="_ _4"></span>ości  na <span class="_ _19"> </span>wszystkich<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1b6 ff1 fs0 fc0 sc0 ls0 ws0">poziomach <span class="_ _23"> </span>wyni<span class="_ _4"></span>ka <span class="_ _23"></span>ze <span class="_ _23"></span>znacz<span class="_ _4"></span>nego <span class="_ _23"></span>wzrostu<span class="_ _4"></span> <span class="_ _23"></span><span class="ff9">przychodów <span class="_ _23"> </span>a <span class="_ _23"> </span>także <span class="_ _23"> </span>tran<span class="_ _4"></span>sakcji <span class="_ _23"> </span>sprzedaży <span class="_ _23"> </span>Z<span class="_ _4"></span>CP </span></div><div class="t m0 x1 h2 y1b7 ff1 fs0 fc0 sc0 ls0 ws0">pomimo <span class="_ _23"> </span>dalszeg<span class="_ _4"></span>o <span class="_ _23"></span>wzrostu<span class="_ _4"></span> <span class="_ _23"> </span>skali<span class="_ _4"></span> <span class="_ _23"></span>inwestycji<span class="_ _4"></span> <span class="_ _23"></span>w <span class="_ _23"></span>semgemt <span class="_ _23"> </span>e<span class="_ _4"></span>-<span class="ff9">comme<span class="_ _4"></span>rce, <span class="_ _23"></span>tj. <span class="_ _23"> </span>zarówno<span class="_ _4"></span> <span class="_ _23"></span>rozwój </span></div><div class="t m0 x1 h2 y1b8 ff9 fs0 fc0 sc0 ls0 ws0">technologiczny jak i d<span class="_ _4"></span>użym nakł<span class="_ _4"></span>adom na bud<span class="_ _4"></span>owę sieci akc<span class="_ _4"></span>eptacji.<span class="_ _4"></span><span class="ff1">  </span></div><div class="t m0 x1 h2 y1b9 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y1ba w28 h41"><div class="t m0 x51 h1b y178 ff4 fs9 fc5 sc0 ls0 ws0">Wybrane wska<span class="_ _1"></span>źniki<span class="ff3 fsb"> </span></div></div><div class="c x6a y1ba w28 h41"><div class="t m0 x53 h1b y178 ff3 fs9 fc5 sc0 ls0 ws0">2024<span class="fsb"> </span></div></div><div class="c x5e y1ba w29 h41"><div class="t m0 x53 h1b y178 ff3 fs9 fc5 sc0 ls0 ws0">2023<span class="fsb"> </span></div></div><div class="c x27 y1bb w28 h1d"><div class="t m0 x1e h1b ye2 ff4 fs9 fc5 sc0 ls0 ws0">Wskaźnik bi<span class="_ _1"></span>eżącej </div><div class="t m0 x1e h1b yd9 ff4 fs9 fc5 sc0 ls0 ws0">płynności<span class="ff3 fsb"> </span></div></div><div class="c x6a y1bb w28 h1d"><div class="t m0 x6b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">1,56 </div></div><div class="c x5e y1bb w29 h1d"><div class="t m0 x6b h1b ye1 ff1 fs9 fc5 sc0 ls0 ws0">1,45<span class="fsb"> </span></div></div><div class="c x27 y1bc w28 h2b"><div class="t m0 x1e h1b y14e ff4 fs9 fc5 sc0 ls0 ws0">Wskaźnik ogól<span class="_ _1"></span>nego </div><div class="t m0 x1e h1b y14f ff4 fs9 fc5 sc0 ls0 ws0">zadłużenia<span class="ff3 fsb"> </span></div></div><div class="c x6a y1bc w28 h2b"><div class="t m0 x6b h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">0,31 </div></div><div class="c x5e y1bc w29 h2b"><div class="t m0 x6b h1b y14c ff1 fs9 fc5 sc0 ls0 ws0">0,29<span class="fsb"> </span></div></div><div class="c x27 y1bd w28 h1a"><div class="t m0 x1e h1b yf1 ff4 fs9 fc5 sc0 ls0 ws0">Wskaźnik ro<span class="_ _1"></span>tacji należnośc<span class="_ _1"></span>i<span class="ff3 fsb"> </span></div></div><div class="c x6a y1bd w28 h1a"><div class="t m0 x6c h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">57 </div></div><div class="c x5e y1bd w29 h1a"><div class="t m0 x6c h1b yf1 ff1 fs9 fc5 sc0 ls0 ws0">74<span class="fsb"> </span></div></div><div class="c x27 y1be w28 h2c"><div class="t m0 x1e h1b y14e ff4 fs9 fc5 sc0 ls0 ws0">Wskaźnik ro<span class="_ _1"></span>tacji </div><div class="t m0 x1e h1b y14f ff4 fs9 fc5 sc0 ls0 ws0">zobowiązań i z<span class="_ _1"></span>apasów<span class="ff3 fsb"> </span></div></div><div class="c x6a y1be w28 h2c"><div class="t m0 x6c h1b y150 ff1 fs9 fc5 sc0 lsf ws0">42<span class="ls0"> </span></div></div><div class="c x5e y1be w29 h2c"><div class="t m0 x6c h1b y150 ff1 fs9 fc5 sc0 lsf ws0">51<span class="ls0"> </span></div></div><div class="c x27 y1bf w28 h34"><div class="t m0 x1e h1b y178 ff4 fs9 fc5 sc0 ls0 ws0">Cykl konwer<span class="_ _1"></span>sji gotówki<span class="_ _1"></span><span class="ff3 fsb"> </span></div></div><div class="c x6a y1bf w28 h34"><div class="t m0 x6c h1b y178 ff1 fs9 fc5 sc0 lsf ws0">15<span class="ls0"> </span></div></div><div class="c x5e y1bf w29 h34"><div class="t m0 x6c h1b y178 ff1 fs9 fc5 sc0 lsf ws0">23<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h20 y1c0 ff1 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h42 y1c1 ff9 fsb fc0 sc0 ls0 ws0">wskaźnik bież<span class="_ _4"></span>ącej płynności <span class="_ _4"></span>–<span class="ff1"> </span>aktywa o<span class="_ _4"></span>brotowe / zobowiąz<span class="_ _4"></span>ania krót<span class="_ _4"></span>koterminowe<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h42 y1c2 ff9 fsb fc0 sc0 ls0 ws0">wskaźnik ogólneg<span class="_ _4"></span>o zadłużenia <span class="_ _4"></span>–<span class="ff1"> </span>zobowiąz<span class="_ _4"></span>ania i rez<span class="_ _4"></span>erwy ogółem / ak<span class="_ _4"></span>tywa ogółem<span class="_ _4"></span> <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h42 y7e ff9 fsb fc0 sc0 ls0 ws0">wskaźnik rotacji<span class="_ _4"></span> należności <span class="_ _4"></span>–<span class="ff1"> </span>należ<span class="_ _4"></span>ności handlowe / przy<span class="_ _4"></span>chody ze sp<span class="_ _4"></span>rzedaży x liczba dni<span class="_ _4"></span> w okresie<span class="_ _4"></span> (365)<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h42 y1c3 ff9 fsb fc0 sc0 ls0 ws0">wskaźnik rotacji<span class="_ _4"></span> zobowiązań –<span class="_ _4"></span><span class="ff1"> </span>zobowiąz<span class="_ _4"></span>ania handlowe / <span class="_ _4"></span>koszty dział<span class="_ _4"></span>alności opera<span class="_ _4"></span>cyjnej x liczba dni<span class="_ _4"></span> w okresie (365)<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1c4 ff1 fs0 fc0 sc0 lse ws0">Ws<span class="ff9 ls0">kaźnik <span class="_ _14"></span>bieżącej <span class="_ _27"></span>płyn<span class="_ _4"></span>ności <span class="_ _14"></span>w <span class="_ _27"></span>20<span class="_ _4"></span><span class="ff1">24<span class="_ _4"></span> <span class="_ _27"></span>roku <span class="_ _14"></span></span>wzr<span class="_ _4"></span>ósł<span class="ff1"> <span class="_ _27"></span>w <span class="_ _14"></span>stosun<span class="_ _4"></span>ku <span class="_ _27"></span>do <span class="_ _14"></span>202<span class="_ _4"></span></span>3 <span class="_ _27"></span>i <span class="_ _14"></span>osiągnął <span class="_ _27"></span>j<span class="_ _4"></span>eszcze </span></div><div class="t m0 x1 h2 y1c5 ff9 fs0 fc0 sc0 ls0 ws0">bardziej zadowalając<span class="_ _4"></span>y poziom<span class="_ _4"></span><span class="ff1 ls4">. <span class="ls0"> </span></span></div><div class="t m0 x1 h2 y1c6 ff9 fs0 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _26"> </span>ogólnego  z<span class="_ _4"></span>adłuż<span class="_ _4"></span>enia<span class="_ _4"></span><span class="ff1">  </span>wciąż<span class="_ _4"></span><span class="ff1">  pozo<span class="_ _4"></span>staje  n<span class="_ _4"></span>a  ni<span class="_ _4"></span>skim  p<span class="_ _4"></span>oziomie <span class="_ _26"> </span>co  wsk<span class="_ _4"></span>azuje <span class="_ _26"> </span>na </span></div><div class="t m0 x1 h2 y1c7 ff9 fs0 fc0 sc0 ls0 ws0">niewielki stopi<span class="_ _4"></span>eń korzystan<span class="_ _4"></span>ia z finansowania z<span class="_ _4"></span>ewnętrznego.<span class="_ _f"></span><span class="ff1"> </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 x46 y18 w2a h43" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">16<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">W anal<span class="_ _4"></span>izowanym <span class="_ _4"></span>ok<span class="_ _4"></span>resie <span class="_ _4"></span>wskaźnik <span class="_ _f"></span>cyklu <span class="_ _4"></span>konwe<span class="_ _4"></span>rsji got<span class="_ _4"></span>ówki <span class="_ _4"></span>wskaz<span class="_ _4"></span>uje, ż<span class="_ _4"></span>e <span class="_ _4"></span>Grupie <span class="_ _4"></span>udał<span class="_ _4"></span>o <span class="_ _4"></span>się<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">ograniczyć zapot<span class="_ _4"></span>rzebowani<span class="_ _4"></span>e na finansowanie ka<span class="_ _4"></span>pitału<span class="_ _4"></span> obrotowego.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x12 h15 y143 ff3 fs0 fc0 sc0 ls5 ws0">2.2.4.<span class="ff2 ls0"> <span class="ff4">Objaśnienie <span class="_ _33"> </span>różnic <span class="_ _33"> </span>pomiędzy <span class="_ _33"> </span>wynik<span class="_ _4"></span>ami <span class="_ _33"> </span>finansowymi<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x6d h2 y12c ff3 fs0 fc0 sc0 ls19 ws0">a <span class="ff4 ls0">publiko<span class="_ _4"></span>wanymi prognoz<span class="_ _4"></span>ami wyników<span class="_ _4"></span><span class="ff3"> </span></span></div><div class="t m0 x1 h2 y12d ff9 fs0 fc0 sc0 ls0 ws0">Grupa nie publi<span class="_ _4"></span>kowała prognoz na<span class="_ _4"></span> rok 20<span class="ff1">24<span class="_ _4"></span>. </span></div><div class="t m0 x1 h15 y1c8 ff3 fs0 fc0 sc0 ls5 ws0">2.3.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Rynki zbytu, d<span class="ff4">o<span class="_ _4"></span>stawcy i odbio<span class="_ _4"></span>rcy usług<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h2 y12e ff9 fs0 fc0 sc0 ls0 ws0">W zasadzie cała sp<span class="_ _4"></span>rzedaż <span class="ff1">Grupy<span class="_ _4"></span> realizowana j<span class="_ _4"></span>est n<span class="_ _4"></span>a rynku polskim.<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y1c9 ff9 fs0 fc0 sc0 ls0 ws0">Struktura  klientów <span class="_ _19"> </span>Grupy <span class="_ _19"> </span>jest  stosunkowo <span class="_ _18"> </span>z<span class="_ _4"></span>dywersyfik<span class="_ _4"></span>owana,  a <span class="_ _18"> </span>w  jej <span class="_ _18"> </span>skł<span class="_ _4"></span>ad <span class="_ _19"> </span>wchodzi </div><div class="t m0 x1 h2 y1ca ff9 fs0 fc0 sc0 ls0 ws0">większość <span class="_ _e"> </span>działających <span class="_ _e"> </span>w <span class="_ _23"> </span>Pol<span class="_ _4"></span>sce <span class="_ _13"> </span>ban<span class="_ _4"></span>ków <span class="_ _13"> </span>o<span class="_ _4"></span>raz <span class="_ _e"> </span>agencji <span class="_ _13"> </span>reklam<span class="_ _4"></span>owych<span class="_ _4"></span>/d<span class="_ _4"></span>omów <span class="_ _13"> </span>medi<span class="_ _4"></span>owych<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1cb ff9 fs0 fc0 sc0 ls0 ws0">współpracujących<span class="_ _4"></span> <span class="_ _b"></span>z <span class="_ _b"></span>ban<span class="_ _4"></span>kami<span class="_ _4"></span><span class="ff1 ls4">. <span class="_ _1"></span><span class="ls0">W <span class="_ _b"></span>2024 <span class="_ _b"></span><span class="ff9">r<span class="_ _4"></span>oku <span class="_ _b"></span>wy<span class="_ _4"></span>stąpił <span class="_ _1"></span><span class="ff1">jeden <span class="_ _b"></span><span class="ff9">podmiot<span class="_ _4"></span> <span class="_ _b"></span>posia<span class="_ _4"></span>dając<span class="_ _4"></span><span class="ff1">y <span class="_ _b"></span><span class="ff9">wi<span class="_ _4"></span>ększy <span class="_ _b"></span>niż </span></span></span></span></span></span></span></div><div class="t m0 x1 h2 y1cc ff9 fs0 fc0 sc0 ls0 ws0">10% <span class="_ _f"></span>udział<span class="_ _4"></span> <span class="_ _f"></span>w <span class="_ _f"></span>obr<span class="_ _4"></span>otach <span class="_ _27"></span>Grupy. <span class="_ _f"></span>Był<span class="_ _4"></span> <span class="_ _f"></span><span class="ff1 ls1a">to<span class="_ _4"></span><span class="ls0"> <span class="_ _f"></span>dom <span class="_ _f"></span>med<span class="_ _4"></span>iow<span class="ls1b">y <span class="_ _f"></span></span></span></span>p<span class="_ _4"></span>osiadając<span class="_ _4"></span><span class="ff1">y <span class="_ _f"></span></span>udzi<span class="_ _4"></span>ał <span class="_ _f"></span><span class="ff1">w <span class="_ _27"></span>obrotach <span class="_ _f"></span>14<span class="_ _4"></span>%<span class="ls14">. </span></span></div><div class="t m0 x1 h2 y1cd ff1 fs0 fc0 sc0 ls0 ws0">Podmiot <span class="_ _14"></span>t<span class="_ _4"></span>en <span class="_ _14"></span>n<span class="_ _4"></span>ie <span class="_ _14"></span>j<span class="_ _4"></span>est <span class="_ _14"></span><span class="ff9">p<span class="_ _4"></span>owiązan<span class="_ _4"></span></span>y <span class="_ _14"></span><span class="ff9">z<span class="_ _4"></span> <span class="_ _14"></span>Grupą. <span class="_ _23"> </span></span>Nato<span class="_ _4"></span>miast <span class="_ _23"></span><span class="ls3">46</span>,3<span class="ff9">% <span class="_ _14"></span>ob<span class="_ _4"></span>rotów <span class="_ _23"></span>realizowany<span class="_ _4"></span>ch <span class="_ _14"></span>było<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y1ce ff9 fs0 fc0 sc0 ls0 ws0">z klientami posia<span class="_ _4"></span>dającymi mn<span class="_ _4"></span>iejszy niż 5% ud<span class="_ _4"></span>ział w całym <span class="_ _4"></span>obrocie Grupy.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1cf ff9 fs0 fc0 sc0 ls0 ws0">Głównymi <span class="_ _2c"> </span>d<span class="_ _4"></span>ostawcami <span class="_ _18"> </span>Grupy <span class="_ _18"> </span>są <span class="_ _2c"> </span>pa<span class="_ _4"></span>rtnerzy <span class="_ _2c"> </span>zr<span class="_ _4"></span>zeszeni <span class="_ _2c"> </span>w <span class="_ _18"> </span>programi<span class="_ _4"></span>e <span class="_ _2c"> </span>Compe<span class="_ _4"></span>riaLead, <span class="_ _2c"> </span>in<span class="_ _4"></span>ni </div><div class="t m0 x1 h2 y1d0 ff9 fs0 fc0 sc0 ls0 ws0">dostawcy <span class="_ _b"></span>leadów<span class="ff1">, <span class="_ _b"></span><span class="ff9">oraz <span class="_ _b"></span>podmioty<span class="_ _4"></span> <span class="_ _b"></span>świadczące <span class="_ _b"></span>specjalistyczne<span class="_ _4"></span> <span class="_ _b"></span>usługi, <span class="_ _b"></span>w <span class="_ _11"></span>sz<span class="_ _4"></span>czególności<span class="_ _4"></span> <span class="_ _b"></span>IT <span class="_ _11"></span>o<span class="_ _4"></span>raz </span></span></div><div class="t m0 x1 h2 y1d1 ff9 fs0 fc0 sc0 ls0 ws0">marketingowe, jak r<span class="_ _4"></span>ównież agenci<span class="_ _4"></span> ubezpieczen<span class="_ _4"></span>iowi w<span class="_ _4"></span>spółpracujący z G<span class="_ _4"></span>rupą.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y1d2 ff3 fs0 fc0 sc0 ls1c ws0">2.4.<span class="ff2 ls0"> <span class="_ _19"> </span><span class="ff4">W<span class="_ _4"></span>s<span class="_ _4"></span>k<span class="_ _4"></span>aź<span class="_ _f"></span>n<span class="_ _4"></span>i<span class="_ _4"></span>k<span class="_ _4"></span>i<span class="_ _4"></span> <span class="_ _4"></span>n<span class="_ _4"></span>i<span class="_ _4"></span>e<span class="_ _4"></span>f<span class="_ _4"></span>i<span class="_ _4"></span>n<span class="_ _4"></span>a<span class="_ _4"></span>n<span class="_ _4"></span>s<span class="_ _4"></span>o<span class="_ _4"></span>w<span class="_ _4"></span>e<span class="_ _f"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y1d3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1d4 w2b h44"><div class="t m0 x4f h1b y1d5 ff4 fs9 fc5 sc0 ls0 ws0">Nazwa wska<span class="_ _1"></span>źnika<span class="ff3"> </span></div></div><div class="c x6e y1d4 w2c h44"><div class="t m0 x22 h1b y1d5 ff3 fs9 fc5 sc0 ls0 ws0">2024 </div></div><div class="c x6f y1d4 w2d h44"><div class="t m0 x5c h1b y1d5 ff3 fs9 fc5 sc0 ls0 ws0">2023 </div></div><div class="c x70 y1d4 w2e h44"><div class="t m0 x5c h1b y1d5 ff4 fs9 fc5 sc0 ls0 ws0">Δ r/r<span class="ff3"> </span></div></div><div class="c x1 y1d6 w2b h45"><div class="t m0 x1e h1b y1d7 ff4 fs9 fc5 sc0 ls0 ws0">Liczba partneró<span class="_ _1"></span>w Comp<span class="_ _1"></span>eriaLead </div><div class="t m0 x1e h1b y1d8 ff3 fs9 fc5 sc0 ls0 ws0">na koniec okr<span class="_ _1"></span>esu </div></div><div class="c x6e y1d6 w2c h45"><div class="t m0 x1c h1b y1d9 ff1 fs9 fc5 sc0 ls0 ws0">131 803 </div></div><div class="c x6f y1d6 w2d h45"><div class="t m0 x4e h1b y1d9 ff1 fs9 fc5 sc0 ls0 ws0">104 078 </div></div><div class="c x70 y1d6 w2e h45"><div class="t m0 x4f h1b y1d9 ff1 fs9 fc5 sc0 lsf ws0">27%<span class="ls0"> </span></div></div><div class="c x1 y1da w2b h46"><div class="t m0 x1e h1b y1d5 ff4 fs9 fc5 sc0 ls0 ws0">Liczba leadów<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6e y1da w2c h46"><div class="t m0 x1c h1b y1d5 ff1 fs9 fc5 sc0 ls0 ws0">181 615<span class="ff3"> </span></div></div><div class="c x6f y1da w2d h46"><div class="t m0 x4e h1b y1d5 ff1 fs9 fc5 sc0 ls0 ws0">135 688 </div></div><div class="c x70 y1da w2e h46"><div class="t m0 x4f h1b y1d5 ff1 fs9 fc5 sc0 lsf ws0">34%<span class="ff3 ls0"> </span></div></div><div class="c x1 y1db w2b h46"><div class="t m0 x1e h1b y1dc ff4 fs9 fc5 sc0 ls0 ws0">Liczba wejść n<span class="_ _1"></span>a stronę<span class="ff3"> </span></div></div><div class="c x6e y1db w2c h46"><div class="t m0 x60 h1b y1dc ff1 fs9 fc5 sc0 ls0 ws0">1 789 692 </div></div><div class="c x6f y1db w2d h46"><div class="t m0 x20 h1b y1dc ff1 fs9 fc5 sc0 ls0 ws0">2 615 529 </div></div><div class="c x70 y1db w2e h46"><div class="t m0 x5c h1b y1dc ff1 fs9 fc5 sc0 ls0 ws0">-<span class="lsf">32%</span> </div></div><div class="c x1 y1dd w2b h47"><div class="t m0 x1e h1b y1de ff4 fs9 fc5 sc0 ls0 ws0">Liczba odsłon<span class="_ _1"></span><span class="ff3"> </span></div></div><div class="c x6e y1dd w2c h47"><div class="t m0 x60 h1b y1de ff1 fs9 fc5 sc0 ls0 ws0">5 307 968 </div></div><div class="c x6f y1dd w2d h47"><div class="t m0 x20 h1b y1de ff1 fs9 fc5 sc0 ls0 ws0">7 607 811 </div></div><div class="c x70 y1dd w2e h47"><div class="t m0 x5c h1b y1de ff1 fs9 fc5 sc0 ls0 ws0">-<span class="lsf">30%</span> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1df ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1e0 ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>związku <span class="_ _f"></span>z <span class="_ _4"></span>rosnącymi <span class="_ _f"></span>stopami <span class="_ _4"></span>proc<span class="_ _4"></span>entowymi <span class="_ _4"></span>z<span class="_ _4"></span>nacząco <span class="_ _4"></span>spadla <span class="_ _f"></span>liczba <span class="_ _4"></span>l<span class="_ _4"></span>eadów <span class="_ _4"></span>związany<span class="_ _4"></span>ch </div><div class="t m0 x1 h2 y1e1 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _26"> </span>wni<span class="_ _4"></span>oskami <span class="_ _29"> </span>kredytow<span class="_ _4"></span>ymi. <span class="_ _26"> </span>Au<span class="_ _4"></span>tomatycznie<span class="_ _4"></span> <span class="_ _26"> </span>w<span class="_ _4"></span>zrosła <span class="_ _29"> </span>za <span class="_ _26"> </span>t<span class="_ _4"></span>o <span class="_ _26"> </span>li<span class="_ _4"></span>czba <span class="_ _29"> </span>leadów <span class="_ _29"> </span>dotyczą<span class="_ _4"></span>cych </div><div class="t m0 x1 h2 y37 ff9 fs0 fc0 sc0 ls0 ws0">produktów <span class="_ _f"></span>loka<span class="_ _4"></span>cyjno <span class="_ _f"></span>–<span class="ff1"> <span class="_ _f"></span></span>oszcz<span class="_ _4"></span>ędnościowych,<span class="_ _4"></span> <span class="_ _4"></span>kt<span class="_ _4"></span>óre <span class="_ _f"></span>z <span class="_ _f"></span>założ<span class="_ _4"></span>enia <span class="_ _f"></span>charakteryzu<span class="_ _4"></span>ją <span class="_ _f"></span>sią <span class="_ _4"></span>z<span class="_ _4"></span>nacznie </div><div class="t m0 x1 h2 y38 ff9 fs0 fc0 sc0 ls0 ws0">większą <span class="_ _14"></span>skutecznością. <span class="_ _14"></span>Sp<span class="_ _4"></span>adek <span class="_ _27"></span>w <span class="_ _14"></span>liczbi<span class="_ _4"></span>e <span class="_ _27"></span>od<span class="_ _4"></span>słon <span class="_ _14"></span>(<span class="_ _4"></span><span class="ff1">-<span class="ls3">30</span></span>% <span class="_ _14"></span>r/r) <span class="_ _14"></span>był <span class="_ _14"></span>spowodowanymi <span class="_ _14"></span>główni<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y1e2 ff9 fs0 fc0 sc0 ls0 ws0">bardzo <span class="_ _10"> </span>wysoką <span class="_ _10"> </span>bazą <span class="_ _10"> </span>porównawczą <span class="_ _10"> </span>dla <span class="_ _10"> </span>Comperia. <span class="_ _10"> </span>Grupa <span class="_ _10"> </span>w <span class="_ _10"> </span>dalszym <span class="_ _10"> </span>ciągu <span class="_ _10"> </span>jest </div><div class="t m0 x1 h2 y1e3 ff9 fs0 fc0 sc0 ls0 ws0">beneficjentem <span class="_ _19"> </span>algorytmu<span class="_ _4"></span> <span class="_ _18"> </span>wykorzystywan<span class="_ _4"></span>ego <span class="_ _18"> </span>p<span class="_ _4"></span>rzez <span class="_ _18"> </span>GO<span class="_ _4"></span>OGLE, <span class="_ _18"> </span>któ<span class="_ _4"></span>ry <span class="_ _18"> </span>promuj<span class="_ _4"></span>e <span class="_ _18"> </span>zapytani<span class="_ _4"></span>a </div><div class="t m0 x1 h2 y1e4 ff1 fs0 fc0 sc0 ls0 ws0">mobile ready <span class="_ _b"></span>i ux <span class="_ _1"></span>first, <span class="_ _1"></span>do <span class="_ _1"></span><span class="ff9">któreg<span class="_ _4"></span>o <span class="_ _1"></span>Grupa <span class="_ _1"></span>dostosowała się <span class="_ _1"></span>w <span class="_ _1"></span>okresach <span class="_ _1"></span>poprzednich. <span class="ff1">Spadek<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y1e5 ff9 fs0 fc0 sc0 ls0 ws0">liczby <span class="_ _27"></span>odsłon <span class="_ _14"></span>skutkował <span class="_ _27"></span>zmniejszeni<span class="_ _4"></span>em <span class="_ _27"></span>liczby<span class="_ _4"></span> <span class="_ _27"></span>wejść <span class="_ _27"></span>na <span class="_ _27"></span>str<span class="_ _4"></span>ony <span class="_ _27"></span>naszych<span class="_ _4"></span> <span class="_ _27"></span>serwisów, <span class="_ _27"></span>jednak </div><div class="t m0 x1 h2 y1e6 ff9 fs0 fc0 sc0 ls0 ws0">wzrost <span class="_ _b"></span>liczb<span class="_ _4"></span>y <span class="_ _b"></span>wyg<span class="_ _4"></span>enerowanych <span class="_ _b"></span>l<span class="_ _4"></span>eadów <span class="_ _b"></span>świ<span class="_ _4"></span>adczy <span class="_ _b"></span>o<span class="_ _4"></span> <span class="_ _b"></span>lepszym <span class="_ _1"></span>targetowani<span class="_ _4"></span>u <span class="_ _b"></span>naszych <span class="_ _1"></span>serwisów </div><div class="t m0 x1 h2 y1e7 ff1 fs0 fc0 sc0 ls0 ws0">w 2024. </div></div></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">17<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x71 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Wśród <span class="_ _e"> </span>kluczowych <span class="_ _e"> </span>zasobów <span class="_ _13"> </span>n<span class="_ _4"></span>iematerialnych <span class="_ _e"> </span>i <span class="_ _e"> </span>prawnych <span class="_ _13"> </span>ma<span class="_ _4"></span>jących <span class="_ _e"> </span>fundamental<span class="_ _4"></span>ne </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">znaczenie <span class="_ _b"></span>dla <span class="_ _1"></span>funkcjonowani<span class="_ _4"></span>a <span class="_ _b"></span>spółki <span class="_ _b"></span>są<span class="_ _4"></span> <span class="_ _b"></span>: <span class="_ _b"></span>Comp<span class="_ _4"></span>eriaLead <span class="_ _b"></span>o<span class="_ _4"></span>raz <span class="_ _b"></span>Comfin<span class="_ _4"></span>o <span class="_ _b"></span>oraz <span class="_ _1"></span>ComperiaAgent.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x71 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">ComperiaLead <span class="_ _17"> </span>to <span class="_ _17"> </span>zaawansowana <span class="_ _17"> </span>platforma<span class="_ _4"></span> <span class="_ _17"> </span>specjalizująca <span class="_ _17"> </span>się <span class="_ _17"> </span>w <span class="_ _17"> </span>pozyskiwaniu<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y118 ff9 fs0 fc0 sc0 ls0 ws0">i  kwalifikacji  leadów  d<span class="_ _4"></span>la  sektora  finansoweg<span class="_ _4"></span>o.  Model  biznesowy<span class="_ _4"></span>  firmy  opiera  się  na </div><div class="t m0 x1 h2 y1e8 ff1 fs0 fc0 sc0 ls0 ws0">innowacyjnych <span class="_ _5"> </span>technologiach <span class="_ _5"> </span>analizy <span class="_ _5"> </span>danych <span class="_ _2d"> </span>oraz <span class="_ _5"> </span>zaawansowanych <span class="_ _5"> </span>strategiach </div><div class="t m0 x1 h2 y1e9 ff9 fs0 fc0 sc0 ls0 ws0">marketingowych, <span class="_ _b"></span>które <span class="_ _b"></span>umożliwi<span class="_ _4"></span>ają <span class="_ _b"></span>skuteczne <span class="_ _b"></span>dotarcie <span class="_ _b"></span>do <span class="_ _11"></span>p<span class="_ _4"></span>otencjalnych<span class="_ _4"></span> <span class="_ _b"></span>klientów <span class="_ _b"></span>instytucji </div><div class="t m0 x1 h2 y1ea ff1 fs0 fc0 sc0 ls0 ws0">finansow<span class="ff9">ych. <span class="_ _13"> </span>Dz<span class="_ _4"></span>ięki <span class="_ _13"> </span>wy<span class="_ _4"></span>korzystaniu <span class="_ _13"> </span>n<span class="_ _4"></span>owoczesnych <span class="_ _e"> </span>narzędzi <span class="_ _23"> </span>anal<span class="_ _4"></span>ityczn<span class="_ _4"></span>ych <span class="_ _13"> </span>ComperiaL<span class="_ _4"></span>ead </span></div><div class="t m0 x1 h2 y1eb ff1 fs0 fc0 sc0 ls0 ws0">precyzyjnie  id<span class="_ _4"></span>entyfikuj<span class="_ _4"></span>e  osoby  zai<span class="_ _4"></span>nteresowan<span class="_ _4"></span>e <span class="_ _26"> </span><span class="ff9">produktami <span class="_ _26"> </span>finansowymi,  co <span class="_ _26"> </span>zwiększa </span></div><div class="t m0 x1 h2 y1ec ff9 fs0 fc0 sc0 ls0 ws0">skuteczność <span class="_ _30"> </span>kampanii <span class="_ _30"> </span>marke<span class="_ _4"></span>tingowy<span class="_ _4"></span>ch <span class="_ _30"> </span>oraz <span class="_ _30"> </span>poprawia <span class="_ _30"> </span>konw<span class="_ _4"></span>ersję. <span class="_ _30"> </span>Dodatkowo, </div><div class="t m0 x1 h2 y1ed ff9 fs0 fc0 sc0 ls0 ws0">ugruntowana <span class="_ _f"></span>pozycja <span class="_ _4"></span>r<span class="_ _4"></span>ynkowa <span class="_ _4"></span>i<span class="_ _4"></span> <span class="_ _4"></span>siln<span class="_ _4"></span>e <span class="_ _4"></span>relacj<span class="_ _4"></span>e <span class="_ _4"></span>z <span class="_ _4"></span>p<span class="_ _4"></span>artnerami <span class="_ _f"></span>pozwalają<span class="_ _4"></span> <span class="_ _4"></span>firmie <span class="_ _4"></span>n<span class="_ _4"></span>a <span class="_ _4"></span>elasty<span class="_ _4"></span>czne </div><div class="t m0 x1 h2 y1ee ff9 fs0 fc0 sc0 ls0 ws0">dostosowanie <span class="_ _18"> </span>oferty <span class="_ _18"> </span>do <span class="_ _18"> </span>dynamiczn<span class="_ _4"></span>ie <span class="_ _18"> </span>zmieniaj<span class="_ _4"></span>ących <span class="_ _18"> </span>się <span class="_ _2c"> </span>p<span class="_ _4"></span>otrzeb <span class="_ _18"> </span>kli<span class="_ _4"></span>entów.<span class="_ _4"></span><span class="ff1 ls1d">  <span class="_ _4"></span><span class="ls0">Kluczowym </span></span></div><div class="t m0 x1 h2 y1ef ff9 fs0 fc0 sc0 ls0 ws0">atutem ComperiaLead są zasoby niematerialne, takie jak autorskie algorytmy analityczn<span class="_ _4"></span>e, </div><div class="t m0 x1 h2 y1f0 ff1 fs0 fc0 sc0 ls0 ws0">unikalne <span class="_ _4"></span>kn<span class="_ _4"></span>ow-<span class="ff9">how <span class="_ _4"></span>ora<span class="_ _4"></span>z <span class="_ _4"></span>dług<span class="_ _4"></span>oletnia <span class="_ _4"></span>współpraca <span class="_ _f"></span>z <span class="_ _4"></span>in<span class="_ _4"></span>stytucjami <span class="_ _4"></span>fin<span class="_ _4"></span>ansowymi. <span class="_ _4"></span>Te <span class="_ _f"></span>elementy </span></div><div class="t m0 x1 h2 y120 ff9 fs0 fc0 sc0 ls0 ws0">pozwalają <span class="_ _27"></span>n<span class="_ _4"></span>a <span class="_ _27"></span>skut<span class="_ _4"></span>eczne <span class="_ _27"></span>dopasowan<span class="_ _4"></span>ie <span class="_ _27"></span>ofe<span class="_ _4"></span>rt <span class="_ _27"></span>do <span class="_ _14"></span>oczekiwań <span class="_ _27"></span>u<span class="_ _4"></span>żytkownikó<span class="_ _4"></span>w, <span class="_ _27"></span>zwię<span class="_ _f"></span>kszając<span class="_ _4"></span> <span class="_ _27"></span>ich<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1f1 ff9 fs0 fc0 sc0 ls0 ws0">zaangażowani<span class="_ _4"></span>e <span class="_ _18"> </span>i  konwersję.<span class="ff1"> <span class="_ _19"> </span>Przychody  f</span>irmy <span class="_ _19"> </span>generowane <span class="_ _19"> </span>są  głównie <span class="_ _18"> </span>z  pośrednictwa </div><div class="t m0 x1 h2 y1f2 ff9 fs0 fc0 sc0 ls0 ws0">finansowego, <span class="_ _22"> </span>a<span class="_ _4"></span> <span class="_ _22"> </span>zaawan<span class="_ _4"></span>sowane <span class="_ _22"> </span>t<span class="_ _4"></span>echnologi<span class="_ _4"></span>e <span class="_ _22"> </span>umożliwi<span class="_ _4"></span>ają <span class="_ _22"> </span>optyma<span class="_ _4"></span>lizację <span class="_ _22"> </span>koszt<span class="_ _4"></span>ów </div><div class="t m0 x1 h2 y1f3 ff9 fs0 fc0 sc0 ls0 ws0">pozyskiwania <span class="_ _13"> </span>użytk<span class="_ _4"></span>owników. <span class="_ _13"> </span>Autom<span class="_ _4"></span>atyzacja <span class="_ _13"> </span>pr<span class="_ _4"></span>ocesów <span class="_ _13"> </span>marketingow<span class="_ _4"></span>ych <span class="_ _13"> </span>oraz <span class="_ _13"> </span>pr<span class="_ _4"></span>ecyzyjna </div><div class="t m0 x1 h2 y1f4 ff9 fs0 fc0 sc0 ls0 ws0">segmentacja <span class="_ _2e"> </span>klientów <span class="_ _34"> </span>przekładają <span class="_ _34"> </span>się <span class="_ _34"> </span>na <span class="_ _34"> </span>wyższą <span class="_ _2e"> </span>efektywność <span class="_ _2e"> </span>l<span class="_ _4"></span>eadów, <span class="_ _34"> </span>wzrost </div><div class="t m0 x1 h2 y194 ff9 fs0 fc0 sc0 ls0 ws0">konkurencyjności oraz <span class="_ _1"></span>długoterminowy rozwój <span class="_ _1"></span>ComperiaLead <span class="_ _1"></span>na rynku <span class="_ _b"></span>u<span class="_ _4"></span>sług <span class="_ _1"></span>finansowych.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x71 h2 y1f5 ff9 fs0 fc0 sc0 ls0 ws0">Comfino <span class="_ _1"></span>to <span class="_ _b"></span>no<span class="_ _4"></span>woczesna platforma <span class="_ _b"></span>płat<span class="_ _4"></span>nicza <span class="_ _1"></span>dedykowana <span class="_ _1"></span>sektorowi <span class="_ _1"></span>e<span class="_ _4"></span><span class="ff1">-commerce<span class="_ _4"></span> <span class="_ _1"></span>oraz </span></div><div class="t m0 x1 h2 y152 ff9 fs0 fc0 sc0 ls0 ws0">punktom <span class="_ _27"></span>stacjonarnym, <span class="_ _27"></span>oferująca <span class="_ _27"></span>szeroki <span class="_ _27"></span>wachlarz <span class="_ _27"></span>metod <span class="_ _27"></span>finansowani<span class="_ _4"></span>a <span class="_ _f"></span>zaku<span class="_ _4"></span>pów, <span class="_ _f"></span>w <span class="_ _27"></span>tym </div><div class="t m0 x1 h2 y1f6 ff9 fs0 fc0 sc0 ls0 ws0">płatności <span class="_ _19"> </span>odroczone <span class="_ _19"> </span>(BNPL),  raty <span class="_ _18"> </span>0%, <span class="_ _19"> </span>niski<span class="_ _4"></span>e <span class="_ _19"> </span>raty <span class="_ _19"> </span>oraz <span class="_ _19"> </span>finansowani<span class="_ _4"></span>e <span class="_ _19"> </span>dla <span class="_ _19"> </span>firm. <span class="_ _19"> </span>Dzięki </div><div class="t m0 x1 h2 y1f7 ff1 fs0 fc0 sc0 ls0 ws0">autorskiej <span class="_ _1b"> </span><span class="ff9">infra<span class="_ _4"></span>strukturze <span class="_ _1b"> </span>int<span class="_ _4"></span>egrującej <span class="_ _1b"> </span>różne<span class="_ _4"></span> <span class="_ _1b"> </span>formy <span class="_ _1b"> </span>płatności<span class="_ _4"></span>, <span class="_ _1b"> </span>Comfino <span class="_ _1b"> </span>elastyczn<span class="_ _4"></span>ie </span></div><div class="t m0 x1 h2 y71 ff9 fs0 fc0 sc0 ls0 ws0">dopasowuje <span class="_ _1"></span>ofertę <span class="_ _b"></span>do <span class="_ _1"></span>indywidual<span class="_ _4"></span>nych <span class="_ _b"></span>p<span class="_ _4"></span>otrzeb <span class="_ _1"></span>klientów, <span class="_ _b"></span>zap<span class="_ _4"></span>ewniając <span class="_ _1"></span>wygodne <span class="_ _b"></span>i <span class="_ _1"></span>bezpieczne<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1f8 ff9 fs0 fc0 sc0 ls0 ws0">rozwiązania <span class="_ _35"> </span>finansowe. <span class="_ _35"> </span>Plat<span class="_ _4"></span>forma <span class="_ _35"> </span>współpracuj<span class="_ _4"></span>e <span class="_ _24"> </span>z <span class="_ _35"> </span>renomowan<span class="_ _4"></span>ymi <span class="_ _35"> </span>bankami <span class="_ _35"> </span>oraz </div><div class="t m0 x1 h2 y1f9 ff9 fs0 fc0 sc0 ls0 ws0">instytucjami<span class="_ _4"></span>  płatni<span class="_ _4"></span>czymi,  c<span class="_ _4"></span>o  umożliwia <span class="_ _26"> </span>dostęp  do <span class="_ _26"> </span>konkurencyjnych <span class="_ _26"> </span>i  zróżnicowanych<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1fa ff9 fs0 fc0 sc0 ls0 ws0">produktów <span class="_ _24"> </span>finansowych<span class="_ _4"></span>. <span class="_ _1e"> </span>Jako <span class="_ _24"> </span>część <span class="_ _24"> </span>grupy <span class="_ _24"> </span>Comperia.pl <span class="_ _24"> </span>S.A., <span class="_ _24"> </span>Comfin<span class="_ _4"></span>o <span class="_ _24"> </span>korzysta<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1fb ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _15"> </span>ug<span class="_ _4"></span>runtowanej <span class="_ _15"> </span>pozyc<span class="_ _4"></span>ji <span class="_ _17"> </span>rynkowej, <span class="_ _15"> </span>co <span class="_ _15"> </span>wzma<span class="_ _4"></span>cnia <span class="_ _17"> </span>zaufanie <span class="_ _15"> </span>kl<span class="_ _4"></span>ientów <span class="_ _17"> </span>oraz <span class="_ _15"> </span>partnerów<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1fc ff1 fs0 fc0 sc0 ls0 ws0">biznesowych. <span class="_ _b"></span><span class="ff9">Mod<span class="_ _4"></span>el <span class="_ _b"></span>biznesowy<span class="_ _4"></span> <span class="_ _b"></span>Comfino <span class="_ _b"></span>opiera<span class="_ _4"></span> <span class="_ _b"></span>się <span class="_ _b"></span>na <span class="_ _b"></span>synergii <span class="_ _b"></span>zaawan<span class="_ _4"></span>sowan<span class="_ _4"></span>ych <span class="_ _b"></span>technologii<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y1fd ff9 fs0 fc0 sc0 ls0 ws0">płatniczych  or<span class="_ _1"></span>az <span class="_ _19"> </span>współpracy <span class="_ _19"> </span>z <span class="_ _19"> </span>instytucjami  finansowymi, <span class="_ _19"> </span>co <span class="_ _19"> </span>pozwala  na <span class="_ _18"> </span>dostarczanie </div><div class="t m0 x1 h2 y1fe ff9 fs0 fc0 sc0 ls0 ws0">elastycznych <span class="_ _f"></span>i <span class="_ _f"></span>atrakcyjn<span class="_ _4"></span>ych <span class="_ _f"></span>form <span class="_ _f"></span>finansowania <span class="_ _27"></span>zakupów. <span class="_ _4"></span>Kl<span class="_ _4"></span>uczowe <span class="_ _f"></span>zas<span class="_ _4"></span>oby <span class="_ _4"></span>niemat<span class="_ _4"></span>erialn<span class="_ _4"></span>e, </div><div class="t m0 x1 h2 y1ff ff1 fs0 fc0 sc0 ls0 ws0">takie <span class="_ _29"> </span>jak <span class="_ _29"> </span>aut<span class="ff9">o<span class="_ _4"></span>rska <span class="_ _29"> </span>platforma <span class="_ _29"> </span>płat<span class="_ _4"></span>nicza, <span class="_ _29"> </span>zaa<span class="_ _4"></span></span>w<span class="_ _4"></span>ansowane <span class="_ _29"> </span>technol<span class="_ _4"></span>ogie <span class="_ _29"> </span>scorin<span class="_ _4"></span>gowe <span class="_ _29"> </span>oraz </div><div class="t m0 x1 h2 y200 ff9 fs0 fc0 sc0 ls0 ws0">strategiczne <span class="_ _14"></span>relacj<span class="_ _4"></span>e <span class="_ _14"></span>z <span class="_ _14"></span>bankami <span class="_ _14"></span>i<span class="_ _4"></span> <span class="_ _14"></span>instytucjami<span class="_ _4"></span> <span class="_ _14"></span>płatniczym<span class="_ _4"></span>i, <span class="_ _14"></span>stanowią <span class="_ _14"></span>fun<span class="_ _4"></span>dament <span class="_ _14"></span>przewagi </div><div class="t m0 x1 h2 y201 ff1 fs0 fc0 sc0 ls0 ws0">konkurencyjnej <span class="_ _4"></span>C<span class="_ _4"></span>omfino. <span class="_ _f"></span><span class="ff9">Źródłem <span class="_ _4"></span>wart<span class="_ _4"></span>ości <span class="_ _4"></span>dla <span class="_ _f"></span>firmy <span class="_ _4"></span>są <span class="_ _4"></span>prz<span class="_ _4"></span>ychody <span class="_ _4"></span>gene<span class="_ _4"></span>rowane <span class="_ _4"></span>z <span class="_ _4"></span>prowizj<span class="_ _4"></span>i </span></div><div class="t m0 x1 h2 y202 ff9 fs0 fc0 sc0 ls0 ws0">i <span class="_ _16"> </span>opłat <span class="_ _16"> </span>transakcyjnych, <span class="_ _16"> </span>wzr<span class="_ _4"></span>ost <span class="_ _16"> </span>konwersji <span class="_ _16"> </span>sprzedaży<span class="_ _4"></span> <span class="_ _16"> </span>u <span class="_ _16"> </span>partnerów <span class="_ _16"> </span>e<span class="_ _f"></span><span class="ff1">-commerce <span class="_ _16"> </span>oraz<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y203 ff9 fs0 fc0 sc0 ls0 ws0">zwiększona <span class="_ _26"> </span>dostępność <span class="_ _26"> </span>finansowania <span class="_ _26"> </span>dla  klie<span class="_ _4"></span>ntów.  Dz<span class="_ _4"></span>ięki <span class="_ _26"> </span>zaawansowanej <span class="_ _26"> </span>technologii<span class="_ _27"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y204 ff9 fs0 fc0 sc0 ls0 ws0">i <span class="_ _17"> </span>dłu<span class="_ _4"></span>goterminowym<span class="_ _4"></span> <span class="_ _20"> </span>relacjom <span class="_ _17"> </span>z<span class="_ _4"></span> <span class="_ _17"> </span>s<span class="_ _4"></span>ektorem <span class="_ _20"> </span>finan<span class="_ _4"></span>sowym, <span class="_ _17"> </span>C<span class="_ _4"></span>omfino <span class="_ _20"> </span>zapewnia <span class="_ _20"> </span>szybki<span class="_ _4"></span>e, </div><div class="t m0 x1 h2 y205 ff9 fs0 fc0 sc0 ls0 ws0">bezpieczne <span class="_ _27"></span>i<span class="_ _4"></span> <span class="_ _27"></span>w<span class="_ _4"></span>ygodne <span class="_ _14"></span>rozwiązan<span class="_ _4"></span>ia <span class="_ _14"></span>płatnicze, <span class="_ _14"></span>co <span class="_ _27"></span>p<span class="_ _4"></span>rzekłada <span class="_ _14"></span>się <span class="_ _27"></span>na <span class="_ _23"> </span>l<span class="_ _4"></span>ojalność <span class="_ _14"></span>klientów <span class="_ _14"></span>oraz </div><div class="t m0 x1 h2 y206 ff9 fs0 fc0 sc0 ls0 ws0">dynamiczny rozwój <span class="_ _4"></span>firmy na rynku<span class="_ _4"></span> płatności cyf<span class="_ _4"></span>rowych.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x71 h2 y207 ff9 fs0 fc0 sc0 ls0 ws0">ComperiaAgent <span class="_ _36"> </span>to <span class="_ _32"> </span>in<span class="_ _4"></span>nowacyjny <span class="_ _36"> </span>system <span class="_ _36"> </span>wspierający <span class="_ _36"> </span>pracę <span class="_ _36"> </span>agentów </div><div class="t m0 x1 h2 y208 ff1 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowy<span class="_ _4"></span>ch, <span class="_ _2f"> </span><span class="ff9">uż<span class="_ _4"></span>ytkowany</span> <span class="_ _1b"> </span>przez <span class="_ _2f"> </span>Com<span class="_ _4"></span>peria <span class="_ _2f"> </span><span class="ff9">Ub<span class="_ _4"></span>ezpieczenia. <span class="_ _1b"> </span>Umożliwi<span class="_ _4"></span>a <span class="_ _2f"> </span>szybkie<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y209 ff9 fs0 fc0 sc0 ls0 ws0">porównywanie ofert kilkudziesięciu<span class="_ _4"></span><span class="ff1"> towarzystw ubezpieczeniowy<span class="_ _4"></span>ch, wystawianie polis or<span class="_ _1"></span>az </span></div><div class="t m0 x1 h2 y20a ff9 fs0 fc0 sc0 ls0 ws0">zarządzanie <span class="_ _e"> </span>bazą <span class="_ _13"> </span>kli<span class="_ _4"></span>entów, <span class="_ _13"> </span>c<span class="_ _4"></span>o <span class="_ _13"> </span>zn<span class="_ _4"></span>acząco <span class="_ _e"> </span>przyspiesza <span class="_ _13"> </span>p<span class="_ _4"></span>roces <span class="_ _e"> </span>sprzedaży <span class="_ _13"> </span>i <span class="_ _e"> </span>obsługi. <span class="_ _e"> </span>Dzięki </div><div class="t m0 x1 h2 y20b ff1 fs0 fc0 sc0 ls0 ws0">integracji <span class="_ _23"> </span>z <span class="_ _23"></span>API <span class="_ _23"> </span>ubezpie<span class="_ _4"></span>czycieli, <span class="_ _23"> </span>platfo<span class="_ _4"></span>rma <span class="_ _14"></span>p<span class="_ _4"></span>ozwal<span class="_ _4"></span>a <span class="_ _23"></span>na <span class="_ _23"></span>przygotowani<span class="_ _4"></span>e <span class="_ _23"></span>spersonaliz<span class="_ _4"></span>owanej </div><div class="t m0 x1 h2 y20c ff9 fs0 fc0 sc0 ls0 ws0">oferty <span class="_ _27"></span>w <span class="_ _27"></span>ciąg<span class="_ _4"></span>u <span class="_ _27"></span>min<span class="_ _4"></span>uty, <span class="_ _27"></span>co <span class="_ _27"></span>zwi<span class="_ _4"></span>ększa <span class="_ _27"></span>e<span class="_ _4"></span>fektywnoś<span class="_ _4"></span>ć <span class="_ _27"></span>pracy <span class="_ _27"></span>agent<span class="_ _4"></span>ów <span class="_ _27"></span>i <span class="_ _27"></span>podn<span class="_ _4"></span>osi <span class="_ _27"></span>jakość <span class="_ _14"></span>obsługi </div></div></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">18<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">klientów.<span class="ff1"> <span class="_ _37"> </span>ComperiaAg<span class="_ _4"></span>ent <span class="_ _37"> </span>jest <span class="_ _37"> </span>zintegrowan<span class="_ _4"></span>y <span class="_ _37"> </span> <span class="_ _37"> </span></span>z <span class="_ _38"> </span>czołowymi<span class="_ _4"></span> <span class="_ _38"> </span>towarzystwa<span class="_ _4"></span>mi<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y20d ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowymi<span class="_ _4"></span> <span class="_ _b"></span>w <span class="_ _b"></span>Polsce, <span class="_ _b"></span>oferując <span class="_ _b"></span>szeroką <span class="_ _b"></span>gamę <span class="_ _b"></span>produktów<span class="_ _4"></span> <span class="_ _b"></span>dostosowanych <span class="_ _b"></span>do <span class="_ _b"></span>różnych </div><div class="t m0 x1 h2 y20e ff9 fs0 fc0 sc0 ls0 ws0">potrzeb klientów. System <span class="_ _1"></span>automatyzuje<span class="_ _4"></span> proces po<span class="_ _1"></span>równywania<span class="_ _4"></span> warunków po<span class="_ _1"></span>lis i usprawnia </div><div class="t m0 x1 h2 y20f ff9 fs0 fc0 sc0 ls0 ws0">zarządzanie <span class="_ _26"> </span>sp<span class="_ _4"></span>rzedażą, <span class="_ _26"> </span>c<span class="_ _4"></span>o <span class="_ _26"> </span>przekłada<span class="_ _4"></span> <span class="_ _26"> </span>się <span class="_ _26"> </span>na<span class="_ _4"></span> <span class="_ _26"> </span>wyższą<span class="_ _4"></span> <span class="_ _26"> </span>konwersję <span class="_ _29"> </span>i <span class="_ _26"> </span>lepszą <span class="_ _29"> </span>rentowność </div><div class="t m0 x1 h2 y210 ff9 fs0 fc0 sc0 ls0 ws0">działal<span class="_ _4"></span>ności <span class="_ _26"> </span>ag<span class="_ _4"></span>entów.<span class="ff1"> <span class="_ _29"> </span></span>Model <span class="_ _29"> </span>biz<span class="_ _4"></span>nesowy <span class="_ _29"> </span>Com<span class="_ _4"></span>periaAgent <span class="_ _29"> </span>opiera <span class="_ _29"> </span>si<span class="_ _4"></span>ę <span class="_ _29"> </span>na <span class="_ _29"> </span>wykorzystaniu </div><div class="t m0 x1 h2 y211 ff9 fs0 fc0 sc0 ls0 ws0">nowoczesnych <span class="_ _14"></span>technolo<span class="_ _4"></span>gii <span class="_ _14"></span>do <span class="_ _27"></span>opty<span class="_ _4"></span>malizacji<span class="_ _4"></span> <span class="_ _27"></span>pra<span class="_ _4"></span>cy <span class="_ _27"></span>ag<span class="_ _4"></span>entów <span class="_ _14"></span>ubezpiecz<span class="_ _4"></span>eniowych. <span class="_ _14"></span>Klucz<span class="_ _4"></span>owe </div><div class="t m0 x1 h2 y212 ff1 fs0 fc0 sc0 ls0 ws0">zasoby <span class="_ _b"></span>niematerialne, <span class="_ _b"></span>takie <span class="_ _b"></span>j<span class="ff9">ak <span class="_ _b"></span>autorska <span class="_ _b"></span>platforma <span class="_ _b"></span>integrująca <span class="_ _b"></span>oferty <span class="_ _b"></span>wielu <span class="_ _b"></span>ubezpieczyci<span class="_ _4"></span>eli, </span></div><div class="t m0 x1 h2 y213 ff9 fs0 fc0 sc0 ls0 ws0">zaawansowane <span class="_ _2f"> </span>algorytmy <span class="_ _2f"> </span>porównu<span class="_ _4"></span>jące <span class="_ _20"> </span>war<span class="_ _4"></span>unki <span class="_ _20"> </span>poli<span class="_ _4"></span>s <span class="_ _20"> </span>oraz<span class="_ _4"></span> <span class="_ _20"> </span>dług<span class="_ _4"></span>oterminowe <span class="_ _2f"> </span>relacje<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y214 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _23"> </span>sekto<span class="_ _4"></span>rem <span class="_ _13"> </span>ubezpiecze<span class="_ _4"></span>niowym, <span class="_ _13"> </span>stanowią<span class="_ _4"></span> <span class="_ _23"> </span>fun<span class="_ _4"></span>dament <span class="_ _13"> </span>przewagi <span class="_ _13"> </span>konkur<span class="_ _4"></span>encyjnej <span class="_ _13"> </span>systemu.<span class="_ _27"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y215 ff9 fs0 fc0 sc0 ls0 ws0">Dzięki <span class="_ _2f"> </span>u<span class="_ _4"></span>sprawnieniu<span class="_ _4"></span> <span class="_ _2f"> </span>procesu <span class="_ _1b"> </span>sprz<span class="_ _4"></span>edaży, <span class="_ _1b"> </span>ComperiaAg<span class="_ _4"></span>ent <span class="_ _2f"> </span>zwi<span class="_ _4"></span>ększa <span class="_ _1b"> </span>konkurencyjność<span class="_ _4"></span> </div><div class="t m0 x1 h2 y216 ff9 fs0 fc0 sc0 ls0 ws0">agentów, <span class="_ _b"></span>poprawia <span class="_ _b"></span>do<span class="_ _4"></span>świadczenie <span class="_ _b"></span>kli<span class="_ _4"></span>entów <span class="_ _b"></span>poprzez <span class="_ _b"></span>szyb<span class="_ _4"></span>kie <span class="_ _b"></span>i <span class="_ _b"></span>precyzyjne <span class="_ _b"></span>dopa<span class="_ _4"></span>sowanie <span class="_ _b"></span>ofert </div><div class="t m0 x1 h2 y217 ff9 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _13"> </span>g<span class="_ _4"></span>eneruje <span class="_ _e"> </span>wartość <span class="_ _e"> </span>poprzez <span class="_ _13"> </span>wzrost<span class="_ _4"></span> <span class="_ _13"> </span>liczb<span class="_ _4"></span>y <span class="_ _e"> </span>zawieranych <span class="_ _13"> </span>p<span class="_ _4"></span>olis. <span class="_ _e"> </span>Współpraca <span class="_ _13"> </span>z<span class="_ _4"></span> <span class="_ _e"> </span>wieloma </div><div class="t m0 x1 h2 y218 ff1 fs0 fc0 sc0 ls0 ws0">ubezpieczycielam<span class="_ _4"></span>i <span class="_ _13"> </span>pozwal<span class="_ _4"></span>a <span class="_ _13"> </span>na <span class="_ _13"> </span>szeroki <span class="_ _13"> </span>w<span class="_ _4"></span>yb<span class="_ _4"></span><span class="ff9">ór <span class="_ _13"> </span>produkt<span class="_ _4"></span>ów, <span class="_ _13"> </span>co <span class="_ _13"> </span>p<span class="_ _4"></span>rzyciąga <span class="_ _13"> </span>n<span class="_ _4"></span>owych <span class="_ _13"> </span>agentów<span class="_ _f"></span></span> </div><div class="t m0 x1 h2 y219 ff9 fs0 fc0 sc0 ls0 ws0">i przyczynia się d<span class="_ _4"></span>o dalszego wzr<span class="_ _4"></span>ostu i rozwoju pl<span class="_ _4"></span>atformy.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y21a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y21b ff3 fs0 fc0 sc0 ls5 ws0">2.5.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Zdarzenia <span class="_ _27"></span>istotnie <span class="_ _27"></span>w<span class="_ _4"></span>pływając<span class="_ _4"></span><span class="ff3">e <span class="_ _27"></span></span>na <span class="_ _27"></span>działalność <span class="_ _27"></span><span class="ff3">G<span class="_ _4"></span>rupy <span class="_ _27"></span>(w <span class="_ _27"></span>tym <span class="_ _27"></span>o <span class="_ _27"></span>nietypo<span class="_ _4"></span>wym </span></span></span></div><div class="t m0 x71 h2 y21c ff3 fs0 fc0 sc0 ls0 ws0">charakterze)<span class="ff4">,<span class="_ _4"></span> <span class="_ _1f"> </span>jakie <span class="_ _10"> </span>nast<span class="_ _4"></span>ąpiły <span class="_ _1f"> </span>w <span class="_ _10"> </span>rok<span class="_ _4"></span>u <span class="_ _1f"> </span>obrotowym, <span class="_ _1f"> </span>a <span class="_ _1f"> </span>także <span class="_ _10"> </span>po<span class="_ _4"></span> <span class="_ _1f"> </span>jego </span></div><div class="t m0 x71 h2 y21d ff4 fs0 fc0 sc0 ls0 ws0">zakończeniu, <span class="_ _34"> </span>do <span class="_ _34"> </span>dnia <span class="_ _34"> </span>sporz<span class="_ _4"></span>ądzenia <span class="_ _34"> </span><span class="ff3">skonsolid<span class="_ _4"></span>owanego <span class="_ _34"> </span>sp<span class="_ _4"></span>rawozdania </span></div><div class="t m0 x71 h2 y21e ff3 fs0 fc0 sc0 ls0 ws0">finansowego<span class="_ _4"></span> </div><div class="t m0 x1 h2 y21f ff1 fs0 fc0 sc0 ls0 ws0">Rok <span class="_ _1"></span>2024 <span class="_ _1"></span><span class="ff9">upłynął w <span class="_ _b"></span>Grup<span class="_ _4"></span>ie <span class="_ _1"></span>pod <span class="_ _1"></span>znakiem sk<span class="_ _1"></span>utecz<span class="_ _4"></span>ne<span class="ff1">go rozwoju <span class="_ _1"></span>segmentu<span class="_ _4"></span> <span class="_ _1"></span>e-commerce oraz </span></span></div><div class="t m0 x1 h2 y220 ff9 fs0 fc0 sc0 ls0 ws0">projektu <span class="_ _13"> </span>Compero <span class="_ _13"> </span>a <span class="_ _23"> </span>ta<span class="_ _4"></span>kże <span class="_ _23"> </span>z<span class="_ _4"></span>nacznego <span class="_ _13"> </span>wzrostu <span class="_ _13"> </span>sprzedaży <span class="_ _13"> </span>ubezp<span class="_ _4"></span>ieczeń. <span class="_ _13"> </span>Był <span class="_ _23"> </span>to <span class="_ _13"> </span>także <span class="_ _13"> </span>rok<span class="_ _4"></span> </div><div class="t m0 x1 h2 y221 ff9 fs0 fc0 sc0 ls0 ws0">rozpoczęcia pracy<span class="_ _4"></span> operacyjnej segmentu<span class="_ _4"></span> e<span class="ff1">-<span class="_ _4"></span></span>commerce na<span class="_ _4"></span> dużą skalę<span class="_ _4"></span><span class="ff1">. </span></div><div class="t m0 x1 h2 y222 ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1b"> </span>rynku <span class="_ _10"> </span>podstawowej <span class="_ _10"> </span>działalności <span class="_ _1b"> </span>w <span class="_ _10"> </span>20<span class="_ _4"></span><span class="ff1">24 <span class="_ _1b"> </span>roku <span class="_ _10"> </span>Grupa <span class="_ _1b"> </span></span>k<span class="_ _4"></span>ontynuowała <span class="_ _10"> </span>działania </div><div class="t m0 x1 h2 y223 ff9 fs0 fc0 sc0 ls0 ws0">obejmujące: <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y224 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">poszukiwanie n<span class="_ _4"></span>owych kanał<span class="_ _4"></span>ów i form sprzedaży<span class="_ _4"></span>;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y225 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">sukcesywny <span class="_ _27"></span>przegląd<span class="_ _4"></span> <span class="_ _27"></span>p<span class="_ _4"></span>oszczególnych <span class="_ _27"></span>dz<span class="_ _4"></span>iałań, <span class="_ _27"></span>projektów<span class="_ _4"></span> <span class="_ _27"></span>i <span class="_ _27"></span>proc<span class="_ _4"></span>esów <span class="_ _27"></span>(w <span class="_ _27"></span>sz<span class="_ _4"></span>czególności </span></span></div><div class="t m0 x8 h2 y226 ff9 fs0 fc0 sc0 ls0 ws0">w sprz<span class="_ _4"></span>edaży <span class="_ _4"></span>i <span class="_ _4"></span>marketin<span class="_ _4"></span>gu) <span class="_ _4"></span>i <span class="_ _4"></span>ich <span class="_ _4"></span>założeń <span class="_ _4"></span>biznesowych <span class="_ _4"></span>pod <span class="_ _4"></span>kąt<span class="_ _4"></span>em elimi<span class="_ _4"></span>nacji <span class="_ _4"></span>aktywnoś<span class="_ _4"></span>ci </div><div class="t m0 x8 h2 y227 ff9 fs0 fc0 sc0 ls0 ws0">zbędnych <span class="_ _16"> </span>bądź <span class="_ _15"> </span>nieprzynosząc<span class="_ _4"></span>ych <span class="_ _16"> </span>ocz<span class="_ _4"></span>ekiwanych <span class="_ _17"> </span>efektów <span class="_ _16"> </span>ekon<span class="_ _4"></span>omicznych <span class="_ _15"> </span>a <span class="_ _16"> </span>także </div><div class="t m0 x8 h2 y228 ff9 fs0 fc0 sc0 ls0 ws0">zwiększenia marż<span class="_ _4"></span>owości pozostał<span class="_ _4"></span>ych;<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y229 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">rozwój <span class="_ _4"></span>oferty <span class="_ _4"></span>p<span class="_ _4"></span>roduktowej <span class="_ _4"></span>d<span class="_ _4"></span>la <span class="_ _4"></span>bram<span class="_ _4"></span>ki <span class="_ _4"></span>COMFIN<span class="_ _4"></span>O <span class="_ _4"></span>w <span class="_ _f"></span>segmencie <span class="_ _4"></span>e<span class="_ _f"></span><span class="ff1">-</span>comm<span class="_ _4"></span>erce p<span class="_ _4"></span>owiązany<span class="_ _4"></span> </span></span></div><div class="t m0 x8 h2 y22a ff9 fs0 fc0 sc0 ls0 ws0">z rozwojem technol<span class="_ _4"></span>ogicznym a także<span class="_ _4"></span> rozwojem<span class="_ _4"></span> sieci akceptacji<span class="_ _f"></span><span class="ff1">; </span></div><div class="t m0 x1 h13 y22b ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">optymalizację wyk<span class="_ _4"></span>orzystani<span class="_ _4"></span>a zasobów <span class="_ _4"></span>wewnętr<span class="_ _4"></span>znych Spółki<span class="_ _4"></span><span class="ff1">. </span></span></span></div><div class="t m0 x8 h2 y22c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22d ff9 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _b"></span>zan<span class="_ _4"></span>otowała <span class="_ _1"></span><span class="ff1">wzrost <span class="_ _1"></span>EBITDA <span class="_ _1"></span>o <span class="_ _b"></span>6,17% <span class="_ _1"></span>p.p. <span class="_ _1"></span>w <span class="_ _b"></span>okresie <span class="_ _1"></span>2024 <span class="_ _1"></span><span class="ff9">roku <span class="_ _b"></span>w <span class="_ _1"></span>porównaniu <span class="_ _1"></span>do <span class="_ _b"></span>roku<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y22e ff1 fs0 fc0 sc0 ls3 ws0">202<span class="ls0">3<span class="ff9">. <span class="_ _10"> </span>Jednocześnie <span class="_ _10"> </span>uzyskaliśmy<span class="_ _4"></span></span> <span class="_ _10"> </span>wzrost <span class="_ _10"> </span>poziom <span class="_ _10"> </span><span class="ff9">przychodów <span class="_ _10"> </span></span>o <span class="_ _10"> </span>18,7% <span class="_ _10"> </span><span class="ff9">względem </span></span></div><div class="t m0 x1 h2 y22f ff1 fs0 fc0 sc0 ls0 ws0">analogicznego okr<span class="_ _4"></span>esu roku poprzedn<span class="_ _4"></span>iego. <span class="_ _4"></span> </div><div class="t m0 x1 h2 y230 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>2024 <span class="_ _f"></span><span class="ff9">roku <span class="_ _4"></span>kontyn<span class="_ _4"></span>uowaliśmy <span class="_ _f"></span>prace <span class="_ _4"></span>z<span class="_ _4"></span>wiązane <span class="_ _f"></span>z <span class="_ _4"></span>rozwoje<span class="_ _4"></span>m <span class="_ _4"></span>oraz <span class="_ _f"></span>komercjali<span class="_ _4"></span>zacją <span class="_ _4"></span>pr<span class="_ _4"></span>ojektu </span></div><div class="t m0 x1 h2 y231 ff9 fs0 fc0 sc0 ls0 ws0">Comfino. <span class="_ _13"> </span>C<span class="_ _4"></span>omfino.pl<span class="_ _4"></span> <span class="_ _13"> </span>to <span class="_ _e"> </span>platforma <span class="_ _13"> </span>fin<span class="_ _4"></span>ansowa <span class="_ _e"> </span>łącząca <span class="_ _13"> </span>banki,<span class="_ _4"></span> <span class="_ _13"> </span>fin<span class="_ _4"></span>techy <span class="_ _e"> </span>oraz <span class="_ _13"> </span>klientów<span class="_ _4"></span> <span class="_ _13"> </span>B2C<span class="_ _27"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y232 ff9 fs0 fc0 sc0 ls0 ws0">i <span class="_ _27"></span>B2B. <span class="_ _27"></span>Kl<span class="_ _4"></span>ienci <span class="_ _14"></span>indywidual<span class="_ _4"></span>ni <span class="_ _27"></span>i <span class="_ _14"></span>firmowi <span class="_ _27"></span>m<span class="_ _4"></span>ogą <span class="_ _27"></span>wyb<span class="_ _4"></span>rać <span class="_ _27"></span>najbardzi<span class="_ _4"></span>ej <span class="_ _27"></span>wyg<span class="_ _4"></span>odną <span class="_ _14"></span>dla <span class="_ _27"></span>siebi<span class="_ _4"></span>e <span class="_ _27"></span>formę </div><div class="t m0 x1 h2 y233 ff9 fs0 fc0 sc0 ls0 ws0">finansowania, <span class="_ _23"></span>spośród <span class="_ _23"></span>rat <span class="_ _14"></span>0%, <span class="_ _23"></span>rat <span class="_ _14"></span>ods<span class="_ _4"></span>etkowych<span class="_ _4"></span>, <span class="_ _14"></span>płatn<span class="_ _4"></span>ości <span class="_ _14"></span>BLIK, <span class="_ _14"></span>p<span class="_ _4"></span>ożyczek <span class="_ _23"></span>dla <span class="_ _14"></span>fi<span class="_ _4"></span>rm <span class="_ _14"></span>oraz </div></div></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEsAAABLCAIAAAC3LO29AAAACXBIWXMAABYlAAAWJQFJUiTwAAAE10lEQVR42uWcb0wbZRzHfz2O0fYof7q2t3HgpRKNbCWLYpgQWWYT3dYESZSElzO+AMlebC8MvjDjhYsvRoyRFwbHK018Y1JfTJPBYlLmatgkoiFW0BdbU/GAUiiscO0xnt35oh2U0pZyvbZ3z76v2uul7Se/5/k9z+/p71udJElQFAU2tnceWwxlFEkU53PJQrxpSEDTIcG/8fheMHpngQ/GUKY7nQzVVKNvtRkctRUv1VSQhE7xL6NTMIaTwaj7YcT98FEWpOxyMtTFF2s7WZOCEVaAMCSg0bm1G7Nh2WBpUa++Ymu1GvKPal6EgY3tq78Fv3vwqEBTiDaQQ68d67ZX5cMpk5BHYr93oXBsKZyjZ5jzDZVFIkSi5PZHLk78B8WVk6G+ep1hTeWFJQwJ6MKtwJ9hAUqkL9qP958wF4pwfH6z63YASi0nQ7nffC73ZJsr4ad/hD6ZXgZ1iDaQ0+82WvWkMoRIlN7/mStOUjkU5K0LrMOsz5cQiVLn7YCH40GVmui0t9NG+YQqx4tr+p3G7JHMNl+vz6yoHA8AXGOBkIDkxHBkNnxlchG0INpAzvW8kCm7pr/qCwtawQOAYAx1//TvIUYpj0TXWAA0JQ/Hj8yGcyXs9y4oWCUUTVcmF5OL7IyEvrCgtqUvd33wC3cAIRKl9+5woFl5OH58fjMbodsfKeGuWhH13uWQKKUnRKI0cH8JNK5gDLn9kfSEbn9EiwlmvwbuLyWHcZfws5kVwELBGJoKxVIJfWFB6zMwWdd+X04lvBnYAIzk4XgeiXsIb2TYEGhX3sXoLqEvLOCRY5I17FvZJfQuRQE7eTg+nlEJAPghEAEc9ff6VoJQ/WWuPPnWtgCAyF4ga1pTyzEAIIJRbAnn1gUAIOKhxFLx2UcA7iLWtp5gjIdEibgXjGJMyPHoGRil+BNa9CTGeMZyHdFqM2BMaNWTz8AorTlShisbbSABgGiqqcCV8GwdBQAEQ2GbadpoIwAQJKGLRxM/2U1HEuth9/PVWBK2WPUJwrfqK/HDow1kvFmDAICO40b8CPueNhYRAECRhJOhMCPsYk179qWXHRbMhuhOg0aCELOB2pfU+5YgpEji0smj2BD2NtWmqZ4uOzAh7GmsTm552yVkTeU9jTgsjNdepTNWwCmvaTSAKV22ewhZU/lgi03ThCMddQecYnx0yqLdbeo3b9Tv7/1KfU4SutEzjBbxms36bntVmgp4/6XzDZVaXDnGXGxa00L6U4yh03RzDu236tHNc2ympuj0hCShG3OxWpmQgy22LG6MbD3CIQHVf/uPyvEunTz6eduxLDdkO2uz6smJTrua8ZwMNXT6gDX8gNPEdtqoWkgnQ/14jj3QEpWT3yIkoJbvH6iqX2Owxfbxy9Zc7szVUVJyP1CyDuUNOoQrCInSwK/BL/9aLW1pm6ORRA5hXOPzm713uZKM2J7G6pGOusPaS+X4D5EoXZ9ZKaYNqtms//os45C1CZHvIS20gXRnWOZpI83XBxzY2B72rRZicjab9R+esuRpkQWlvNw8Er2L0WGfAi4i2kD2nTB3sSaHQhtjnbL/OMAjcWZVkOFZdzLU22yVq8EkwwdbVMKUhMTxaG59a/3xEwCYWo6tPO0wa6ONtRVlAOCoraCNpLWQv7T/D+9/AvBeSsZuAAAAAElFTkSuQmCC"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">19<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff1 fs0 fc0 sc0 ls0 ws0">oferty  typu <span class="_ _19"> </span>kup  teraz-<span class="ff9">zapł<span class="_ _4"></span>ać  później <span class="_ _19"> </span>(BNPL)  i  faktoringu  o<span class="_ _1"></span>dwrócon<span class="_ _4"></span>ego. <span class="_ _19"> </span>Sukce<span class="_ _4"></span>sywnie </span></div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">zwiększaliśmy <span class="_ _10"> </span>grono <span class="_ _10"> </span>sklepów <span class="_ _10"> </span>internetowy<span class="_ _4"></span>ch <span class="_ _10"> </span>korzystających <span class="_ _10"> </span>z <span class="_ _10"> </span>naszych <span class="_ _10"> </span>usług <span class="_ _10"> </span>tak<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _b"></span>in<span class="_ _4"></span>ternecie, <span class="_ _1"></span>jak <span class="_ _b"></span>i<span class="_ _4"></span> <span class="_ _1"></span>w <span class="_ _b"></span>skle<span class="_ _4"></span>pach <span class="_ _b"></span>stacj<span class="_ _4"></span>onarnych<span class="_ _4"></span>. <span class="_ _b"></span>P<span class="_ _4"></span>odpisali<span class="_ _4"></span>śmy <span class="_ _b"></span>bli<span class="_ _4"></span>sko <span class="ff1 ls3">2000<span class="ls0"> <span class="_ _b"></span><span class="ff9">u<span class="_ _4"></span>mów <span class="_ _1"></span>o <span class="_ _b"></span>wsp<span class="_ _4"></span>ółpracy </span></span></span></div><div class="t m0 x1 h2 y42 ff1 fs0 fc0 sc0 ls0 ws0">z nowymi sklepami<span class="_ _4"></span>.  </div><div class="t m0 x1 h2 y86 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="ff9">W <span class="_ _13"> </span>perspektywi<span class="_ _4"></span>e <span class="_ _13"> </span>kolejn<span class="_ _4"></span>ych <span class="_ _13"> </span>kwartał<span class="_ _4"></span>ów <span class="_ _13"> </span>będzi<span class="_ _4"></span>emy <span class="_ _13"> </span>k<span class="_ _4"></span>oncentrować <span class="_ _e"> </span>się <span class="_ _23"> </span>na<span class="_ _4"></span> <span class="_ _13"> </span>zwiększeni<span class="_ _4"></span>u <span class="_ _13"> </span>skali </span></div><div class="t m0 x1 h2 yb7 ff9 fs0 fc0 sc0 ls0 ws0">działaln<span class="_ _4"></span>ości  projektu  Comfino.pl,  ze  szczególnym  naciskiem<span class="_ _4"></span>  na  pozyskanie  kolejnych </div><div class="t m0 x1 h2 y45 ff9 fs0 fc0 sc0 ls0 ws0">partnerów <span class="_ _23"></span>w <span class="_ _14"></span>postaci,<span class="_ _4"></span> <span class="_ _14"></span>a<span class="_ _4"></span> <span class="_ _14"></span>także <span class="_ _23"></span>nowych <span class="_ _23"></span>partnerów <span class="_ _23"></span>dostarczając<span class="_ _4"></span>ych <span class="_ _14"></span>fina<span class="_ _4"></span>nsowanie <span class="_ _23"></span>klientom </div><div class="t m0 x1 h2 yb8 ff1 fs0 fc0 sc0 ls0 ws0">Comfin<span class="ff9">o.pl.tak<span class="_ _4"></span> <span class="_ _b"></span>z <span class="_ _b"></span>obszaru <span class="_ _11"></span>fin<span class="_ _4"></span>ansowania<span class="_ _4"></span> <span class="_ _b"></span>klientów <span class="_ _b"></span>indywidualn<span class="_ _4"></span>ych <span class="_ _b"></span>jak <span class="_ _11"></span>i <span class="_ _b"></span>firmowy<span class="_ _4"></span>ch. <span class="_ _b"></span>Dzięki <span class="_ _b"></span>tym </span></div><div class="t m0 x1 h2 yf9 ff9 fs0 fc0 sc0 ls0 ws0">działani<span class="_ _4"></span>om <span class="_ _e"> </span>będziemy <span class="_ _e"> </span>dąż<span class="_ _4"></span>yć <span class="_ _e"> </span>do <span class="_ _e"> </span>rozbudowy <span class="_ _e"> </span>sie<span class="_ _4"></span>ci <span class="_ _e"> </span>akceptacji <span class="_ _2c"> </span>w <span class="_ _e"> </span>kanałach<span class="_ _4"></span> <span class="_ _e"> </span>online <span class="_ _e"> </span>i <span class="_ _e"> </span>offline<span class="_ _4"></span>. </div><div class="t m0 x1 h2 yfa ff9 fs0 fc0 sc0 ls0 ws0">Szczególny <span class="_ _14"></span>n<span class="_ _4"></span>acisk <span class="_ _14"></span>chce<span class="_ _4"></span>my <span class="_ _14"></span>położyć <span class="_ _14"></span>n<span class="_ _4"></span>a <span class="_ _14"></span>zaakc<span class="_ _4"></span>entowanie <span class="_ _14"></span>swojej <span class="_ _23"></span>obecności <span class="_ _23"></span>w <span class="_ _14"></span>finanso<span class="_ _4"></span>waniu </div><div class="t m0 x1 h2 yfb ff9 fs0 fc0 sc0 ls0 ws0">usług branży medy<span class="_ _4"></span>cznej.<span class="ff1"> </span></div><div class="t m0 x1 h2 ybb ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _16"> </span>początku <span class="_ _15"> </span>2025 <span class="_ _16"> </span>ro<span class="_ _4"></span>ku <span class="_ _16"> </span>spółka <span class="_ _15"> </span><span class="ff1">Comp<span class="_ _4"></span>eria.pl<span class="_ _4"></span> <span class="_ _16"> </span></span>zawarła <span class="_ _15"> </span>roczną <span class="_ _16"> </span>um<span class="_ _4"></span>owę <span class="_ _16"> </span>z <span class="_ _15"> </span>Grupą <span class="_ _15"> </span>OLX<span class="ff1"> </span></div><div class="t m0 x1 h2 ybc ff1 fs0 fc0 sc0 ls0 ws0">o <span class="_ _1b"> </span><span class="ff9">współp<span class="_ _4"></span>racy <span class="_ _10"> </span>przy <span class="_ _1b"> </span>sprzedaży<span class="_ _4"></span> <span class="_ _1b"> </span>usłu<span class="_ _4"></span>g <span class="_ _1b"> </span>fin<span class="_ _4"></span>ansowych. <span class="_ _10"> </span>Tym <span class="_ _10"> </span>samym <span class="_ _1b"> </span>udost<span class="_ _4"></span>ępniono<span class="_ _f"></span></span> <span class="_ _1b"> </span>jej<span class="_ _4"></span> </div><div class="t m0 x1 h2 ybd ff9 fs0 fc0 sc0 ls0 ws0">powierzchnię <span class="_ _1"></span> <span class="_ _b"></span>reklamow<span class="_ _4"></span>ą <span class="_ _b"></span>w <span class="_ _b"></span>in<span class="_ _4"></span>ternetowym<span class="_ _4"></span> <span class="_ _b"></span>serwisie <span class="_ _1"></span>motoryzacyjnym<span class="_ _4"></span><span class="ff1"> <span class="_ _1"></span>Otomoto.pl. <span class="_ _1"></span>Od <span class="_ _b"></span>lutego </span></div><div class="t m0 x1 h2 ybe ff9 fs0 fc0 sc0 ls0 ws0">2025 <span class="_ _4"></span>roku fo<span class="_ _4"></span>rmularze C<span class="_ _4"></span>omperia.pl <span class="_ _4"></span>proponuj<span class="_ _4"></span>ące<span class="_ _4"></span><span class="ff1"> <span class="_ _4"></span></span>możl<span class="_ _4"></span>iwości <span class="_ _4"></span> <span class="_ _4"></span> fin<span class="_ _4"></span>ansowan<span class="_ _4"></span>ia <span class="_ _4"></span>  <span class="_ _4"></span>są <span class="_ _4"></span> <span class="_ _4"></span> d<span class="_ _4"></span>ostępne   </div><div class="t m0 x1 h2 ybf ff9 fs0 fc0 sc0 ls0 ws0">dla <span class="_ _e"> </span> <span class="_ _e"> </span> <span class="_ _e"> </span>użytkowników <span class="_ _e"> </span> <span class="_ _e"> </span> <span class="_ _e"> </span>serwisu<span class="ff1"> <span class="_ _e"> </span>Otom<span class="_ _4"></span>oto.pl. <span class="_ _e"> </span>Comperia.pl <span class="_ _e"> </span>of<span class="_ _4"></span>eruje <span class="_ _e"> </span>klientom <span class="_ _e"> </span>kompleks<span class="_ _4"></span>owy </span></div><div class="t m0 x1 h2 y234 ff1 fs0 fc0 sc0 ls0 ws0">proces <span class="_ _14"></span>uzyskani<span class="_ _4"></span>a <span class="_ _23"> </span>kredytu <span class="_ _23"> </span>- <span class="_ _23"></span><span class="ff9">w <span class="_ _14"></span>pełni<span class="_ _4"></span> <span class="_ _14"></span>onlin<span class="_ _4"></span>e, <span class="_ _14"></span>z <span class="_ _23"></span>maksymalną <span class="_ _23"></span>przejrzyst<span class="_ _4"></span>ością <span class="_ _14"></span>i <span class="_ _23"> </span>minimal<span class="_ _4"></span>nym<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y8e ff9 fs0 fc0 sc0 ls0 ws0">czasem <span class="_ _f"></span>ocze<span class="_ _4"></span>kiwania. <span class="_ _f"></span>In<span class="_ _4"></span>westujemy <span class="_ _f"></span>w<span class="_ _4"></span> <span class="_ _f"></span>rozwój<span class="_ _4"></span> <span class="_ _f"></span>techn<span class="_ _4"></span>ologii <span class="_ _f"></span>i <span class="_ _f"></span>au<span class="_ _4"></span>tomatyzac<span class="_ _4"></span>ję<span class="_ _4"></span><span class="ff1"> <span class="_ _27"></span></span>procesów, <span class="_ _f"></span> <span class="_ _27"></span> <span class="_ _f"></span>aby   </div><div class="t m0 x1 h2 y235 ff9 fs0 fc0 sc0 ls0 ws0">maksymalnie  <span class="_ _b"></span> <span class="_ _1"></span>uprościć <span class="_ _1"></span> <span class="_ _1"></span> <span class="_ _b"></span>użytkownik<span class="_ _4"></span>om <span class="_ _1"></span> <span class="_ _b"></span> <span class="_ _1"></span>dostęp  <span class="_ _b"></span> <span class="_ _b"></span>d<span class="_ _4"></span>o<span class="_ _4"></span><span class="ff1"> <span class="_ _1"></span><span class="ff9">atrakcyjnych <span class="_ _1"></span>warunków <span class="_ _1"></span>finansowych.<span class="_ _4"></span>  </span></span></div><div class="t m0 x1 h2 y4f ff1 fs0 fc0 sc0 ls0 ws0">Ponadto <span class="_ _27"></span>sp<span class="ff9">ółka <span class="_ _27"></span>zam<span class="_ _4"></span>ierza <span class="_ _27"></span>rozwi<span class="_ _4"></span>jać<span class="_ _4"></span></span> <span class="_ _27"></span><span class="ff9">ofertę <span class="_ _27"></span>skie<span class="_ _4"></span>rowaną <span class="_ _27"></span>do <span class="_ _27"></span>kli<span class="_ _4"></span>entów <span class="_ _27"></span>Otom<span class="_ _4"></span>oto.pl <span class="_ _27"></span>oferując <span class="_ _27"></span>im<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y236 ff1 fs0 fc0 sc0 ls0 ws0">m.in. ubezpieczeni<span class="_ _4"></span>e OC/<span class="_ _4"></span>AC poprzez serwis <span class="_ _4"></span>Compero.pl.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y237 ff9 fs0 fc0 sc0 ls0 ws0">Kondycja <span class="_ _23"> </span>finan<span class="_ _4"></span>sowa <span class="_ _23"></span>Spół <span class="_ _23"> </span>w <span class="_ _13"> </span>naszej <span class="_ _23"> </span>oceni<span class="_ _4"></span>e <span class="_ _23"> </span>jest <span class="_ _23"> </span>d<span class="_ _4"></span>obra, <span class="_ _23"> </span>co <span class="_ _23"> </span>pozwal<span class="_ _4"></span>a <span class="_ _23"> </span>na <span class="_ _13"> </span>realizacj<span class="_ _4"></span>ę <span class="_ _23"></span>szeregu </div><div class="t m0 x1 h2 y238 ff9 fs0 fc0 sc0 ls0 ws0">inicjatyw, któr<span class="_ _4"></span>e powinny przyczyn<span class="_ _4"></span>ić się do dals<span class="_ _4"></span>zego rozwoju Grupy.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yc6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y10a ff3 fs0 fc0 sc0 ls5 ws0">2.6.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Charakterystyk<span class="_ _4"></span>a  zewnętrznych  i  wewnętrznych  czyn<span class="_ _4"></span>ników  istotnych  dla </span></span></div><div class="t m0 x71 h2 y1bb ff4 fs0 fc0 sc0 ls0 ws0">rozwoju <span class="_ _2d"> </span>przed<span class="_ _4"></span>siębio<span class="_ _4"></span>rstwa <span class="_ _2d"> </span>emit<span class="_ _4"></span>enta <span class="_ _2d"> </span>oraz <span class="_ _5"> </span>opis <span class="_ _2e"> </span>p<span class="_ _4"></span>erspektyw <span class="_ _5"> </span>rozwoju </div><div class="t m0 x71 h2 y239 ff4 fs0 fc0 sc0 ls0 ws0">działalności emitenta <span class="_ _1"></span>co <span class="_ _b"></span>n<span class="_ _4"></span>ajmniej do <span class="_ _b"></span>końc<span class="_ _4"></span>a <span class="_ _1"></span>roku <span class="_ _1"></span>obrotowego następującego </div><div class="t m0 x71 h2 y23a ff4 fs0 fc0 sc0 ls0 ws0">po <span class="_ _10"> </span>roku <span class="_ _1b"> </span>ob<span class="_ _4"></span>rotowym, <span class="_ _10"> </span>za <span class="_ _10"> </span>który <span class="_ _10"> </span>sporządzono<span class="_ _4"></span> <span class="_ _10"> </span>sprawozdanie<span class="_ _4"></span><span class="ff3"> <span class="_ _10"> </span>finansowe<span class="_ _4"></span> </span></div><div class="t m0 x71 h2 y23b ff4 fs0 fc0 sc0 ls0 ws0">zamieszczone <span class="_ _23"></span>w <span class="_ _14"></span>raporcie<span class="_ _4"></span> <span class="_ _14"></span>rocznym,<span class="_ _4"></span> <span class="_ _14"></span>z <span class="_ _14"></span>uwzględn<span class="_ _4"></span>ieniem <span class="_ _14"></span>el<span class="_ _4"></span>ementów <span class="_ _23"></span>strategii </div><div class="t m0 x71 h2 y10f ff3 fs0 fc0 sc0 ls0 ws0">rynkowej przez <span class="_ _4"></span>niego wypr<span class="_ _4"></span>acowanej<span class="_ _4"></span> </div><div class="t m0 x1 h2 y23c ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _23"> </span>202<span class="_ _4"></span>5 <span class="_ _13"> </span>roku <span class="_ _13"> </span>G<span class="_ _4"></span>rupa <span class="_ _23"> </span>z<span class="_ _4"></span>amierza<span class="_ _4"></span> <span class="_ _13"> </span><span class="ff9">kontynuować<span class="_ _4"></span> <span class="_ _13"> </span></span>dynami<span class="_ _4"></span>czn<span class="ff9">y <span class="_ _13"> </span>rozwój<span class="_ _4"></span></span> <span class="_ _23"> </span><span class="ff9">w<span class="_ _4"></span> <span class="_ _23"> </span>s<span class="_ _4"></span>ektorze <span class="_ _13"> </span>działal<span class="_ _4"></span>ności </span></div><div class="t m0 x1 h2 y23d ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowej <span class="_ _14"></span>za <span class="_ _14"></span>pośrednictwem <span class="_ _14"></span>spółki <span class="_ _14"></span>zale<span class="_ _4"></span>żnej <span class="_ _14"></span>Comperia <span class="_ _27"></span>Ub<span class="_ _4"></span>ezpieczenia. <span class="_ _14"></span>Planowan<span class="_ _4"></span>a </div><div class="t m0 x1 h2 y23e ff9 fs0 fc0 sc0 ls0 ws0">skala <span class="_ _f"></span>dz<span class="_ _4"></span>iałania <span class="_ _27"></span>sieci <span class="_ _27"></span>spr<span class="_ _4"></span>zedaży <span class="_ _f"></span>ma<span class="_ _4"></span> <span class="_ _27"></span>osiągnąć <span class="_ _27"></span>zasięgiem <span class="_ _27"></span>obszar<span class="_ _4"></span> <span class="_ _f"></span>cał<span class="_ _4"></span>ej <span class="_ _f"></span>P<span class="_ _4"></span>olski. <span class="_ _27"></span>Dalszy<span class="_ _4"></span> <span class="_ _f"></span>rozwój </div><div class="t m0 x1 h2 y23f ff9 fs0 fc0 sc0 ls0 ws0">technologiczny  ma <span class="_ _19"> </span>pozwolić  spółce <span class="_ _19"> </span>na  wprowadzenie  directow<span class="_ _4"></span>ych  kanałów <span class="_ _19"> </span>sprzedaży<span class="_ _4"></span> </div><div class="t m0 x1 h2 y9f ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeń<span class="_ _4"></span><span class="ff1">  </span>jak  i <span class="_ _19"> </span>wprowadz<span class="_ _4"></span>enie  rozwiązań<span class="_ _4"></span>  multikanałowości  celem<span class="_ _4"></span>  uzyskania  efektu </div><div class="t m0 x1 h2 y115 ff9 fs0 fc0 sc0 ls0 ws0">synergii <span class="_ _17"> </span>pomiędzy <span class="_ _17"> </span>ka<span class="_ _4"></span>nałem <span class="_ _17"> </span>tradycyjnym <span class="_ _17"> </span>i <span class="_ _17"> </span>onl<span class="_ _4"></span>ine<span class="_ _4"></span><span class="ff1"> <span class="_ _17"> </span></span>a <span class="_ _17"> </span>także <span class="_ _17"> </span>wprowadz<span class="_ _4"></span>enia <span class="_ _17"> </span>płatności </div><div class="t m0 x1 h2 y240 ff1 fs0 fc0 sc0 ls0 ws0">odroczonych dla kli<span class="_ _4"></span><span class="ff9">entów poprz<span class="_ _4"></span>ez platf<span class="_ _4"></span>ormę COMFINO.<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y241 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y20b ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _27"></span>2025 <span class="_ _27"></span>roku <span class="_ _27"></span>Grupa <span class="_ _27"></span>zamierza <span class="_ _27"></span>kontynu<span class="_ _4"></span>ować <span class="_ _f"></span>d<span class="_ _4"></span>yn<span class="_ _4"></span>amiczny <span class="_ _27"></span>rozwój <span class="_ _27"></span>w <span class="_ _27"></span>sektorze <span class="_ _27"></span>E<span class="_ _f"></span><span class="ff1">-comm<span class="_ _4"></span>erce. </span></div><div class="t m0 x1 h2 y242 ff9 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _14"></span>posiada<span class="_ _4"></span><span class="ff1"> <span class="_ _14"></span>platform<span class="_ _4"></span></span>ę<span class="ff1"> <span class="_ _14"></span>Comfino <span class="_ _14"></span></span>wp<span class="_ _4"></span>isuje <span class="_ _14"></span>si<span class="_ _4"></span>ę <span class="_ _14"></span>w <span class="_ _14"></span>trend <span class="_ _14"></span>rosnąc<span class="_ _4"></span>ej <span class="_ _14"></span>siły <span class="_ _14"></span>nabywczej <span class="_ _14"></span>P<span class="_ _4"></span>olaków </div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEsAAABLCAIAAAC3LO29AAAACXBIWXMAABYlAAAWJQFJUiTwAAAE10lEQVR42uWcb0wbZRzHfz2O0fYof7q2t3HgpRKNbCWLYpgQWWYT3dYESZSElzO+AMlebC8MvjDjhYsvRoyRFwbHK018Y1JfTJPBYlLmatgkoiFW0BdbU/GAUiiscO0xnt35oh2U0pZyvbZ3z76v2uul7Se/5/k9z+/p71udJElQFAU2tnceWwxlFEkU53PJQrxpSEDTIcG/8fheMHpngQ/GUKY7nQzVVKNvtRkctRUv1VSQhE7xL6NTMIaTwaj7YcT98FEWpOxyMtTFF2s7WZOCEVaAMCSg0bm1G7Nh2WBpUa++Ymu1GvKPal6EgY3tq78Fv3vwqEBTiDaQQ68d67ZX5cMpk5BHYr93oXBsKZyjZ5jzDZVFIkSi5PZHLk78B8WVk6G+ep1hTeWFJQwJ6MKtwJ9hAUqkL9qP958wF4pwfH6z63YASi0nQ7nffC73ZJsr4ad/hD6ZXgZ1iDaQ0+82WvWkMoRIlN7/mStOUjkU5K0LrMOsz5cQiVLn7YCH40GVmui0t9NG+YQqx4tr+p3G7JHMNl+vz6yoHA8AXGOBkIDkxHBkNnxlchG0INpAzvW8kCm7pr/qCwtawQOAYAx1//TvIUYpj0TXWAA0JQ/Hj8yGcyXs9y4oWCUUTVcmF5OL7IyEvrCgtqUvd33wC3cAIRKl9+5woFl5OH58fjMbodsfKeGuWhH13uWQKKUnRKI0cH8JNK5gDLn9kfSEbn9EiwlmvwbuLyWHcZfws5kVwELBGJoKxVIJfWFB6zMwWdd+X04lvBnYAIzk4XgeiXsIb2TYEGhX3sXoLqEvLOCRY5I17FvZJfQuRQE7eTg+nlEJAPghEAEc9ff6VoJQ/WWuPPnWtgCAyF4ga1pTyzEAIIJRbAnn1gUAIOKhxFLx2UcA7iLWtp5gjIdEibgXjGJMyPHoGRil+BNa9CTGeMZyHdFqM2BMaNWTz8AorTlShisbbSABgGiqqcCV8GwdBQAEQ2GbadpoIwAQJKGLRxM/2U1HEuth9/PVWBK2WPUJwrfqK/HDow1kvFmDAICO40b8CPueNhYRAECRhJOhMCPsYk179qWXHRbMhuhOg0aCELOB2pfU+5YgpEji0smj2BD2NtWmqZ4uOzAh7GmsTm552yVkTeU9jTgsjNdepTNWwCmvaTSAKV22ewhZU/lgi03ThCMddQecYnx0yqLdbeo3b9Tv7/1KfU4SutEzjBbxms36bntVmgp4/6XzDZVaXDnGXGxa00L6U4yh03RzDu236tHNc2ympuj0hCShG3OxWpmQgy22LG6MbD3CIQHVf/uPyvEunTz6eduxLDdkO2uz6smJTrua8ZwMNXT6gDX8gNPEdtqoWkgnQ/14jj3QEpWT3yIkoJbvH6iqX2Owxfbxy9Zc7szVUVJyP1CyDuUNOoQrCInSwK/BL/9aLW1pm6ORRA5hXOPzm713uZKM2J7G6pGOusPaS+X4D5EoXZ9ZKaYNqtms//os45C1CZHvIS20gXRnWOZpI83XBxzY2B72rRZicjab9R+esuRpkQWlvNw8Er2L0WGfAi4i2kD2nTB3sSaHQhtjnbL/OMAjcWZVkOFZdzLU22yVq8EkwwdbVMKUhMTxaG59a/3xEwCYWo6tPO0wa6ONtRVlAOCoraCNpLWQv7T/D+9/AvBeSsZuAAAAAElFTkSuQmCC"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">20<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">oraz dynamicznego wzrostu wartości rynku kredytowego. Comfino odp<span class="_ _4"></span>owiada na potrzeby </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">nowoczesnych <span class="_ _2c"> </span>k<span class="_ _4"></span>onsumentów <span class="_ _18"> </span>oraz <span class="_ _e"> </span>bi<span class="_ _4"></span>znesu <span class="_ _2c"> </span>e<span class="_ _4"></span><span class="ff1">-</span>comm<span class="_ _4"></span>erce <span class="_ _2c"> </span>oferując <span class="_ _2c"> </span>ela<span class="_ _4"></span>styczne <span class="_ _2c"> </span>i <span class="_ _2c"> </span>wygodn<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">rozwiązania <span class="_ _13"> </span>finansowe<span class="_ _4"></span>. <span class="_ _13"> </span><span class="ff1">Strategia <span class="_ _13"> </span> <span class="_ _e"> </span>wzrostu <span class="_ _23"> </span></span>sp<span class="_ _4"></span>ółki<span class="ff1"> <span class="_ _13"> </span></span>opiera <span class="_ _13"> </span>się <span class="_ _13"> </span>na <span class="_ _13"> </span>rozwoju <span class="_ _13"> </span>funkcjonal<span class="_ _4"></span>ności </div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">produktu <span class="_ _24"> </span>o<span class="_ _4"></span>raz <span class="_ _24"> </span>bud<span class="_ _4"></span>owaniu <span class="_ _35"> </span>silnych <span class="_ _24"> </span>partnerstw <span class="_ _35"> </span>technologicznych,<span class="_ _4"></span> <span class="_ _24"> </span>które <span class="_ _35"> </span>pomagają<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _13"> </span>skal<span class="_ _4"></span>owaniu<span class="_ _4"></span> <span class="_ _13"> </span>naszeg<span class="_ _4"></span>o <span class="_ _e"> </span>działania. <span class="_ _e"> </span>Spółka <span class="_ _13"> </span>i<span class="_ _4"></span>nwes<span class="_ _4"></span>tuje <span class="_ _13"> </span>w<span class="_ _4"></span> <span class="_ _13"> </span>u<span class="_ _4"></span>nikalne <span class="_ _e"> </span>cechy <span class="_ _e"> </span>Comfino, <span class="_ _13"> </span>budu<span class="_ _4"></span>jąc </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">realną <span class="_ _e"> </span>przewag<span class="_ _4"></span>ę <span class="_ _e"> </span>konkurencyj<span class="_ _4"></span>ną. <span class="_ _e"> </span>Umożl<span class="_ _4"></span>iwia <span class="_ _e"> </span>to <span class="_ _2c"> </span>w <span class="_ _e"> </span>pioni<span class="_ _4"></span>erski <span class="_ _e"> </span>sposób<span class="_ _4"></span> <span class="_ _e"> </span>wejści<span class="_ _4"></span>e <span class="_ _e"> </span>w <span class="_ _e"> </span>nie<span class="_ _4"></span>które </div><div class="t m0 x1 h2 y243 ff9 fs0 fc0 sc0 ls0 ws0">branże, lub sekto<span class="_ _4"></span>r offline i zabezpi<span class="_ _4"></span>ecza nowy w<span class="_ _4"></span>ertykał przychod<span class="_ _4"></span>ów.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yb8 ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _16"> </span>początku <span class="_ _15"> </span>2025 <span class="_ _16"> </span>ro<span class="_ _4"></span>ku <span class="_ _16"> </span>spółka <span class="_ _15"> </span><span class="ff1">Comp<span class="_ _4"></span>eria.pl<span class="_ _4"></span> <span class="_ _16"> </span></span>zawarła <span class="_ _15"> </span>roczną <span class="_ _16"> </span>um<span class="_ _4"></span>owę <span class="_ _16"> </span>z <span class="_ _15"> </span>Grupą <span class="_ _15"> </span>OLX<span class="ff1"> </span></div><div class="t m0 x1 h2 yf9 ff1 fs0 fc0 sc0 ls0 ws0">o <span class="_ _1b"> </span><span class="ff9">współp<span class="_ _4"></span>racy <span class="_ _10"> </span>przy <span class="_ _1b"> </span>sprzedaży<span class="_ _4"></span> <span class="_ _1b"> </span>usłu<span class="_ _4"></span>g <span class="_ _1b"> </span>fin<span class="_ _4"></span>ansowych. <span class="_ _10"> </span>Tym <span class="_ _10"> </span>samym <span class="_ _1b"> </span>udost<span class="_ _4"></span>ępniono<span class="_ _f"></span></span> <span class="_ _1b"> </span>jej<span class="_ _4"></span> </div><div class="t m0 x1 h2 yfa ff9 fs0 fc0 sc0 ls0 ws0">powierzchnię <span class="_ _1"></span> <span class="_ _b"></span>reklamową <span class="_ _1"></span>w <span class="_ _b"></span>internetowym<span class="_ _4"></span> <span class="_ _b"></span>serwi<span class="_ _4"></span>sie <span class="_ _b"></span>motoryza<span class="_ _4"></span>cyjnym<span class="_ _4"></span><span class="ff1"> <span class="_ _1"></span>Otomoto.pl. <span class="_ _1"></span>Od <span class="_ _b"></span>lutego </span></div><div class="t m0 x1 h2 yfb ff9 fs0 fc0 sc0 ls0 ws0">2025 <span class="_ _4"></span>roku fo<span class="_ _4"></span>rmularze C<span class="_ _4"></span>omperia.pl <span class="_ _4"></span>proponuj<span class="_ _4"></span>ące<span class="_ _4"></span><span class="ff1"> <span class="_ _4"></span></span>możl<span class="_ _4"></span>iwości <span class="_ _4"></span> <span class="_ _4"></span> fin<span class="_ _4"></span>ansowan<span class="_ _4"></span>ia <span class="_ _4"></span>  <span class="_ _4"></span>są <span class="_ _4"></span> <span class="_ _4"></span> d<span class="_ _4"></span>ostępne   </div><div class="t m0 x1 h2 yfc ff9 fs0 fc0 sc0 ls0 ws0">dla <span class="_ _e"> </span> <span class="_ _e"> </span> <span class="_ _e"> </span>użytkowników <span class="_ _e"> </span> <span class="_ _e"> </span> <span class="_ _e"> </span>serwisu<span class="ff1"> <span class="_ _e"> </span>Otom<span class="_ _4"></span>oto.pl. <span class="_ _e"> </span>Comperia.pl <span class="_ _e"> </span>of<span class="_ _4"></span>eruje <span class="_ _e"> </span>klientom <span class="_ _e"> </span>kompleks<span class="_ _4"></span>owy </span></div><div class="t m0 x1 h2 yfd ff1 fs0 fc0 sc0 ls0 ws0">proces <span class="_ _14"></span>uzyskani<span class="_ _4"></span>a <span class="_ _23"> </span>kredytu <span class="_ _23"> </span>- <span class="_ _23"></span><span class="ff9">w <span class="_ _14"></span>pełni<span class="_ _4"></span> <span class="_ _14"></span>onlin<span class="_ _4"></span>e, <span class="_ _14"></span>z <span class="_ _23"></span>maksymalną <span class="_ _23"></span>przejrzyst<span class="_ _4"></span>ością <span class="_ _14"></span>i <span class="_ _23"> </span>minimal<span class="_ _4"></span>nym<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 yfe ff1 fs0 fc0 sc0 ls0 ws0">czasem <span class="_ _f"></span>ocze<span class="_ _4"></span>kiwania. <span class="_ _f"></span>In<span class="_ _4"></span>w<span class="ff9">estuj<span class="_ _4"></span>emy <span class="_ _f"></span>w <span class="_ _27"></span>rozwój <span class="_ _f"></span>te<span class="_ _4"></span>chnologii <span class="_ _f"></span>i <span class="_ _27"></span>automatyzac<span class="_ _4"></span>ję<span class="_ _4"></span></span> <span class="_ _f"></span><span class="ff9">procesów,<span class="_ _4"></span> <span class="_ _f"></span> <span class="_ _27"></span> <span class="_ _4"></span>ab<span class="_ _4"></span>y   </span></div><div class="t m0 x1 h2 yff ff9 fs0 fc0 sc0 ls0 ws0">maksymalnie  <span class="_ _b"></span> <span class="_ _1"></span>uprościć <span class="_ _1"></span> <span class="_ _1"></span> <span class="_ _b"></span>użytkownik<span class="_ _4"></span>om <span class="_ _1"></span> <span class="_ _b"></span> <span class="_ _1"></span>dostęp  <span class="_ _b"></span> <span class="_ _b"></span>d<span class="_ _4"></span>o<span class="_ _4"></span><span class="ff1"> <span class="_ _1"></span><span class="ff9">atrakcyjnych <span class="_ _1"></span>warunków <span class="_ _1"></span>finansowych.<span class="_ _4"></span>  </span></span></div><div class="t m0 x1 h2 y100 ff9 fs0 fc0 sc0 ls0 ws0">Ponadto <span class="_ _27"></span>spółka <span class="_ _27"></span>zami<span class="_ _4"></span>erza <span class="_ _27"></span>rozwij<span class="_ _4"></span>ać<span class="_ _4"></span><span class="ff1"> <span class="_ _27"></span></span>ofertę <span class="_ _27"></span>skie<span class="_ _4"></span>rowaną <span class="_ _27"></span>do <span class="_ _27"></span>kli<span class="_ _4"></span>entów <span class="_ _27"></span>Otom<span class="_ _4"></span>oto.pl <span class="_ _27"></span>oferując <span class="_ _27"></span>im<span class="_ _4"></span> </div><div class="t m0 x1 h2 y101 ff1 fs0 fc0 sc0 ls0 ws0">m.in. ubezpieczeni<span class="_ _4"></span>e OC/<span class="_ _4"></span>AC poprzez serwis <span class="_ _4"></span>Compero.pl.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y8e ff9 fs0 fc0 sc0 ls0 ws0">W 2025 roku<span class="_ _4"></span> Comepria<span class="_ _4"></span>Raty plan<span class="_ _4"></span>uje znaczn<span class="_ _4"></span>y rozwój współp<span class="_ _4"></span>racy z <span class="_ _4"></span>pośrednikami<span class="_ _4"></span> offline, c<span class="_ _4"></span>o </div><div class="t m0 x1 h2 y235 ff9 fs0 fc0 sc0 ls0 ws0">ma <span class="_ _27"></span>na <span class="_ _27"></span>celu <span class="_ _27"></span>zwi<span class="_ _4"></span>ększenie<span class="_ _4"></span> <span class="_ _27"></span>rozpoznawalno<span class="_ _4"></span>ści <span class="_ _27"></span>mark<span class="_ _4"></span>i <span class="_ _27"></span>i <span class="_ _27"></span>finalnie<span class="_ _4"></span> <span class="_ _27"></span>podniesieni<span class="_ _4"></span>e <span class="_ _27"></span>sprzedaży. <span class="_ _27"></span>Bl<span class="_ _4"></span>iska </div><div class="t m0 x1 h2 y4f ff9 fs0 fc0 sc0 ls0 ws0">współpraca <span class="_ _14"></span>ma<span class="_ _4"></span> <span class="_ _14"></span>na <span class="_ _14"></span>celu <span class="_ _14"></span>uszcz<span class="_ _4"></span>elnienie <span class="_ _14"></span>pr<span class="_ _4"></span>ocesu <span class="_ _14"></span>sprzedaż<span class="_ _4"></span>owego, <span class="_ _14"></span>a <span class="_ _14"></span>fi<span class="_ _4"></span>rma <span class="_ _14"></span>planu<span class="_ _4"></span>je <span class="_ _14"></span>utrzyma<span class="_ _f"></span><span class="ls1e">ć </span></div><div class="t m0 x1 h2 y236 ff9 fs0 fc0 sc0 ls0 ws0">tempo  wzrostu.  Współpraca  z  OtoMoto <span class="_ _19"> </span>ma  również  na <span class="_ _19"> </span>celu  wdrożenie  procesów  na </div><div class="t m0 x1 h2 y1f7 ff1 fs0 fc0 sc0 ls0 ws0">dedykowanych <span class="_ _15"> </span>powi<span class="_ _4"></span>erzchniach.<span class="_ _4"></span> <span class="_ _15"> </span><span class="ff9">Dodatkowo, <span class="_ _15"> </span>planowan<span class="_ _4"></span>e <span class="_ _16"> </span>jest <span class="_ _15"> </span>zaci<span class="_ _4"></span>eśnienie <span class="_ _15"> </span>współpracy<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y106 ff9 fs0 fc0 sc0 ls0 ws0">między ComperiaRat<span class="_ _4"></span>y a Comperia<span class="_ _4"></span>Lead<span class="_ _4"></span><span class="ff1"> </span>w celu zwi<span class="_ _4"></span>ększenia efektu syn<span class="_ _4"></span>ergii.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y72 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y244 ff3 fs0 fc0 sc0 ls5 ws0">2.7.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Informacje o ważn<span class="_ _4"></span>iejszych osiągni<span class="_ _4"></span>ęciach w dz<span class="_ _4"></span>iedzinie badań<span class="_ _4"></span> i rozwoju<span class="_ _f"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y96 ff1 fs0 fc0 sc0 ls0 ws0">Grupa w 2024 roku <span class="_ _4"></span><span class="ff9">realizowała wydat<span class="_ _4"></span>ki inwest<span class="_ _4"></span>ycyjne zgodni<span class="_ _4"></span>e z założonym pl<span class="_ _4"></span>anem. <span class="_ _f"></span></span> </div><div class="t m0 x1 h15 y245 ff3 fs0 fc0 sc0 ls5 ws0">2.8.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Realizowane pr<span class="_ _4"></span>ojekty in<span class="_ _4"></span>westycyjn<span class="_ _4"></span>e  </span></span></div><div class="t m0 x1 h2 y79 ff1 fs0 fc0 sc0 ls0 ws0">W 2024 <span class="ff9">roku Grup<span class="_ _4"></span>a prowadzi<span class="_ _4"></span>ła inwestycje w na<span class="_ _4"></span>stępujących obsza<span class="_ _4"></span>rach:<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y246 ff9 fs0 fc0 sc0 ls0 ws0">Podstawowym <span class="_ _16"> </span>obszarem <span class="_ _29"> </span>dział<span class="_ _4"></span>alności <span class="_ _29"> </span>inwesty<span class="_ _4"></span>cyjnej <span class="_ _29"> </span>był <span class="_ _29"> </span>obsza<span class="_ _4"></span>r <span class="_ _29"> </span>powi<span class="_ _4"></span>ązany <span class="_ _29"> </span>z <span class="_ _16"> </span>obsługą </div><div class="t m0 x1 h2 y247 ff9 fs0 fc0 sc0 ls0 ws0">zakupów <span class="_ _e"> </span>ratalnych <span class="_ _e"> </span>pop<span class="_ _4"></span>rzez <span class="_ _e"> </span>naszą <span class="_ _e"> </span>bram<span class="_ _4"></span>kę <span class="_ _e"> </span>płatn<span class="_ _4"></span>ości <span class="_ _e"> </span>COMFINO. <span class="_ _e"> </span>Um<span class="_ _4"></span>ożliwia <span class="_ _e"> </span>ona <span class="_ _2c"> </span>obsługę </div><div class="t m0 x1 h2 y248 ff9 fs0 fc0 sc0 ls0 ws0">zakupów <span class="_ _e"> </span>ratal<span class="_ _4"></span>nych <span class="_ _e"> </span>zar<span class="_ _4"></span>ówno <span class="_ _e"> </span>w<span class="_ _4"></span> <span class="_ _e"> </span>interneci<span class="_ _4"></span>e <span class="_ _e"> </span>jak <span class="_ _e"> </span>i<span class="_ _4"></span> <span class="_ _e"> </span>stacjona<span class="_ _4"></span>rnie. <span class="_ _e"> </span>Na<span class="_ _4"></span>kłady <span class="_ _e"> </span>dotyczą<span class="_ _4"></span> <span class="_ _e"> </span>zarówno<span class="_ _4"></span> </div><div class="t m0 x1 h2 y249 ff1 fs0 fc0 sc0 ls0 ws0">strony <span class="_ _17"> </span>te<span class="_ _4"></span>chnic<span class="ff9">znej, <span class="_ _20"> </span>takiej <span class="_ _20"> </span>jak <span class="_ _17"> </span>p<span class="_ _4"></span>rzygotowani<span class="_ _4"></span>e <span class="_ _17"> </span>k<span class="_ _4"></span>ompleksowy<span class="_ _4"></span>ch <span class="_ _17"> </span>apli<span class="_ _4"></span>kacji <span class="_ _17"> </span>i <span class="_ _20"> </span>syst<span class="_ _4"></span>emów </span></div><div class="t m0 x1 h2 y24a ff1 fs0 fc0 sc0 ls0 ws0">informatycznych jak i<span class="_ _4"></span> bud<span class="_ _4"></span>owy sieci akceptacji<span class="_ _4"></span> produktu.<span class="_ _f"></span> </div><div class="t m0 x1 h2 y24b ff9 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _f"></span>G<span class="_ _4"></span>rupy <span class="_ _f"></span>i<span class="_ _4"></span>nwestują <span class="_ _27"></span>także <span class="_ _f"></span>w <span class="_ _27"></span>obszarz<span class="_ _4"></span>e <span class="_ _f"></span>dz<span class="_ _4"></span>iałalności <span class="_ _27"></span>pośrednictwa <span class="_ _27"></span>ube<span class="_ _4"></span>zpieczenioweg<span class="_ _4"></span>o <span class="_ _14"></span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 y24c ff9 fs0 fc0 sc0 ls0 ws0">w r<span class="_ _4"></span>ozwój ap<span class="_ _4"></span>likacji <span class="_ _4"></span>C<span class="_ _4"></span>omperia <span class="_ _4"></span>Agent <span class="_ _4"></span>w<span class="_ _4"></span>spierającej <span class="_ _4"></span>agentów<span class="_ _4"></span> u<span class="_ _4"></span>bezpieczeniowy<span class="_ _4"></span>ch w <span class="_ _f"></span>sprzedaży<span class="_ _4"></span> </div><div class="t m0 x1 h2 y24d ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeń <span class="_ _f"></span>komu<span class="_ _4"></span>nikacyjnych, <span class="_ _27"></span>majątkowych <span class="_ _f"></span>i <span class="_ _f"></span>t<span class="_ _4"></span>urystycznych. <span class="_ _f"></span>P<span class="_ _4"></span>rowadzone <span class="_ _f"></span>p<span class="_ _4"></span>race <span class="_ _f"></span>mają <span class="_ _f"></span>na </div><div class="t m0 x1 h2 y24e ff1 fs0 fc0 sc0 ls17 ws0">ce<span class="ff9 ls0">lu optymali<span class="_ _4"></span>zację dz<span class="_ _4"></span>iałania <span class="_ _4"></span>aplikacji <span class="_ _4"></span>Comperia Ag<span class="_ _4"></span>ent w celu <span class="_ _4"></span>zwiększeni<span class="_ _4"></span>a jej <span class="_ _4"></span>efektywności </span></div><div class="t m0 x1 h2 y83 ff9 fs0 fc0 sc0 ls0 ws0">oraz popularności.<span class="_ _4"></span> <span class="ff1"> </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 x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">21<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _e"> </span>Grupy <span class="_ _13"> </span>in<span class="_ _4"></span>westują <span class="_ _e"> </span>także <span class="_ _e"> </span>w <span class="_ _13"> </span>obszarz<span class="_ _4"></span>e <span class="_ _e"> </span>działalności <span class="_ _e"> </span>pośrednictwa <span class="_ _e"> </span>ubezpieczeniow<span class="_ _4"></span>ego<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">w  kanale <span class="_ _26"> </span>direct  <span class="ff9">–</span>  <span class="ff9">zb<span class="_ _4"></span>udowali<span class="_ _4"></span>śmy  po<span class="_ _4"></span>rtal  ubez<span class="_ _4"></span>pieczeniowy <span class="_ _26"> </span>compero.pl<span class="_ _4"></span></span>  <span class="ff9">oraz <span class="_ _26"> </span>wdrażamy </span></div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">rozwiązania <span class="_ _16"> </span>pozwal<span class="_ _4"></span>ając<span class="_ _4"></span>e <span class="_ _16"> </span>finansowan<span class="_ _4"></span>ie <span class="_ _16"> </span>produ<span class="_ _4"></span>któw <span class="_ _16"> </span>ubezp<span class="_ _4"></span>ieczeniowyc<span class="_ _4"></span>h <span class="_ _16"> </span>dostępnych <span class="_ _15"> </span>na </div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">compero.pl poprz<span class="_ _4"></span>ez produkty dost<span class="_ _4"></span>ępne za pośr<span class="_ _4"></span>ednictwem COMFIN<span class="_ _4"></span>O. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y65 ff3 fs0 fc0 sc0 ls5 ws0">2.9.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Zarządzanie ryzyk<span class="_ _4"></span>iem finanso<span class="_ _4"></span>wym <span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y24f ff9 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _f"></span>głównych <span class="_ _27"></span>instrumen<span class="_ _4"></span>tów <span class="_ _f"></span>finans<span class="_ _4"></span>owych, <span class="_ _f"></span>które <span class="_ _27"></span>posiada <span class="_ _f"></span>Grupa,<span class="_ _4"></span> <span class="_ _f"></span>należą <span class="_ _27"></span>aktywa <span class="_ _f"></span>finan<span class="_ _4"></span>sowe, </div><div class="t m0 x1 h2 y250 ff9 fs0 fc0 sc0 ls0 ws0">takie <span class="_ _4"></span>jak <span class="_ _f"></span>należności <span class="_ _f"></span>z <span class="_ _4"></span>ty<span class="_ _4"></span>tułu <span class="_ _f"></span>dostaw <span class="_ _4"></span>i <span class="_ _4"></span>usłu<span class="_ _4"></span>g, <span class="_ _4"></span>śr<span class="_ _4"></span>odki <span class="_ _4"></span>pieni<span class="_ _4"></span>ężne <span class="_ _4"></span>i <span class="_ _f"></span>depozyty <span class="_ _f"></span>krótkotermin<span class="_ _4"></span>owe<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y68 ff9 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _14"></span>u<span class="_ _4"></span>mowy <span class="_ _23"></span>leasingu<span class="_ _4"></span>, <span class="_ _14"></span>p<span class="_ _4"></span>ożyczki <span class="_ _23"></span>i <span class="_ _14"></span>k<span class="_ _4"></span>redyty <span class="_ _23"> </span>bankowe<span class="_ _4"></span><span class="ff1"> <span class="_ _23"> </span></span>któ<span class="_ _4"></span>re <span class="_ _14"></span>p<span class="_ _4"></span>owstają <span class="_ _23"> </span>be<span class="_ _4"></span>zpośrednio <span class="_ _23"></span>w <span class="_ _23"></span>toku </div><div class="t m0 x1 h2 y69 ff9 fs0 fc0 sc0 ls0 ws0">prowadzonej przez ni<span class="_ _4"></span>ą dział<span class="_ _4"></span>alności.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y89 ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1f"> </span>okresie <span class="_ _1f"> </span>objętym <span class="_ _1f"> </span>sprawozdaniem <span class="_ _1f"> </span>Grupa <span class="_ _1f"> </span>nie <span class="_ _1f"> </span>prowadziła <span class="_ _1f"> </span>obrotu <span class="_ _1f"> </span>instrument<span class="_ _4"></span>ami </div><div class="t m0 x1 h2 y251 ff1 fs0 fc0 sc0 ls0 ws0">finansowymi. </div><div class="t m0 x1 h2 y8b ff9 fs0 fc0 sc0 ls0 ws0">Główne rodzaje ryzyka wynikającego z instrument<span class="_ _4"></span>ów finansowych Grupy obejmują ryzyko </div><div class="t m0 x1 h2 y100 ff9 fs0 fc0 sc0 ls0 ws0">stopy <span class="_ _b"></span>procentowej, <span class="_ _1"></span>ryzyko <span class="_ _11"></span>z<span class="_ _4"></span>wiązan<span class="_ _4"></span>e <span class="_ _b"></span>z <span class="_ _b"></span>płynnością, <span class="_ _b"></span>ryz<span class="_ _4"></span>yko <span class="_ _b"></span>walutowe <span class="_ _1"></span>oraz <span class="_ _b"></span>ryzyko <span class="_ _b"></span>kredytowe.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y4c ff9 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _23"></span>Jednostki <span class="_ _23"> </span>Domin<span class="_ _4"></span>ującej <span class="_ _23"></span>weryfikuje <span class="_ _23"></span>i <span class="_ _23"></span>uzgadn<span class="_ _4"></span>ia <span class="_ _23"></span>zasady <span class="_ _23"></span>zarządzania <span class="_ _23"> </span>każdym <span class="_ _23"> </span>z <span class="_ _23"> </span>tych </div><div class="t m0 x1 h2 y4d ff9 fs0 fc0 sc0 ls0 ws0">rodzajów <span class="_ _27"></span>ryz<span class="_ _4"></span>yka <span class="_ _27"></span>–<span class="ff1"> <span class="_ _27"></span></span>z<span class="_ _4"></span>asad<span class="_ _4"></span>y <span class="_ _27"></span>te <span class="_ _27"></span>z<span class="_ _4"></span>ostały <span class="_ _27"></span>w <span class="_ _14"></span>skrócie <span class="_ _27"></span>omówi<span class="_ _4"></span>one <span class="_ _27"></span>poniż<span class="_ _4"></span>ej. <span class="_ _27"></span>Jed<span class="_ _4"></span>nostka <span class="_ _27"></span>moni<span class="_ _4"></span>toruje </div><div class="t m0 x1 h2 y6d ff9 fs0 fc0 sc0 ls0 ws0">również ryz<span class="_ _4"></span>yko cen <span class="_ _4"></span>rynkowych d<span class="_ _4"></span>otyczące w<span class="_ _4"></span>szystkich <span class="_ _4"></span>posiadan<span class="_ _4"></span>ych p<span class="_ _4"></span>rzez nią <span class="_ _4"></span>instrumentów<span class="_ _4"></span> </div><div class="t m0 x1 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">finansowych.<span class="_ _4"></span> </div><div class="t m0 x12 h15 y252 ff3 fs0 fc0 sc0 ls5 ws0">2.9.1.<span class="ff2 ls0"> <span class="ff3">Ryzyko stopy<span class="_ _4"></span> procentowe<span class="_ _4"></span>j </span></span></div><div class="t m0 x1 h2 y253 ff9 fs0 fc0 sc0 ls0 ws0">Narażenie <span class="_ _e"> </span>Grupy <span class="_ _13"> </span>na <span class="_ _13"> </span>ry<span class="_ _4"></span>zyko <span class="_ _13"> </span>wywoł<span class="_ _4"></span>ane <span class="_ _13"> </span>zmi<span class="_ _4"></span>anami<span class="_ _4"></span> <span class="_ _13"> </span>stóp <span class="_ _e"> </span>procentowych <span class="_ _13"> </span>n<span class="_ _4"></span>ie <span class="_ _13"> </span>jest <span class="_ _e"> </span>istotne <span class="_ _23"> </span>z<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y254 ff9 fs0 fc0 sc0 ls0 ws0">względu <span class="_ _1e"> </span>na <span class="_ _1f"> </span>bra<span class="_ _4"></span>k <span class="_ _1f"> </span>dł<span class="_ _4"></span>ugotermin<span class="_ _4"></span>owych <span class="_ _1f"> </span>z<span class="_ _4"></span>obowiąz<span class="_ _4"></span>ań <span class="_ _1f"> </span>fin<span class="_ _4"></span>ansowych. <span class="_ _1e"> </span>Dostępne <span class="_ _1e"> </span> <span class="_ _1f"> </span>form<span class="_ _4"></span>y </div><div class="t m0 x1 h2 y255 ff9 fs0 fc0 sc0 ls0 ws0">finansowania <span class="_ _18"> </span>działalnoś<span class="_ _4"></span>ci <span class="_ _2c"> </span>są <span class="_ _18"> </span>oparte <span class="_ _18"> </span>o <span class="_ _2c"> </span>zmi<span class="_ _4"></span>enną <span class="_ _2c"> </span>stop<span class="_ _4"></span>ę <span class="_ _2c"> </span>p<span class="_ _4"></span>rocentową <span class="_ _2c"> </span>ba<span class="_ _4"></span>zującą <span class="_ _18"> </span>na <span class="_ _2c"> </span>stawc<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y54 ff1 fs0 fc0 sc0 ls0 ws0">WIBOR. <span class="_ _19"> </span>Oprocentowan<span class="ff9">i<span class="_ _4"></span>e <span class="_ _18"> </span>i<span class="_ _4"></span>nstrumentów<span class="_ _4"></span> <span class="_ _18"> </span>finan<span class="_ _4"></span>sowych <span class="_ _19"> </span>o <span class="_ _18"> </span>z<span class="_ _4"></span>miennym <span class="_ _19"> </span>oprocentowan<span class="_ _4"></span>iu <span class="_ _19"> </span>jest </span></div><div class="t m0 x1 h2 y55 ff9 fs0 fc0 sc0 ls0 ws0">aktualizowane <span class="_ _23"> </span>w <span class="_ _23"> </span>okresach <span class="_ _23"> </span>poniż<span class="_ _4"></span>ej <span class="_ _14"></span>j<span class="_ _4"></span>ednego <span class="_ _23"></span>roku. <span class="_ _23"> </span>Grupa <span class="_ _23"> </span>na <span class="_ _23"> </span>bieżąco <span class="_ _23"> </span>monit<span class="_ _4"></span>oruje <span class="_ _23"></span>sytuację </div><div class="t m0 x1 h2 y56 ff9 fs0 fc0 sc0 ls0 ws0">związaną <span class="_ _1"></span>z <span class="_ _b"></span>d<span class="_ _4"></span>ecyzjami <span class="_ _1"></span>Rady <span class="_ _b"></span>P<span class="_ _4"></span>olityki <span class="_ _1"></span>Pieniężnej, mającymi <span class="_ _b"></span>bezpoś<span class="_ _4"></span>redni <span class="_ _1"></span>wpływ <span class="_ _b"></span>na rynek <span class="_ _b"></span>stóp<span class="_ _4"></span> </div><div class="t m0 x1 h2 y256 ff1 fs0 fc0 sc0 ls0 ws0">procentowych w k<span class="_ _4"></span>raju. </div><div class="t m0 x12 h15 y99 ff3 fs0 fc0 sc0 ls5 ws0">2.9.2.<span class="ff2 ls0"> <span class="ff3">Ryzyko walutowe<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y257 ff9 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _b"></span>p<span class="_ _4"></span>rowadzi <span class="_ _1"></span>działalność <span class="_ _1"></span>głównie <span class="_ _b"></span>n<span class="_ _4"></span>a <span class="_ _1"></span>rynku <span class="_ _b"></span>kr<span class="_ _4"></span>ajowym <span class="_ _1"></span>w <span class="_ _b"></span>walu<span class="_ _4"></span>cie <span class="_ _b"></span>p<span class="_ _4"></span>olskiej, <span class="_ _1"></span>dlatego <span class="_ _1"></span>nie <span class="_ _b"></span>jest<span class="_ _4"></span> </div><div class="t m0 x1 h2 y258 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _26"> </span>istotny <span class="_ _26"> </span>spos<span class="_ _4"></span>ób <span class="_ _26"> </span>naraż<span class="_ _4"></span>ona <span class="_ _26"> </span>na <span class="_ _26"> </span>ryzyk<span class="_ _4"></span>o <span class="_ _26"> </span>kurso<span class="_ _4"></span>we. <span class="_ _26"> </span>Większość <span class="_ _26"> </span>nal<span class="_ _4"></span>eżności <span class="_ _26"> </span>i <span class="_ _26"> </span>z<span class="_ _4"></span>obowiązań </div><div class="t m0 x1 h2 y9c ff9 fs0 fc0 sc0 ls0 ws0">denominowana <span class="_ _18"> </span>jest <span class="_ _18"> </span>w <span class="_ _18"> </span>walucie <span class="_ _18"> </span>krajowej. <span class="_ _18"> </span>Grupa <span class="_ _18"> </span>nie <span class="_ _18"> </span>stosuje <span class="_ _2c"> </span>p<span class="_ _4"></span>ochodnych <span class="_ _18"> </span>instrumentó<span class="_ _4"></span>w </div><div class="t m0 x1 h2 y9d ff9 fs0 fc0 sc0 ls0 ws0">zabezpieczających prz<span class="_ _4"></span>ed ryzykiem <span class="_ _4"></span>kursowym.  <span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y80 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y25a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y25b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf16" class="pf w0 h0" ><div class="pc pc16 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">22<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x12 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">2.9.3.<span class="ff2 ls0"> <span class="ff3">Ryzyko kredytowe<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 ya2 ff9 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _1"></span>stara <span class="_ _b"></span>si<span class="_ _4"></span>ę <span class="_ _1"></span>zawierać <span class="_ _1"></span>transakcje <span class="_ _1"></span>wyłącznie <span class="_ _1"></span>z <span class="_ _b"></span>r<span class="_ _4"></span>enomowanymi firmami <span class="_ _1"></span>o <span class="_ _b"></span>dobrej <span class="_ _1"></span>zdolności </div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">kredytowej. <span class="_ _b"></span>Ponadto, <span class="_ _b"></span>dz<span class="_ _4"></span>ięki <span class="_ _b"></span>bieżącemu <span class="_ _b"></span>monitor<span class="_ _4"></span>owaniu <span class="_ _b"></span>stanów <span class="_ _b"></span>nal<span class="_ _4"></span>eżności, <span class="_ _b"></span>narażenie <span class="_ _b"></span>Grupy </div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _23"></span>ryzyko <span class="_ _14"></span>n<span class="_ _4"></span>ieściągaln<span class="_ _4"></span>ych <span class="_ _23"> </span>nal<span class="_ _4"></span>eżności <span class="_ _14"></span>j<span class="_ _4"></span>est <span class="_ _23"></span>niezn<span class="_ _4"></span>aczne. <span class="_ _23"> </span>W <span class="_ _23"> </span>odniesieni<span class="_ _4"></span>u <span class="_ _23"></span>do <span class="_ _14"></span>i<span class="_ _4"></span>nnych <span class="_ _23"> </span>akty<span class="_ _f"></span>wó<span class="_ _4"></span>w </div><div class="t m0 x1 h2 y86 ff9 fs0 fc0 sc0 ls0 ws0">finansowych  G<span class="_ _1"></span>rupy, <span class="_ _19"> </span>takich <span class="_ _19"> </span>jak <span class="_ _18"> </span>ś<span class="_ _4"></span>rodki <span class="_ _19"> </span>pienięż<span class="_ _4"></span>ne <span class="_ _18"> </span>i<span class="_ _4"></span> <span class="_ _18"> </span>ich<span class="_ _4"></span> <span class="_ _19"> </span>ekwiwalenty, <span class="_ _19"> </span>ryzyko <span class="_ _19"> </span>kredytowe<span class="_ _4"></span> </div><div class="t m0 x1 h2 yb7 ff9 fs0 fc0 sc0 ls0 ws0">Jednostki <span class="_ _f"></span>powstaj<span class="_ _4"></span>e <span class="_ _f"></span>w <span class="_ _f"></span>w<span class="_ _4"></span>yniku <span class="_ _f"></span>ni<span class="_ _4"></span>emożności <span class="_ _f"></span>dokon<span class="_ _4"></span>ania <span class="_ _f"></span>zap<span class="_ _4"></span>łaty <span class="_ _f"></span>przez <span class="_ _f"></span>drugą <span class="_ _27"></span>stronę <span class="_ _f"></span>umowy, </div><div class="t m0 x1 h2 y45 ff9 fs0 fc0 sc0 ls0 ws0">a <span class="_ _18"> </span>maksymal<span class="_ _4"></span>na <span class="_ _19"> </span>wartość <span class="_ _19"> </span>ekspozycji <span class="_ _19"> </span>na <span class="_ _18"> </span>t<span class="_ _4"></span>o <span class="_ _19"> </span>ryzyko <span class="_ _18"> </span>r<span class="_ _4"></span>ówna <span class="_ _18"> </span>j<span class="_ _4"></span>est <span class="_ _19"> </span>wartości <span class="_ _19"> </span>bilansowej <span class="_ _19"> </span>tych </div><div class="t m0 x1 h2 yb8 ff1 fs0 fc0 sc0 ls0 ws0">inst<span class="ff9">rumentów.<span class="_ _4"></span></span> </div><div class="t m0 x12 h15 y69 ff3 fs0 fc0 sc0 ls5 ws0">2.9.4.<span class="ff2 ls0"> <span class="ff4">Ryzyko związane z <span class="_ _4"></span>płynnością<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y89 ff9 fs0 fc0 sc0 ls0 ws0">Zarządy <span class="_ _4"></span>Sp<span class="_ _4"></span>ółek <span class="_ _4"></span>z<span class="_ _4"></span> <span class="_ _4"></span>G<span class="_ _4"></span>rupy <span class="_ _f"></span>na <span class="_ _f"></span>bieżąco <span class="_ _4"></span>mon<span class="_ _4"></span>itorują <span class="_ _f"></span>ryzyko <span class="_ _f"></span>braku <span class="_ _f"></span>fundu<span class="_ _4"></span>szy. <span class="_ _4"></span>Celem <span class="_ _f"></span>G<span class="_ _4"></span>rupy <span class="_ _4"></span>jest<span class="_ _4"></span> </div><div class="t m0 x1 h2 y251 ff9 fs0 fc0 sc0 ls0 ws0">utrzymanie <span class="_ _20"> </span>r<span class="_ _4"></span>ównowagi<span class="_ _4"></span> <span class="_ _20"> </span>pomiędzy<span class="_ _4"></span> <span class="_ _20"> </span>ciągłością<span class="_ _4"></span> <span class="_ _20"> </span>a <span class="_ _2f"> </span>elastycznością <span class="_ _2f"> </span>finan<span class="_ _4"></span>sowania <span class="_ _20"> </span>pop<span class="_ _4"></span>rzez </div><div class="t m0 x1 h2 y4a ff9 fs0 fc0 sc0 ls0 ws0">korzystanie z różn<span class="_ _4"></span>ych źródeł finansowan<span class="_ _4"></span>ia.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y8c ff3 fs0 fc0 sc0 ls5 ws0">2.10.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Wypłacone dyw<span class="_ _4"></span>idendy<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y25c ff9 fs0 fc0 sc0 ls0 ws0">Żadna ze spółek Grup<span class="_ _4"></span>y Comperia.pl <span class="_ _4"></span>w 20<span class="ff1">2<span class="_ _4"></span>4 </span>roku<span class="_ _4"></span> nie wypłacała dywi<span class="_ _4"></span>dendy.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y25d ff3 fs0 fc0 sc0 ls5 ws0">3.<span class="ff2 ls0"> <span class="_ _35"> </span><span class="ff4">OPIS <span class="_ _15"> </span>ISTOTNYCH <span class="_ _17"> </span>CZYNNIKÓW<span class="_ _4"></span> <span class="_ _15"> </span>R<span class="_ _4"></span>YZYKA <span class="_ _17"> </span>I <span class="_ _15"> </span>Z<span class="_ _4"></span>AGRO<span class="_ _4"></span>ŻEŃ, <span class="_ _15"> </span>Z <span class="_ _17"> </span>OKREŚLENIEM<span class="_ _4"></span>,<span class="ff3"> </span></span></span></div><div class="t m0 x72 h2 y1d2 ff3 fs0 fc0 sc0 ls0 ws0">W JAKIM <span class="ff4">STOPN<span class="_ _4"></span>IU EMITENT JEST<span class="_ _4"></span> NA NIE <span class="_ _4"></span>NARAŻONY<span class="_ _f"></span></span> </div><div class="t m0 x1 h15 y25e ff3 fs0 fc0 sc0 ls5 ws0">3.1.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Czynniki ryzyka zwi<span class="_ _4"></span>ązane z dział<span class="_ _4"></span>alnością Grupy <span class="_ _f"></span><span class="ff3"> </span></span></span></div><div class="t m0 x12 h15 y95 ff3 fs0 fc0 sc0 ls5 ws0">3.1.1.<span class="ff2 ls0"> <span class="ff4">Rynek <span class="_ _21"> </span>reklamy <span class="_ _21"> </span>internetowej <span class="_ _21"> </span>może <span class="_ _21"> </span>zmienić <span class="_ _22"> </span>s<span class="_ _4"></span>ię <span class="_ _22"> </span>w <span class="_ _30"> </span>sposób </span></span></div><div class="t m0 x6d h2 y25f ff4 fs0 fc0 sc0 ls0 ws0">nieprzewidziany <span class="_ _34"> </span>prz<span class="_ _4"></span>ez <span class="_ _34"> </span>Grupę <span class="_ _34"> </span>i <span class="_ _34"> </span>skutku<span class="_ _4"></span>jący <span class="_ _34"> </span>spadkiem <span class="_ _34"> </span>w<span class="_ _4"></span>artości </div><div class="t m0 x6d h2 y97 ff4 fs0 fc0 sc0 ls0 ws0">przychodów.<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y260 ff9 fs0 fc0 sc0 ls0 ws0">Główna <span class="_ _1b"> </span>działal<span class="_ _4"></span>ność <span class="_ _1b"> </span>Grupy <span class="_ _1b"> </span>jest <span class="_ _1b"> </span>uz<span class="_ _4"></span>ależniona<span class="_ _4"></span> <span class="_ _1b"> </span>od <span class="_ _1b"> </span>umów <span class="_ _1b"> </span>bezp<span class="_ _4"></span>ośrednich <span class="_ _1b"> </span>zawi<span class="_ _4"></span>eranych<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y261 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _35"> </span>bankami<span class="_ _4"></span>, <span class="_ _35"> </span>towarzyst<span class="_ _4"></span>wami <span class="_ _35"> </span>ub<span class="_ _4"></span>ezpieczeniowymi<span class="_ _4"></span> <span class="_ _35"> </span>oraz <span class="_ _35"> </span>z<span class="_ _4"></span> <span class="_ _35"> </span>domami<span class="_ _4"></span> <span class="_ _35"> </span>mediowymi<span class="_ _4"></span> <span class="_ _35"> </span>na<span class="_ _4"></span> </div><div class="t m0 x1 h2 y262 ff9 fs0 fc0 sc0 ls0 ws0">przeprowadzanie <span class="_ _34"> </span>wizerunkowy<span class="_ _4"></span>ch <span class="_ _35"> </span>oraz<span class="_ _4"></span> <span class="_ _35"> </span>efek<span class="_ _4"></span>tywnościowych <span class="_ _34"> </span>kampa<span class="_ _4"></span>nii <span class="_ _34"> </span>reklamowych, </div><div class="t m0 x1 h2 y9b ff9 fs0 fc0 sc0 ls0 ws0">realizowanych <span class="_ _16"> </span>poprzez <span class="_ _16"> </span>witryny <span class="_ _29"> </span>i<span class="_ _4"></span>nternetowe <span class="_ _16"> </span>zarządzane <span class="_ _16"> </span>przez <span class="_ _16"> </span>Grupę <span class="_ _29"> </span>lub<span class="_ _4"></span> <span class="_ _29"> </span>w <span class="_ _16"> </span>ramach </div><div class="t m0 x1 h2 y263 ff1 fs0 fc0 sc0 ls0 ws0">programu <span class="_ _4"></span>partne<span class="_ _4"></span>rskiego <span class="_ _4"></span>Compe<span class="_ _4"></span>riaLead. <span class="_ _f"></span>Z <span class="_ _4"></span>t<span class="_ _4"></span>ego <span class="_ _4"></span>powodu <span class="_ _4"></span>G<span class="_ _4"></span>rupa <span class="_ _4"></span>wystaw<span class="_ _4"></span>iona <span class="_ _4"></span>j<span class="_ _4"></span>est <span class="_ _4"></span>na <span class="_ _4"></span>ryz<span class="_ _4"></span>yko </div><div class="t m0 x1 h2 y264 ff9 fs0 fc0 sc0 ls0 ws0">związane <span class="_ _18"> </span>z <span class="_ _18"> </span>koniunktu<span class="_ _4"></span>rą <span class="_ _18"> </span>na <span class="_ _18"> </span>rynku <span class="_ _18"> </span>reklamy<span class="_ _4"></span> <span class="_ _18"> </span>internetowej. <span class="_ _18"> </span>Wzrost <span class="_ _18"> </span>ko<span class="_ _4"></span>nkurencyjności <span class="_ _18"> </span>lub<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1c2 ff9 fs0 fc0 sc0 ls0 ws0">wahania wielkości teg<span class="_ _4"></span>o rynku mogą powod<span class="_ _4"></span>ować (prz<span class="_ _4"></span>y braku wzr<span class="_ _4"></span>ostu udzi<span class="_ _4"></span>ału Grupy w tym </div><div class="t m0 x1 h2 y265 ff9 fs0 fc0 sc0 ls0 ws0">rynku) spadek <span class="_ _1"></span>przychodów Grupy. Podobnie mogą sk<span class="_ _1"></span>utkować zmiany trendów korzystania </div><div class="t m0 x1 h2 y266 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _27"></span>sie<span class="_ _4"></span>ci <span class="_ _14"></span>internet <span class="_ _14"></span>(np. <span class="_ _14"></span>ws<span class="_ _4"></span>kutek <span class="_ _14"></span>zmiany <span class="_ _14"></span>technolog<span class="_ _4"></span>ii, <span class="_ _14"></span>mód, <span class="_ _14"></span>zwyczajów <span class="_ _14"></span>uży<span class="_ _4"></span>tkowników), <span class="_ _14"></span>któ<span class="_ _4"></span>re </div><div class="t m0 x1 h2 y267 ff9 fs0 fc0 sc0 ls0 ws0">nie <span class="_ _27"></span>b<span class="_ _4"></span>ędą <span class="_ _14"></span>antycypowan<span class="_ _4"></span>e <span class="_ _14"></span>przez <span class="_ _14"></span>Grupę <span class="_ _14"></span>i <span class="_ _14"></span>do <span class="_ _14"></span>który<span class="_ _4"></span>ch <span class="_ _27"></span>G<span class="_ _4"></span>rup<span class="_ _4"></span>a <span class="_ _14"></span>ni<span class="_ _4"></span>e <span class="_ _27"></span>p<span class="_ _4"></span>rzygotuj<span class="_ _4"></span>e <span class="_ _14"></span>się <span class="_ _14"></span>odpowiednio </div><div class="t m0 x1 h2 y24c ff9 fs0 fc0 sc0 ls0 ws0">modelując przekaz<span class="_ _4"></span> kierowan<span class="_ _4"></span>y do użytkownik<span class="_ _4"></span>ów. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y268 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf17" class="pf w0 h0" ><div class="pc pc17 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">23<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x12 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">3.1.2.<span class="ff2 ls0"> <span class="ff4">Spółki Grupy są<span class="_ _4"></span> eksponowan<span class="_ _4"></span>e na ryzyko z<span class="_ _4"></span>wiązane z konku<span class="_ _4"></span>rencją<span class="_ _f"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 ya2 ff9 fs0 fc0 sc0 ls0 ws0">Grupa  C<span class="_ _4"></span>omperia.pl <span class="_ _26"> </span>działa <span class="_ _26"> </span>w  s<span class="_ _4"></span>egmencie <span class="_ _26"> </span>internetowej <span class="_ _26"> </span>reklamy <span class="_ _26"> </span>efektywnościow<span class="_ _4"></span>ej <span class="_ _26"> </span>oraz </div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">wizerunkowej <span class="_ _e"> </span>dla <span class="_ _e"> </span>b<span class="_ _4"></span>ranży <span class="_ _e"> </span>finans<span class="_ _4"></span>owej<span class="_ _4"></span><span class="ff1"> <span class="_ _e"> </span>oraz <span class="_ _e"> </span></span>ubezp<span class="_ _4"></span>ieczeniowej. <span class="_ _e"> </span>Bezpośr<span class="_ _4"></span>ednią <span class="_ _e"> </span>konkurencją<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">w  dwóch <span class="_ _19"> </span>pierwszych  obszarach  są  inne <span class="_ _19"> </span>poró<span class="_ _4"></span>wnywarki  jak  ebroker.pl,  totalmoney.pl, </div><div class="t m0 x1 h2 y86 ff1 fs0 fc0 sc0 ls0 ws0">rankomat.pl, <span class="_ _2f"> </span>mfin<span class="_ _4"></span>d.pl <span class="_ _1b"> </span>oraz <span class="_ _2f"> </span>portal<span class="_ _4"></span>e <span class="_ _2f"> </span>finan<span class="_ _4"></span>sowe <span class="_ _2f"> </span>ta<span class="_ _4"></span>kie <span class="_ _2f"> </span>jak <span class="_ _1b"> </span>Bankier.pl<span class="_ _4"></span> <span class="_ _2f"> </span>czy <span class="_ _2f"> </span>Mon<span class="_ _4"></span>ey.pl.<span class="_ _f"></span> </div><div class="t m0 x1 h2 yb7 ff9 fs0 fc0 sc0 ls0 ws0">W  dłu<span class="_ _4"></span>ższym <span class="_ _26"> </span>terminie  ni<span class="_ _4"></span>e  można <span class="_ _26"> </span>jednak <span class="_ _26"> </span>wykluczyć  pojawi<span class="_ _4"></span>enia <span class="_ _26"> </span>się  n<span class="_ _4"></span>owych  in<span class="_ _4"></span>icjatyw<span class="_ _4"></span> </div><div class="t m0 x1 h2 y45 ff9 fs0 fc0 sc0 ls0 ws0">projektowych. <span class="_ _14"></span>E<span class="_ _4"></span>mitent <span class="_ _23"> </span>wskazuje <span class="_ _23"></span>na <span class="_ _14"></span>dynami<span class="_ _4"></span>czny <span class="_ _14"></span>charakt<span class="_ _4"></span>er <span class="_ _14"></span>rynku <span class="_ _23"></span>mediów <span class="_ _23"></span>internetowych<span class="_ _4"></span> </div><div class="t m0 x1 h2 yb8 ff9 fs0 fc0 sc0 ls0 ws0">(w <span class="_ _16"> </span>tym<span class="_ _4"></span> <span class="_ _15"> </span>reklamy) <span class="_ _15"> </span>oraz<span class="_ _4"></span> <span class="_ _16"> </span>relatywn<span class="_ _4"></span>ie <span class="_ _15"> </span>niską <span class="_ _15"> </span>barie<span class="_ _4"></span>rę <span class="_ _16"> </span>w<span class="_ _4"></span>ejście <span class="_ _16"> </span>n<span class="_ _4"></span>a <span class="_ _15"> </span>ten <span class="_ _15"> </span>rynek <span class="_ _15"> </span>p<span class="_ _4"></span>odmiotów </div><div class="t m0 x1 h2 yf9 ff1 fs0 fc0 sc0 ls0 ws0">konkurencyjnych. <span class="_ _4"></span> </div><div class="t m0 x1 h2 yb9 ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _13"> </span>segmencie <span class="_ _13"> </span>u<span class="_ _4"></span>bezpieczeni<span class="_ _4"></span>owym <span class="_ _13"> </span>zarówn<span class="_ _4"></span>o <span class="_ _13"> </span>w <span class="_ _13"> </span>kanal<span class="_ _4"></span>e <span class="_ _23"> </span>sprz<span class="_ _4"></span>edaży <span class="_ _13"> </span>trady<span class="_ _4"></span>cyjnej <span class="_ _13"> </span>poprz<span class="_ _4"></span>ez <span class="_ _13"> </span>sieć </div><div class="t m0 x1 h2 yba ff9 fs0 fc0 sc0 ls0 ws0">agentów <span class="_ _13"> </span>ubezp<span class="_ _4"></span>ieczeniowych,<span class="_ _4"></span> <span class="_ _13"> </span>jak <span class="_ _13"> </span>i<span class="_ _4"></span> <span class="_ _13"> </span>w <span class="_ _e"> </span>kanale <span class="_ _23"> </span>d<span class="_ _4"></span>irect <span class="_ _13"> </span>istniej<span class="_ _4"></span>e <span class="_ _13"> </span>duża <span class="_ _13"> </span>k<span class="_ _4"></span>onkurencja <span class="_ _13"> </span>z<span class="_ _4"></span>e <span class="_ _13"> </span>str<span class="_ _4"></span>ony </div><div class="t m0 x1 h2 ybb ff9 fs0 fc0 sc0 ls0 ws0">istniejących <span class="_ _e"> </span>p<span class="_ _4"></span>odmiotów. <span class="_ _2c"> </span>Należy <span class="_ _2c"> </span>jednak <span class="_ _e"> </span>p<span class="_ _4"></span>odkreślić<span class="_ _4"></span>, <span class="_ _e"> </span>że <span class="_ _2c"> </span>do <span class="_ _e"> </span>t<span class="_ _4"></span>ej <span class="_ _e"> </span>pory <span class="_ _e"> </span>ż<span class="_ _4"></span>aden <span class="_ _2c"> </span>z <span class="_ _e"> </span>podmi<span class="_ _4"></span>otów </div><div class="t m0 x1 h2 ybc ff9 fs0 fc0 sc0 ls0 ws0">oferujących <span class="_ _29"> </span>sprzedaż<span class="_ _4"></span> <span class="_ _29"> </span>w <span class="_ _29"> </span>kanale<span class="_ _4"></span> <span class="_ _29"> </span>tradycyjnym <span class="_ _29"> </span>ni<span class="_ _4"></span>e <span class="_ _29"> </span>funkcjonuje <span class="_ _29"> </span>w<span class="_ _4"></span> <span class="_ _29"> </span>oparciu <span class="_ _29"> </span>o <span class="_ _29"> </span>aplika<span class="_ _4"></span>cję </div><div class="t m0 x1 h2 ybd ff9 fs0 fc0 sc0 ls0 ws0">umożliwiaj<span class="_ _4"></span>ącą <span class="_ _b"></span>w <span class="_ _1"></span>tak <span class="_ _b"></span>szerokim <span class="_ _1"></span>zakresie <span class="_ _b"></span>po<span class="_ _4"></span>równywani<span class="_ _4"></span>e <span class="_ _b"></span>ofert <span class="_ _1"></span>towarzystw <span class="_ _1"></span>ubezpieczeniowych </div><div class="t m0 x1 h2 ybe ff9 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _13"> </span>zakup <span class="_ _13"> </span>tej <span class="_ _13"> </span>ofert<span class="_ _4"></span>y, <span class="_ _13"> </span>korzystając<span class="_ _4"></span> <span class="_ _23"> </span>w<span class="_ _4"></span> <span class="_ _13"> </span>całym <span class="_ _13"> </span>tym <span class="_ _13"> </span>proc<span class="_ _4"></span>esie <span class="_ _13"> </span>z <span class="_ _13"> </span>jednej <span class="_ _13"> </span>apl<span class="_ _4"></span>ikacji. <span class="_ _13"> </span>Nie <span class="_ _13"> </span>można<span class="_ _4"></span> </div><div class="t m0 x1 h2 ybf ff1 fs0 fc0 sc0 ls0 ws0">jednak <span class="_ _27"></span>wykl<span class="ff9">uczyć <span class="_ _27"></span>m<span class="_ _4"></span>ożliwości <span class="_ _27"></span>pojawi<span class="_ _4"></span>enia <span class="_ _27"></span>się <span class="_ _27"></span>na <span class="_ _27"></span>rynku <span class="_ _27"></span>system<span class="_ _4"></span>ów <span class="_ _27"></span>konkurencyjn<span class="_ _4"></span>ych <span class="_ _27"></span>wobec </span></div><div class="t m0 x1 h2 y234 ff1 fs0 fc0 sc0 ls0 ws0">aplikacji Comp<span class="_ _4"></span>eria Agent.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y269 ff9 fs0 fc0 sc0 ls0 ws0">Grupa  dokłada<span class="_ _4"></span>  wsz<span class="_ _4"></span>elkich  sta<span class="_ _4"></span>rań,  ab<span class="_ _4"></span>y  utrzy<span class="_ _4"></span>mać  p<span class="_ _4"></span>ozycję  lid<span class="_ _4"></span>era  na <span class="_ _26"> </span>rynku  pod<span class="_ _4"></span>  kąt<span class="_ _4"></span>em </div><div class="t m0 x1 h2 y26a ff9 fs0 fc0 sc0 ls0 ws0">oferowania <span class="_ _27"></span>naj<span class="_ _4"></span>bardziej <span class="_ _27"></span>zawa<span class="_ _4"></span>nsowanych <span class="_ _27"></span>rozwią<span class="_ _4"></span>zań <span class="_ _14"></span>technologicznych. <span class="_ _27"></span>P<span class="_ _4"></span>otwierdza <span class="_ _14"></span>to <span class="_ _27"></span>m.in. </div><div class="t m0 x1 h2 y90 ff9 fs0 fc0 sc0 ls0 ws0">fakt, <span class="_ _2c"> </span>że <span class="_ _18"> </span>niejednokrotnie <span class="_ _18"> </span>aplikacja <span class="_ _2c"> </span>C<span class="_ _4"></span>omperia <span class="_ _18"> </span>Agent <span class="_ _2c"> </span>j<span class="_ _4"></span>est <span class="_ _2c"> </span>pierw<span class="_ _4"></span>szą <span class="_ _2c"> </span>ap<span class="_ _4"></span>likacją <span class="_ _18"> </span>zewnętrzną </div><div class="t m0 x1 h2 y26b ff1 fs0 fc0 sc0 ls0 ws0">integru<span class="ff9">jącą się z webserwi<span class="_ _4"></span>sami towarzystw<span class="_ _4"></span> ubezpieczeniowych.<span class="_ _4"></span> Grupa skutecznie zachęca </span></div><div class="t m0 x1 h2 y237 ff9 fs0 fc0 sc0 ls0 ws0">towarzystwa ubezpieczeniowe do <span class="_ _1"></span>integrowania się <span class="_ _1"></span>z aplikacją, <span class="_ _1"></span>dzięki czemu <span class="_ _1"></span>stale <span class="_ _1"></span>poszerza<span class="_ _4"></span> </div><div class="t m0 x1 h2 y238 ff9 fs0 fc0 sc0 ls0 ws0">liczbę <span class="_ _24"> </span>ofert <span class="_ _24"> </span>w <span class="_ _24"> </span>Comp<span class="_ _4"></span>eria <span class="_ _24"> </span>Agent, <span class="_ _24"> </span>tym <span class="_ _24"> </span>sa<span class="_ _4"></span>mym <span class="_ _24"> </span>zwiększa<span class="_ _4"></span>jąc <span class="_ _24"> </span>licz<span class="_ _4"></span>bę <span class="_ _24"> </span>potencjalnych </div><div class="t m0 x1 h2 y53 ff1 fs0 fc0 sc0 ls0 ws0">zainteresowany<span class="_ _4"></span><span class="ff9">ch <span class="_ _26"> </span>klient<span class="_ _4"></span>ów. <span class="_ _26"> </span>Dodatkowo <span class="_ _29"> </span>dołączane <span class="_ _26"> </span>są <span class="_ _26"> </span>n<span class="_ _4"></span>owe <span class="_ _26"> </span>funkcjon<span class="_ _4"></span>alności <span class="_ _26"> </span>aplikacji<span class="_ _4"></span>. </span></div><div class="t m0 x1 h2 y26c ff9 fs0 fc0 sc0 ls0 ws0">Podkreślić <span class="_ _34"> </span>należy, <span class="_ _34"> </span>ż<span class="_ _4"></span>e <span class="_ _34"> </span>aplikacja <span class="_ _34"> </span>charaktery<span class="_ _4"></span>zuje <span class="_ _34"> </span>się <span class="_ _35"> </span>ba<span class="_ _4"></span>rdzo <span class="_ _34"> </span>dużą <span class="_ _34"> </span>elasty<span class="_ _4"></span>cznością<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y26d ff9 fs0 fc0 sc0 ls0 ws0">w dostosowaniu jej fun<span class="_ _4"></span>kcji pod p<span class="_ _4"></span>otrzeby każd<span class="_ _4"></span>ego klienta.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y26e ff9 fs0 fc0 sc0 ls0 ws0">Biorąc <span class="_ _b"></span>pod <span class="_ _11"></span>uwag<span class="_ _4"></span>ę <span class="_ _b"></span>doświadczenie <span class="_ _b"></span>zebrane <span class="_ _b"></span>przez <span class="_ _b"></span>Grupę <span class="_ _b"></span>zostały <span class="_ _b"></span>podjęte <span class="_ _11"></span>d<span class="_ _4"></span>ział<span class="_ _4"></span>ania, <span class="_ _b"></span>które <span class="_ _11"></span>mają </div><div class="t m0 x1 h2 y57 ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _4"></span>celu <span class="_ _4"></span>zdecydow<span class="_ _4"></span>ane z<span class="_ _4"></span>większani<span class="_ _4"></span>e uż<span class="_ _4"></span>ycia <span class="_ _4"></span>aplik<span class="_ _4"></span>acji <span class="_ _4"></span>przez <span class="_ _4"></span>wewnęt<span class="_ _4"></span>rzne <span class="_ _4"></span>struktury<span class="_ _4"></span> sprz<span class="_ _4"></span>edaży. </div><div class="t m0 x1 h2 y26f ff9 fs0 fc0 sc0 ls0 ws0">Emitent nie ma gwa<span class="_ _4"></span>rancji skuteczn<span class="_ _4"></span>ości tych dzia<span class="_ _4"></span>łań. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ycb ff9 fs0 fc0 sc0 ls0 ws0">Wszelkie <span class="_ _19"> </span>niepowodzeni<span class="_ _4"></span>a <span class="_ _18"> </span>w  walce <span class="_ _18"> </span>konkurenc<span class="_ _4"></span>yjnej <span class="_ _19"> </span>mogą <span class="_ _19"> </span>powodować <span class="_ _19"> </span>obniżenie <span class="_ _19"> </span>udział<span class="_ _4"></span>u </div><div class="t m0 x1 h2 ycc ff9 fs0 fc0 sc0 ls0 ws0">Grupy <span class="_ _14"></span>w <span class="_ _23"> </span>rynku<span class="_ _4"></span> <span class="_ _14"></span>reklamy<span class="_ _4"></span> <span class="_ _14"></span>in<span class="_ _4"></span>ternetowej <span class="_ _23"> </span>oraz <span class="_ _23"></span>obniżenie <span class="_ _23"></span>przychodów<span class="_ _4"></span> <span class="_ _14"></span>zar<span class="_ _4"></span>ówno <span class="_ _14"></span>z <span class="_ _23"> </span>działal<span class="_ _4"></span>ności </div><div class="t m0 x1 h2 ycd ff9 fs0 fc0 sc0 ls0 ws0">reklamowej jak i dyst<span class="_ _4"></span>rybucji<span class="_ _4"></span> ubezpieczeń.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y9d ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _13"> </span>segmen<span class="_ _4"></span>cie <span class="_ _13"> </span>pł<span class="_ _4"></span>atności<span class="_ _4"></span> <span class="_ _13"> </span>in<span class="_ _4"></span>ternetowych <span class="_ _e"> </span>spotkać <span class="_ _13"> </span>możemy <span class="_ _e"> </span>dużą <span class="_ _13"> </span>k<span class="_ _4"></span>onkurencję <span class="_ _e"> </span>o <span class="_ _23"> </span>p<span class="_ _4"></span>odobnym </div><div class="t m0 x1 h2 y270 ff9 fs0 fc0 sc0 ls0 ws0">profilu dział<span class="_ _4"></span>alności. Wy<span class="_ _4"></span>mienić tu<span class="_ _4"></span>taj n<span class="_ _4"></span>ależy klasyczn<span class="_ _4"></span>e bramki <span class="_ _4"></span>płatności i<span class="_ _4"></span>nternetowych <span class="_ _4"></span>takie </div><div class="t m0 x1 h2 y271 ff1 fs0 fc0 sc0 ls0 ws0">jak: <span class="_ _18"> </span>PayU, <span class="_ _18"> </span>Przelew<span class="_ _4"></span>y24, <span class="_ _18"> </span>Tpay, <span class="_ _18"> </span>BlueM<span class="_ _4"></span>edia <span class="_ _18"> </span>czy <span class="_ _18"> </span>i<span class="_ _4"></span>Moje <span class="_ _18"> </span>oraz <span class="_ _18"> </span>banki <span class="_ _18"> </span>i<span class="_ _4"></span> <span class="_ _18"> </span>fin<span class="_ _4"></span>-<span class="ff9">t<span class="_ _4"></span>echy <span class="_ _18"> </span>świadcząc<span class="_ _4"></span>e </span></div><div class="t m0 x1 h2 yd0 ff1 fs0 fc0 sc0 ls0 ws0">bez<span class="ff9">pośrednio usługi <span class="_ _1"></span>płatności <span class="_ _1"></span>ratalnych <span class="_ _1"></span>czy <span class="_ _1"></span>odroczonych. Należy <span class="_ _b"></span>zw<span class="_ _4"></span>rócić jednak <span class="_ _b"></span>uwag<span class="_ _4"></span>ę, <span class="_ _b"></span>ż<span class="_ _4"></span>e </span></div><div class="t m0 x1 h2 y60 ff9 fs0 fc0 sc0 ls0 ws0">żaden <span class="_ _13"> </span>z <span class="_ _13"> </span>podmi<span class="_ _4"></span>otów <span class="_ _23"> </span>n<span class="_ _4"></span>ie <span class="_ _13"> </span>oferuje <span class="_ _13"> </span>k<span class="_ _4"></span>ompleksowej <span class="_ _13"> </span>u<span class="_ _4"></span>sługi <span class="_ _13"> </span>pł<span class="_ _4"></span>atności <span class="_ _13"> </span>skierowanej <span class="_ _13"> </span>do <span class="_ _13"> </span>kl<span class="_ _4"></span>ientów </div><div class="t m0 x1 h2 yd1 ff9 fs0 fc0 sc0 ls0 ws0">segmentu B2C oraz B2B. Żaden <span class="_ _1"></span>konkurent nie oferuje również <span class="_ _1"></span>tak bogatej gamy płatności </div><div class="t m0 x1 h2 yd2 ff9 fs0 fc0 sc0 ls0 ws0">dostarczanych <span class="_ _23"></span>przez <span class="_ _14"></span>sz<span class="_ _4"></span>erokie <span class="_ _14"></span>g<span class="_ _4"></span>rono <span class="_ _14"></span>bank<span class="_ _4"></span>ów <span class="_ _23"> </span>–<span class="ff1"> <span class="_ _23"> </span></span>partnerów <span class="_ _14"></span>C<span class="_ _4"></span>omfino, <span class="_ _23"></span>dostępnych <span class="_ _23"> </span>zarówno<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1a6 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _b"></span>intren<span class="_ _4"></span>ecie <span class="_ _b"></span>(onl<span class="_ _4"></span>ine), <span class="_ _b"></span>ja<span class="_ _4"></span>k <span class="_ _b"></span>i <span class="_ _1"></span>środowisku <span class="_ _b"></span>stacj<span class="_ _4"></span>onarnym <span class="_ _1"></span>(offline). <span class="_ _b"></span>Nie<span class="_ _4"></span> <span class="_ _b"></span>możn<span class="_ _4"></span>a <span class="_ _b"></span>jednak<span class="_ _4"></span> <span class="_ _b"></span>wykluczyć<span class="_ _4"></span> </div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">24<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">możliwości <span class="_ _16"> </span>pojawi<span class="_ _4"></span>enia <span class="_ _16"> </span>się <span class="_ _16"> </span>na <span class="_ _16"> </span>rynku<span class="_ _4"></span> <span class="_ _16"> </span>systemów <span class="_ _16"> </span>konkurencyj<span class="_ _4"></span>nych <span class="_ _16"> </span>wobec <span class="_ _16"> </span>rozwiązan<span class="_ _4"></span>ia </div><div class="t m0 x1 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Comfino. </div><div class="t m0 x12 h15 y143 ff3 fs0 fc0 sc0 ls5 ws0">3.1.3.<span class="ff2 ls0"> <span class="ff4">Grupa <span class="_ _22"> </span>narażon<span class="_ _4"></span>a <span class="_ _22"> </span>jest <span class="_ _22"> </span>n<span class="_ _4"></span>a <span class="_ _22"> </span>ryzyko <span class="_ _22"> </span>nieskutecz<span class="_ _4"></span>ności <span class="_ _22"> </span>i <span class="_ _22"> </span>b<span class="_ _4"></span>łędów </span></span></div><div class="t m0 x6d h2 y12c ff3 fs0 fc0 sc0 ls0 ws0">technologiczne<span class="_ _4"></span>j integracji z to<span class="_ _4"></span>warzystwam<span class="_ _4"></span>i ubezpieczen<span class="_ _4"></span>iowymi<span class="_ _f"></span> </div><div class="t m0 x1 h2 y12d ff9 fs0 fc0 sc0 ls0 ws0">Trudność <span class="_ _27"></span>w <span class="_ _27"></span>stworzeniu<span class="_ _4"></span> <span class="_ _27"></span>i <span class="_ _27"></span>utrzymywani<span class="_ _4"></span>u <span class="_ _27"></span>ubezpieczeniow<span class="_ _4"></span>ej <span class="_ _27"></span>aplikacji <span class="_ _27"></span>infor<span class="_ _4"></span>matycznej <span class="_ _27"></span>polega </div><div class="t m0 x1 h2 y24f ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _e"> </span>zn<span class="_ _4"></span>acznej <span class="_ _e"> </span>l<span class="_ _4"></span>iczbie <span class="_ _e"> </span>p<span class="_ _4"></span>arametrów, <span class="_ _2c"> </span>które <span class="_ _e"> </span>mu<span class="_ _4"></span>szą <span class="_ _2c"> </span>zostać <span class="_ _e"> </span>p<span class="_ _4"></span>orównane <span class="_ _2c"> </span>w <span class="_ _2c"> </span>celu <span class="_ _e"> </span>mi<span class="_ _4"></span>arodajnego </div><div class="t m0 x1 h2 y250 ff9 fs0 fc0 sc0 ls0 ws0">wybrania <span class="_ _5"> </span>najkorzystniejszej <span class="_ _5"> </span>oferty <span class="_ _39"> </span>ubezpieczeniow<span class="_ _4"></span>ej, <span class="_ _2d"> </span>a <span class="_ _39"> </span>ta<span class="_ _4"></span>kże <span class="_ _39"> </span>na <span class="_ _39"> </span>konie<span class="_ _4"></span>czności </div><div class="t m0 x1 h2 y68 ff1 fs0 fc0 sc0 ls0 ws0">zintegrowani<span class="ff9">a <span class="_ _4"></span>aplikacji <span class="_ _4"></span>z <span class="_ _4"></span>licznymi <span class="_ _4"></span>systemami i<span class="_ _4"></span>nformatycznymi <span class="_ _4"></span>zakładów <span class="_ _4"></span>ubezpieczeń <span class="_ _4"></span>oraz </span></div><div class="t m0 x1 h2 y69 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _13"> </span>systemami <span class="_ _13"> </span>i<span class="_ _4"></span>nnych <span class="_ _13"> </span>pod<span class="_ _4"></span>miotów, <span class="_ _13"> </span>z <span class="_ _13"> </span>kt<span class="_ _4"></span>órymi <span class="_ _13"> </span>aplikacja <span class="_ _e"> </span>będzie <span class="_ _23"> </span>współp<span class="_ _4"></span>racowała <span class="_ _13"> </span>w <span class="_ _e"> </span>zakresie </div><div class="t m0 x1 h2 y48 ff9 fs0 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _23"> </span>ubezpieczeń.<span class="_ _4"></span> <span class="_ _23"></span>Dużą <span class="_ _23"> </span>trudnością <span class="_ _23"> </span>jest <span class="_ _23"> </span>t<span class="_ _4"></span>akże <span class="_ _23"></span>zmienn<span class="_ _4"></span>ość <span class="_ _23"></span>powyższych <span class="_ _23"> </span>param<span class="_ _4"></span>entów<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1c9 ff9 fs0 fc0 sc0 ls0 ws0">i <span class="_ _f"></span>konieczność <span class="_ _f"></span>bi<span class="_ _4"></span>eżącego<span class="_ _4"></span> <span class="_ _f"></span>dostosowywani<span class="_ _4"></span>a <span class="_ _f"></span>aplikacji <span class="_ _27"></span>do <span class="_ _f"></span>pojawiających <span class="_ _f"></span>si<span class="_ _4"></span>ę <span class="_ _f"></span>zmi<span class="_ _4"></span>an. <span class="_ _f"></span>Grupa <span class="_ _f"></span>ma </div><div class="t m0 x1 h2 y272 ff9 fs0 fc0 sc0 ls0 ws0">podpisane <span class="_ _14"></span>umowy <span class="_ _14"></span>z <span class="_ _23"></span>prawie <span class="_ _14"></span>wszystkimi<span class="_ _4"></span> <span class="_ _14"></span>liczący<span class="_ _4"></span>mi <span class="_ _14"></span>się <span class="_ _14"></span>towarzy<span class="_ _4"></span>stwami <span class="_ _14"></span>ubezpi<span class="_ _4"></span>eczeniowymi, </div><div class="t m0 x1 h2 y273 ff9 fs0 fc0 sc0 ls0 ws0">działającymi<span class="_ _4"></span> <span class="_ _20"> </span>na <span class="_ _20"> </span>polskim <span class="_ _20"> </span>rynku, <span class="_ _20"> </span>w <span class="_ _20"> </span>zakr<span class="_ _4"></span>esie <span class="_ _20"> </span>możliwo<span class="_ _4"></span>ści <span class="_ _20"> </span>porównywan<span class="_ _4"></span>ia <span class="_ _20"> </span>oferty <span class="_ _20"> </span>tych </div><div class="t m0 x1 h2 y274 ff1 fs0 fc0 sc0 ls0 ws0">towarzystw <span class="_ _26"> </span>z <span class="_ _26"> </span>ofertami<span class="_ _4"></span> <span class="_ _26"> </span>kon<span class="ff9">ku<span class="_ _4"></span>rencyjnych <span class="_ _26"> </span>tow<span class="_ _4"></span>arzystw, <span class="_ _26"> </span>a <span class="_ _26"> </span>także <span class="_ _26"> </span>w <span class="_ _26"> </span>zakresie <span class="_ _26"> </span>możl<span class="_ _4"></span>iwości </span></div><div class="t m0 x1 h2 y275 ff9 fs0 fc0 sc0 ls0 ws0">zawierania <span class="_ _18"> </span>umó<span class="_ _4"></span>w <span class="_ _18"> </span>ubezp<span class="_ _4"></span>ieczeniowych <span class="_ _18"> </span>p<span class="_ _4"></span>oprzez <span class="_ _19"> </span>aplikację <span class="_ _18"> </span>internet<span class="_ _4"></span>ową. <span class="_ _18"> </span>Grupa <span class="_ _19"> </span>obserwuje </div><div class="t m0 x1 h2 y1ce ff9 fs0 fc0 sc0 ls0 ws0">coraz <span class="_ _21"> </span>wi<span class="_ _4"></span>ększe <span class="_ _21"> </span>zai<span class="_ _4"></span>nteres<span class="_ _4"></span>owanie <span class="_ _21"> </span>p<span class="_ _4"></span>o <span class="_ _21"> </span>st<span class="_ _4"></span>ronie <span class="_ _21"> </span>t<span class="_ _4"></span>owarzystw <span class="_ _30"> </span>ubezpieczeniowych<span class="_ _4"></span> <span class="_ _21"> </span>do<span class="_ _4"></span> </div><div class="t m0 x1 h2 y276 ff9 fs0 fc0 sc0 ls0 ws0">unowocześniani<span class="_ _4"></span>a ich techn<span class="_ _4"></span>ologii IT. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1d0 ff9 fs0 fc0 sc0 ls0 ws0">Utrzymanie <span class="_ _f"></span>powyższy<span class="_ _4"></span>ch <span class="_ _f"></span>zdolności <span class="_ _f"></span>wymag<span class="_ _4"></span>a <span class="_ _f"></span>od <span class="_ _f"></span>Grupy <span class="_ _4"></span>p<span class="_ _4"></span>osiadania <span class="_ _f"></span>w<span class="_ _4"></span>ysokospecjali<span class="_ _4"></span>stycznych </div><div class="t m0 x1 h2 y277 ff9 fs0 fc0 sc0 ls0 ws0">kompetencji <span class="_ _7"> </span>in<span class="_ _4"></span>formatycznych: <span class="_ _1d"> </span>specjalistów <span class="_ _7"> </span>w <span class="_ _7"> </span>z<span class="_ _4"></span>akresie <span class="_ _7"> </span>progr<span class="_ _4"></span>amowania, <span class="_ _7"> </span>si<span class="_ _4"></span>eci </div><div class="t m0 x1 h2 y278 ff9 fs0 fc0 sc0 ls0 ws0">informatycznych,<span class="_ _4"></span> <span class="_ _27"></span>przechowywania<span class="_ _4"></span> <span class="_ _27"></span>i <span class="_ _27"></span>przetwa<span class="_ _4"></span>rzania <span class="_ _27"></span>dan<span class="_ _4"></span>ych, <span class="_ _27"></span>itp. <span class="_ _27"></span>R<span class="_ _4"></span>ealizowane <span class="_ _27"></span>p<span class="_ _4"></span>rzez <span class="_ _27"></span>Grupę </div><div class="t m0 x1 h2 y279 ff1 fs0 fc0 sc0 ls0 ws0">procedury <span class="_ _e"> </span>dzia<span class="ff9">łania <span class="_ _e"> </span>muszą <span class="_ _e"> </span>spełniać <span class="_ _13"> </span>w<span class="_ _4"></span>ymogi <span class="_ _e"> </span>bezpieczeństwa <span class="_ _e"> </span>systemów <span class="_ _e"> </span>(odpowiednieg<span class="_ _4"></span>o </span></div><div class="t m0 x1 h2 y253 ff9 fs0 fc0 sc0 ls0 ws0">czasu <span class="_ _23"> </span>reakcji<span class="_ _4"></span> <span class="_ _23"> </span>na <span class="_ _23"> </span>k<span class="_ _4"></span>oniecz<span class="_ _4"></span>ność <span class="_ _23"> </span>wprowadz<span class="_ _4"></span>ania <span class="_ _23"> </span>z<span class="_ _4"></span>mian <span class="_ _13"> </span>lub <span class="_ _23"> </span>nap<span class="_ _4"></span>rawy <span class="_ _23"></span>istni<span class="_ _4"></span>ejących <span class="_ _23"> </span>rozwi<span class="_ _4"></span>ązań) </div><div class="t m0 x1 h2 y27a ff9 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _16"> </span>kontynuacj<span class="_ _4"></span>i <span class="_ _16"> </span>kom<span class="_ _4"></span>petencji, <span class="_ _16"> </span>z<span class="_ _4"></span>właszcza <span class="_ _16"> </span>z <span class="_ _15"> </span>uwagi <span class="_ _15"> </span>na <span class="_ _16"> </span>części<span class="_ _4"></span>owo <span class="_ _16"> </span>a<span class="_ _4"></span>utorski <span class="_ _16"> </span>cha<span class="_ _4"></span>rakter </div><div class="t m0 x1 h2 y255 ff9 fs0 fc0 sc0 ls0 ws0">stosowanych <span class="_ _17"> </span>rozwiązań<span class="_ _4"></span> <span class="_ _17"> </span>programistyczny<span class="_ _4"></span>ch. <span class="_ _17"> </span>Jakiekolwiek <span class="_ _17"> </span>zani<span class="_ _4"></span>edbania <span class="_ _17"> </span>w <span class="_ _17"> </span>powyższym </div><div class="t m0 x1 h2 y244 ff9 fs0 fc0 sc0 ls0 ws0">zakresie <span class="_ _4"></span>mogą <span class="_ _4"></span>skut<span class="_ _4"></span>kować <span class="_ _4"></span>dysfunkcjami <span class="_ _4"></span>lub<span class="_ _4"></span> bł<span class="_ _4"></span>ędami <span class="_ _4"></span>system<span class="_ _4"></span>ów <span class="_ _4"></span>stosowanych <span class="_ _4"></span>prz<span class="_ _4"></span>ez G<span class="_ _4"></span>rupę, </div><div class="t m0 x1 h2 y55 ff9 fs0 fc0 sc0 ls0 ws0">co <span class="_ _26"> </span>może <span class="_ _29"> </span>pociągać <span class="_ _29"> </span>za <span class="_ _29"> </span>sobą <span class="_ _26"> </span>spad<span class="_ _4"></span>ek <span class="_ _26"> </span>wi<span class="_ _4"></span>arogod<span class="_ _4"></span>ności, <span class="_ _26"> </span>r<span class="_ _4"></span>enomy <span class="_ _26"> </span>i<span class="_ _4"></span> <span class="_ _26"> </span>pop<span class="_ _4"></span>ularności <span class="_ _29"> </span>serwisów </div><div class="t m0 x1 h2 y27b ff9 fs0 fc0 sc0 ls0 ws0">prowadzonych p<span class="_ _4"></span>rzez Grupę i bezpoś<span class="_ _4"></span>rednio pr<span class="_ _4"></span>zekład<span class="_ _4"></span>ać się na spadek jej<span class="_ _4"></span> przychodów<span class="_ _4"></span>. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x12 h15 y98 ff3 fs0 fc0 sc0 ls5 ws0">3.1.4.<span class="ff2 ls0"> <span class="ff4">Zmiany <span class="_ _23"></span>regulacji <span class="_ _23"></span>pra<span class="_ _4"></span>wnych <span class="_ _23"></span>w <span class="_ _14"></span>ty<span class="_ _4"></span>m <span class="_ _23"></span>przepisów <span class="_ _23"></span>prawa <span class="_ _23"> </span>podatko<span class="_ _4"></span>wego, </span></span></div><div class="t m0 x6d h2 yca ff4 fs0 fc0 sc0 ls0 ws0">jak <span class="_ _29"> </span>r<span class="_ _4"></span>ównież <span class="_ _16"> </span>praktyk<span class="_ _4"></span>a <span class="_ _16"> </span>orzecznicza <span class="_ _16"> </span>mogą <span class="_ _16"> </span>negatywni<span class="_ _4"></span>e <span class="_ _16"> </span>wpływać <span class="_ _16"> </span>na </div><div class="t m0 x6d h2 ycb ff4 fs0 fc0 sc0 ls0 ws0">obciążenia publ<span class="_ _4"></span>icznoprawne <span class="_ _4"></span>Grupy<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y27c ff9 fs0 fc0 sc0 ls0 ws0">Zagrożeniem <span class="_ _4"></span>dla <span class="_ _4"></span>stabi<span class="_ _4"></span>lności <span class="_ _4"></span>i <span class="_ _4"></span>rozw<span class="_ _4"></span>oju d<span class="_ _4"></span>ziałaln<span class="_ _4"></span>ości <span class="_ _4"></span>gospodarcz<span class="_ _4"></span>ej G<span class="_ _4"></span>rupy <span class="_ _4"></span>mogą <span class="_ _4"></span>być <span class="_ _4"></span>niektó<span class="_ _4"></span>re </div><div class="t m0 x1 h2 y27d ff9 fs0 fc0 sc0 ls0 ws0">zmiany <span class="_ _10"> </span>regulacji<span class="_ _4"></span> <span class="_ _10"> </span>prawnych <span class="_ _1f"> </span>w <span class="_ _10"> </span>Polsce <span class="_ _10"> </span>ze<span class="_ _4"></span> <span class="_ _10"> </span>szczególnym <span class="_ _1f"> </span>uwzględnieni<span class="_ _4"></span>em <span class="_ _10"> </span>przepisów </div><div class="t m0 x1 h2 y9d ff1 fs0 fc0 sc0 ls0 ws0">k<span class="ff9">ształtujących <span class="_ _26"> </span>zwiększ<span class="_ _4"></span>oną  ochr<span class="_ _4"></span>onę  p<span class="_ _4"></span>rzetwarz<span class="_ _4"></span>ania <span class="_ _26"> </span>danych  k<span class="_ _4"></span>onsumentów <span class="_ _26"> </span>oraz <span class="_ _26"> </span>system </span></div><div class="t m0 x1 h2 y270 ff9 fs0 fc0 sc0 ls0 ws0">podatkowy, <span class="_ _14"></span>kt<span class="_ _4"></span>óre <span class="_ _14"></span>ulega<span class="_ _4"></span>ją <span class="_ _14"></span>modyfikacj<span class="_ _4"></span>om. <span class="_ _14"></span>Ni<span class="_ _4"></span>ekorzystne <span class="_ _14"></span>z<span class="_ _4"></span> <span class="_ _14"></span>punktu<span class="_ _4"></span> <span class="_ _14"></span>widzeni<span class="_ _4"></span>a <span class="_ _14"></span>Grupy <span class="_ _14"></span>zmian<span class="_ _4"></span>y </div><div class="t m0 x1 h2 y271 ff9 fs0 fc0 sc0 ls0 ws0">regulacji <span class="_ _26"> </span>p<span class="_ _4"></span>rawnych <span class="_ _29"> </span>mogą <span class="_ _26"> </span>spow<span class="_ _4"></span>odować <span class="_ _29"> </span>zmniejszenie <span class="_ _29"> </span>uzyskiwanych <span class="_ _29"> </span>przychod<span class="_ _4"></span>ów <span class="_ _26"> </span>bądź<span class="_ _4"></span> </div><div class="t m0 x1 h2 yd0 ff9 fs0 fc0 sc0 ls0 ws0">wzrost <span class="_ _2c"> </span>koszt<span class="_ _4"></span>ów. <span class="_ _2c"> </span>Po<span class="ff1"> <span class="_ _18"> </span></span>stronie <span class="_ _2c"> </span>Grup<span class="_ _4"></span>y <span class="_ _2c"> </span>zachodzi<span class="_ _4"></span> <span class="_ _2c"> </span>w <span class="_ _2c"> </span>związ<span class="_ _4"></span>ku <span class="_ _2c"> </span>z <span class="_ _2c"> </span>tym <span class="_ _18"> </span>konieczn<span class="_ _4"></span>ość <span class="_ _2c"> </span>ponoszenia<span class="_ _4"></span> </div><div class="t m0 x1 h2 y60 ff9 fs0 fc0 sc0 ls0 ws0">kosztów <span class="_ _17"> </span>zwi<span class="_ _4"></span>ązanych <span class="_ _20"> </span>z <span class="_ _20"> </span>monitoro<span class="ff1">wan<span class="_ _4"></span>iem <span class="_ _20"> </span>zmian<span class="_ _4"></span> <span class="_ _17"> </span>legisla<span class="_ _4"></span>cyjnych <span class="_ _20"> </span>oraz <span class="_ _20"> </span>dostosowywania </span></div><div class="t m0 x1 h2 yd1 ff9 fs0 fc0 sc0 ls0 ws0">działaln<span class="_ _4"></span>ości <span class="_ _4"></span>do <span class="_ _4"></span>zmi<span class="_ _4"></span>eniających<span class="_ _4"></span> <span class="_ _4"></span>si<span class="_ _4"></span>ę <span class="_ _4"></span>regulacji.<span class="_ _4"></span> <span class="_ _4"></span>Zmi<span class="_ _4"></span>any <span class="_ _4"></span>w<span class="_ _4"></span> <span class="_ _4"></span>niekt<span class="_ _4"></span>órych <span class="_ _4"></span>przepi<span class="_ _4"></span>sach <span class="_ _4"></span>m<span class="_ _4"></span>ogą <span class="_ _4"></span>wi<span class="_ _4"></span>ązać </div><div class="t m0 x1 h2 yd2 ff9 fs0 fc0 sc0 ls0 ws0">się <span class="_ _16"> </span>z <span class="_ _15"> </span>problemami <span class="_ _15"> </span>inte<span class="_ _4"></span>rpretacyjnymi, <span class="_ _15"> </span>niekon<span class="_ _4"></span>sekwentnym <span class="_ _15"> </span>orzecznict<span class="_ _4"></span>wem <span class="_ _15"> </span>sądów <span class="_ _15"> </span>oraz </div><div class="t m0 x1 h2 y1a6 ff1 fs0 fc0 sc0 ls0 ws0">niekorzystnymi <span class="_ _f"></span>in<span class="_ _4"></span>terpretacj<span class="_ _4"></span>ami <span class="_ _f"></span>przyjmowan<span class="_ _4"></span>y<span class="_ _4"></span>mi <span class="_ _f"></span>przez <span class="_ _27"></span>organy <span class="_ _f"></span>admi<span class="_ _4"></span>nistracji <span class="_ _27"></span>publicznej, <span class="_ _f"></span>c<span class="_ _4"></span>o </div></div></div><div class="pi" ></div></div><div id="pf19" class="pf w0 h0" ><div class="pc pc19 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">25<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _23"> </span>kons<span class="_ _4"></span>ekwencji <span class="_ _13"> </span>może <span class="_ _13"> </span>utrudn<span class="_ _4"></span>iać <span class="_ _23"> </span>realiz<span class="_ _4"></span>ację <span class="_ _13"> </span>długotermin<span class="_ _4"></span>owych <span class="_ _13"> </span>celów <span class="_ _13"> </span>strategiczn<span class="_ _4"></span>ych <span class="_ _13"> </span>oraz </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">powodować trudno<span class="_ _4"></span>ści w ocenie skutk<span class="_ _4"></span>ów przyszł<span class="_ _4"></span>ych zdarzeń czy d<span class="_ _4"></span>ecyzji. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x12 h15 y143 ff3 fs0 fc0 sc0 ls5 ws0">3.1.5.<span class="ff2 ls0"> <span class="ff4">Istotne <span class="_ _14"></span>zmiany <span class="_ _14"></span>mech<span class="_ _4"></span>anizmów <span class="_ _14"></span>pozycjo<span class="_ _4"></span>nowania <span class="_ _14"></span>i <span class="_ _14"></span>prezentacji<span class="_ _4"></span> <span class="_ _14"></span>witryn </span></span></div><div class="t m0 x6d h2 y12c ff4 fs0 fc0 sc0 ls0 ws0">w <span class="_ _22"> </span>wyszuki<span class="_ _4"></span>warkach <span class="_ _22"> </span>int<span class="_ _4"></span>ernetowych<span class="_ _4"></span> <span class="_ _22"> </span>mogą <span class="_ _22"> </span>ob<span class="_ _4"></span>niżać <span class="_ _22"> </span>popu<span class="_ _4"></span>larność </div><div class="t m0 x6d h2 y65 ff4 fs0 fc0 sc0 ls0 ws0">serwisów Grupy<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y24f ff9 fs0 fc0 sc0 ls0 ws0">Głównym celem wyszu<span class="_ _4"></span>kiwarek int<span class="_ _4"></span>ernetowych je<span class="_ _4"></span>st prezentowani<span class="_ _4"></span>e użytkownikom<span class="_ _4"></span> Internetu </div><div class="t m0 x1 h2 y250 ff9 fs0 fc0 sc0 ls0 ws0">rzetelnych <span class="_ _1e"> </span>i<span class="_ _4"></span> <span class="_ _1e"> </span>naj<span class="_ _4"></span>pełniejszych <span class="_ _24"> </span>z <span class="_ _1e"> </span>możl<span class="_ _4"></span>iwych <span class="_ _24"> </span>wyników <span class="_ _24"> </span>wyszukiwani<span class="_ _4"></span>a. <span class="_ _1e"> </span>Funkcjonuj<span class="_ _4"></span>ące </div><div class="t m0 x1 h2 y68 ff9 fs0 fc0 sc0 ls0 ws0">wyszukiwarki <span class="_ _1"></span>osiągają <span class="_ _1"></span>ten <span class="_ _b"></span>cel <span class="_ _1"></span>poprzez <span class="_ _1"></span>opracowywanie <span class="_ _1"></span>nowych <span class="_ _1"></span>mechanizmów <span class="_ _1"></span>i <span class="_ _b"></span>algo<span class="_ _4"></span>rytmów </div><div class="t m0 x1 h2 y69 ff1 fs0 fc0 sc0 ls0 ws0">selekcji, <span class="_ _26"> </span>so<span class="ff9">rtowania <span class="_ _26"> </span>i <span class="_ _26"> </span>prezentacji <span class="_ _26"> </span>danych <span class="_ _26"> </span>stron <span class="_ _26"> </span>podmiotów <span class="_ _26"> </span>na <span class="_ _26"> </span>bieżąco. <span class="_ _26"> </span>Dzięki <span class="_ _26"> </span>temu </span></div><div class="t m0 x1 h2 y48 ff9 fs0 fc0 sc0 ls0 ws0">konsumenci mogą<span class="_ _4"></span> łatwiej odnaleź<span class="_ _4"></span>ć poszukiwan<span class="_ _4"></span>e przez siebie<span class="_ _4"></span> informacje.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y251 ff9 fs0 fc0 sc0 ls0 ws0">Zmiany algorytmów pozycjonowania i prezentacji witryn w <span class="_ _1"></span>wyszukiwarkach internetowych<span class="_ _4"></span> </div><div class="t m0 x1 h2 y4a ff9 fs0 fc0 sc0 ls0 ws0">powodują <span class="_ _27"></span>zmianę <span class="_ _27"></span>hierar<span class="_ _4"></span>chii <span class="_ _27"></span>prezentowanych<span class="_ _4"></span> <span class="_ _f"></span>str<span class="_ _4"></span>on <span class="_ _f"></span>ww<span class="_ _4"></span>w, <span class="_ _27"></span>co <span class="_ _27"></span>ma <span class="_ _f"></span>zn<span class="_ _4"></span>aczny <span class="_ _27"></span>wpływ <span class="_ _27"></span>na <span class="_ _27"></span>liczbę </div><div class="t m0 x1 h2 y6b ff9 fs0 fc0 sc0 ls0 ws0">użytkowników <span class="_ _1b"> </span>odwiedzających <span class="_ _2f"> </span>p<span class="_ _4"></span>oszczególn<span class="_ _4"></span>e <span class="_ _2f"> </span>strony. <span class="_ _2f"> </span>Istni<span class="_ _4"></span>eje <span class="_ _2f"> </span>ryzyko, <span class="_ _2f"> </span>że <span class="_ _2f"> </span>algorytmy<span class="_ _4"></span> </div><div class="t m0 x1 h2 y27e ff9 fs0 fc0 sc0 ls0 ws0">serwisów <span class="_ _f"></span>w<span class="_ _4"></span>yszukiwawczych <span class="_ _27"></span>zmienią <span class="_ _f"></span>si<span class="_ _4"></span>ę <span class="_ _f"></span>w <span class="_ _f"></span>taki<span class="_ _4"></span> <span class="_ _f"></span>sposób, <span class="_ _f"></span>kt<span class="_ _4"></span>óry <span class="_ _f"></span>spow<span class="_ _4"></span>oduje <span class="_ _f"></span>z<span class="_ _4"></span>mniejszenie <span class="_ _27"></span>się </div><div class="t m0 x1 h2 y27f ff9 fs0 fc0 sc0 ls0 ws0">liczby <span class="_ _26"> </span>użytkowników <span class="_ _26"> </span>w<span class="_ _4"></span>itryn <span class="_ _26"> </span>Grupy, <span class="_ _26"> </span>co  moż<span class="_ _4"></span>e <span class="_ _26"> </span>spowodować <span class="_ _26"> </span>zmni<span class="_ _4"></span>ejszenie <span class="_ _26"> </span>rentowności, </div><div class="t m0 x1 h2 y280 ff9 fs0 fc0 sc0 ls0 ws0">wymagało <span class="_ _f"></span>bowi<span class="_ _4"></span>em <span class="_ _f"></span>będzie <span class="_ _f"></span>wi<span class="_ _4"></span>ększych <span class="_ _f"></span>nakładó<span class="_ _4"></span>w <span class="_ _f"></span>n<span class="_ _4"></span>a <span class="_ _f"></span>promocję <span class="_ _f"></span>i <span class="_ _f"></span>poz<span class="_ _4"></span>ycjonowani<span class="_ _4"></span>e <span class="_ _4"></span>st<span class="_ _4"></span>ron <span class="_ _f"></span>www </div><div class="t m0 x1 h2 y281 ff1 fs0 fc0 sc0 ls0 ws0">Grupy.  Dodatkowo<span class="_ _4"></span>,  na  <span class="ff9">skutek  bł<span class="_ _4"></span>ędu  bądź  awarii<span class="_ _4"></span>  leżącej  po  stroni<span class="_ _4"></span>e  Grupy  bądź<span class="_ _4"></span>  jej </span></div><div class="t m0 x1 h2 y1d0 ff9 fs0 fc0 sc0 ls0 ws0">usługodawców, <span class="_ _e"> </span>dan<span class="_ _4"></span>e <span class="_ _e"> </span>G<span class="_ _4"></span>rupy <span class="_ _e"> </span>mogą <span class="_ _e"> </span>z<span class="_ _4"></span>ostać <span class="_ _e"> </span>całk<span class="_ _4"></span>owicie <span class="_ _e"> </span>lub<span class="_ _4"></span> <span class="_ _e"> </span>w <span class="_ _e"> </span>zn<span class="_ _4"></span>acznym <span class="_ _e"> </span>stopn<span class="_ _4"></span>iu <span class="_ _e"> </span>usuni<span class="_ _4"></span>ęte<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y277 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _1b"> </span>wyników <span class="_ _1b"> </span>wy<span class="_ _4"></span>szukiwa<span class="_ _4"></span>nia <span class="_ _1b"> </span>danej <span class="_ _1b"> </span>wysz<span class="_ _4"></span>ukiwar<span class="_ _4"></span>ki, <span class="_ _1b"> </span>bądź <span class="_ _1b"> </span>też <span class="_ _10"> </span>wyszukiwarka <span class="_ _1b"> </span>przestan<span class="_ _4"></span>ie </div><div class="t m0 x1 h2 y278 ff9 fs0 fc0 sc0 ls0 ws0">funkcjonować. <span class="ff1"> </span></div><div class="t m0 x1 h2 y282 ff9 fs0 fc0 sc0 ls0 ws0">Czasowe <span class="_ _17"> </span>lu<span class="_ _4"></span>b <span class="_ _20"> </span>stałe <span class="_ _17"> </span>w<span class="_ _4"></span>yeliminowanie<span class="_ _4"></span> <span class="_ _17"> </span>danej <span class="_ _20"> </span>wit<span class="_ _4"></span>ryny <span class="_ _17"> </span>z <span class="_ _20"> </span>wyników <span class="_ _20"> </span>wyszu<span class="_ _4"></span>kiwania <span class="_ _20"> </span>danej </div><div class="t m0 x1 h2 y283 ff9 fs0 fc0 sc0 ls0 ws0">wyszukiwarki <span class="_ _14"></span>lu<span class="_ _4"></span>b <span class="_ _14"></span>też <span class="_ _14"></span>przesuni<span class="_ _4"></span>ęcie <span class="_ _14"></span>witryny <span class="_ _14"></span>na <span class="_ _23"></span>odległe <span class="_ _14"></span>miejsce <span class="_ _14"></span>w <span class="_ _14"></span>wyn<span class="_ _4"></span>ikach <span class="_ _14"></span>wyszukiwan<span class="_ _4"></span>ia </div><div class="t m0 x1 h2 y284 ff9 fs0 fc0 sc0 ls0 ws0">mogą <span class="_ _23"></span>również <span class="_ _23"></span>mieć <span class="_ _14"></span>mi<span class="_ _4"></span>ejsce <span class="_ _23"></span>w <span class="_ _23"></span>wyniku <span class="_ _14"></span>n<span class="_ _4"></span>iezgod<span class="_ _4"></span>nych <span class="_ _14"></span>z <span class="_ _23"> </span>wyty<span class="_ _4"></span>cznymi <span class="_ _23"></span>wyszukiwarek <span class="_ _23"> </span>działań<span class="_ _4"></span> </div><div class="t m0 x1 h2 y94 ff9 fs0 fc0 sc0 ls0 ws0">pracowników <span class="_ _35"> </span>wi<span class="_ _4"></span>tryn <span class="_ _35"> </span>in<span class="_ _4"></span>ternetowych, <span class="_ _35"> </span>które <span class="_ _34"> </span>zmierzają <span class="_ _35"> </span>do <span class="_ _35"> </span>jak <span class="_ _35"> </span>n<span class="_ _4"></span>ajkorzystniejszeg<span class="_ _4"></span>o </div><div class="t m0 x1 h2 y285 ff9 fs0 fc0 sc0 ls0 ws0">pozycjonowania <span class="_ _13"> </span>d<span class="_ _4"></span>anej <span class="_ _13"> </span>witryny. <span class="_ _e"> </span>G<span class="_ _1"></span>rupa <span class="_ _13"> </span>dąży <span class="_ _13"> </span>d<span class="_ _4"></span>o <span class="_ _13"> </span>zmin<span class="_ _4"></span>imalizowani<span class="_ _4"></span>a <span class="_ _13"> </span>ryzyka <span class="_ _13"> </span>związan<span class="_ _4"></span>ego <span class="_ _23"> </span>z<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y96 ff9 fs0 fc0 sc0 ls0 ws0">zmianą <span class="_ _39"> </span>mechanizmów<span class="_ _4"></span> <span class="_ _2d"> </span>pozycjon<span class="_ _4"></span>owania <span class="_ _39"> </span>i <span class="_ _39"> </span>prezentacji <span class="_ _39"> </span>witryn<span class="_ _4"></span> <span class="_ _2d"> </span>w <span class="_ _39"> </span>wyszukiwa<span class="_ _4"></span>rkach </div><div class="t m0 x1 h2 y286 ff1 fs0 fc0 sc0 ls0 ws0">internetowych poprz<span class="_ _4"></span>ez:<span class="_ _4"></span> </div><div class="t m0 x1 h2 y23a ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Bieżące <span class="_ _14"></span>m<span class="_ _4"></span>onitorowanie<span class="_ _4"></span> <span class="_ _23"></span>wymagań <span class="_ _14"></span>wy<span class="_ _4"></span>szukiwarki, <span class="_ _23"></span>jakie <span class="_ _23"></span>są <span class="_ _14"></span>stawi<span class="_ _4"></span>ane <span class="_ _14"></span>str<span class="_ _4"></span>onom <span class="_ _23"></span>przez </div><div class="t m0 x1 h2 y23b ff1 fs0 fc0 sc0 ls0 ws0">algorytm Googl<span class="_ _4"></span>e i wprowadzan<span class="_ _4"></span>ie odpowiednich <span class="_ _4"></span>zmian na strona<span class="_ _4"></span>ch Grupy.<span class="_ _f"></span> </div><div class="t m0 x1 h2 y287 ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Stały <span class="_ _15"> </span>monitoring <span class="_ _17"> </span>pozycji <span class="_ _15"> </span>stron <span class="_ _15"> </span>w <span class="_ _15"> </span>wyszu<span class="_ _4"></span>kiwarce <span class="_ _15"> </span>Googl<span class="_ _4"></span>e, <span class="_ _15"> </span>narzędzi<span class="_ _4"></span>ach <span class="_ _15"> </span>Google </div><div class="t m0 x1 h2 y23c ff1 fs0 fc0 sc0 ls0 ws0">Webmaster <span class="_ _29"> </span>Tools <span class="_ _29"> </span>oraz<span class="_ _4"></span> <span class="_ _29"> </span>Google <span class="_ _29"> </span>Analytics <span class="_ _29"> </span>i<span class="_ _4"></span> <span class="ff9">in<span class="_ _4"></span>nych, <span class="_ _29"> </span>mający <span class="_ _29"> </span>na <span class="_ _29"> </span>celu<span class="_ _4"></span> <span class="_ _29"> </span>kontrolę <span class="_ _29"> </span>sytuacji<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y23d ff9 fs0 fc0 sc0 ls0 ws0">i umożliwienia pod<span class="_ _4"></span>ejmowani<span class="_ _4"></span>a natychmiastow<span class="_ _4"></span>ych dział<span class="_ _4"></span>ań w sytuacjach zag<span class="_ _4"></span>rożenia.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y7e ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Wprowadzenie <span class="_ _f"></span>do <span class="_ _4"></span>strat<span class="_ _4"></span>egii <span class="_ _f"></span>komunikacyjnej <span class="_ _4"></span>fi<span class="_ _4"></span>rmy <span class="_ _4"></span>cont<span class="_ _4"></span>ent <span class="_ _4"></span>mark<span class="_ _4"></span>etingu <span class="_ _4"></span>(z<span class="_ _4"></span>arządzania </div><div class="t m0 x1 h2 y288 ff9 fs0 fc0 sc0 ls0 ws0">treścią). <span class="_ _27"></span>Działania <span class="_ _27"></span>cont<span class="_ _4"></span>ent <span class="_ _27"></span>marketingow<span class="_ _4"></span>e <span class="_ _f"></span>moż<span class="_ _4"></span>na <span class="_ _27"></span>podzielić <span class="_ _27"></span>na <span class="_ _27"></span>tworz<span class="_ _4"></span>enie <span class="_ _27"></span>danych <span class="_ _27"></span>(raporty, </div><div class="t m0 x1 h2 y289 ff9 fs0 fc0 sc0 ls0 ws0">analizy, <span class="_ _27"></span>arty<span class="_ _4"></span>kuły) <span class="_ _27"></span>o<span class="_ _4"></span>raz <span class="_ _27"></span>z<span class="_ _4"></span>acieśnianie <span class="_ _14"></span>współpracy<span class="_ _4"></span> <span class="_ _27"></span>z <span class="_ _27"></span>partn<span class="_ _4"></span>erami <span class="_ _27"></span>z<span class="_ _4"></span> <span class="_ _27"></span>progra<span class="_ _4"></span>mu <span class="_ _27"></span>Comp<span class="_ _4"></span>eriaLead. </div><div class="t m0 x1 h2 y28a ff1 fs0 fc0 sc0 ls6 ws0">Gr<span class="ff9 ls0">upa <span class="_ _17"> </span>tw<span class="_ _4"></span>orzy <span class="_ _17"> </span>wła<span class="_ _4"></span>sne <span class="_ _20"> </span>środowisko <span class="_ _17"> </span>in<span class="_ _4"></span>ternautów <span class="_ _20"> </span>żywo <span class="_ _17"> </span>z<span class="_ _4"></span>ainteresowan<span class="_ _4"></span>e <span class="_ _17"> </span>dostarczan<span class="_ _4"></span>ymi </span></div><div class="t m0 x1 h2 y28b ff9 fs0 fc0 sc0 ls0 ws0">informacjami i r<span class="_ _4"></span>ozwiązan<span class="_ _4"></span>iami.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y117 ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span>Utrzymywanie <span class="_ _f"></span>kilku <span class="_ _f"></span>po<span class="_ _4"></span>rtali <span class="_ _27"></span></span>–<span class="ff1"> <span class="_ _4"></span></span>Grupa <span class="_ _f"></span>stworzyła <span class="_ _f"></span>p<span class="_ _4"></span>ortale <span class="_ _f"></span>wyspecjalizo<span class="_ _4"></span>wane <span class="_ _f"></span>w <span class="_ _f"></span>analizi<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y28c ff9 fs0 fc0 sc0 ls0 ws0">konkretnej kat<span class="_ _4"></span>egorii p<span class="_ _4"></span>roduktów <span class="_ _4"></span>finansowy<span class="_ _4"></span>ch. O<span class="_ _4"></span>prócz po<span class="_ _4"></span>rtalu C<span class="_ _4"></span>omperia.pl<span class="_ _4"></span>, porównu<span class="_ _4"></span>jącego </div></div></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">26<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">zarówno <span class="_ _23"></span>produkty<span class="_ _4"></span> <span class="_ _14"></span>l<span class="_ _4"></span>okacyjne,<span class="_ _4"></span> <span class="_ _23"></span>kredytowe, <span class="_ _23"> </span>jak<span class="_ _4"></span> <span class="_ _23"></span>i <span class="_ _23"> </span>ubezpieczen<span class="_ _4"></span>iowe, <span class="_ _23"> </span>Grup<span class="_ _4"></span>a <span class="_ _23"></span>posiada <span class="_ _23"> </span>r<span class="_ _4"></span>ównież </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">portal <span class="_ _23"> </span>ehip<span class="_ _4"></span>oteka.com <span class="_ _13"> </span>specjali<span class="_ _4"></span>zujący <span class="_ _13"> </span>się <span class="_ _23"> </span>w <span class="_ _13"> </span>p<span class="_ _4"></span>orównywaniu <span class="_ _13"> </span>kredytów <span class="_ _13"> </span>hipoteczny<span class="_ _4"></span>ch, <span class="_ _23"> </span>p<span class="_ _4"></span>ortal </div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">Kontoteka.pl <span class="_ _17"> </span>specja<span class="_ _4"></span>lizujący <span class="_ _17"> </span>się<span class="_ _4"></span> <span class="_ _17"> </span>w <span class="_ _17"> </span>porównywan<span class="_ _4"></span>iu <span class="_ _17"> </span>kont <span class="_ _17"> </span>bankowych, <span class="_ _17"> </span>portal <span class="_ _17"> </span>Ban<span class="_ _4"></span>ki.pl, </div><div class="t m0 x1 h2 y42 ff1 fs0 fc0 sc0 ls0 ws0">pozwala<span class="ff9">jący <span class="_ _14"></span>na <span class="_ _27"></span>lo<span class="_ _4"></span>kalizację <span class="_ _27"></span>pla<span class="_ _4"></span>cówek <span class="_ _27"></span>b<span class="_ _4"></span>ankowyc<span class="_ _4"></span>h <span class="_ _27"></span>i <span class="_ _14"></span>bankomatów <span class="_ _14"></span>oraz <span class="_ _27"></span>p<span class="_ _4"></span>orównywanie <span class="_ _14"></span>ofert </span></div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">różnych  banków.  Dzięki  posiadaniu  przez  Gr<span class="_ _4"></span>upę  zdywersyfikowane<span class="_ _4"></span>go  portfela  marek </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">porównywarek <span class="_ _e"> </span>finansowych, <span class="_ _13"> </span>zmn<span class="_ _4"></span>iejsza <span class="_ _13"> </span>si<span class="_ _4"></span>ę <span class="_ _13"> </span>ry<span class="_ _4"></span>zyko <span class="_ _13"> </span>uz<span class="_ _4"></span>ależnienia <span class="_ _e"> </span>Grupy <span class="_ _13"> </span>od <span class="_ _13"> </span>wy<span class="_ _4"></span>szukiwar<span class="_ _4"></span>ek </div><div class="t m0 x1 h2 y243 ff1 fs0 fc0 sc0 ls0 ws0">internetowych <span class="_ _f"></span>(w <span class="_ _f"></span>p<span class="ff9">rzypa<span class="_ _4"></span>dku <span class="_ _4"></span>p<span class="_ _4"></span>osiadania <span class="_ _f"></span>jednej <span class="_ _f"></span>witryny <span class="_ _f"></span>uzal<span class="_ _4"></span>eżnienie <span class="_ _4"></span>t<span class="_ _4"></span>o <span class="_ _f"></span>jest <span class="_ _4"></span>wię<span class="_ _4"></span>ksze) <span class="_ _f"></span>oraz </span></div><div class="t m0 x1 h2 y28d ff9 fs0 fc0 sc0 ls0 ws0">zwiększa prawd<span class="_ _4"></span>opodobieństwo trafi<span class="_ _4"></span>enia internau<span class="_ _4"></span>ty na portal będąc<span class="_ _4"></span>y w posiadan<span class="_ _4"></span>iu Grupy.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yf9 ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span>Rozwijanie <span class="_ _4"></span>P<span class="_ _4"></span>rogramu <span class="_ _f"></span>Partnerski<span class="_ _4"></span>ego <span class="_ _4"></span>C<span class="_ _4"></span>omperiaLead<span class="_ _4"></span>. <span class="_ _4"></span>Program<span class="_ _4"></span> <span class="_ _4"></span>Compe<span class="_ _4"></span>riaLead <span class="_ _4"></span>p<span class="_ _4"></span>olega </span></div><div class="t m0 x1 h2 yfa ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _34"> </span>u<span class="_ _4"></span>dostępnieniu <span class="_ _2e"> </span>przez <span class="_ _2e"> </span>Grupę <span class="_ _2e"> </span>właści<span class="_ _4"></span>cielom <span class="_ _2e"> </span>witryn <span class="_ _2e"> </span>inte<span class="_ _4"></span>rnetowych <span class="_ _2e"> </span>(wydaw<span class="_ _4"></span>com) </div><div class="t m0 x1 h2 yfb ff1 fs0 fc0 sc0 ls0 ws0">oprogramowania, <span class="_ _14"></span>w <span class="_ _14"></span>c<span class="_ _4"></span>elu <span class="_ _14"></span>stworz<span class="_ _4"></span>enia <span class="_ _14"></span>przez <span class="_ _14"></span>nich <span class="_ _14"></span>na <span class="_ _23"></span>swoich <span class="_ _14"></span>stronach <span class="_ _14"></span>internetow<span class="_ _4"></span>ych <span class="_ _14"></span>sekcji </div><div class="t m0 x1 h2 yfc ff9 fs0 fc0 sc0 ls0 ws0">prezentującej <span class="_ _14"></span>porów<span class="_ _4"></span>nani<span class="_ _4"></span>a <span class="_ _14"></span>produktów <span class="_ _14"></span>finan<span class="_ _4"></span>sowych. <span class="_ _14"></span>Sekcje <span class="_ _14"></span>t<span class="_ _4"></span>e <span class="_ _14"></span>są <span class="_ _14"></span>firm<span class="_ _4"></span>owane <span class="_ _14"></span>przez <span class="_ _14"></span>ma<span class="_ _4"></span>rkę </div><div class="t m0 x1 h2 yfd ff1 fs0 fc0 sc0 ls0 ws0">Comperia <span class="_ _18"> </span>oraz <span class="_ _2c"> </span>koherent<span class="_ _4"></span>ne <span class="_ _2c"> </span>i<span class="_ _4"></span> <span class="ff9">kompatybi<span class="_ _4"></span>lne <span class="_ _2c"> </span>z <span class="_ _18"> </span>porównywa<span class="_ _4"></span>rkami <span class="_ _2c"> </span>p<span class="_ _4"></span>roduktów <span class="_ _2c"> </span>fin<span class="_ _4"></span>ansowych, </span></div><div class="t m0 x1 h2 yfe ff9 fs0 fc0 sc0 ls0 ws0">które są dostępn<span class="_ _4"></span>e na portalu Comp<span class="_ _4"></span>eria.pl.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ybe ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Ścisłe <span class="_ _17"> </span>p<span class="_ _4"></span>rzestrzeganie <span class="_ _20"> </span>wytycznych <span class="_ _20"> </span>wyszukiwa<span class="_ _4"></span>rek <span class="_ _17"> </span>int<span class="_ _4"></span>ernetowych. <span class="_ _17"> </span>W<span class="_ _4"></span>yszukiwarki<span class="_ _4"></span> </div><div class="t m0 x1 h2 ybf ff9 fs0 fc0 sc0 ls0 ws0">internetowe regularnie dystrybuu<span class="_ _4"></span>ją wytyczne, w jaki sposób można pozycjonowa<span class="_ _4"></span>ć witryny </div><div class="t m0 x1 h2 y234 ff9 fs0 fc0 sc0 ls0 ws0">internetowe, <span class="_ _1e"> </span>aby<span class="_ _4"></span> <span class="_ _1e"> </span>zna<span class="_ _4"></span>lazły <span class="_ _24"> </span>się <span class="_ _1e"> </span>wy<span class="_ _4"></span>soko <span class="_ _1e"> </span>w<span class="_ _4"></span> <span class="_ _1e"> </span>wynikach<span class="_ _4"></span> <span class="_ _1e"> </span>wyszu<span class="_ _4"></span>kiwani<span class="_ _4"></span>a <span class="_ _1e"> </span>wyszukiwa<span class="_ _4"></span>rek </div><div class="t m0 x1 h2 y8e ff1 fs0 fc0 sc0 ls0 ws0">internetowych. W wyn<span class="_ _4"></span>ik<span class="_ _4"></span><span class="ff9">u pozycjonowania str<span class="_ _4"></span>ony w sposób ni<span class="_ _4"></span>ezgodny z wytycznymi<span class="_ _4"></span>, dana </span></div><div class="t m0 x1 h2 y235 ff9 fs0 fc0 sc0 ls0 ws0">witryna <span class="_ _4"></span>może <span class="_ _4"></span>zostać<span class="_ _4"></span> <span class="_ _4"></span>usuni<span class="_ _4"></span>ęta z<span class="_ _4"></span> w<span class="_ _4"></span>yników <span class="_ _4"></span>wyszu<span class="_ _4"></span>kiwania <span class="_ _4"></span>lub<span class="_ _4"></span> prz<span class="_ _4"></span>esunięta <span class="_ _4"></span>na <span class="_ _4"></span>dal<span class="_ _4"></span>sze <span class="_ _4"></span>pozycje<span class="_ _4"></span> </div><div class="t m0 x1 h2 y4f ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _18"> </span>wynikach <span class="_ _19"> </span>wyszukiwa<span class="_ _4"></span>nia. <span class="_ _18"> </span>Grupa <span class="_ _19"> </span>w <span class="_ _18"> </span>sposób <span class="_ _19"> </span>bardzo <span class="_ _18"> </span>ści<span class="_ _4"></span>sły <span class="_ _18"> </span>stosuje<span class="_ _4"></span> <span class="_ _18"> </span>się <span class="_ _18"> </span>d<span class="_ _4"></span>o <span class="_ _18"> </span>wytycznych<span class="_ _4"></span> </div><div class="t m0 x1 h2 y236 ff1 fs0 fc0 sc0 ls0 ws0">dystrybuowanych <span class="_ _16"> </span>prze<span class="_ _4"></span>z <span class="_ _16"> </span>wyszuk<span class="ff9">iwar<span class="_ _4"></span>ki <span class="_ _16"> </span>internetowe, <span class="_ _16"> </span>ograniczaj<span class="_ _4"></span>ąc <span class="_ _16"> </span>tym <span class="_ _16"> </span>samym <span class="_ _16"> </span>ryzyka </span></div><div class="t m0 x1 h2 y1f7 ff9 fs0 fc0 sc0 ls0 ws0">związane z pozycjon<span class="_ _4"></span>owaniem strony.<span class="_ _4"></span> <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y238 ff9 fs0 fc0 sc0 ls0 ws0">Grupa,  nawet  dokładając  najwyższych  starań, <span class="_ _19"> </span>nie  jest <span class="_ _19"> </span>w  stanie  zapewnić  całkowitej </div><div class="t m0 x1 h2 y53 ff9 fs0 fc0 sc0 ls0 ws0">skuteczności <span class="_ _18"> </span>swoich <span class="_ _2c"> </span>dz<span class="_ _4"></span>iałań<span class="_ _4"></span>. <span class="_ _2c"> </span>Niepowodzeni<span class="_ _4"></span>a <span class="_ _18"> </span>w <span class="_ _2c"> </span>powyższym <span class="_ _18"> </span>zakresie <span class="_ _18"> </span>mogą <span class="_ _2c"> </span>negat<span class="_ _4"></span>ywnie </div><div class="t m0 x1 h2 y26c ff9 fs0 fc0 sc0 ls0 ws0">oddziaływać n<span class="_ _4"></span>a popu<span class="_ _4"></span>larn<span class="_ _4"></span>ość serwisó<span class="_ _4"></span>w p<span class="_ _4"></span>rezentowanych <span class="_ _4"></span>przez <span class="_ _4"></span>Grupę <span class="_ _4"></span>a t<span class="_ _4"></span>ym samym<span class="_ _4"></span> spad<span class="_ _4"></span>ek </div><div class="t m0 x1 h2 y26d ff1 fs0 fc0 sc0 ls0 ws0">jej przychod<span class="ff9">ów. <span class="_ _4"></span></span> </div><div class="t m0 x12 h15 y286 ff3 fs0 fc0 sc0 ls5 ws0">3.1.6.<span class="ff2 ls0"> <span class="ff4">Spółki <span class="_ _10"> </span>Grupy <span class="_ _10"> </span>są <span class="_ _10"> </span>eksponowane <span class="_ _10"> </span>na <span class="_ _10"> </span>ryzyko <span class="_ _10"> </span>awarii <span class="_ _10"> </span>sprzętu <span class="_ _10"> </span>lub </span></span></div><div class="t m0 x6d h2 y28e ff4 fs0 fc0 sc0 ls0 ws0">wystąpienia błędó<span class="_ _4"></span>w w opro<span class="_ _4"></span>gramowaniu<span class="_ _f"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y23b ff9 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _1"></span>zdarzeń, które <span class="_ _1"></span>mogą mieć <span class="_ _b"></span>b<span class="_ _4"></span>ezpośredni wpływ na <span class="_ _1"></span>pogorszenie się <span class="_ _b"></span>wy<span class="_ _4"></span>ników finansowych </div><div class="t m0 x1 h2 y10f ff9 fs0 fc0 sc0 ls0 ws0">Grupy <span class="_ _1e"> </span>zaliczyć<span class="_ _4"></span> <span class="_ _1e"> </span>należy <span class="_ _1e"> </span>awarię<span class="_ _4"></span> <span class="_ _1e"> </span>sprzętu <span class="_ _1e"> </span>oraz <span class="_ _1e"> </span>uj<span class="_ _4"></span>awnianie <span class="_ _1e"> </span>się <span class="_ _1e"> </span>kry<span class="_ _4"></span>tycznych <span class="_ _1e"> </span>błędów<span class="_ _4"></span> </div><div class="t m0 x1 h2 y28f ff9 fs0 fc0 sc0 ls0 ws0">oprogramowania. Ryzyka te wynikają z charakteru <span class="_ _1"></span>działaln<span class="_ _4"></span>ości Gr<span class="_ _1"></span>upy i są minimalizowane </div><div class="t m0 x1 h2 y111 ff1 fs0 fc0 sc0 ls0 ws0">poprzez <span class="_ _2c"> </span><span class="ff9">umi<span class="_ _4"></span>eszczanie <span class="_ _2c"> </span>se<span class="_ _4"></span>rwisów <span class="_ _2c"> </span>int<span class="_ _4"></span>ernetowych<span class="_ _4"></span> <span class="_ _2c"> </span>na <span class="_ _2c"> </span>serwerach<span class="_ _4"></span> <span class="_ _2c"> </span>renomowanych<span class="_ _4"></span> <span class="_ _2c"> </span>firm <span class="_ _18"> </span>oraz </span></div><div class="t m0 x1 h2 y290 ff9 fs0 fc0 sc0 ls0 ws0">posiadanie <span class="_ _26"> </span>przez <span class="_ _26"> </span>Grupę  własn<span class="_ _4"></span>ego  z<span class="_ _4"></span>espołu <span class="_ _26"> </span>programistów <span class="_ _26"> </span>reagującego <span class="_ _26"> </span>na  bi<span class="_ _4"></span>eżąco  n<span class="_ _4"></span>a </div><div class="t m0 x1 h2 y113 ff9 fs0 fc0 sc0 ls0 ws0">występujące <span class="_ _e"> </span>błędy <span class="_ _23"> </span>w <span class="_ _e"> </span>oprogramowani<span class="_ _4"></span>u. <span class="_ _13"> </span>W <span class="_ _e"> </span>przypadku <span class="_ _13"> </span>wystąp<span class="_ _4"></span>ienia <span class="_ _e"> </span>takich <span class="_ _13"> </span>zdarzeń <span class="_ _e"> </span>liczba </div><div class="t m0 x1 h2 y5e ff9 fs0 fc0 sc0 ls0 ws0">użytkowników <span class="_ _f"></span>na <span class="_ _f"></span>portal<span class="_ _4"></span>ach <span class="_ _4"></span>i<span class="_ _4"></span>nternetowych<span class="_ _4"></span> <span class="_ _4"></span>Grup<span class="_ _4"></span>y <span class="_ _4"></span>m<span class="_ _4"></span>oże <span class="_ _4"></span>zmale<span class="_ _4"></span>ć, <span class="_ _4"></span>a<span class="_ _4"></span> <span class="_ _4"></span>w <span class="_ _f"></span>skrajnym <span class="_ _f"></span>przypadku, </div><div class="t m0 x1 h2 y291 ff9 fs0 fc0 sc0 ls0 ws0">cały <span class="_ _19"> </span>mechanizm  funkcjonowania  G<span class="_ _1"></span>rupy <span class="_ _19"> </span>może<span class="_ _4"></span> <span class="_ _19"> </span>tymczasowo <span class="_ _19"> </span>przesta<span class="_ _4"></span>ć <span class="_ _19"> </span>funkcjonować,  co<span class="_ _1"></span> </div><div class="t m0 x1 h2 y24b ff9 fs0 fc0 sc0 ls0 ws0">przekładałoby si<span class="_ _4"></span>ę na spadek przychodów<span class="_ _4"></span>.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y241 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y20b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1b" class="pf w0 h0" ><div class="pc pc1b w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEsAAABLCAIAAAC3LO29AAAACXBIWXMAABYlAAAWJQFJUiTwAAAE10lEQVR42uWcb0wbZRzHfz2O0fYof7q2t3HgpRKNbCWLYpgQWWYT3dYESZSElzO+AMlebC8MvjDjhYsvRoyRFwbHK018Y1JfTJPBYlLmatgkoiFW0BdbU/GAUiiscO0xnt35oh2U0pZyvbZ3z76v2uul7Se/5/k9z+/p71udJElQFAU2tnceWwxlFEkU53PJQrxpSEDTIcG/8fheMHpngQ/GUKY7nQzVVKNvtRkctRUv1VSQhE7xL6NTMIaTwaj7YcT98FEWpOxyMtTFF2s7WZOCEVaAMCSg0bm1G7Nh2WBpUa++Ymu1GvKPal6EgY3tq78Fv3vwqEBTiDaQQ68d67ZX5cMpk5BHYr93oXBsKZyjZ5jzDZVFIkSi5PZHLk78B8WVk6G+ep1hTeWFJQwJ6MKtwJ9hAUqkL9qP958wF4pwfH6z63YASi0nQ7nffC73ZJsr4ad/hD6ZXgZ1iDaQ0+82WvWkMoRIlN7/mStOUjkU5K0LrMOsz5cQiVLn7YCH40GVmui0t9NG+YQqx4tr+p3G7JHMNl+vz6yoHA8AXGOBkIDkxHBkNnxlchG0INpAzvW8kCm7pr/qCwtawQOAYAx1//TvIUYpj0TXWAA0JQ/Hj8yGcyXs9y4oWCUUTVcmF5OL7IyEvrCgtqUvd33wC3cAIRKl9+5woFl5OH58fjMbodsfKeGuWhH13uWQKKUnRKI0cH8JNK5gDLn9kfSEbn9EiwlmvwbuLyWHcZfws5kVwELBGJoKxVIJfWFB6zMwWdd+X04lvBnYAIzk4XgeiXsIb2TYEGhX3sXoLqEvLOCRY5I17FvZJfQuRQE7eTg+nlEJAPghEAEc9ff6VoJQ/WWuPPnWtgCAyF4ga1pTyzEAIIJRbAnn1gUAIOKhxFLx2UcA7iLWtp5gjIdEibgXjGJMyPHoGRil+BNa9CTGeMZyHdFqM2BMaNWTz8AorTlShisbbSABgGiqqcCV8GwdBQAEQ2GbadpoIwAQJKGLRxM/2U1HEuth9/PVWBK2WPUJwrfqK/HDow1kvFmDAICO40b8CPueNhYRAECRhJOhMCPsYk179qWXHRbMhuhOg0aCELOB2pfU+5YgpEji0smj2BD2NtWmqZ4uOzAh7GmsTm552yVkTeU9jTgsjNdepTNWwCmvaTSAKV22ewhZU/lgi03ThCMddQecYnx0yqLdbeo3b9Tv7/1KfU4SutEzjBbxms36bntVmgp4/6XzDZVaXDnGXGxa00L6U4yh03RzDu236tHNc2ympuj0hCShG3OxWpmQgy22LG6MbD3CIQHVf/uPyvEunTz6eduxLDdkO2uz6smJTrua8ZwMNXT6gDX8gNPEdtqoWkgnQ/14jj3QEpWT3yIkoJbvH6iqX2Owxfbxy9Zc7szVUVJyP1CyDuUNOoQrCInSwK/BL/9aLW1pm6ORRA5hXOPzm713uZKM2J7G6pGOusPaS+X4D5EoXZ9ZKaYNqtms//os45C1CZHvIS20gXRnWOZpI83XBxzY2B72rRZicjab9R+esuRpkQWlvNw8Er2L0WGfAi4i2kD2nTB3sSaHQhtjnbL/OMAjcWZVkOFZdzLU22yVq8EkwwdbVMKUhMTxaG59a/3xEwCYWo6tPO0wa6ONtRVlAOCoraCNpLWQv7T/D+9/AvBeSsZuAAAAAElFTkSuQmCC"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">27<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x12 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">3.1.7.<span class="ff2 ls0"> <span class="ff4">Spółki <span class="_ _26"> </span>Grupy  są <span class="_ _26"> </span>narażone <span class="_ _26"> </span>na  ryzyko <span class="_ _26"> </span>powstania <span class="_ _26"> </span>uzależnienia <span class="_ _26"> </span>od </span></span></div><div class="t m0 x6d h2 y40 ff4 fs0 fc0 sc0 ls0 ws0">kluczowych klientó<span class="_ _4"></span>w i dostawców<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">Kluczowymi <span class="_ _b"></span>klientami<span class="_ _4"></span> <span class="_ _b"></span>Grupy <span class="_ _b"></span>są <span class="_ _11"></span>b<span class="_ _4"></span>anki, <span class="_ _b"></span>które <span class="_ _b"></span><span class="ff1">-<span class="_ _4"></span> <span class="_ _b"></span><span class="ff9">bezpośrednio <span class="_ _b"></span>lub <span class="_ _b"></span>poprzez <span class="_ _b"></span>agencje <span class="_ _b"></span>reklamowe<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y64 ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _39"> </span><span class="ff9">zlecają <span class="_ _5"> </span>Grupie <span class="_ _39"> </span>r<span class="_ _4"></span>eklamowe <span class="_ _39"> </span>kamp<span class="_ _4"></span>anie <span class="_ _5"> </span>efektywnościow<span class="_ _4"></span>e <span class="_ _39"> </span>wspi<span class="_ _4"></span>erane <span class="_ _39"> </span>reklamami<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y86 ff9 fs0 fc0 sc0 ls0 ws0">wizerunkowymi. <span class="_ _e"> </span>St<span class="_ _4"></span>ruktura <span class="_ _e"> </span>klientów <span class="_ _2c"> </span>Grupy <span class="_ _e"> </span>j<span class="_ _4"></span>est <span class="_ _e"> </span>stosunkowo <span class="_ _e"> </span>zdyw<span class="_ _4"></span>ersyfikowana, <span class="_ _e"> </span>a <span class="_ _2c"> </span>w <span class="_ _e"> </span>jej </div><div class="t m0 x1 h2 yb7 ff9 fs0 fc0 sc0 ls0 ws0">skład <span class="_ _2c"> </span>wchodzi <span class="_ _18"> </span>większ<span class="_ _4"></span>ość <span class="_ _2c"> </span>dzi<span class="_ _4"></span>ałających <span class="_ _18"> </span>w <span class="_ _2c"> </span>Polsce <span class="_ _18"> </span>banków <span class="_ _2c"> </span>o<span class="_ _4"></span>raz <span class="_ _2c"> </span>wsp<span class="_ _4"></span>ółpracujących <span class="_ _18"> </span>z <span class="_ _2c"> </span>nimi </div><div class="t m0 x1 h2 y45 ff9 fs0 fc0 sc0 ls0 ws0">agencji <span class="_ _1b"> </span>reklam<span class="_ _4"></span>owych. <span class="_ _1b"> </span>W <span class="_ _1b"> </span>p<span class="_ _4"></span>rzypadku <span class="_ _1b"> </span>og<span class="_ _4"></span>raniczeni<span class="_ _4"></span>a <span class="_ _1b"> </span>grona <span class="_ _1b"> </span>zle<span class="_ _4"></span>ceniodawców <span class="_ _1b"> </span>kamp<span class="_ _4"></span>anii </div><div class="t m0 x1 h2 yb8 ff9 fs0 fc0 sc0 ls0 ws0">reklamowych <span class="_ _f"></span>m<span class="_ _4"></span>oże <span class="_ _f"></span>pojawić <span class="_ _27"></span>się <span class="_ _f"></span>uzależni<span class="_ _4"></span>enie <span class="_ _f"></span>sp<span class="_ _4"></span>ółek <span class="_ _f"></span>Grupy <span class="_ _f"></span>od <span class="_ _27"></span>aktualnych <span class="_ _27"></span>zleceniodawców </div><div class="t m0 x1 h2 yf9 ff1 fs0 fc0 sc0 ls0 ws0">kampanii <span class="_ _18"> </span>reklamowych.<span class="_ _4"></span> <span class="_ _18"> </span>Banki <span class="_ _18"> </span><span class="ff9">zamawi<span class="_ _4"></span>ają <span class="_ _18"> </span>kampanie <span class="_ _18"> </span>efektywnościow<span class="_ _4"></span>e <span class="_ _18"> </span>w <span class="_ _2c"> </span>z<span class="_ _4"></span>decydowanej </span></div><div class="t m0 x1 h2 yfa ff9 fs0 fc0 sc0 ls0 ws0">większości  dział<span class="_ _4"></span>ających  na  rynku  p<span class="_ _4"></span>orównywa<span class="_ _4"></span>rek  finansowych.<span class="_ _4"></span>  Ryzyko  zr<span class="_ _4"></span>ezygnowania<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yfb ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _4"></span>u<span class="_ _4"></span>sług <span class="_ _f"></span>Grupy <span class="_ _4"></span>n<span class="_ _4"></span>a <span class="_ _4"></span>rz<span class="_ _4"></span>ecz <span class="_ _f"></span>innych <span class="_ _f"></span>porównywa<span class="_ _4"></span>rek <span class="_ _4"></span>fi<span class="_ _4"></span>nansowych <span class="_ _f"></span>jest <span class="_ _f"></span>wi<span class="_ _4"></span>ęc <span class="_ _4"></span>og<span class="_ _4"></span>raniczone. <span class="_ _f"></span>Ryzyko </div><div class="t m0 x1 h2 yfc ff9 fs0 fc0 sc0 ls0 ws0">ograniczenia <span class="_ _e"> </span>bazy <span class="_ _e"> </span>klien<span class="_ _4"></span>tów <span class="_ _e"> </span>(a <span class="_ _e"> </span>tym <span class="_ _e"> </span>samym <span class="_ _13"> </span>p<span class="_ _4"></span>ojawi<span class="_ _4"></span>enia <span class="_ _e"> </span>się <span class="_ _e"> </span>uzależnienia)<span class="_ _4"></span> <span class="_ _e"> </span>jest, <span class="_ _e"> </span>w <span class="_ _13"> </span>oceni<span class="_ _4"></span>e </div><div class="t m0 x1 h2 yfd ff9 fs0 fc0 sc0 ls0 ws0">Zarządu, <span class="_ _b"></span>relatywnie <span class="_ _b"></span>niski<span class="_ _4"></span>e, <span class="_ _b"></span>z <span class="_ _11"></span>uwagi<span class="_ _4"></span> <span class="_ _b"></span>na <span class="_ _b"></span>fakt <span class="_ _b"></span>że <span class="_ _b"></span>prawie <span class="_ _b"></span>wszystkie <span class="_ _b"></span>działające <span class="_ _b"></span>na <span class="_ _b"></span>polskim<span class="_ _4"></span> <span class="_ _b"></span>r<span class="_ _4"></span><span class="ff1">ynku </span></div><div class="t m0 x1 h2 yfe ff9 fs0 fc0 sc0 ls0 ws0">banki <span class="_ _14"></span>korzystają<span class="_ _4"></span> <span class="_ _14"></span>z <span class="_ _14"></span>t<span class="_ _4"></span>ej <span class="_ _14"></span>formy <span class="_ _14"></span>p<span class="_ _4"></span>ozyskiwania <span class="_ _14"></span>kli<span class="_ _4"></span>ent<span class="_ _4"></span>ów. <span class="_ _14"></span>Aby <span class="_ _14"></span>niwel<span class="_ _4"></span>ować <span class="_ _14"></span>wspomn<span class="_ _4"></span>iane <span class="_ _14"></span>ryz<span class="_ _4"></span>yko </div><div class="t m0 x1 h2 yff ff9 fs0 fc0 sc0 ls0 ws0">Grupa stara się pr<span class="_ _4"></span>owadzić dz<span class="_ _4"></span>iałania u<span class="_ _4"></span>kierunkow<span class="_ _4"></span>ane na poszerzeni<span class="_ _4"></span>e grupy dosta<span class="_ _4"></span>wców.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ybf ff9 fs0 fc0 sc0 ls0 ws0">Głównymi <span class="_ _f"></span>d<span class="_ _4"></span>ostawcami<span class="_ _4"></span> <span class="_ _27"></span>Grupy <span class="_ _f"></span>są <span class="_ _27"></span>partnerzy <span class="_ _27"></span>w <span class="_ _27"></span>programie <span class="_ _27"></span>afiliacyjnym <span class="_ _27"></span>ComperiaL<span class="_ _4"></span>ead, <span class="_ _f"></span>in<span class="_ _4"></span>ne </div><div class="t m0 x1 h2 y234 ff9 fs0 fc0 sc0 ls0 ws0">witryny <span class="_ _14"></span>int<span class="_ _4"></span>ernetowe <span class="_ _14"></span>oraz<span class="_ _4"></span> <span class="_ _14"></span>agenci <span class="_ _14"></span>ub<span class="_ _4"></span>ezpieczeniowi<span class="_ _4"></span>. <span class="_ _14"></span>Grupa <span class="_ _14"></span>d<span class="_ _4"></span>okonuje <span class="_ _14"></span>ws<span class="_ _4"></span>zelkiej <span class="_ _14"></span>staranno<span class="_ _4"></span>ści </div><div class="t m0 x1 h2 y8e ff9 fs0 fc0 sc0 ls0 ws0">celem <span class="_ _b"></span>d<span class="_ _4"></span>ywersyfika<span class="_ _4"></span>cji <span class="_ _1"></span>źródeł <span class="_ _b"></span>d<span class="_ _4"></span>ostawców. <span class="_ _1"></span>Na dzień <span class="_ _b"></span>p<span class="_ _4"></span>ublikacji<span class="_ _4"></span><span class="ff1"> <span class="_ _1"></span><span class="ff9">spółki <span class="_ _b"></span>G<span class="_ _4"></span>rupy <span class="_ _1"></span>są <span class="_ _b"></span>u<span class="_ _4"></span>zależnione <span class="_ _1"></span>od </span></span></div><div class="t m0 x1 h2 y235 ff1 fs0 fc0 sc0 ls0 ws0">jednego <span class="_ _13"> </span>d<span class="_ _4"></span>ostawcy<span class="_ _4"></span><span class="ff9">. <span class="_ _13"> </span>Ew<span class="_ _4"></span>entual<span class="_ _4"></span>ny <span class="_ _13"> </span>b<span class="_ _4"></span>rak <span class="_ _13"> </span>współp<span class="_ _4"></span>racy <span class="_ _e"> </span>z <span class="_ _13"> </span>tym <span class="_ _e"> </span>kontrahentem <span class="_ _e"> </span>w <span class="_ _13"> </span>opini<span class="_ _4"></span>i <span class="_ _13"> </span>Zarządu<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y4f ff9 fs0 fc0 sc0 ls0 ws0">mógłby spowodować <span class="_ _1"></span>realizację ryzyka, <span class="_ _b"></span>ż<span class="_ _4"></span>e utrata niektórych <span class="_ _1"></span>z <span class="_ _1"></span>aktualnych<span class="_ _4"></span> <span class="_ _1"></span>dostawców <span class="_ _1"></span>może </div><div class="t m0 x1 h2 y236 ff9 fs0 fc0 sc0 ls0 ws0">skutkować, zwłasz<span class="_ _4"></span>cza w średn<span class="_ _4"></span>im okresie ba<span class="_ _4"></span>rdzo<span class="ff1"> </span>istotn<span class="_ _4"></span>ym pogorsz<span class="_ _4"></span>eniem wyników <span class="_ _4"></span>Spółki<span class="ff1">.<span class="_ _4"></span>  </span></div><div class="t m0 x12 h15 y253 ff3 fs0 fc0 sc0 ls5 ws0">3.1.8.<span class="ff2 ls0"> <span class="ff4">Spółki <span class="_ _20"> </span>Grupy<span class="_ _4"></span> <span class="_ _20"> </span>są <span class="_ _20"> </span>narażon<span class="_ _4"></span>e <span class="_ _20"> </span>na <span class="_ _20"> </span>ryzyko<span class="_ _4"></span> <span class="_ _20"> </span>niepowodz<span class="_ _4"></span>enia <span class="_ _20"> </span>re<span class="_ _4"></span>alizacji </span></span></div><div class="t m0 x6d h2 y27a ff3 fs0 fc0 sc0 ls0 ws0">strategii rozwoju <span class="_ _4"></span>Grupy<span class="_ _4"></span> </div><div class="t m0 x1 h2 y94 ff9 fs0 fc0 sc0 ls0 ws0">Strategia <span class="_ _34"> </span>Grupy <span class="_ _35"> </span>zakł<span class="_ _4"></span>ada <span class="_ _35"> </span>z<span class="_ _4"></span>większanie <span class="_ _35"> </span>p<span class="_ _4"></span>ozyskiwan<span class="_ _4"></span>ego <span class="_ _35"> </span>ruchu<span class="_ _4"></span> <span class="_ _35"> </span>in<span class="_ _4"></span>ternetowego <span class="_ _34"> </span>oraz </div><div class="t m0 x1 h2 y285 ff9 fs0 fc0 sc0 ls0 ws0">maksymalizacj<span class="_ _4"></span>ę <span class="_ _2d"> </span>wska<span class="_ _4"></span>źnika <span class="_ _2d"> </span>konw<span class="_ _4"></span>ersji, <span class="_ _39"> </span>rozszerzeni<span class="_ _4"></span>e <span class="_ _2d"> </span>po<span class="_ _4"></span>rtfela <span class="_ _39"> </span>oferowanych <span class="_ _39"> </span>usług,<span class="_ _4"></span> </div><div class="t m0 x1 h2 y96 ff9 fs0 fc0 sc0 ls0 ws0">zwiększenie <span class="_ _29"> </span>udział<span class="_ _4"></span>u <span class="_ _29"> </span>w <span class="_ _29"> </span>rynku <span class="_ _26"> </span>r<span class="_ _4"></span>eklamowym, <span class="_ _29"> </span>a <span class="_ _29"> </span>także <span class="_ _29"> </span>rozwój <span class="_ _29"> </span>Progra<span class="_ _4"></span>mu <span class="_ _29"> </span>Partnerskiego </div><div class="t m0 x1 h2 y286 ff1 fs0 fc0 sc0 ls0 ws0">ComperiaLead. <span class="_ _4"></span>Strategi<span class="_ _4"></span>a <span class="_ _4"></span>Gr<span class="ff9">upy <span class="_ _4"></span>obejmuj<span class="_ _4"></span>e także<span class="_ _4"></span> d<span class="_ _4"></span>alszy <span class="_ _4"></span>rozwój <span class="_ _4"></span>ogólnopolskiej <span class="_ _4"></span>mult<span class="_ _4"></span>iagencji </span></div><div class="t m0 x1 h2 y28e ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowej <span class="_ _23"></span>oraz <span class="_ _14"></span>zint<span class="_ _4"></span>ensyfikowanie <span class="_ _14"></span>działal<span class="_ _4"></span>ności <span class="_ _14"></span>w <span class="_ _14"></span>zakresie <span class="_ _14"></span>sp<span class="_ _4"></span>rzedaży <span class="_ _14"></span>ub<span class="_ _4"></span>ezpieczeń,<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y292 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>tym <span class="_ _f"></span>sprzedaż <span class="_ _f"></span>licencji <span class="_ _f"></span>nowato<span class="_ _4"></span>rskiej <span class="_ _4"></span>aplika<span class="_ _4"></span>cji <span class="_ _4"></span>C<span class="_ _4"></span>omperia <span class="_ _4"></span>Ag<span class="_ _4"></span>ent. <span class="_ _4"></span>R<span class="_ _4"></span>ealizacj<span class="_ _4"></span>a <span class="_ _4"></span>strategii<span class="_ _4"></span> <span class="_ _4"></span>Grupy </div><div class="t m0 x1 h2 y293 ff9 fs0 fc0 sc0 ls0 ws0">jest <span class="_ _18"> </span>związ<span class="_ _4"></span>ana <span class="_ _18"> </span>z<span class="_ _4"></span> <span class="_ _18"> </span>okr<span class="_ _4"></span>eślonymi<span class="ff1"> <span class="_ _19"> </span></span>ryzykami. <span class="_ _19"> </span>W <span class="_ _18"> </span>zakr<span class="_ _4"></span>esie <span class="_ _18"> </span>zwi<span class="_ _4"></span>ększania <span class="_ _19"> </span>pozyskiwanego <span class="_ _19"> </span>ruchu </div><div class="t m0 x1 h2 y294 ff9 fs0 fc0 sc0 ls0 ws0">internetowego <span class="_ _e"> </span>oraz <span class="_ _e"> </span>maksymaliz<span class="_ _4"></span>acji <span class="_ _e"> </span>wskaźnika<span class="_ _4"></span> <span class="_ _e"> </span>konwersji <span class="_ _e"> </span>istnieje <span class="_ _e"> </span>ryzyko, <span class="_ _e"> </span>że <span class="_ _e"> </span>planowan<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y295 ff9 fs0 fc0 sc0 ls0 ws0">przedsięwzięcia,<span class="_ _4"></span> ma<span class="_ _4"></span>jące <span class="_ _4"></span>na <span class="_ _f"></span>celu <span class="_ _4"></span>zwiększeni<span class="_ _4"></span>e p<span class="_ _4"></span>ozyskiwan<span class="_ _4"></span>ych <span class="_ _4"></span>„leadów<span class="_ _4"></span>” <span class="_ _4"></span>przy <span class="_ _4"></span>jednocz<span class="_ _4"></span>esnym </div><div class="t m0 x1 h2 y247 ff9 fs0 fc0 sc0 ls0 ws0">zwiększeniu ich<span class="_ _4"></span> jakości, nie przy<span class="_ _4"></span>ni<span class="_ _4"></span>osą oczekiwanych efekt<span class="_ _4"></span>ów. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y113 ff9 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _16"> </span>identyfiku<span class="_ _4"></span>je <span class="_ _15"> </span>również <span class="_ _15"> </span>ryzyka <span class="_ _16"> </span>związ<span class="_ _4"></span>ane <span class="_ _16"> </span>z<span class="_ _4"></span> <span class="_ _16"> </span>rozsz<span class="_ _4"></span>erzeniem <span class="_ _15"> </span>portfela <span class="_ _15"> </span>oferowanych </div><div class="t m0 x1 h2 y5e ff9 fs0 fc0 sc0 ls0 ws0">produktów <span class="_ _26"> </span>w  segm<span class="_ _4"></span>encie  obsłu<span class="_ _4"></span>gi <span class="_ _26"> </span>procesów <span class="_ _26"> </span>sprzedaży <span class="_ _26"> </span>e<span class="ff1">-c<span class="_ _4"></span>ommerce/m<span class="_ _4"></span>-commerce <span class="_ _26"> </span>oraz </span></div><div class="t m0 x1 h2 y291 ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowym.<span class="_ _4"></span> <span class="_ _1b"> </span>W <span class="_ _1b"> </span>szczeg<span class="_ _4"></span>ólności, <span class="_ _1b"> </span>istni<span class="_ _4"></span>eją <span class="_ _1b"> </span>ryzyka <span class="_ _1b"> </span>zwi<span class="_ _4"></span>ązane <span class="_ _1b"> </span>z<span class="_ _4"></span> <span class="_ _1b"> </span>technologiczn<span class="_ _4"></span>ymi </div><div class="t m0 x1 h2 y24b ff1 fs0 fc0 sc0 ls0 ws0">aspektami stworzenia <span class="ff9">przez spó<span class="_ _1"></span>łki Grupy nowych <span class="_ _1"></span>rozwiązań w <span class="_ _1"></span>dziedzini<span class="_ _4"></span>e <span class="_ _1"></span>obsługi procesów </span></div><div class="t m0 x1 h2 y296 ff9 fs0 fc0 sc0 ls0 ws0">sprzedaży, <span class="_ _e"> </span>a <span class="_ _e"> </span>także <span class="_ _e"> </span>z <span class="_ _13"> </span>g<span class="_ _4"></span>otowością <span class="_ _e"> </span>partnerów <span class="_ _e"> </span>biznesowych<span class="_ _4"></span> <span class="_ _e"> </span>(w <span class="_ _13"> </span>t<span class="_ _4"></span>ym <span class="_ _e"> </span>nowych) <span class="_ _e"> </span>do <span class="_ _e"> </span>podjęcia </div><div class="t m0 x1 h2 y24d ff9 fs0 fc0 sc0 ls0 ws0">współpracy <span class="_ _e"> </span>z <span class="_ _2c"> </span>Grupą. <span class="_ _2c"> </span>Min<span class="_ _4"></span>imalizacj<span class="_ _4"></span>a <span class="_ _e"> </span>ryzyka <span class="_ _2c"> </span>przebiega <span class="_ _2c"> </span>poprzez <span class="_ _2c"> </span>nawiąz<span class="_ _4"></span>ywanie <span class="_ _e"> </span>k<span class="_ _4"></span>ontaktów<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y297 ff9 fs0 fc0 sc0 ls0 ws0">z nowymi partneram<span class="_ _4"></span>i z branż<span class="_ _4"></span><span class="ff1">y oraz prom<span class="_ _4"></span>owanie <span class="_ _4"></span>oferty biznesowej Gru<span class="_ _4"></span>py. <span class="_ _4"></span> </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 x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">28<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _20"> </span>o<span class="_ _4"></span>cenie <span class="_ _2f"> </span>Zarządu <span class="_ _2f"> </span>główne<span class="_ _4"></span> <span class="_ _20"> </span>r<span class="_ _4"></span>yzyko <span class="_ _2f"> </span>związane <span class="_ _2f"> </span>z <span class="_ _2f"> </span>rozw<span class="_ _4"></span>ojem <span class="_ _2f"> </span>Programu<span class="_ _4"></span> <span class="_ _2f"> </span>Partnerskiego<span class="_ _4"></span> </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">ComperiaLead <span class="_ _27"></span>polega <span class="_ _27"></span>na <span class="_ _27"></span>ewentualnej <span class="_ _27"></span>mniejszej <span class="_ _27"></span>niż <span class="_ _27"></span>zakłada <span class="_ _27"></span>się <span class="_ _f"></span>got<span class="_ _4"></span>owości <span class="_ _27"></span>do <span class="_ _f"></span>współp<span class="_ _4"></span>racy </div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">docelowej <span class="_ _b"></span>grupy <span class="_ _b"></span>partnerów<span class="_ _4"></span> <span class="_ _b"></span>programu <span class="_ _b"></span>oraz <span class="_ _b"></span>konkurencji <span class="_ _b"></span>cenowej <span class="_ _b"></span>w <span class="_ _b"></span>tym <span class="_ _b"></span>segmencie, <span class="_ _b"></span>co <span class="_ _b"></span>może </div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">mieć wpływ na <span class="_ _1"></span>spadek marży netto. Minimalizacja ryzyka polega na aktywizacji partnerów </div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">poprzez <span class="_ _1f"> </span>o<span class="_ _4"></span>rganizowanie<span class="_ _4"></span> <span class="_ _1f"> </span>konku<span class="_ _4"></span>rsów, <span class="_ _1f"> </span>akcji<span class="_ _4"></span> <span class="_ _1f"> </span>sp<span class="_ _4"></span>ecjalnych <span class="_ _1f"> </span>dl<span class="_ _4"></span>a <span class="_ _1f"> </span>w<span class="_ _4"></span>ydawców, <span class="_ _1e"> </span>oferowaniu<span class="_ _4"></span> </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">atrakcyjnej <span class="_ _27"></span>oferty <span class="_ _f"></span>produ<span class="_ _4"></span>ktowej <span class="_ _f"></span>oraz<span class="_ _4"></span> <span class="_ _f"></span>szybszy<span class="_ _4"></span>ch <span class="_ _f"></span>procedu<span class="_ _4"></span>r <span class="_ _f"></span>rozliczen<span class="_ _4"></span>iowych <span class="_ _27"></span>a <span class="_ _f"></span>także <span class="_ _27"></span>poprzez </div><div class="t m0 x1 h2 y243 ff9 fs0 fc0 sc0 ls0 ws0">ciągły <span class="_ _e"> </span>rozwój <span class="_ _e"> </span>technologiczn<span class="_ _4"></span>y <span class="_ _e"> </span>programu <span class="_ _e"> </span>partnerskiego. <span class="_ _e"> </span>W <span class="_ _13"> </span>odn<span class="_ _4"></span>iesieniu <span class="_ _e"> </span>do <span class="_ _e"> </span>działań <span class="_ _e"> </span>Grupy<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y28d ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _f"></span>s<span class="_ _4"></span>ektorze <span class="_ _f"></span>u<span class="_ _4"></span>bezpiecz<span class="_ _4"></span>eń <span class="_ _27"></span>istnieje <span class="_ _27"></span>ryzyko<span class="_ _4"></span> <span class="_ _f"></span>op<span class="_ _4"></span>óźnień <span class="_ _27"></span>budowania <span class="_ _27"></span>sieci <span class="_ _27"></span>sprze<span class="_ _4"></span>daży <span class="_ _f"></span>o<span class="_ _4"></span>raz <span class="_ _27"></span>spadku </div><div class="t m0 x1 h2 ya5 ff9 fs0 fc0 sc0 ls0 ws0">osiąganej <span class="_ _23"> </span>ma<span class="_ _4"></span>rży <span class="_ _13"> </span>od <span class="_ _23"> </span>sp<span class="_ _4"></span>rzedaży <span class="_ _23"> </span>p<span class="_ _4"></span>roduktów<span class="_ _4"></span> <span class="_ _23"> </span>Towarzystw<span class="_ _4"></span> <span class="_ _23"> </span>Ub<span class="_ _4"></span>ezpieczenio<span class="_ _4"></span>wych. <span class="_ _23"> </span>Grup<span class="_ _4"></span>a <span class="_ _23"> </span>ści<span class="_ _4"></span>śle </div><div class="t m0 x1 h2 y298 ff9 fs0 fc0 sc0 ls0 ws0">monitoruje <span class="_ _27"></span>postępy <span class="_ _27"></span>prac <span class="_ _f"></span>i<span class="_ _4"></span> <span class="_ _f"></span>na <span class="_ _27"></span>bi<span class="_ _4"></span>eżąco <span class="_ _f"></span>pod<span class="_ _4"></span>ejmuje <span class="_ _27"></span>działania <span class="_ _27"></span>zaradcz<span class="_ _f"></span><span class="ff1">e. <span class="_ _27"></span>W <span class="_ _27"></span><span class="ls3">202</span>4 <span class="_ _f"></span>r<span class="_ _4"></span>oku <span class="_ _27"></span>Grupa </span></div><div class="t m0 x1 h2 y299 ff9 fs0 fc0 sc0 ls0 ws0">kontynuowała również <span class="_ _1"></span>projekt <span class="_ _1"></span>sprzedaży ubezpieczeń <span class="_ _1"></span>w <span class="_ _1"></span>innych kanałach <span class="_ _1"></span>niż <span class="_ _1"></span>sieć <span class="_ _1"></span>agentów. </div><div class="t m0 x1 h2 y29a ff9 fs0 fc0 sc0 ls0 ws0">Emitent  wsk<span class="_ _1"></span>azuje <span class="_ _19"> </span>ponadt<span class="_ _4"></span>o, <span class="_ _18"> </span>że  działania <span class="_ _19"> </span>w <span class="_ _19"> </span>zakresie <span class="_ _19"> </span>realizacji  pro<span class="_ _1"></span>j<span class="_ _f"></span>ektów  r<span class="_ _1"></span>ozwojowych<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y29b ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _29"> </span>obszarze <span class="_ _29"> </span>fintech <span class="_ _29"> </span>i <span class="_ _16"> </span>insuretech, <span class="_ _29"> </span>pomim<span class="_ _4"></span>o <span class="_ _26"> </span>p<span class="_ _4"></span>onoszenia <span class="_ _29"> </span>k<span class="_ _4"></span>osztów <span class="_ _29"> </span>związ<span class="_ _4"></span>anych <span class="_ _29"> </span>z <span class="_ _29"> </span>takimi<span class="_ _4"></span> </div><div class="t m0 x1 h2 y29c ff9 fs0 fc0 sc0 ls0 ws0">działani<span class="_ _4"></span>ami mogą nie przyni<span class="_ _4"></span>eść oczekiwan<span class="_ _4"></span>ych efektów prz<span class="_ _4"></span>ychodowy<span class="_ _4"></span>ch.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yff ff9 fs0 fc0 sc0 ls0 ws0">Materializacja ryzyka niepowodzenia <span class="_ _1"></span>strategii rozwoju może <span class="_ _1"></span>się przekładać na <span class="_ _1"></span>konieczność </div><div class="t m0 x1 h2 y100 ff9 fs0 fc0 sc0 ls0 ws0">rewidowania <span class="_ _27"></span>cel<span class="_ _4"></span>ów <span class="_ _27"></span>rozwoj<span class="_ _4"></span>owych, <span class="_ _27"></span>zaś <span class="_ _27"></span>n<span class="_ _4"></span>iedopasowania<span class="_ _4"></span> <span class="_ _27"></span>aktualnie <span class="_ _27"></span>reali<span class="_ _4"></span>zowanej <span class="_ _27"></span>strat<span class="_ _4"></span>egii <span class="_ _27"></span>do </div><div class="t m0 x1 h2 y101 ff9 fs0 fc0 sc0 ls0 ws0">uwarunkowań <span class="_ _1b"> </span>dzi<span class="_ _4"></span>ałalności <span class="_ _1b"> </span>m<span class="_ _4"></span>oże <span class="_ _2f"> </span>być<span class="_ _4"></span> <span class="_ _2f"> </span>p<span class="_ _4"></span>owodem <span class="_ _1b"> </span>obniż<span class="_ _4"></span>enia <span class="_ _1b"> </span>efektywności<span class="_ _4"></span> <span class="_ _2f"> </span>finan<span class="_ _4"></span>sowej </div><div class="t m0 x1 h2 y4d ff9 fs0 fc0 sc0 ls0 ws0">działal<span class="_ _4"></span>ności Grupy. <span class="ff1"> </span></div><div class="t m0 x12 h15 y29d ff3 fs0 fc0 sc0 ls5 ws0">3.1.9.<span class="ff2 ls0"> <span class="ff4">Prowadzenie <span class="_ _4"></span>prac<span class="_ _4"></span> rozwojow<span class="_ _4"></span>ych w<span class="_ _4"></span>iąże si<span class="_ _4"></span>ę z <span class="_ _4"></span>ryzykiem <span class="_ _4"></span>nieos<span class="_ _4"></span>iągnięcia </span></span></div><div class="t m0 x6d h2 y29e ff4 fs0 fc0 sc0 ls0 ws0">zakładanych efekt<span class="_ _4"></span>ów takich p<span class="_ _4"></span>rac  <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y279 ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _27"></span>ocenie <span class="_ _f"></span>E<span class="_ _4"></span>mitenta <span class="_ _27"></span>sukces <span class="_ _27"></span>podmi<span class="_ _4"></span>otów <span class="_ _f"></span>d<span class="_ _4"></span>ziałając<span class="_ _4"></span>ych <span class="_ _f"></span>n<span class="_ _4"></span>a <span class="_ _27"></span>rynkach <span class="_ _27"></span>e<span class="_ _4"></span><span class="ff1">-com<span class="_ _4"></span>merce <span class="_ _27"></span>w <span class="_ _f"></span>z<span class="_ _4"></span>nacznym </span></div><div class="t m0 x1 h2 y253 ff9 fs0 fc0 sc0 ls0 ws0">stopniu <span class="_ _13"> </span>jest <span class="_ _13"> </span>uz<span class="_ _4"></span>ależniony <span class="_ _13"> </span>od <span class="_ _13"> </span>in<span class="_ _4"></span>nowacyjności <span class="_ _13"> </span>ty<span class="_ _4"></span>ch <span class="_ _13"> </span>podmiotów <span class="_ _e"> </span>i <span class="_ _23"> </span>ich <span class="_ _13"> </span>z<span class="_ _4"></span>dolności <span class="_ _13"> </span>do <span class="_ _e"> </span>ciągłego </div><div class="t m0 x1 h2 y27a ff9 fs0 fc0 sc0 ls0 ws0">rozwoju. <span class="_ _f"></span>Spółki<span class="_ _4"></span> <span class="_ _f"></span>Grupy<span class="_ _4"></span> <span class="_ _f"></span>prowadzą<span class="_ _4"></span> <span class="_ _f"></span>prace<span class="_ _4"></span> <span class="_ _f"></span>rozwojowe<span class="_ _4"></span> <span class="_ _f"></span>w <span class="_ _f"></span>z<span class="_ _4"></span>akresie <span class="_ _f"></span>n<span class="_ _4"></span>owych <span class="_ _27"></span>usług <span class="_ _f"></span>oraz <span class="_ _27"></span>nowych </div><div class="t m0 x1 h2 y255 ff9 fs0 fc0 sc0 ls0 ws0">narzędzi <span class="_ _26"> </span>technologi<span class="_ _4"></span>cznych <span class="_ _26"> </span>wspie<span class="_ _4"></span>rających <span class="_ _26"> </span>sprzedaż<span class="_ _4"></span> <span class="_ _26"> </span>takich <span class="_ _26"> </span>usług. <span class="_ _26"> </span>E<span class="_ _4"></span>mitent <span class="_ _26"> </span>identyfikuj<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y244 ff9 fs0 fc0 sc0 ls0 ws0">ryzyko <span class="_ _2c"> </span>n<span class="_ _4"></span>ieosiąg<span class="_ _4"></span>nięcia <span class="_ _18"> </span>zakładan<span class="_ _4"></span>ych <span class="_ _18"> </span>efektów <span class="_ _18"> </span>takich <span class="_ _18"> </span>prac.<span class="_ _4"></span> <span class="_ _18"> </span>Błędne <span class="_ _18"> </span>rozpoznan<span class="_ _4"></span>iem <span class="_ _2c"> </span>p<span class="_ _4"></span>otrzeb </div><div class="t m0 x1 h2 y55 ff9 fs0 fc0 sc0 ls0 ws0">rynku <span class="_ _13"> </span>lu<span class="_ _4"></span>b <span class="_ _e"> </span>kierunków <span class="_ _e"> </span>działań <span class="_ _13"> </span>mających <span class="_ _e"> </span>na <span class="_ _13"> </span>tak<span class="_ _4"></span>ie <span class="_ _13"> </span>p<span class="_ _4"></span>otrzeby<span class="_ _4"></span> <span class="_ _13"> </span>odp<span class="_ _4"></span>owiadać <span class="_ _e"> </span>może <span class="_ _13"> </span>skutk<span class="_ _4"></span>ować </div><div class="t m0 x1 h2 y27b ff9 fs0 fc0 sc0 ls0 ws0">realizacją <span class="_ _4"></span>projektów <span class="_ _f"></span>rozwojowych <span class="_ _4"></span>nie <span class="_ _4"></span>mających<span class="_ _4"></span> <span class="_ _4"></span>potencjału <span class="_ _4"></span>rynkowego <span class="_ _4"></span>i<span class="_ _4"></span> ni<span class="_ _4"></span>e wpływaj<span class="_ _4"></span>ących </div><div class="t m0 x1 h2 y256 ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _e"> </span>wz<span class="_ _4"></span>rost <span class="_ _e"> </span>przy<span class="_ _4"></span>chodów <span class="_ _2c"> </span>Grupy. <span class="_ _2c"> </span>Błędne <span class="_ _2c"> </span>szacowa<span class="_ _4"></span>nie <span class="_ _e"> </span>nakł<span class="_ _4"></span>adów <span class="_ _e"> </span>ni<span class="_ _4"></span>ezbędnych <span class="_ _2c"> </span>na <span class="_ _2c"> </span>realizację<span class="_ _4"></span> </div><div class="t m0 x1 h2 y29f ff9 fs0 fc0 sc0 ls0 ws0">projektów <span class="_ _18"> </span>i/l<span class="_ _4"></span>ub <span class="_ _18"> </span>n<span class="_ _4"></span>ieposiad<span class="_ _4"></span>anie <span class="_ _18"> </span>odpowi<span class="_ _4"></span>ednich <span class="_ _19"> </span>środków <span class="_ _18"> </span>na <span class="_ _19"> </span>pokryci<span class="_ _4"></span>e <span class="_ _18"> </span>tych <span class="_ _19"> </span>kosztów <span class="_ _19"> </span>może </div><div class="t m0 x1 h2 y2a0 ff9 fs0 fc0 sc0 ls0 ws0">skutkować <span class="_ _14"></span>konieczności<span class="_ _4"></span>ą <span class="_ _14"></span>rezygnacj<span class="_ _4"></span>i <span class="_ _27"></span>z<span class="_ _4"></span> <span class="_ _27"></span>p<span class="_ _4"></span>rojektów <span class="_ _14"></span>trakcie <span class="_ _14"></span>ich <span class="_ _14"></span>wdrażania<span class="_ _4"></span> <span class="_ _14"></span>lub <span class="_ _14"></span>koniecznością </div><div class="t m0 x1 h2 y2a1 ff9 fs0 fc0 sc0 ls0 ws0">nieplanowaneg<span class="_ _4"></span>o <span class="_ _23"></span>wcześni<span class="_ _4"></span>ej <span class="_ _23"> </span>ich <span class="_ _23"> </span>dofinan<span class="_ _4"></span>sowywania. <span class="_ _23"> </span>Bł<span class="_ _4"></span>ędne <span class="_ _23"></span>rozpoznanie <span class="_ _13"> </span>możliwoś<span class="_ _4"></span>ci <span class="_ _23"> </span>Grupy<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2a2 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _1"></span>zakresie <span class="_ _b"></span>k<span class="_ _4"></span>reacji <span class="_ _1"></span>zaplanowanych rozwiązań <span class="_ _1"></span>może <span class="_ _1"></span>skutkować <span class="_ _1"></span>niepowodzeni<span class="_ _4"></span>ami <span class="_ _1"></span>w <span class="_ _1"></span>zakresie </div><div class="t m0 x1 h2 y7b ff1 fs0 fc0 sc0 ls0 ws0">prowadzonych <span class="_ _4"></span>prac<span class="_ _4"></span> l<span class="_ _4"></span>ub <span class="_ _4"></span>o<span class="ff9">sią<span class="_ _4"></span>ganiem <span class="_ _4"></span>ni<span class="_ _4"></span>ezadowala<span class="_ _4"></span>jących i<span class="_ _4"></span>ch <span class="_ _4"></span>wynik<span class="_ _4"></span>ów, <span class="_ _4"></span>w <span class="_ _4"></span>tym <span class="_ _4"></span>w<span class="_ _4"></span> p<span class="_ _4"></span>orównaniu </span></div><div class="t m0 x1 h2 y2a3 ff9 fs0 fc0 sc0 ls0 ws0">do <span class="_ _10"> </span>działań<span class="_ _4"></span> <span class="_ _10"> </span>podmiotó<span class="_ _4"></span>w <span class="_ _10"> </span>konkurujący<span class="_ _4"></span>ch <span class="_ _10"> </span>z<span class="_ _4"></span>e <span class="_ _10"> </span>sp<span class="_ _4"></span>ółkami <span class="_ _10"> </span>Grupy<span class="_ _4"></span>. <span class="_ _10"> </span>Pr<span class="_ _4"></span>acami <span class="_ _10"> </span>r<span class="_ _f"></span><span class="ff1">ozwojow<span class="_ _4"></span>ymi </span></div><div class="t m0 x1 h2 y2a4 ff9 fs0 fc0 sc0 ls0 ws0">wdrażanymi <span class="_ _18"> </span>w <span class="_ _2c"> </span>Grupie<span class="ff1"> <span class="_ _18"> </span></span>są <span class="_ _2c"> </span><span class="ff1">prac<span class="_ _4"></span>e <span class="_ _2c"> </span>w <span class="_ _2c"> </span>obsza<span class="_ _4"></span>rze <span class="_ _2c"> </span>fin<span class="_ _4"></span>tech <span class="_ _2c"> </span>oraz <span class="_ _2c"> </span>i<span class="_ _4"></span>nsuretech <span class="_ _18"> </span>(rozwoju <span class="_ _2c"> </span>aplikacji<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y2a5 ff9 fs0 fc0 sc0 ls0 ws0">służących <span class="_ _27"></span>d<span class="_ _4"></span>o <span class="_ _27"></span>sprz<span class="_ _4"></span>edaży <span class="_ _14"></span>ubezpieczeń).<span class="_ _4"></span> <span class="_ _27"></span>Prace <span class="_ _14"></span>w <span class="_ _14"></span>obszarze <span class="_ _14"></span>fintech <span class="_ _14"></span>w <span class="_ _27"></span>zami<span class="_ _4"></span>erzeniu <span class="_ _27"></span>E<span class="_ _4"></span>mitenta </div><div class="t m0 x1 h2 y2a6 ff9 fs0 fc0 sc0 ls0 ws0">mają <span class="_ _e"> </span>doprowadzi<span class="_ _4"></span>ć <span class="_ _e"> </span>do <span class="_ _2c"> </span>uzyskania <span class="_ _e"> </span>n<span class="_ _4"></span>arzędzi <span class="_ _e"> </span>te<span class="_ _4"></span>chnologiczn<span class="_ _4"></span>ych <span class="_ _e"> </span>(internet<span class="_ _4"></span>owych, <span class="_ _e"> </span>m<span class="_ _4"></span>obilnych) </div><div class="t m0 x1 h2 y2a7 ff9 fs0 fc0 sc0 ls0 ws0">pozwalających <span class="_ _4"></span>n<span class="_ _4"></span>a <span class="_ _4"></span>efekt<span class="_ _4"></span>ywną <span class="_ _4"></span>s<span class="_ _4"></span>przedaż <span class="_ _4"></span>p<span class="_ _4"></span>roduktów <span class="_ _f"></span>finansowy<span class="_ _4"></span>ch. <span class="_ _4"></span>Ryz<span class="_ _4"></span>yka <span class="_ _4"></span>prac<span class="_ _4"></span> <span class="_ _4"></span>rozwojowy<span class="_ _4"></span>ch </div><div class="t m0 x1 h2 y2a8 ff9 fs0 fc0 sc0 ls0 ws0">i <span class="_ _26"> </span>wdrażania <span class="_ _29"> </span>nowych <span class="_ _26"> </span>rozwiąz<span class="_ _4"></span>ań <span class="_ _26"> </span>w <span class="_ _26"> </span>tym <span class="_ _26"> </span>obsz<span class="_ _4"></span>arze <span class="_ _29"> </span>uwarunkowan<span class="_ _4"></span>e <span class="_ _26"> </span>są <span class="_ _26"> </span>istn<span class="_ _4"></span>ieniem <span class="_ _26"> </span>silnej </div><div class="t m0 x1 h2 y2a9 ff9 fs0 fc0 sc0 ls0 ws0">konkurencji <span class="_ _e"> </span>podmiotów <span class="_ _13"> </span>posiadaj<span class="_ _4"></span>ących <span class="_ _e"> </span>już <span class="_ _13"> </span>i <span class="_ _e"> </span>ro<span class="_ _1"></span>zwijających <span class="_ _e"> </span>rozwiązania <span class="_ _e"> </span>fintech, <span class="_ _23"> </span>c<span class="_ _4"></span>o <span class="_ _13"> </span>moż<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y2aa ff9 fs0 fc0 sc0 ls0 ws0">prowadzić <span class="_ _20"> </span>d<span class="_ _4"></span>o <span class="_ _20"> </span>nieosiąg<span class="_ _4"></span>nięcia <span class="_ _20"> </span>przez <span class="_ _2f"> </span>spółki <span class="_ _2f"> </span>Grupy <span class="_ _20"> </span>oczekiwan<span class="_ _4"></span>ych <span class="_ _20"> </span>efektów <span class="_ _2f"> </span>w <span class="_ _20"> </span>po<span class="_ _4"></span>staci </div><div class="t m0 x1 h2 y2ab ff9 fs0 fc0 sc0 ls0 ws0">zainteresowania <span class="_ _17"> </span>klientów <span class="_ _15"> </span>p<span class="_ _4"></span>roduktami <span class="_ _15"> </span>fin<span class="_ _4"></span>ansowymi <span class="_ _17"> </span>oferowanymi<span class="_ _f"></span><span class="ff1"> <span class="_ _15"> </span></span>przez <span class="_ _17"> </span>spółki <span class="_ _15"> </span>Grupy<span class="ff1"> </span></div><div class="t m0 x1 h2 y2ac ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _13"> </span>ram<span class="_ _4"></span>ach <span class="_ _e"> </span>rozwiązań <span class="_ _13"> </span>fi<span class="_ _4"></span>ntech, <span class="_ _13"> </span>a<span class="_ _4"></span> <span class="_ _e"> </span>co <span class="_ _13"> </span>za <span class="_ _e"> </span>tym <span class="_ _13"> </span>idz<span class="_ _4"></span>ie <span class="_ _13"> </span>n<span class="_ _4"></span>ieosiągni<span class="_ _4"></span>ęciem <span class="_ _e"> </span>oczekiwanych <span class="_ _e"> </span>efektów </div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">29<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">przychodowych <span class="_ _4"></span>takich <span class="_ _f"></span>wdrożeń. <span class="_ _4"></span>Z <span class="_ _4"></span>kolei <span class="_ _4"></span>prace <span class="_ _4"></span>w <span class="_ _4"></span>obsza<span class="_ _4"></span>rze in<span class="_ _4"></span>suretech <span class="_ _4"></span>stan<span class="_ _4"></span>owią w <span class="_ _4"></span>zn<span class="_ _4"></span>acznej </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">mierze <span class="_ _2f"> </span>rozwój <span class="_ _20"> </span>i<span class="_ _4"></span> <span class="_ _20"> </span>kontyn<span class="_ _4"></span>uację <span class="_ _20"> </span>obe<span class="_ _4"></span>cnej <span class="_ _20"> </span>of<span class="_ _4"></span>erty <span class="_ _20"> </span>Grupy.<span class="_ _4"></span> <span class="_ _20"> </span>Ryzy<span class="_ _4"></span>ka <span class="_ _20"> </span>zwi<span class="_ _4"></span>ązane <span class="_ _20"> </span>z <span class="_ _2f"> </span>pracami<span class="_ _4"></span> </div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">rozwojowymi <span class="_ _35"> </span>w<span class="_ _4"></span> <span class="_ _35"> </span>ob<span class="_ _4"></span>szarze <span class="_ _35"> </span>in<span class="_ _4"></span>suretech <span class="_ _35"> </span>E<span class="_ _4"></span>mitent <span class="_ _35"> </span>r<span class="_ _4"></span>ozpoznaje <span class="_ _34"> </span>jako <span class="_ _35"> </span>siln<span class="_ _4"></span>iej <span class="_ _35"> </span>związ<span class="_ _4"></span>ane<span class="_ _27"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _10"> </span>optymal<span class="_ _4"></span>izacją <span class="_ _1f"> </span>marketingu<span class="_ _4"></span>, <span class="_ _10"> </span>pozycj<span class="_ _4"></span>onowania <span class="_ _1f"> </span>i <span class="_ _10"> </span>pr<span class="_ _4"></span>omocji <span class="_ _1f"> </span>aktualnie <span class="_ _10"> </span>p<span class="_ _4"></span>rezentowanej </div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">komunikacji <span class="_ _39"> </span>z<span class="_ _4"></span> <span class="_ _39"> </span>klientami<span class="_ _4"></span>, <span class="_ _2d"> </span>j<span class="_ _4"></span>ak <span class="_ _39"> </span>również<span class="_ _4"></span> <span class="_ _39"> </span>powiązane <span class="_ _39"> </span>z <span class="_ _39"> </span>opt<span class="_ _4"></span>ymalizacj<span class="_ _4"></span>ą <span class="_ _2d"> </span>wsp<span class="_ _4"></span>ółpracy<span class="_ _27"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _15"> </span>towarzystwa<span class="_ _4"></span>mi <span class="_ _17"> </span>ubezpieczeniowymi <span class="_ _17"> </span>i <span class="_ _15"> </span>dosto<span class="_ _4"></span>sowywania <span class="_ _17"> </span>się <span class="_ _15"> </span>do <span class="_ _17"> </span>obecnych <span class="_ _15"> </span>n<span class="_ _4"></span>a <span class="_ _15"> </span>rynku </div><div class="t m0 x1 h2 y243 ff9 fs0 fc0 sc0 ls0 ws0">atrakcyjnych produktów<span class="_ _4"></span> ubezpiecz<span class="_ _4"></span>eniowych.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yb8 ff9 fs0 fc0 sc0 ls0 ws0">Odrębnym <span class="_ _16"> </span>aspektem <span class="_ _16"> </span>r<span class="_ _4"></span>yzyk <span class="_ _16"> </span>związanych <span class="_ _16"> </span>z <span class="_ _16"> </span>pr<span class="_ _4"></span>owadzonymi <span class="_ _16"> </span>pracami<span class="_ _4"></span> <span class="_ _16"> </span>rozwojowymi<span class="_ _4"></span> <span class="_ _16"> </span>jest </div><div class="t m0 x1 h2 yf9 ff9 fs0 fc0 sc0 ls0 ws0">możliwość <span class="_ _17"> </span>w<span class="_ _4"></span>ystępowania <span class="_ _20"> </span>opóźnień <span class="_ _17"> </span>takich <span class="_ _20"> </span>prac, <span class="_ _17"> </span>zarówn<span class="_ _4"></span>o <span class="_ _17"> </span>wynikających <span class="_ _17"> </span>z<span class="_ _4"></span> <span class="_ _17"> </span>własnych<span class="_ _4"></span> </div><div class="t m0 x1 h2 yfa ff9 fs0 fc0 sc0 ls0 ws0">ograniczeń <span class="_ _15"> </span>organizacyj<span class="_ _4"></span>nych, <span class="_ _15"> </span>kompetencyjnyc<span class="_ _4"></span>h, <span class="_ _16"> </span>b<span class="_ _4"></span>udżetowych <span class="_ _15"> </span>itp. <span class="_ _15"> </span>spółek <span class="_ _15"> </span>Grupy, <span class="_ _15"> </span>jak </div><div class="t m0 x1 h2 yfb ff9 fs0 fc0 sc0 ls0 ws0">również <span class="_ _23"> </span>z <span class="_ _13"> </span>możliwo<span class="_ _4"></span>ści <span class="_ _23"> </span>w<span class="_ _4"></span>ystęp<span class="_ _4"></span>owania <span class="_ _13"> </span>opóźnień <span class="_ _13"> </span>we <span class="_ _13"> </span>współpracy <span class="_ _23"> </span>z<span class="_ _4"></span> <span class="_ _23"> </span>partn<span class="_ _4"></span>erami <span class="_ _23"> </span>finan<span class="_ _4"></span>sowymi </div><div class="t m0 x1 h2 yfc ff9 fs0 fc0 sc0 ls0 ws0">(bankowymi) <span class="_ _1"></span>lub <span class="_ _1"></span>ubezpieczeniowymi,<span class="_ _4"></span> <span class="_ _b"></span>w<span class="_ _4"></span>espół <span class="_ _1"></span>z <span class="_ _1"></span>którymi <span class="_ _1"></span>Emitent <span class="_ _1"></span>realizuje/będzie r<span class="_ _1"></span>ealizował </div><div class="t m0 x1 h2 yfd ff9 fs0 fc0 sc0 ls0 ws0">poszczególne <span class="_ _16"> </span>p<span class="_ _4"></span>race. <span class="_ _16"> </span>O<span class="_ _4"></span>późnienia <span class="_ _16"> </span>mogą<span class="_ _4"></span> <span class="_ _15"> </span>również <span class="_ _16"> </span>p<span class="_ _4"></span>owodowane <span class="_ _15"> </span>koniecznością<span class="_ _4"></span> <span class="_ _16"> </span>ciągł<span class="_ _4"></span>ego </div><div class="t m0 x1 h2 yfe ff9 fs0 fc0 sc0 ls0 ws0">dostosowywania <span class="_ _e"> </span>się <span class="_ _e"> </span>do <span class="_ _e"> </span>dynamiczni<span class="_ _4"></span>e <span class="_ _13"> </span>z<span class="_ _4"></span>mieniaj<span class="_ _4"></span>ącego <span class="_ _e"> </span>się <span class="_ _e"> </span>otoczenia <span class="_ _e"> </span>rynkowego <span class="_ _e"> </span>i <span class="_ _13"> </span>p<span class="_ _4"></span>rawno<span class="_ _4"></span><span class="ff1">-</span></div><div class="t m0 x1 h2 yff ff1 fs0 fc0 sc0 ls0 ws0">regulacyjnego. <span class="_ _4"></span> </div><div class="t m0 x1 h2 ybf ff9 fs0 fc0 sc0 ls0 ws0">Materializacja <span class="_ _1"></span>powyższych <span class="_ _1"></span>czynników <span class="_ _1"></span>ryzyka <span class="_ _1"></span>może <span class="_ _b"></span>spowod<span class="_ _4"></span>ować, <span class="_ _1"></span>że <span class="_ _b"></span>pon<span class="_ _4"></span>oszone <span class="_ _1"></span>koszty <span class="_ _b"></span>p<span class="_ _4"></span>rac </div><div class="t m0 x1 h2 y234 ff9 fs0 fc0 sc0 ls0 ws0">rozwojowych nie będą r<span class="_ _4"></span>ównoważone przez <span class="_ _4"></span>odpowiedni wzrost przych<span class="_ _4"></span>odów, co n<span class="_ _4"></span>egatywnie </div><div class="t m0 x1 h2 y8e ff9 fs0 fc0 sc0 ls0 ws0">odbije  się <span class="_ _19"> </span>na  sytuacji  finansowej  spółek  Grupy.  Emitent  bieżąco  analizuje  powyższe </div><div class="t m0 x1 h2 y235 ff1 fs0 fc0 sc0 ls0 ws0">uwaru<span class="ff9">nkowania <span class="_ _2c"> </span>prac <span class="_ _2c"> </span>rozwojowy<span class="_ _4"></span>ch <span class="_ _e"> </span>pr<span class="_ _4"></span>owadzonych <span class="_ _2c"> </span>przez <span class="_ _e"> </span>Sp<span class="_ _4"></span>ółki <span class="_ _2c"> </span>Grupy <span class="_ _2c"> </span>potrzeb <span class="_ _2c"> </span>odbiorcy<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y4f ff9 fs0 fc0 sc0 ls0 ws0">ostatecznego <span class="_ _f"></span>oraz <span class="_ _f"></span>anali<span class="_ _4"></span>zę <span class="_ _4"></span>i<span class="_ _4"></span><span class="ff1"> </span>monitorin<span class="_ _4"></span>g <span class="_ _4"></span>t<span class="_ _4"></span>rendów <span class="_ _f"></span>na <span class="_ _f"></span>rynku, <span class="_ _f"></span>które <span class="_ _f"></span>mogą <span class="_ _f"></span>wpływać <span class="_ _f"></span>na <span class="_ _f"></span>odbiór<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y236 ff9 fs0 fc0 sc0 ls0 ws0">i <span class="_ _1e"> </span>użyteczność <span class="_ _1e"> </span>zakoń<span class="_ _4"></span>czonego <span class="_ _1e"> </span>pr<span class="_ _4"></span>ojektu <span class="_ _1e"> </span>rozwojow<span class="_ _4"></span>ego, <span class="_ _1e"> </span>nie <span class="_ _1e"> </span>może<span class="_ _4"></span> <span class="_ _1e"> </span>jednak <span class="_ _1e"> </span>zapewnić </div><div class="t m0 x1 h2 y1f7 ff9 fs0 fc0 sc0 ls0 ws0">skuteczności pow<span class="_ _4"></span>yższych<span class="_ _4"></span> działań. <span class="ff1"> </span></div><div class="t m0 x12 h15 y27a ff3 fs0 fc0 sc0 ls5 ws0">3.1.10.<span class="ff2 ls0"> <span class="_ _3b"> </span><span class="ff4">Zadłużenie <span class="_ _20"> </span>k<span class="_ _4"></span>redyto<span class="_ _4"></span>we <span class="_ _20"> </span>i <span class="_ _2f"> </span>pożyczkowe<span class="_ _4"></span> <span class="_ _20"> </span>s<span class="_ _4"></span>półek <span class="_ _20"> </span>G<span class="_ _4"></span>rupy <span class="_ _2f"> </span>może </span></span></div><div class="t m0 x6d h2 y255 ff4 fs0 fc0 sc0 ls0 ws0">obciążać ich działa<span class="_ _4"></span>lność <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y285 ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _16"> </span>dzień <span class="_ _16"> </span>31 <span class="_ _16"> </span>grudnia <span class="_ _16"> </span>20<span class="ff1">2<span class="_ _4"></span>4 <span class="_ _16"> </span></span>roku <span class="_ _29"> </span>w <span class="_ _16"> </span>Grupi<span class="_ _4"></span>e <span class="_ _16"> </span>nie <span class="_ _16"> </span>występowało <span class="_ _16"> </span>zadłuż<span class="_ _4"></span>enie <span class="_ _16"> </span>kredytowe<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y96 ff9 fs0 fc0 sc0 ls0 ws0">i pożyczkowe.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x12 h15 y245 ff3 fs0 fc0 sc0 ls5 ws0">3.1.11.<span class="ff2 ls0"> <span class="_ _3b"> </span><span class="ff4">Spółki <span class="_ _29"> </span>Gru<span class="_ _4"></span>py <span class="_ _29"> </span>s<span class="_ _4"></span>ą <span class="_ _29"> </span>narażone <span class="_ _16"> </span>na <span class="_ _29"> </span>ryzyko <span class="_ _16"> </span>niedostosow<span class="_ _4"></span>ania <span class="_ _29"> </span>do<span class="_ _4"></span> </span></span></div><div class="t m0 x6d h2 y2ad ff3 fs0 fc0 sc0 ls0 ws0">nowych regulac<span class="_ _4"></span>ji w zakresie ochro<span class="_ _4"></span>ny danych o<span class="_ _4"></span>sobowych <span class="_ _f"></span> </div><div class="t m0 x1 h2 y7a ff9 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _b"></span>Grupy <span class="_ _11"></span>w <span class="_ _b"></span>toku <span class="_ _b"></span>bieżącej <span class="_ _b"></span>działaln<span class="_ _4"></span>ości <span class="_ _11"></span>p<span class="_ _4"></span>rzetwarzają <span class="_ _b"></span>dane <span class="_ _b"></span>osobowe. <span class="_ _b"></span>Przetwarzanie <span class="_ _b"></span>takich </div><div class="t m0 x1 h2 y7b ff9 fs0 fc0 sc0 ls0 ws0">danych <span class="_ _13"> </span>podl<span class="_ _4"></span>ega <span class="_ _13"> </span>szczeg<span class="_ _4"></span>ólnym <span class="_ _e"> </span>r<span class="_ _1"></span>egulacjom, <span class="_ _e"> </span>mającym <span class="_ _13"> </span>chronić <span class="_ _13"> </span>in<span class="_ _4"></span>teresy <span class="_ _e"> </span>właścicieli <span class="_ _13"> </span>danych. </div><div class="t m0 x1 h2 y7c ff9 fs0 fc0 sc0 ls0 ws0">Wraz <span class="_ _15"> </span>z <span class="_ _17"> </span>wejściem <span class="_ _17"> </span>w <span class="_ _15"> </span>życie, <span class="_ _17"> </span>w <span class="_ _15"> </span>dni<span class="_ _4"></span>u <span class="_ _15"> </span>28 <span class="_ _17"> </span>maja <span class="_ _17"> </span>2018 <span class="_ _15"> </span>r. <span class="_ _17"> </span>Rozporządzenia <span class="_ _17"> </span>Parlamentu<span class="_ _4"></span> </div><div class="t m0 x1 h2 y2a4 ff1 fs0 fc0 sc0 ls0 ws0">Europejs<span class="ff9">kieg<span class="_ _4"></span>o <span class="_ _f"></span>i <span class="_ _f"></span>Rad<span class="_ _4"></span>y <span class="_ _f"></span>(UE<span class="_ _4"></span>) <span class="_ _f"></span>2016/679 <span class="_ _27"></span>z <span class="_ _f"></span>dnia <span class="_ _27"></span>27 <span class="_ _f"></span>kwi<span class="_ _4"></span>etnia <span class="_ _f"></span>2016 <span class="_ _27"></span>r. <span class="_ _f"></span>w<span class="_ _4"></span> <span class="_ _f"></span>sprawie<span class="_ _4"></span> <span class="_ _f"></span>ochrony<span class="_ _4"></span> <span class="_ _f"></span>osób </span></div><div class="t m0 x1 h2 y2ae ff9 fs0 fc0 sc0 ls0 ws0">fizycznych <span class="_ _19"> </span>w <span class="_ _18"> </span>zwi<span class="_ _4"></span>ązku <span class="_ _19"> </span>z <span class="_ _18"> </span>p<span class="_ _4"></span>rzetwarzaniem <span class="_ _19"> </span>danych <span class="_ _19"> </span>osobowych <span class="_ _19"> </span>i <span class="_ _18"> </span>w<span class="_ _4"></span> <span class="_ _19"> </span>sprawie <span class="_ _19"> </span>swobodnego </div><div class="t m0 x1 h2 y2a6 ff9 fs0 fc0 sc0 ls0 ws0">przepływu <span class="_ _26"> </span>taki<span class="_ _4"></span>ch <span class="_ _26"> </span>dany<span class="_ _4"></span>ch <span class="_ _26"> </span>oraz <span class="_ _26"> </span>uchyl<span class="_ _4"></span>enia <span class="_ _26"> </span>dyr<span class="_ _4"></span>ektywy <span class="_ _26"> </span>95/46/WE<span class="_ _4"></span> <span class="_ _26"> </span>(tz<span class="_ _4"></span>w. <span class="_ _26"> </span>Rozporządzeni<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y2af ff9 fs0 fc0 sc0 ls0 ws0">RODO), <span class="_ _b"></span>spółki <span class="_ _b"></span>Grupy <span class="_ _b"></span>zostaj<span class="_ _4"></span>ą <span class="_ _b"></span>poddane <span class="_ _11"></span>n<span class="_ _4"></span>owym <span class="_ _b"></span>obowiązkom<span class="_ _4"></span> <span class="_ _b"></span>w <span class="_ _b"></span>zakresie <span class="_ _b"></span>zgodności <span class="_ _b"></span>z <span class="_ _b"></span>prawem, </div><div class="t m0 x1 h2 y2a8 ff9 fs0 fc0 sc0 ls0 ws0">rzetelności <span class="_ _b"></span>i<span class="_ _4"></span> <span class="_ _b"></span>przejrzyst<span class="_ _4"></span>ości <span class="_ _b"></span>prz<span class="_ _4"></span>etwarzania <span class="_ _b"></span>dan<span class="_ _4"></span>ych <span class="_ _1"></span>osobowych, <span class="_ _b"></span>w <span class="_ _b"></span>szcz<span class="_ _4"></span>ególności <span class="_ _1"></span>odnoszących </div><div class="t m0 x1 h2 y2b0 ff9 fs0 fc0 sc0 ls0 ws0">się <span class="_ _18"> </span>do <span class="_ _18"> </span>zakre<span class="_ _4"></span>su <span class="_ _18"> </span>obowią<span class="_ _4"></span>zku <span class="_ _18"> </span>uzyskiwan<span class="_ _4"></span>ia <span class="_ _18"> </span>zgody <span class="_ _18"> </span>n<span class="_ _4"></span>a <span class="_ _18"> </span>przetwarzan<span class="_ _4"></span>ie <span class="_ _18"> </span>danych, <span class="_ _18"> </span>mi<span class="_ _4"></span>nimaliz<span class="_ _4"></span>acji </div><div class="t m0 x1 h2 y2aa ff1 fs0 fc0 sc0 ls0 ws0">zakresu przetwarzan<span class="_ _4"></span>ia <span class="_ _4"></span>d<span class="ff9">an<span class="_ _4"></span>ych, implem<span class="_ _4"></span>entacji procedur i<span class="_ _4"></span> inf<span class="_ _4"></span>rastruktury <span class="_ _4"></span>zabezpieczając<span class="_ _4"></span>ych </span></div><div class="t m0 x1 h2 y2b1 ff9 fs0 fc0 sc0 ls0 ws0">przetwarzanie  danych,<span class="_ _4"></span>  realizacji  obowiązków  inspektora  ochrony  danych,  korzystania<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2ac ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _26"> </span>zewnętrznych <span class="_ _26"> </span>usług <span class="_ _26"> </span>w <span class="_ _26"> </span>zakresie <span class="_ _26"> </span>przetwarz<span class="_ _4"></span>ania <span class="_ _26"> </span>danych, <span class="_ _26"> </span>obowiązków <span class="_ _26"> </span>admin<span class="_ _4"></span>istratora </div></div></div><div class="pi" ></div></div><div id="pf1e" class="pf w0 h0" ><div class="pc pc1e w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">30<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff1 fs0 fc0 sc0 ls0 ws0">danych, <span class="_ _15"> </span>procedu<span class="_ _4"></span>r <span class="_ _15"> </span>dok<span class="_ _4"></span>umentowania <span class="_ _15"> </span>p<span class="_ _4"></span>rzetwarz<span class="_ _4"></span>ania <span class="_ _15"> </span>dan<span class="_ _4"></span>ych, <span class="_ _15"> </span>usuwan<span class="_ _4"></span>ia <span class="_ _15"> </span>danych<span class="_ _4"></span> <span class="_ _15"> </span>i <span class="_ _15"> </span>tym<span class="_ _4"></span> </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">podobnych. <span class="_ _16"> </span>Wejście <span class="_ _16"> </span>w <span class="_ _16"> </span>życie <span class="_ _16"> </span>regulacji <span class="_ _16"> </span>RODO <span class="_ _16"> </span>wiąże <span class="_ _16"> </span>się <span class="_ _29"> </span>z<span class="_ _4"></span> <span class="_ _29"> </span>k<span class="_ _4"></span>oniecznością<span class="_ _4"></span> <span class="_ _29"> </span>w<span class="_ _4"></span>eryfikacji </div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">posiadanych <span class="_ _20"> </span>zbiorów <span class="_ _20"> </span>d<span class="_ _4"></span>anych <span class="_ _20"> </span>osobowych, <span class="_ _20"> </span>usun<span class="_ _4"></span>ięcia <span class="_ _20"> </span>danych, <span class="_ _20"> </span>których <span class="_ _20"> </span>przetwa<span class="_ _4"></span>rzanie </div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">mogłoby <span class="_ _19"> </span>być  niezgodne  z <span class="_ _19"> </span>RODO, <span class="_ _19"> </span>dokonani<span class="_ _4"></span>a  dostosowań <span class="_ _19"> </span>lub  rezygnacji <span class="_ _19"> </span>z  niektórych </div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">dotychczas realizowanych technik i <span class="_ _1"></span>kanałów komunikacyjn<span class="_ _4"></span>ych <span class="_ _1"></span>lub prowadzić do <span class="_ _1"></span>zawężenia </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">kręgu <span class="_ _26"> </span>odbiorców <span class="_ _29"> </span>określonych <span class="_ _26"> </span>kanał<span class="_ _4"></span>ów <span class="_ _26"> </span>komu<span class="_ _4"></span>nikacji <span class="_ _26"> </span>(w <span class="_ _26"> </span>t<span class="_ _4"></span>ym <span class="_ _26"> </span>przykładowo <span class="_ _29"> </span>w <span class="_ _26"> </span>zakresie </div><div class="t m0 x1 h2 y243 ff1 fs0 fc0 sc0 ls0 ws0">komunikacji  mark<span class="_ _4"></span>etingowej).  Emit<span class="_ _4"></span>ent<span class="_ _4"></span>  <span class="ff9">odnotowuje  ryzyk<span class="_ _4"></span>o  związane  z  podwyższen<span class="_ _4"></span>iem </span></div><div class="t m0 x1 h2 y28d ff9 fs0 fc0 sc0 ls0 ws0">wartości <span class="_ _f"></span>p<span class="_ _4"></span>otencjalnych <span class="_ _27"></span>sankcji <span class="_ _f"></span>z <span class="_ _f"></span>tytuł<span class="_ _4"></span>u <span class="_ _f"></span>naruszen<span class="_ _4"></span>ia <span class="_ _f"></span>regulacji <span class="_ _27"></span>prawnych <span class="_ _27"></span>dotyczących <span class="_ _f"></span>zasad<span class="_ _4"></span> </div><div class="t m0 x1 h2 ya5 ff9 fs0 fc0 sc0 ls0 ws0">przetwarzania <span class="_ _27"></span>dan<span class="_ _4"></span>ych <span class="_ _27"></span>osobowych <span class="_ _27"></span>(kary <span class="_ _27"></span>przewi<span class="_ _4"></span>dziane <span class="_ _27"></span>w <span class="_ _27"></span>RODO <span class="_ _27"></span>mogą <span class="_ _27"></span>sięgać <span class="_ _27"></span>20 <span class="_ _27"></span>mln <span class="_ _27"></span>E<span class="_ _4"></span>uro </div><div class="t m0 x1 h2 y298 ff9 fs0 fc0 sc0 ls0 ws0">lub 4% rocznych ob<span class="_ _4"></span>rotów jedno<span class="_ _4"></span>stki (w zal<span class="_ _4"></span>eżnoś<span class="_ _4"></span>ci od tego, która kw<span class="_ _4"></span>ota będzie w<span class="_ _4"></span>yższa). <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yfb ff9 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _18"> </span>ocenia, <span class="_ _2c"> </span>że <span class="_ _2c"> </span>d<span class="_ _4"></span>ziałaln<span class="_ _4"></span>ość <span class="_ _2c"> </span>Grupy <span class="_ _2c"> </span>z<span class="_ _4"></span>ostała <span class="_ _18"> </span>w <span class="_ _2c"> </span>pełni <span class="_ _18"> </span>dostosowana <span class="_ _18"> </span>do <span class="_ _2c"> </span>RODO <span class="_ _18"> </span>poprzez </div><div class="t m0 x1 h2 yfc ff1 fs0 fc0 sc0 ls0 ws0">zmiany <span class="_ _1b"> </span>w <span class="_ _1b"> </span>realizowany<span class="_ _4"></span>ch <span class="_ _1b"> </span>procesach <span class="_ _1b"> </span>bizne<span class="_ _4"></span>sowo<span class="_ _4"></span>-technologi<span class="_ _4"></span>czno-ma<span class="_ _4"></span>rketingowych <span class="_ _10"> </span>or<span class="_ _1"></span>az<span class="_ _4"></span> </div><div class="t m0 x1 h2 yfd ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _e"> </span>infrastrukturze <span class="_ _e"> </span>informatycznej. <span class="_ _e"> </span>Równocześnie <span class="_ _e"> </span>Emitent <span class="_ _e"> </span>wskazuje, <span class="_ _e"> </span>że <span class="_ _e"> </span>powyższa <span class="_ _e"> </span>ocena </div><div class="t m0 x1 h2 yfe ff9 fs0 fc0 sc0 ls0 ws0">może nie odpowiadać stanowi rzeczywistemu<span class="_ _4"></span>. W szczególności z uwagi na nowy charakter </div><div class="t m0 x1 h2 yff ff9 fs0 fc0 sc0 ls0 ws0">niektórych <span class="_ _b"></span>regulacj<span class="_ _4"></span>i <span class="_ _b"></span>ochrony <span class="_ _b"></span>dan<span class="_ _4"></span>ych <span class="_ _b"></span>os<span class="_ _4"></span>obowych <span class="_ _b"></span>oraz <span class="_ _1"></span>kształtowanie <span class="_ _b"></span>si<span class="_ _4"></span>ę <span class="_ _b"></span>praktyki <span class="_ _b"></span>stos<span class="_ _4"></span>owania<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y100 ff9 fs0 fc0 sc0 ls0 ws0">RODO, <span class="_ _f"></span>n<span class="_ _4"></span>iektóre <span class="_ _27"></span>realizowan<span class="_ _4"></span>e <span class="_ _f"></span>p<span class="_ _4"></span>rzez <span class="_ _27"></span>Grupę <span class="_ _f"></span>a<span class="_ _4"></span>spekty <span class="_ _f"></span>d<span class="_ _4"></span>ziałaln<span class="_ _4"></span>ości <span class="_ _f"></span>mogą<span class="_ _4"></span> <span class="_ _27"></span>w <span class="_ _f"></span>p<span class="_ _4"></span>rzyszłości <span class="_ _27"></span>zostać </div><div class="t m0 x1 h2 y101 ff1 fs0 fc0 sc0 ls0 ws0">uznane <span class="_ _1b"> </span>za <span class="_ _1b"> </span><span class="ff9">realizowane <span class="_ _1b"> </span>z <span class="_ _1b"> </span>naruszeniem <span class="_ _1b"> </span>r<span class="_ _4"></span>egulacji<span class="_ _4"></span> <span class="_ _2f"> </span>prawnych, <span class="_ _1b"> </span>co<span class="_ _4"></span> <span class="_ _1b"> </span>może <span class="_ _2f"> </span>p<span class="_ _4"></span>owodować </span></div><div class="t m0 x1 h2 y4d ff9 fs0 fc0 sc0 ls0 ws0">konieczność <span class="_ _17"> </span>dokonywan<span class="_ _4"></span>ia <span class="_ _15"> </span>doraźn<span class="_ _4"></span>ych <span class="_ _17"> </span>zmian <span class="_ _17"> </span>wybranych <span class="_ _15"> </span>p<span class="_ _4"></span>rocesów <span class="_ _17"> </span>biznesowych <span class="_ _17"> </span>(np. </div><div class="t m0 x1 h2 y102 ff9 fs0 fc0 sc0 ls0 ws0">kontaktowania się <span class="_ _b"></span>z użytkownikami <span class="_ _1"></span>serwisów, gromadzenia <span class="_ _1"></span>danych <span class="_ _1"></span>użytkowników itp.) <span class="_ _b"></span>l<span class="_ _4"></span>ub </div><div class="t m0 x1 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">infrastruktury<span class="_ _4"></span> <span class="_ _26"> </span>informatycznej.<span class="_ _4"></span> <span class="_ _26"> </span><span class="ff9">Wszelki<span class="_ _4"></span>e <span class="_ _26"> </span>niezgodności <span class="_ _26"> </span>p<span class="_ _4"></span>rocesów <span class="_ _26"> </span>przet<span class="_ _4"></span>warzania <span class="_ _26"> </span>danych </span></div><div class="t m0 x1 h2 y104 ff9 fs0 fc0 sc0 ls0 ws0">osobowych <span class="_ _23"> </span>m<span class="_ _4"></span>ogą <span class="_ _23"> </span>prowad<span class="_ _4"></span>zić <span class="_ _23"> </span>do <span class="_ _13"> </span>ekspozycji <span class="_ _13"> </span>na <span class="_ _23"> </span>ryzyko <span class="_ _23"> </span>nał<span class="_ _4"></span>ożenia <span class="_ _23"> </span>n<span class="_ _4"></span>a <span class="_ _23"> </span>spółki <span class="_ _13"> </span>Grupy <span class="_ _13"> </span>sankcji </div><div class="t m0 x1 h2 y105 ff9 fs0 fc0 sc0 ls0 ws0">nadzorczych <span class="_ _23"></span>i/lub <span class="_ _23"></span>na <span class="_ _23"></span>ryzyko <span class="_ _14"></span>r<span class="_ _4"></span>oszczeń <span class="_ _23"></span>majątkowych <span class="_ _23"> </span>podnosz<span class="_ _4"></span>onych <span class="_ _23"></span>przez <span class="_ _23"> </span>osoby, <span class="_ _23"></span>których </div><div class="t m0 x1 h2 y2b2 ff9 fs0 fc0 sc0 ls0 ws0">dane <span class="_ _16"> </span>dotyczą.<span class="_ _4"></span> <span class="_ _16"> </span>W <span class="_ _16"> </span>k<span class="_ _4"></span>onsekwencji<span class="_ _4"></span> <span class="_ _16"> </span>wystąpi<span class="_ _4"></span>eni<span class="_ _4"></span>e <span class="_ _16"> </span>niezgodno<span class="_ _4"></span>ści <span class="_ _16"> </span>dzi<span class="_ _4"></span>ałalności <span class="_ _15"> </span>spółek <span class="_ _15"> </span>Grupy<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y282 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _14"></span>prawem <span class="_ _14"></span>w <span class="_ _14"></span>zakr<span class="_ _4"></span>esie <span class="_ _14"></span>przetwa<span class="_ _4"></span>rzania <span class="_ _14"></span>danych <span class="_ _14"></span>os<span class="_ _4"></span>obowych <span class="_ _14"></span>może <span class="_ _14"></span>prowadz<span class="_ _4"></span>ić <span class="_ _14"></span>do <span class="_ _14"></span>pog<span class="_ _4"></span>orszenia </div><div class="t m0 x1 h2 y2b3 ff9 fs0 fc0 sc0 ls0 ws0">warunków dział<span class="_ _4"></span>alności spółek G<span class="_ _4"></span>rupy i ich wyni<span class="_ _4"></span>ków finans<span class="_ _4"></span>owych.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y108 ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x12 h15 y27b ff3 fs0 fc0 sc0 ls5 ws0">3.1.12.<span class="ff2 ls0"> <span class="_ _3b"> </span><span class="ff4">Spółki Grupy są<span class="_ _4"></span> narażone na<span class="_ _4"></span> ryzyko obn<span class="_ _4"></span>iżenia płynnośc<span class="_ _4"></span>i <span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y28e ff9 fs0 fc0 sc0 ls0 ws0">Płynność <span class="_ _b"></span>finansowa <span class="_ _b"></span>spół<span class="_ _4"></span>ek <span class="_ _b"></span>Grupy <span class="_ _b"></span>jest <span class="_ _b"></span>uzależni<span class="_ _4"></span>ona <span class="_ _b"></span>od <span class="_ _b"></span>utrzymania <span class="_ _b"></span>zdoln<span class="_ _4"></span>ości <span class="_ _b"></span>do <span class="_ _b"></span>generow<span class="_ _4"></span>ania </div><div class="t m0 x1 h2 y292 ff9 fs0 fc0 sc0 ls0 ws0">stabilnych <span class="_ _b"></span>strumieni <span class="_ _b"></span>p<span class="_ _4"></span>rzychodów. <span class="_ _b"></span>Zdolnoś<span class="_ _4"></span>ć <span class="_ _b"></span>ta <span class="_ _b"></span>jest <span class="_ _b"></span>uzależniona <span class="_ _b"></span>od <span class="_ _b"></span>utrzyma<span class="_ _4"></span>nia <span class="_ _b"></span>atrakcyjności<span class="_ _4"></span> </div><div class="t m0 x1 h2 y293 ff9 fs0 fc0 sc0 ls0 ws0">serwisów <span class="_ _14"></span>ud<span class="_ _4"></span>ostępniany<span class="_ _4"></span>ch <span class="_ _14"></span>przez<span class="_ _4"></span> <span class="_ _14"></span>G<span class="_ _4"></span>rupę <span class="_ _14"></span>dl<span class="_ _4"></span>a <span class="_ _14"></span>uży<span class="_ _4"></span>tkowników, <span class="_ _23"> </span>co <span class="_ _23"></span>powinno <span class="_ _23"></span>przekładać <span class="_ _23"> </span>si<span class="_ _f"></span>ę <span class="_ _14"></span>n<span class="_ _4"></span>a </div><div class="t m0 x1 h2 y294 ff9 fs0 fc0 sc0 ls0 ws0">utrzymanie pozycji<span class="_ _4"></span> rynkowej sp<span class="_ _4"></span>ółek Grupy. P<span class="_ _4"></span>owyższe zał<span class="_ _4"></span>ożenia mogą ni<span class="_ _4"></span>e być reali<span class="_ _4"></span>zowane </div><div class="t m0 x1 h2 y295 ff9 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _f"></span>sp<span class="_ _4"></span>ółki <span class="_ _f"></span>G<span class="_ _4"></span>rupy, <span class="_ _27"></span>co <span class="_ _f"></span>może <span class="_ _27"></span>powodowa<span class="_ _4"></span>ć <span class="_ _f"></span>obniż<span class="_ _4"></span>enia <span class="_ _27"></span>płynności <span class="_ _27"></span>finansowej. <span class="_ _27"></span>Zarządy <span class="_ _27"></span>spółek </div><div class="t m0 x1 h2 y247 ff9 fs0 fc0 sc0 ls0 ws0">Grupy  na  bieżąco  monit<span class="_ _4"></span>orują  ryzyko  braku  fundu<span class="_ _4"></span>szy,  wspomagając  płynność  spół<span class="_ _4"></span>ek </div><div class="t m0 x1 h2 y186 ff1 fs0 fc0 sc0 ls0 ws0">p<span class="ff9">oprzez <span class="_ _20"> </span>k<span class="_ _4"></span>orzystanie <span class="_ _20"> </span>z<span class="_ _4"></span> <span class="_ _20"> </span>odp<span class="_ _4"></span>owiednich<span class="_ _4"></span> <span class="_ _20"> </span>instru<span class="_ _4"></span>mentów. <span class="_ _20"> </span>C<span class="_ _4"></span>elem <span class="_ _2f"> </span>Grupy <span class="_ _2f"> </span>jest <span class="_ _20"> </span>ut<span class="_ _4"></span>rzymanie </span></div><div class="t m0 x1 h2 y249 ff9 fs0 fc0 sc0 ls0 ws0">równowagi <span class="_ _20"> </span>pomi<span class="_ _4"></span>ędzy <span class="_ _20"> </span>ciągłością <span class="_ _20"> </span>a <span class="_ _20"> </span>elasty<span class="_ _4"></span>cznością <span class="_ _20"> </span>finansowani<span class="_ _4"></span>a <span class="_ _20"> </span>poprzez <span class="_ _20"> </span>korzystani<span class="_ _4"></span>e<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2b4 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _1"></span>różnych <span class="_ _1"></span>źródeł finansowania. <span class="_ _1"></span>Działania w <span class="_ _b"></span>tym zakresie <span class="_ _1"></span>mogą nie <span class="_ _b"></span>przyn<span class="_ _4"></span>osić oczekiwanych </div><div class="t m0 x1 h2 y7f ff9 fs0 fc0 sc0 ls0 ws0">rezultatów, co m<span class="_ _4"></span>oże negatywni<span class="_ _4"></span>e odbijać się na <span class="_ _4"></span>płynności spółek Grup<span class="_ _4"></span>y.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 yd1 ff3 fs0 fc0 sc0 ls5 ws0">3.2.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Czynniki ryzyka zwi<span class="_ _4"></span>ązane z otocze<span class="_ _4"></span>niem Grupy <span class="_ _f"></span><span class="ff3"> </span></span></span></div><div class="t m0 x12 h15 y20b ff3 fs0 fc0 sc0 ls5 ws0">3.2.1.<span class="ff2 ls0"> <span class="ff4">Spółki <span class="_ _18"> </span>Grupy  są <span class="_ _2c"> </span>eks<span class="_ _4"></span>ponowane <span class="_ _18"> </span>n<span class="_ _4"></span>a <span class="_ _18"> </span>ryzyko<span class="_ _4"></span> <span class="_ _18"> </span>związane <span class="_ _18"> </span>z<span class="_ _4"></span> <span class="_ _18"> </span>otoczeniem </span></span></div><div class="t m0 x6d h2 y242 ff3 fs0 fc0 sc0 ls0 ws0">prawnym </div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w0 h0" ><div class="pc pc1f w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">31<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Polski system prawny, w tym prawo <span class="_ _1"></span>podatk<span class="_ _4"></span>owe cechuje się wysoką częstotliwością zmian, </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">co <span class="_ _e"> </span>m<span class="_ _4"></span>oże <span class="_ _2c"> </span>mieć <span class="_ _2c"> </span>wpł<span class="_ _4"></span>yw <span class="_ _2c"> </span>n<span class="_ _4"></span>a <span class="_ _2c"> </span>prowadzoną <span class="_ _2c"> </span>prz<span class="_ _4"></span>ez <span class="_ _2c"> </span>spółki <span class="_ _18"> </span>Grupy <span class="_ _2c"> </span>działal<span class="_ _4"></span>ność. <span class="_ _2c"> </span>Zmiany<span class="_ _4"></span> <span class="_ _2c"> </span>obecnie </div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">obowiązujących przepisów lub <span class="_ _1"></span>wprowadzanie <span class="_ _1"></span>nowy<span class="_ _4"></span>ch r<span class="_ _1"></span>egulacji może <span class="_ _1"></span>skutkować błędną ich </div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">interpretacją <span class="_ _4"></span>lub <span class="_ _4"></span>powod<span class="_ _4"></span>ować p<span class="_ _4"></span>roblemy <span class="_ _4"></span>z <span class="_ _4"></span>odpow<span class="_ _4"></span>iednim <span class="_ _4"></span>stosowani<span class="_ _4"></span>em prz<span class="_ _4"></span>episów <span class="_ _4"></span>krajowy<span class="_ _4"></span>ch </div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">jeżeli <span class="_ _27"></span>nie <span class="_ _14"></span>są <span class="_ _27"></span>spójn<span class="_ _4"></span>e <span class="_ _27"></span>z <span class="_ _14"></span>regulacjami <span class="_ _27"></span>Un<span class="_ _4"></span>ii <span class="_ _27"></span>E<span class="_ _4"></span>uropejskiej. <span class="_ _27"></span>Istotn<span class="_ _4"></span>e <span class="_ _27"></span>zmi<span class="_ _4"></span>any <span class="_ _27"></span>prz<span class="_ _4"></span>episów <span class="_ _27"></span>prawny<span class="_ _4"></span>ch </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">mogą <span class="_ _13"> </span>zmu<span class="_ _4"></span>sić <span class="_ _e"> </span>spółki <span class="_ _13"> </span>G<span class="_ _4"></span>rupy <span class="_ _e"> </span>do <span class="_ _13"> </span>modyfika<span class="_ _4"></span>cji <span class="_ _e"> </span>oferty <span class="_ _13"> </span>w <span class="_ _e"> </span>celu <span class="_ _13"> </span>dopa<span class="_ _4"></span>sowania <span class="_ _e"> </span>jej <span class="_ _13"> </span>do<span class="_ _4"></span> <span class="_ _13"> </span>o<span class="_ _f"></span><span class="ff1">t<span class="_ _4"></span>oczenia </span></div><div class="t m0 x1 h2 y243 ff9 fs0 fc0 sc0 ls0 ws0">prawnego, <span class="_ _39"> </span>co <span class="_ _39"> </span>moż<span class="_ _4"></span>e <span class="_ _39"> </span>przełożyć<span class="_ _4"></span> <span class="_ _2d"> </span>się<span class="_ _4"></span> <span class="_ _39"> </span>na <span class="_ _39"> </span>zwi<span class="_ _4"></span>ększenie <span class="_ _39"> </span>wydatk<span class="_ _4"></span>ów <span class="_ _39"> </span>spółek <span class="_ _39"> </span>Grupy<span class="_ _4"></span>.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y28d ff9 fs0 fc0 sc0 ls0 ws0">Jedną <span class="_ _f"></span>z<span class="_ _4"></span> <span class="_ _27"></span>najbardziej <span class="_ _27"></span>niestabil<span class="_ _4"></span>nych <span class="_ _f"></span>g<span class="_ _4"></span>ałęzi <span class="_ _27"></span>prawa <span class="_ _27"></span>jest <span class="_ _27"></span>system <span class="_ _27"></span>podatkowy. <span class="_ _27"></span>Duży <span class="_ _27"></span>kłopot<span class="_ _4"></span> <span class="_ _f"></span>prz<span class="_ _4"></span>y </div><div class="t m0 x1 h2 ya5 ff9 fs0 fc0 sc0 ls0 ws0">interpretacji <span class="_ _e"> </span>prz<span class="_ _4"></span>episów <span class="_ _e"> </span>stan<span class="_ _4"></span>owi <span class="_ _e"> </span>brak <span class="_ _e"> </span>ich<span class="_ _4"></span> <span class="_ _e"> </span>spójn<span class="_ _4"></span>ej <span class="_ _e"> </span>wykładni. <span class="_ _2c"> </span>Mogą <span class="_ _e"> </span>poj<span class="_ _4"></span>awić <span class="_ _e"> </span>si<span class="_ _4"></span>ę <span class="_ _e"> </span>regulacje </div><div class="t m0 x1 h2 y298 ff9 fs0 fc0 sc0 ls0 ws0">zwiększające <span class="_ _1b"> </span>obciążeni<span class="_ _4"></span>a <span class="_ _1b"> </span>podatkowe <span class="_ _1b"> </span>nałożon<span class="_ _4"></span>e <span class="_ _2f"> </span>na <span class="_ _1b"> </span>Spółk<span class="_ _4"></span>ę, <span class="_ _2f"> </span>a <span class="_ _1b"> </span>takż<span class="_ _4"></span>e <span class="_ _2f"> </span>k<span class="_ _4"></span>olizje <span class="_ _2f"> </span>mi<span class="_ _4"></span>ędzy </div><div class="t m0 x1 h2 y299 ff9 fs0 fc0 sc0 ls0 ws0">interpretacją <span class="_ _17"> </span>przyjętą <span class="_ _17"> </span>przez <span class="_ _15"> </span>spółki <span class="_ _17"> </span>Grupy, <span class="_ _17"> </span>a <span class="_ _15"> </span>in<span class="_ _4"></span>terpretacją <span class="_ _17"> </span>wskazaną <span class="_ _17"> </span>przez <span class="_ _15"> </span>organy<span class="_ _4"></span> </div><div class="t m0 x1 h2 y29a ff9 fs0 fc0 sc0 ls0 ws0">administracji <span class="_ _26"> </span>skarbowej.  Ewentu<span class="_ _4"></span>alne  wystąpi<span class="_ _4"></span>enie  powyżej <span class="_ _26"> </span>wskazanych  sytuacji <span class="_ _26"> </span>może </div><div class="t m0 x1 h2 y29b ff9 fs0 fc0 sc0 ls0 ws0">spowodować <span class="_ _14"></span>z<span class="_ _4"></span>mniejsze<span class="_ _4"></span>ni<span class="_ _4"></span>e <span class="_ _14"></span>dochodó<span class="_ _4"></span>w <span class="_ _14"></span>Spółki<span class="_ _4"></span> <span class="_ _14"></span>lu<span class="_ _4"></span>b <span class="_ _14"></span>np<span class="_ _4"></span>. <span class="_ _14"></span>koni<span class="_ _4"></span>eczność <span class="_ _14"></span>zapł<span class="_ _4"></span>aty <span class="_ _23"></span>kar <span class="_ _14"></span>nał<span class="_ _4"></span>ożonych </div><div class="t m0 x1 h2 y29c ff1 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _26"> </span>organy <span class="_ _29"> </span>admini<span class="_ _4"></span>stracji <span class="_ _29"> </span>skarbowej. <span class="_ _29"> </span>W <span class="_ _26"> </span>ce<span class="_ _4"></span>lu <span class="_ _26"> </span>mi<span class="_ _4"></span>nimali<span class="_ _4"></span>zacji <span class="_ _29"> </span>przedmiotowego <span class="_ _26"> </span>ryzy<span class="_ _4"></span>ka </div><div class="t m0 x1 h2 y2b5 ff9 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _e"> </span>na <span class="_ _2c"> </span>bieżąco <span class="_ _e"> </span>sta<span class="_ _4"></span>ra <span class="_ _e"> </span>się <span class="_ _e"> </span>monit<span class="_ _4"></span>orować <span class="_ _e"> </span>zmi<span class="_ _4"></span>any <span class="_ _e"> </span>przepisów <span class="_ _e"> </span>p<span class="_ _4"></span>rawnych, <span class="_ _e"> </span>któ<span class="_ _4"></span>re <span class="_ _e"> </span>dotyczą </div><div class="t m0 x1 h2 y6b ff9 fs0 fc0 sc0 ls0 ws0">prowadzonej przez ni<span class="_ _4"></span>ego działal<span class="_ _4"></span>ności. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x12 h15 y2b6 ff3 fs0 fc0 sc0 ls5 ws0">3.2.2.<span class="ff2 ls0"> <span class="ff4">Na <span class="_ _29"> </span>spółki <span class="_ _29"> </span>Grupy<span class="_ _4"></span> <span class="_ _29"> </span>oddziałuje <span class="_ _29"> </span>ryzyko<span class="_ _4"></span> <span class="_ _29"> </span>związane <span class="_ _29"> </span>z <span class="_ _29"> </span>ogóln<span class="_ _4"></span>ą <span class="_ _29"> </span>sytuacją </span></span></div><div class="t m0 x6d h2 y2b7 ff4 fs0 fc0 sc0 ls0 ws0">makroekonomiczn<span class="_ _4"></span>ą<span class="ff3"> </span></div><div class="t m0 x1 h2 y29d ff9 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>C<span class="_ _4"></span>omperia.pl <span class="_ _f"></span>zaj<span class="_ _4"></span>muje <span class="_ _f"></span>się <span class="_ _4"></span>p<span class="_ _4"></span>orównywani<span class="_ _4"></span>em <span class="_ _f"></span>i <span class="_ _f"></span>pośrednictwem <span class="_ _f"></span>w <span class="_ _f"></span>s<span class="_ _4"></span>przedaży <span class="_ _4"></span>p<span class="_ _4"></span>roduktów </div><div class="t m0 x1 h2 y29e ff9 fs0 fc0 sc0 ls0 ws0">finansowych oraz <span class="_ _b"></span>pozafi<span class="_ _4"></span>nansowych<span class="_ _4"></span>. <span class="_ _1"></span>Działalność ta <span class="_ _b"></span>jest <span class="_ _1"></span>bardzo <span class="_ _1"></span>wrażliwa na <span class="_ _1"></span>ogólną <span class="_ _b"></span>sytuacj<span class="_ _4"></span>ę </div><div class="t m0 x1 h2 y2b8 ff9 fs0 fc0 sc0 ls0 ws0">gospodarczą. <span class="_ _f"></span>Cz<span class="_ _4"></span>ynniki <span class="_ _f"></span>t<span class="_ _4"></span>akie, <span class="_ _f"></span>jak <span class="_ _27"></span>inflacja, <span class="_ _f"></span>d<span class="_ _4"></span>ynamika <span class="_ _27"></span>PKB, <span class="_ _f"></span>wskaźn<span class="_ _4"></span>ik <span class="_ _f"></span>bezrobocia,<span class="_ _4"></span> <span class="_ _f"></span>dynamik<span class="_ _27"></span><span class="ff1 ls1f">a </span></div><div class="t m0 x1 h2 y51 ff9 fs0 fc0 sc0 ls0 ws0">zmian wyn<span class="_ _4"></span>agrodzeń <span class="_ _4"></span>czy <span class="_ _4"></span>poziom <span class="_ _4"></span>stóp <span class="_ _4"></span>procentowych <span class="_ _4"></span>wpływaj<span class="_ _4"></span>ą na<span class="_ _4"></span> kształtowan<span class="_ _4"></span>ie si<span class="_ _4"></span>ę popytu<span class="_ _4"></span> </div><div class="t m0 x1 h2 y2b9 ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _2f"> </span>p<span class="_ _4"></span>rodukty <span class="_ _1b"> </span>i <span class="_ _1b"> </span>usługi <span class="_ _1b"> </span>prezento<span class="_ _4"></span>wane <span class="_ _1b"> </span>na <span class="_ _1b"> </span>portalach<span class="_ _4"></span> <span class="_ _2f"> </span>n<span class="_ _4"></span>ależących<span class="_ _4"></span> <span class="_ _2f"> </span>d<span class="_ _4"></span>o <span class="_ _1b"> </span>Grupy. <span class="_ _1b"> </span>Spadek </div><div class="t m0 x1 h2 y2ba ff9 fs0 fc0 sc0 ls0 ws0">zainteresowania<span class="_ _4"></span> <span class="_ _13"> </span>pow<span class="_ _4"></span>yższymi <span class="_ _e"> </span>ofertami <span class="_ _13"> </span>może <span class="_ _e"> </span>przełożyć <span class="_ _e"> </span>się <span class="_ _13"> </span>na <span class="_ _e"> </span>obniżkę <span class="_ _13"> </span>l<span class="_ _4"></span>iczby <span class="_ _e"> </span>aktywnych </div><div class="t m0 x1 h2 y2bb ff9 fs0 fc0 sc0 ls0 ws0">użytkowników<span class="ff1"> </span>odwiedza<span class="_ _4"></span>jących wspomniane <span class="_ _1"></span>portale, a <span class="_ _1"></span>tym samym <span class="_ _1"></span>negatywni<span class="_ _4"></span>e <span class="_ _1"></span>wpłynąć na </div><div class="t m0 x1 h2 y74 ff1 fs0 fc0 sc0 ls0 ws0">przychody generowan<span class="_ _4"></span>e przez <span class="_ _4"></span><span class="ff9">Grupę.<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y27b ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>ciągu najbliższych miesięcy <span class="_ _1"></span>zjawiska ekonomiczne mogą <span class="_ _b"></span>n<span class="_ _4"></span>egatywnie wpływać na <span class="_ _1"></span>wyniki </div><div class="t m0 x1 h2 y256 ff9 fs0 fc0 sc0 ls0 ws0">finansowe <span class="_ _e"> </span>Spółki. <span class="_ _2c"> </span>Determin<span class="_ _4"></span>anty <span class="_ _e"> </span>gospodarcze <span class="_ _2c"> </span>(wzrost <span class="_ _e"> </span>PK<span class="_ _4"></span>B, <span class="_ _e"> </span>bezroboci<span class="_ _4"></span>e <span class="_ _e"> </span>utrzymujące <span class="_ _e"> </span>si<span class="_ _4"></span>ę </div><div class="t m0 x1 h2 y29f ff9 fs0 fc0 sc0 ls0 ws0">poniżej <span class="_ _18"> </span><span class="ff1">5,1<span class="_ _4"></span></span>%) <span class="_ _18"> </span>dobrz<span class="_ _4"></span>e <span class="_ _18"> </span>świadczą <span class="_ _19"> </span>o <span class="_ _18"> </span>pols<span class="_ _4"></span>kiej <span class="_ _18"> </span>gospodar<span class="_ _4"></span>ki,  a <span class="_ _2c"> </span>hamu<span class="_ _4"></span>jąca<span class="ff1"> <span class="_ _19"> </span>inflacja <span class="_ _18"> </span>p<span class="_ _4"></span>owoduje<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y2a0 ff1 fs0 fc0 sc0 ls0 ws0">spowolnienie  procesu  <span class="ff9">ubożeni</span>a <span class="_ _19"> </span><span class="ff9">społeczeńst<span class="_ _4"></span>wa</span>.  Dodatkowo <span class="_ _19"> </span>wysoki<span class="_ _4"></span>e  sto<span class="_ _1"></span>py <span class="_ _19"> </span>procentow<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y2a1 ff9 fs0 fc0 sc0 ls0 ws0">zniechęcają <span class="_ _26"> </span>d<span class="_ _4"></span>o <span class="_ _26"> </span>p<span class="_ _4"></span>oszuki<span class="_ _4"></span>wania <span class="_ _29"> </span>przez <span class="_ _26"> </span>kli<span class="_ _4"></span>entów <span class="_ _29"> </span>ofert <span class="_ _26"> </span>produ<span class="_ _4"></span>któw <span class="_ _29"> </span>kredytowych, <span class="_ _29"> </span> <span class="_ _26"> </span>j<span class="_ _4"></span>ednak </div><div class="t m0 x1 h2 y2a2 ff9 fs0 fc0 sc0 ls0 ws0">powodują <span class="_ _e"> </span>wzrost <span class="_ _e"> </span>popytu <span class="_ _e"> </span>na <span class="_ _e"> </span>produkty <span class="_ _e"> </span>oszczędnościowe, <span class="_ _e"> </span>których <span class="_ _e"> </span>porównywaniem <span class="_ _e"> </span>także </div><div class="t m0 x1 h2 y7b ff9 fs0 fc0 sc0 ls0 ws0">zajmuje się Spółka.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x12 h15 yce ff3 fs0 fc0 sc0 ls5 ws0">3.2.3.<span class="ff2 ls0"> <span class="ff4">Na <span class="_ _27"></span>spółki <span class="_ _27"></span>Grupy <span class="_ _27"></span>wp<span class="_ _4"></span>ływ <span class="_ _27"></span>wywiera <span class="_ _27"></span>ryzyko <span class="_ _27"></span>z<span class="_ _4"></span>wiązane <span class="_ _27"></span>z <span class="_ _27"></span>koniunktur<span class="_ _4"></span>ą <span class="_ _f"></span>n<span class="_ _4"></span>a </span></span></div><div class="t m0 x6d h2 ycf ff3 fs0 fc0 sc0 ls0 ws0">rynku bankowym<span class="_ _4"></span> </div><div class="t m0 x1 h2 yd0 ff9 fs0 fc0 sc0 ls0 ws0">Biorąc <span class="_ _16"> </span>pod <span class="_ _16"> </span>uwagę<span class="_ _4"></span> <span class="_ _16"> </span>strukturę <span class="_ _16"> </span>przychodó<span class="_ _4"></span>w <span class="_ _16"> </span>szczególnie <span class="_ _16"> </span>ważn<span class="_ _4"></span>y <span class="_ _16"> </span>dla <span class="_ _16"> </span>Grupy <span class="_ _16"> </span>je<span class="_ _4"></span>st <span class="_ _16"> </span>sektor </div><div class="t m0 x1 h2 y60 ff9 fs0 fc0 sc0 ls0 ws0">finansowy. Wyniki finansowe osiągane przez <span class="_ _1"></span>banki i <span class="_ _1"></span>ubezpi<span class="_ _4"></span>eczycieli mają istotny wpływ <span class="_ _1"></span>na </div><div class="t m0 x1 h2 yd1 ff9 fs0 fc0 sc0 ls0 ws0">działaln<span class="_ _4"></span>ość Grupy bowiem ich pogorszenie bezpośrednio<span class="_ _4"></span> oddziałuje na ponoszone przez te </div><div class="t m0 x1 h2 yd2 ff1 fs0 fc0 sc0 ls20 ws0">in<span class="ff9 ls0">stytucje <span class="_ _23"> </span>n<span class="_ _4"></span>akłady <span class="_ _13"> </span>na <span class="_ _13"> </span>dz<span class="_ _4"></span>iałalność <span class="_ _13"> </span>marketin<span class="_ _4"></span>gową <span class="_ _13"> </span>jako, <span class="_ _13"> </span>że <span class="_ _13"> </span>wydatki<span class="_ _4"></span> <span class="_ _13"> </span>reklamowe <span class="_ _13"> </span>należą <span class="_ _13"> </span>do </span></div><div class="t m0 x1 h2 y1a6 ff9 fs0 fc0 sc0 ls0 ws0">kosztów, które możn<span class="_ _4"></span>a najłat<span class="_ _4"></span>wiej ograniczyć. <span class="_ _4"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w0 h0" ><div class="pc pc20 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">32<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Drugim <span class="_ _18"> </span>czyn<span class="_ _4"></span>nikiem <span class="_ _19"> </span>mającym <span class="_ _19"> </span>bezpoś<span class="_ _4"></span>redni <span class="_ _18"> </span>wpł<span class="_ _4"></span>yw <span class="_ _18"> </span>n<span class="_ _4"></span>a <span class="_ _18"> </span>dz<span class="_ _4"></span>iałalność <span class="_ _19"> </span>Grupy <span class="_ _19"> </span>Comperia <span class="_ _18"> </span>j<span class="_ _4"></span>est </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">poziom <span class="_ _e"> </span>rynkowych <span class="_ _e"> </span>stóp <span class="_ _e"> </span>proce<span class="_ _1"></span>ntowych.<span class="_ _4"></span> <span class="_ _e"> </span>Wysokość <span class="_ _e"> </span>te<span class="_ _1"></span>go <span class="_ _e"> </span>parametru <span class="_ _e"> </span>determinuje <span class="_ _e"> </span>bowiem </div><div class="t m0 x1 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">popyt <span class="_ _18"> </span>na <span class="_ _19"> </span>konkretn<span class="_ _4"></span>e <span class="_ _18"> </span>produ<span class="_ _4"></span>kty <span class="_ _18"> </span>ban<span class="_ _4"></span>kowe. <span class="_ _19"> </span>Przy <span class="_ _18"> </span>n<span class="_ _4"></span>iskich <span class="_ _19"> </span>stopach <span class="_ _18"> </span>p<span class="_ _4"></span>rocen<span class="_ _4"></span>towych <span class="_ _18"> </span>(tak<span class="_ _4"></span> <span class="_ _18"> </span>jest<span class="_ _4"></span> </div><div class="t m0 x1 h2 y42 ff1 fs0 fc0 sc0 ls0 ws0">obecnie) <span class="_ _23"> </span>wz<span class="_ _4"></span>rasta <span class="_ _13"> </span><span class="ff9">zain<span class="_ _4"></span>teresowanie <span class="_ _13"> </span>instrumenta<span class="_ _4"></span>mi <span class="_ _13"> </span>kredytowymi, <span class="_ _13"> </span>które <span class="_ _13"> </span>są <span class="_ _23"> </span>wt<span class="_ _4"></span>edy <span class="_ _23"> </span>ba<span class="_ _4"></span>rdziej </span></div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">dostępne <span class="_ _1"></span>(tańsze) <span class="_ _1"></span>dla <span class="_ _1"></span>klienta a <span class="_ _b"></span>spada liczba <span class="_ _1"></span>zapytań o<span class="_ _1"></span> <span class="_ _1"></span>produkty <span class="_ _1"></span>depozytowe. W <span class="_ _b"></span>mom<span class="_ _4"></span>encie </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">wzrostu <span class="_ _e"> </span>stóp <span class="_ _13"> </span>p<span class="_ _4"></span>rocentowych <span class="_ _e"> </span>ta <span class="_ _e"> </span>zależność <span class="_ _e"> </span>ulega <span class="_ _e"> </span>odwróceniu, <span class="_ _e"> </span>powodując, <span class="_ _e"> </span>że <span class="_ _13"> </span>zmi<span class="_ _4"></span>enia <span class="_ _e"> </span>się </div><div class="t m0 x1 h2 y243 ff9 fs0 fc0 sc0 ls0 ws0">struktura <span class="_ _27"></span>przychodów<span class="_ _4"></span> <span class="_ _27"></span>generowanych <span class="_ _27"></span>prz<span class="_ _4"></span>ez <span class="_ _27"></span>Grupę <span class="_ _14"></span><span class="ff1">- <span class="_ _27"></span></span>dominującą <span class="_ _14"></span>rolę <span class="_ _27"></span>odgrywają <span class="_ _27"></span>wówcza<span class="_ _4"></span>s </div><div class="t m0 x1 h2 y28d ff9 fs0 fc0 sc0 ls0 ws0">przychody ze sp<span class="_ _4"></span>rzedaży produktów <span class="_ _4"></span>oszczędności<span class="_ _4"></span>owych.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yf9 ff9 fs0 fc0 sc0 ls0 ws0">Czynnikiem łagodzącym wpływ <span class="_ _1"></span>pow<span class="_ _4"></span>yższego zagrożenia może <span class="_ _1"></span>być fakt, <span class="_ _1"></span>że Grupa Comperia </div><div class="t m0 x1 h2 yfa ff9 fs0 fc0 sc0 ls0 ws0">skierowała <span class="_ _16"> </span>swoją <span class="_ _16"> </span>dział<span class="_ _4"></span>alność <span class="_ _16"> </span>także <span class="_ _16"> </span>na <span class="_ _16"> </span>inne <span class="_ _16"> </span>segmenty <span class="_ _16"> </span>gospoda<span class="_ _4"></span>rki, <span class="_ _16"> </span>w <span class="_ _16"> </span>szczególno<span class="_ _4"></span>ści </div><div class="t m0 x1 h2 yfb ff1 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowy<span class="_ _4"></span><span class="ls14">, </span>telekomuni<span class="_ _4"></span>kacyjny czy ecom<span class="_ _4"></span>merce.<span class="_ _4"></span> </div><div class="t m0 x12 h15 y272 ff3 fs0 fc0 sc0 ls5 ws0">3.2.4.<span class="ff2 ls0"> <span class="ff4">Spółki <span class="_ _4"></span>Grupy <span class="_ _4"></span>są <span class="_ _4"></span>eksponow<span class="_ _4"></span>ane n<span class="_ _4"></span>a <span class="_ _4"></span>ryzyko <span class="_ _4"></span>związane <span class="_ _4"></span>z <span class="_ _4"></span>koniu<span class="_ _4"></span>nkturą <span class="_ _4"></span>na </span></span></div><div class="t m0 x6d h2 y273 ff4 fs0 fc0 sc0 ls0 ws0">rynku ubezpiecz<span class="_ _4"></span>eń<span class="ff3"> </span></div><div class="t m0 x1 h2 y27e ff1 fs0 fc0 sc0 lse ws0">W <span class="_ _1b"> </span><span class="ls3">202<span class="ls0">4 <span class="_ _1b"> </span>T<span class="_ _4"></span>owarzystwa<span class="_ _4"></span> <span class="_ _1b"> </span>Ubezpi<span class="_ _4"></span>eczeniowe<span class="_ _4"></span> <span class="_ _1b"> </span><span class="ff9">kont<span class="_ _4"></span>ynuowały <span class="_ _1b"> </span>k<span class="_ _4"></span>orektę <span class="_ _1b"> </span>c<span class="_ _4"></span>en <span class="_ _1b"> </span>w <span class="_ _1b"> </span>p<span class="_ _4"></span>roduktach </span></span></span></div><div class="t m0 x1 h2 y27f ff9 fs0 fc0 sc0 ls0 ws0">komunikacyjnych <span class="_ _4"></span>(g<span class="_ _4"></span>łównie <span class="_ _4"></span>obowiązko<span class="_ _4"></span>wego <span class="_ _4"></span>ubezpi<span class="_ _4"></span>eczenia <span class="_ _4"></span>OC) <span class="_ _f"></span>mającą <span class="_ _f"></span>na <span class="_ _4"></span>celu <span class="_ _4"></span><span class="ff1">odzyskania<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y280 ff9 fs0 fc0 sc0 ls0 ws0">strat i rentowności swoi<span class="_ _4"></span>ch portfeli<span class="_ _4"></span><span class="ff1">. </span>Zakładamy, ż<span class="_ _4"></span>e trend się utrzyma<span class="_ _4"></span><span class="ff1">. </span>Narzędzia posia<span class="_ _4"></span>dane </div><div class="t m0 x1 h2 y281 ff9 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _17"> </span>Grupę <span class="_ _15"> </span>pozwal<span class="_ _4"></span>ają <span class="_ _15"> </span>z<span class="_ _4"></span> <span class="_ _15"> </span>łatwoś<span class="_ _4"></span>cią <span class="_ _17"> </span>odnaleźć <span class="_ _17"> </span>się <span class="_ _15"> </span>w <span class="_ _17"> </span>zmieniający<span class="_ _4"></span>ch <span class="_ _17"> </span>się <span class="_ _15"> </span>warunka<span class="_ _4"></span>ch, </div><div class="t m0 x1 h2 y1d0 ff9 fs0 fc0 sc0 ls0 ws0">sprzedawcy <span class="_ _b"></span>ni<span class="_ _4"></span>e <span class="_ _b"></span>muszą <span class="_ _b"></span>p<span class="_ _4"></span>oświęca<span class="_ _4"></span>ć <span class="_ _b"></span>dużo <span class="_ _b"></span>cza<span class="_ _4"></span>su <span class="_ _b"></span>na <span class="_ _1"></span>liczne <span class="_ _b"></span>kalkul<span class="_ _4"></span>acje <span class="_ _b"></span>aby <span class="_ _1"></span>przygotować <span class="_ _1"></span>rzetelną </div><div class="t m0 x1 h2 y277 ff9 fs0 fc0 sc0 ls0 ws0">i najkorzystniejszą <span class="_ _4"></span>ofertę dla Klienta.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2bc ff9 fs0 fc0 sc0 ls0 ws0">Zwiększanie <span class="_ _19"> </span>skali <span class="_ _19"> </span>działania <span class="_ _19"> </span>pozwala <span class="_ _19"> </span>Grupie <span class="_ _18"> </span>w<span class="_ _4"></span> <span class="_ _18"> </span>sposób  ciągły <span class="_ _18"> </span>negocjować <span class="_ _19"> </span>z <span class="_ _18"> </span>zakł<span class="_ _4"></span>adami </div><div class="t m0 x1 h2 y282 ff9 fs0 fc0 sc0 ls0 ws0">ubezpieczeń wysoko<span class="_ _4"></span>ść stawek prowizyjnych i okresowych<span class="_ _4"></span> kontraktów, aby z jednej strony </div><div class="t m0 x1 h2 y283 ff9 fs0 fc0 sc0 ls0 ws0">pozostawać <span class="_ _1b"> </span>dla <span class="_ _1b"> </span>agent<span class="_ _4"></span>ów <span class="_ _1b"> </span>na <span class="_ _1b"> </span>atrak<span class="_ _4"></span>cyjnym <span class="_ _1b"> </span>pozi<span class="_ _4"></span>omie <span class="_ _1b"> </span>wynagrodz<span class="_ _4"></span>eń, <span class="_ _1b"> </span>a <span class="_ _1b"> </span>jednocz<span class="_ _4"></span>eśnie </div><div class="t m0 x1 h2 y284 ff1 fs0 fc0 sc0 ls0 ws0">maksymalizowa<span class="_ _4"></span><span class="ff9">ć przychody.<span class="_ _4"></span></span> </div><div class="t m0 x12 h15 y75 ff3 fs0 fc0 sc0 ls5 ws0">3.2.5.<span class="ff2 ls0"> <span class="ff4">Nieprzewidziane <span class="_ _10"> </span>czy<span class="_ _4"></span>nniki <span class="_ _10"> </span>otoczenia <span class="_ _10"> </span>Grupy <span class="_ _10"> </span>mogą <span class="_ _10"> </span>mieć <span class="_ _10"> </span>istotny<span class="_ _4"></span> </span></span></div><div class="t m0 x6d h2 y2bd ff4 fs0 fc0 sc0 ls0 ws0">niekorzystny wpł<span class="_ _4"></span>yw na jej dzi<span class="_ _4"></span>ałalność<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y2be ff9 fs0 fc0 sc0 ls0 ws0">Nieprzewidywaln<span class="_ _4"></span>e <span class="_ _23"> </span>zd<span class="_ _4"></span>arzenia, <span class="_ _13"> </span>np. <span class="_ _13"> </span>akty <span class="_ _13"> </span>wojn<span class="_ _4"></span>y <span class="_ _23"> </span>lub<span class="_ _4"></span> <span class="_ _23"> </span>terroru <span class="_ _13"> </span>m<span class="_ _4"></span>ogą <span class="_ _23"> </span>pr<span class="_ _4"></span>owadzić <span class="_ _13"> </span>do <span class="_ _13"> </span>lokalnych,<span class="_ _4"></span> </div><div class="t m0 x1 h2 y78 ff1 fs0 fc0 sc0 ls0 ws0">krajowych <span class="_ _f"></span>l<span class="_ _4"></span>ub <span class="_ _27"></span>ponad <span class="_ _f"></span>k<span class="_ _4"></span>rajowych <span class="_ _27"></span>niekorzystnych <span class="_ _27"></span>zmian<span class="_ _4"></span> <span class="_ _f"></span>w <span class="_ _27"></span>koniunkturze <span class="_ _27"></span>gospodarcz<span class="_ _4"></span>ej <span class="_ _f"></span>oraz </div><div class="t m0 x1 h2 y79 ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _1"></span>rynku <span class="_ _1"></span>finansowym, <span class="_ _1"></span>co <span class="_ _1"></span>miałoby <span class="_ _1"></span>negatywny <span class="_ _1"></span>wpływ na <span class="_ _b"></span>uwarun<span class="_ _4"></span>kowania działalności <span class="_ _1"></span>spółek </div><div class="t m0 x1 h2 y7a ff1 fs0 fc0 sc0 ls0 ws0">Gru<span class="ff9">py. <span class="_ _14"></span>Emitent<span class="_ _4"></span> <span class="_ _14"></span>wskazu<span class="_ _4"></span>je <span class="_ _14"></span>na <span class="_ _14"></span>ni<span class="_ _4"></span>estabilną <span class="_ _14"></span>s<span class="_ _4"></span>ytuację <span class="_ _14"></span>mi<span class="_ _4"></span>ędzynarodową,<span class="_ _4"></span> <span class="_ _14"></span>groźbę <span class="_ _14"></span>powstawan<span class="_ _4"></span>ia </span></div><div class="t m0 x1 h2 y7b ff9 fs0 fc0 sc0 ls0 ws0">lub <span class="_ _24"> </span>eskalacji <span class="_ _24"> </span>konfliktów <span class="_ _24"> </span>zbrojn<span class="_ _4"></span>ych <span class="_ _1e"> </span>i <span class="_ _24"> </span>polit<span class="_ _4"></span>ycznych, <span class="_ _24"> </span>w <span class="_ _24"> </span>tym <span class="_ _24"> </span>restrykcji <span class="_ _24"> </span>w <span class="_ _24"> </span>handlu </div><div class="t m0 x1 h2 y7c ff9 fs0 fc0 sc0 ls0 ws0">międzynarodowym i<span class="_ _4"></span> sankcji. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y249 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h13 y9f ff6 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf21" class="pf w0 h0" ><div class="pc pc21 w0 h0"><img class="bi x46 y18 w2f h48" alt="" src="data:image/png;base64,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class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">33<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">4.<span class="ff2 ls0"> <span class="_ _16"> </span><span class="ff4">OŚWIADCZENIE O ST<span class="_ _4"></span>OSOWANIU<span class="_ _4"></span> ZAS<span class="_ _4"></span>AD ŁADU KORPOR<span class="_ _4"></span>ACYJNE<span class="_ _4"></span>GO<span class="ff3"> </span></span></span></div><div class="t m0 x1 h15 y2bf ff3 fs0 fc0 sc0 ls5 ws0">4.1.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Wskazanie <span class="_ _18"> </span><span class="ff4">zbioru <span class="_ _2c"> </span>zasad <span class="_ _18"> </span>ładu <span class="_ _2c"> </span>korpor<span class="_ _4"></span>acyjnego, <span class="_ _2c"> </span>któ<span class="_ _4"></span>remu<span class="_ _4"></span> <span class="_ _2c"> </span>podlega <span class="_ _2c"> </span>em<span class="_ _4"></span>itent,<span class="_ _4"></span> </span></span></span></div><div class="t m0 x71 h2 y143 ff3 fs0 fc0 sc0 ls0 ws0">oraz miejsca, gdz<span class="_ _4"></span>ie tekst zbi<span class="_ _4"></span>oru zas<span class="_ _4"></span><span class="ff4">ad jest publ<span class="_ _4"></span>icznie dostępny<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 ya3 ff1 fs0 fc0 sc0 ls0 ws0">Od <span class="_ _b"></span>01 <span class="_ _11"></span>lip<span class="_ _4"></span>ca <span class="_ _b"></span><span class="ls3">2021<span class="ls0"> <span class="_ _b"></span>roku <span class="_ _b"></span>Grupa <span class="_ _b"></span><span class="ff9">podlega <span class="_ _b"></span>zasadom <span class="_ _b"></span>ładu <span class="_ _b"></span>korporacyjnego <span class="_ _b"></span>„Dobre <span class="_ _b"></span>Praktyki <span class="_ _b"></span>Spółek </span></span></span></div><div class="t m0 x1 h2 y12d ff1 fs0 fc0 sc0 ls0 ws0">Notowanych <span class="_ _f"></span>na<span class="_ _4"></span> <span class="_ _f"></span>GPW <span class="_ _f"></span>20<span class="_ _4"></span><span class="ls3">21<span class="_ _4"></span></span><span class="ff9">”przyjętym <span class="_ _f"></span>Uchwał<span class="_ _4"></span>ą <span class="_ _27"></span></span>Nr <span class="_ _f"></span>13/1834/20<span class="_ _4"></span>21 <span class="_ _f"></span><span class="ff9">R<span class="_ _4"></span>ady <span class="_ _27"></span>Nadzorczej <span class="_ _f"></span>Giełdy<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y24f ff9 fs0 fc0 sc0 ls0 ws0">Papierów <span class="_ _2c"> </span>Wart<span class="_ _4"></span>ościowych <span class="_ _2c"> </span>w <span class="_ _18"> </span>Warszawie <span class="_ _2c"> </span>S.A. <span class="_ _2c"> </span>z<span class="_ _4"></span> <span class="_ _2c"> </span>dnia <span class="_ _18"> </span><span class="ff1 ls3">29 <span class="_ _2c"> </span><span class="ls0"> <span class="_ _2c"> </span>marca <span class="_ _2c"> </span></span>2021<span class="_ _4"></span><span class="ls0"> <span class="_ _2c"> </span>r. <span class="_ _2c"> </span>Dokum<span class="_ _4"></span>ent <span class="_ _2c"> </span>ten </span></span></div><div class="t m0 x1 h2 y250 ff9 fs0 fc0 sc0 ls0 ws0">dostępny jest na st<span class="_ _4"></span>ronie internetow<span class="_ _4"></span>ej Giełdy Papi<span class="_ _4"></span>erów Wartościowy<span class="_ _4"></span>ch.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y299 ff1 fs0 fc0 sc0 ls0 ws0">Stan <span class="_ _14"></span>stosowania <span class="_ _23"></span><span class="ff9">zasad <span class="_ _14"></span>ładu <span class="_ _14"></span>korporacyj<span class="_ _4"></span>nego</span> <span class="_ _14"></span><span class="ff9">w <span class="_ _23"></span>Grupie <span class="_ _14"></span>Kapitałowej <span class="_ _14"></span>co<span class="_ _4"></span>mperia.pl <span class="_ _14"></span>d<span class="_ _4"></span>ostępny </span></div><div class="t m0 x1 h2 y2c0 ff1 fs0 fc0 sc0 ls0 ws0">jest na stronie int<span class="_ _4"></span>ernetowej <span class="ff9">Jedn<span class="_ _4"></span>ostki domin<span class="_ _4"></span>ującej </span>ww<span class="_ _4"></span>w.comperia.pl<span class="_ _4"></span> </div><div class="t m0 x1 h15 y147 ff3 fs0 fc0 sc0 ls5 ws0">4.2.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">W<span class="ff4">skazanie <span class="_ _29"> </span>postanow<span class="_ _4"></span>ień <span class="_ _26"> </span>zbio<span class="_ _4"></span>ru <span class="_ _26"> </span>z<span class="_ _4"></span>asad <span class="_ _29"> </span>ładu <span class="_ _29"> </span>korporacyjnego<span class="_ _4"></span> <span class="_ _29"> </span></span>w <span class="_ _26"> </span>zak<span class="_ _4"></span>resie, </span></span></div><div class="t m0 x71 h2 y2c1 ff4 fs0 fc0 sc0 ls0 ws0">w <span class="_ _23"></span>jakim <span class="_ _23"> </span>emitent <span class="_ _23"> </span>od<span class="_ _4"></span>stąpił <span class="_ _23"></span>od <span class="_ _23"> </span><span class="ff3">t<span class="_ _4"></span>ych <span class="_ _23"> </span></span>posta<span class="_ _4"></span>nowień <span class="_ _23"> </span>oraz <span class="_ _13"> </span>wyjaśn<span class="ff3">ien<span class="_ _4"></span>ie <span class="_ _23"></span>przyczyn </span></div><div class="t m0 x71 h2 y2c2 ff4 fs0 fc0 sc0 ls0 ws0">tego odstąpien<span class="_ _4"></span>ia<span class="ff3"> </span></div><div class="t m0 x1 h2 y1ce ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1cf ff3 fs0 fc0 sc0 ls0 ws0">Polityka informacy<span class="_ _4"></span>jna i komun<span class="_ _4"></span>ikacja z inwestor<span class="_ _4"></span>ami<span class="_ _4"></span> </div><div class="t m0 x1 h49 y2c3 ffc fs0 fc0 sc0 ls0 ws0">„(…) Spółka prowadzi k<span class="_ _4"></span>orporacyjną st<span class="_ _4"></span>ronę internetowa i za<span class="_ _4"></span>mieszcza na <span class="_ _4"></span>niej (…):<span class="_ _f"></span><span class="ffd"> </span></div><div class="t m0 x1 h49 y2c4 ffc fs0 fc0 sc0 ls0 ws0">I.Z.1.16. <span class="_ _14"></span>informację <span class="_ _14"> </span>na<span class="_ _4"></span> <span class="_ _14"></span>temat <span class="_ _23"> </span><span class="ffd">planowanej <span class="_ _14"></span>tran<span class="_ _4"></span>smisji <span class="_ _14"></span>obrad <span class="_ _14"> </span>waln<span class="_ _4"></span>ego <span class="_ _14"></span>zgromadzenia <span class="_ _23"> </span>- <span class="_ _14"> </span>n<span class="_ _4"></span>ie </span></div><div class="t m0 x1 h49 y2c5 ffc fs0 fc0 sc0 ls0 ws0">później niż w termini<span class="_ _4"></span>e 7 dni przed datą wal<span class="_ _4"></span>nego zgromadz<span class="_ _4"></span>enia,”<span class="_ _4"></span><span class="ffd"> </span></div><div class="t m0 x1 h2 y2c6 ff1 fs0 fc0 sc0 ls0 ws0">Grupa <span class="ff9">nie stosuje p<span class="_ _4"></span>owyższej zasady <span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y2c7 ff9 fs0 fc0 sc0 ls0 ws0">Wyjaśnienie<span class="ff1 ls21">: <span class="ls0"> </span></span></div><div class="t m0 x1 h2 y2c8 ff9 fs0 fc0 sc0 ls0 ws0">Jednostka <span class="_ _23"> </span>domin<span class="_ _4"></span>ująca<span class="ff1"> <span class="_ _13"> </span>nie <span class="_ _23"> </span>o<span class="_ _4"></span>rganizuje <span class="_ _23"> </span>tran<span class="_ _4"></span>smisji <span class="_ _13"> </span>obrad <span class="_ _23"> </span>Walnego<span class="_ _4"></span> <span class="_ _23"> </span>Zgroma<span class="_ _4"></span>dzenia <span class="_ _23"> </span>w <span class="_ _23"> </span>cza<span class="_ _4"></span>sie </span></div><div class="t m0 x1 h2 y2c9 ff9 fs0 fc0 sc0 ls0 ws0">rzeczywistym <span class="_ _17"> </span>(<span class="_ _4"></span>co <span class="_ _17"> </span>ozn<span class="_ _4"></span>acza <span class="_ _20"> </span>niestosowanie <span class="_ _20"> </span>odnośnej <span class="_ _20"> </span>zasady <span class="_ _17"> </span>IV.Z<span class="_ _4"></span>.2, <span class="_ _17"> </span>o <span class="_ _20"> </span>czym <span class="_ _17"> </span>ni<span class="_ _4"></span>żej),<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2ca ff9 fs0 fc0 sc0 ls0 ws0">a <span class="_ _2c"> </span>w <span class="_ _18"> </span>konsekwencji <span class="_ _18"> </span>nie <span class="_ _18"> </span>może <span class="_ _2c"> </span>publik<span class="_ _4"></span>ować <span class="_ _2c"> </span>dat<span class="_ _4"></span>y <span class="_ _2c"> </span>t<span class="_ _4"></span>ego <span class="_ _2c"> </span>rodzaj<span class="_ _4"></span>u <span class="_ _2c"> </span>transmi<span class="_ _4"></span>sji. <span class="_ _18"> </span>Spółka <span class="_ _2c"> </span>ogłasz<span class="_ _4"></span>a </div><div class="t m0 x1 h2 y2cb ff9 fs0 fc0 sc0 ls0 ws0">ustaloną <span class="_ _4"></span>dat<span class="_ _4"></span>ę <span class="_ _4"></span>Walnego <span class="_ _f"></span>Zgromadzeni<span class="_ _4"></span>a <span class="_ _4"></span>zgodnie <span class="_ _f"></span>z <span class="_ _4"></span>wymogam<span class="_ _4"></span>i <span class="_ _4"></span>Kod<span class="_ _4"></span>eksu <span class="_ _4"></span>Spółek <span class="_ _f"></span>Handlowych. </div><div class="t m0 x1 h2 y2cc ff9 fs0 fc0 sc0 ls0 ws0">W przypadku wdrożenia zasady IV.Z.2., <span class="_ _1"></span>Spółka będzie również wówczas stosowała zasadę </div><div class="t m0 x1 h2 y2cd ff1 fs0 fc0 sc0 ls0 ws0">I.Z.1.16. </div><div class="t m0 x1 h49 y2ce ffd fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y2cf ffc fs0 fc0 sc0 ls0 ws0">„(…) Spółka prowadzi k<span class="_ _4"></span>orporacyjną st<span class="_ _4"></span>ronę internetowa i za<span class="_ _4"></span>mieszcza na <span class="_ _4"></span>niej (…):<span class="_ _f"></span><span class="ffd"> </span></div><div class="t m0 x1 h49 y2d0 ffc fs0 fc0 sc0 ls0 ws0">I.Z.1.20. zapis p<span class="_ _4"></span>rzebiegu obrad waln<span class="_ _4"></span>ego zgromadzenia, w f<span class="_ _4"></span>ormie audio<span class="_ _4"></span> lub wideo,”<span class="_ _f"></span><span class="ffd"> </span></div><div class="t m0 x1 h2 y2d1 ff1 fs0 fc0 sc0 ls0 ws0">Grupa <span class="ff9">nie stosuje p<span class="_ _4"></span>owyższej zasady <span class="_ _4"></span></span> </div><div class="t m0 x1 h13 y2d2 ff6 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w0 h0" ><div class="pc pc22 w0 h0"><img class="bi x1 y18 w30 h4a" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">34<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Wyjaśnienie<span class="ff1 ls21">: <span class="ls0"> </span></span></div><div class="t m0 x1 h2 ya2 ff9 fs0 fc0 sc0 ls0 ws0">Jednostka <span class="_ _14"></span>dominująca<span class="_ _4"></span><span class="ff1"> <span class="_ _14"></span></span>nie <span class="_ _14"></span>będzie <span class="_ _14"></span>stosować <span class="_ _14"></span>powyższej <span class="_ _14"></span>za<span class="_ _4"></span>sady, <span class="_ _14"></span>z <span class="_ _27"></span>u<span class="_ _4"></span>wagi <span class="_ _14"></span>na <span class="_ _14"></span>fakt, <span class="_ _14"></span>że <span class="_ _14"></span>zapis </div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">przebiegu  obrad  Walnego  Zgromadz<span class="_ _4"></span>enia  jest  przedsięwzi<span class="_ _4"></span>ęciem  gen<span class="_ _4"></span>erującym  znaczny </div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">wysiłek <span class="_ _26"> </span>organizac<span class="_ _4"></span>yjny <span class="_ _26"> </span>i <span class="_ _26"> </span>finansowy,<span class="_ _4"></span> <span class="_ _26"> </span>co <span class="_ _26"> </span>wydaje <span class="_ _26"> </span>się<span class="_ _4"></span> <span class="_ _26"> </span>niewspółmiern<span class="_ _4"></span>e <span class="_ _26"> </span>do <span class="_ _26"> </span>możliwych<span class="_ _4"></span> <span class="_ _26"> </span>do </div><div class="t m0 x1 h2 y86 ff9 fs0 fc0 sc0 ls0 ws0">osiągnięcia <span class="_ _1"></span>rezultatów, zważywszy<span class="ff1"> <span class="_ _1"></span>na <span class="_ _b"></span>d<span class="_ _4"></span>otychczas <span class="_ _1"></span>zaobserwowany <span class="_ _1"></span>brak ze <span class="_ _b"></span>strony <span class="_ _1"></span>drobnych </span></div><div class="t m0 x1 h2 yb7 ff9 fs0 fc0 sc0 ls0 ws0">akcjonariuszy zainteresowania przebiegiem obrad walnych <span class="_ _1"></span>zgromadzeń<span class="_ _4"></span> <span class="_ _1"></span>w Spółce. <span class="_ _b"></span>P<span class="_ _4"></span>onadto </div><div class="t m0 x1 h2 y45 ff9 fs0 fc0 sc0 ls0 ws0">spółka <span class="_ _13"> </span>nie<span class="_ _4"></span> <span class="_ _13"> </span>posiada <span class="_ _e"> </span>stosownej <span class="_ _e"> </span>infrastruktury <span class="_ _e"> </span>technicznej, <span class="_ _13"> </span>która <span class="_ _e"> </span>umożliwiłab<span class="_ _4"></span>y <span class="_ _13"> </span>rejest<span class="_ _4"></span>rację </div><div class="t m0 x1 h2 yb8 ff1 fs0 fc0 sc0 ls0 ws0">obrad. <span class="_ _4"></span>W <span class="_ _f"></span><span class="ff9">o<span class="_ _4"></span>cenie <span class="_ _4"></span>Za<span class="_ _4"></span>rządu <span class="_ _f"></span>stosowane <span class="_ _f"></span>dotychcza<span class="_ _4"></span>s <span class="_ _f"></span>metody <span class="_ _f"></span>dokum<span class="_ _4"></span>entowania <span class="_ _f"></span>obrad <span class="_ _f"></span>walneg<span class="_ _4"></span>o </span></div><div class="t m0 x1 h2 yf9 ff9 fs0 fc0 sc0 ls0 ws0">zgromadzenia <span class="_ _17"> </span>i <span class="_ _17"> </span>rozpowszechniania <span class="_ _17"> </span>info<span class="_ _4"></span>rmacji <span class="_ _17"> </span>w <span class="_ _17"> </span>tym <span class="_ _17"> </span>zakresie <span class="_ _15"> </span>za<span class="_ _4"></span>pewniają <span class="_ _17"> </span>należytą </div><div class="t m0 x1 h2 yfa ff9 fs0 fc0 sc0 ls0 ws0">transparentność <span class="_ _14"></span>działal<span class="_ _4"></span>ności <span class="_ _27"></span>Sp<span class="_ _4"></span>ółki. <span class="_ _14"></span>Wszelki<span class="_ _4"></span>e <span class="_ _27"></span>i<span class="_ _4"></span>stotne <span class="_ _27"></span>i<span class="_ _4"></span>nformacje <span class="_ _14"></span>są <span class="_ _14"></span>pub<span class="_ _4"></span>likowane <span class="_ _27"></span>z<span class="_ _4"></span>godnie<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yfb ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _1"></span>obowiązującymi przepisami, co <span class="_ _b"></span>z<span class="_ _4"></span>apewnia <span class="_ _1"></span>akcjonariu<span class="_ _4"></span>szom <span class="_ _1"></span>dostęp <span class="_ _1"></span>do <span class="_ _1"></span>informacji<span class="_ _4"></span> <span class="_ _1"></span>przebiegu </div><div class="t m0 x1 h2 yfc ff9 fs0 fc0 sc0 ls0 ws0">walnych <span class="_ _2c"> </span>zgromadzeń <span class="_ _2c"> </span>Spółki. <span class="_ _2c"> </span>Jedn<span class="_ _4"></span>ocześnie <span class="_ _e"> </span>Sp<span class="_ _4"></span>ółka <span class="_ _e"> </span>n<span class="_ _4"></span>ie <span class="_ _e"> </span>w<span class="_ _4"></span>yklucza <span class="_ _e"> </span>m<span class="_ _4"></span>ożliwości <span class="_ _2c"> </span>stosowania<span class="_ _4"></span> </div><div class="t m0 x1 h2 yfd ff9 fs0 fc0 sc0 ls0 ws0">powyższej <span class="_ _2c"> </span>zasady <span class="_ _2c"> </span>w <span class="_ _2c"> </span>pr<span class="_ _4"></span>zyszłości, <span class="_ _2c"> </span>po <span class="_ _2c"> </span>stworz<span class="_ _4"></span>eniu <span class="_ _e"> </span>odp<span class="_ _4"></span>owiednich<span class="_ _4"></span> <span class="_ _e"> </span>możli<span class="_ _4"></span>wości <span class="_ _2c"> </span>techni<span class="_ _4"></span>cznych<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yfe ff1 fs0 fc0 sc0 ls0 ws0">i poczynieniu w<span class="_ _4"></span> tym c<span class="ff9">el<span class="_ _4"></span>u stosownych nakład<span class="_ _4"></span>ów. <span class="_ _4"></span></span> </div><div class="t m0 x1 h2 ybe ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2d3 ff4 fs0 fc0 sc0 ls0 ws0">Zarząd i Rada Nadz<span class="_ _4"></span>orcza<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h49 y2d4 ffd fs0 fc0 sc0 ls0 ws0">II.R.2. <span class="_ _b"></span><span class="ffc">Osoby <span class="_ _17"> </span>podejmujące <span class="_ _17"> </span>decyzję <span class="_ _17"> </span>w <span class="_ _17"> </span>sprawie <span class="_ _17"> </span>wyboru <span class="_ _17"> </span>członków <span class="_ _17"> </span>zarząd<span class="_ _4"></span>u <span class="_ _17"> </span>lub <span class="_ _17"> </span>rady </span></div><div class="t m0 x1 h49 yc1 ffc fs0 fc0 sc0 ls0 ws0">nadzorczej <span class="_ _23"> </span>spółki <span class="_ _23"> </span>powinn<span class="_ _4"></span>y <span class="_ _14"> </span>d<span class="_ _4"></span>ążyć <span class="_ _23"> </span>do <span class="_ _14"> </span>zap<span class="_ _4"></span>ewnien<span class="_ _4"></span>ia <span class="_ _23"> </span>wszechstronności <span class="_ _23"> </span>i <span class="_ _e"> </span>różnorodności <span class="_ _14"> </span>tych<span class="_ _4"></span> </div><div class="t m0 x1 h49 yc2 ffc fs0 fc0 sc0 ls0 ws0">organów, <span class="_ _b"></span>między <span class="_ _b"></span>innymi <span class="_ _b"></span>pod <span class="_ _b"></span>względem <span class="_ _b"></span>płci, <span class="_ _b"></span>kierunku <span class="_ _b"></span>wykształcenia, <span class="_ _b"></span>wieku <span class="_ _b"></span>i <span class="_ _b"></span>doświadczenia </div><div class="t m0 x1 h49 yc3 ffd fs0 fc0 sc0 ls0 ws0">zawodowego.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y2d5 ff9 fs0 fc0 sc0 ls0 ws0">Rekomendacja <span class="_ _2c"> </span>nie <span class="_ _2c"> </span>jest <span class="_ _2c"> </span>stosowana <span class="_ _e"> </span>w <span class="_ _2c"> </span>za<span class="_ _4"></span>kresie <span class="_ _2c"> </span>odnoszącym <span class="_ _2c"> </span>się <span class="_ _2c"> </span>do <span class="_ _2c"> </span>kwestii <span class="_ _2c"> </span>zapewnieni<span class="_ _4"></span>a </div><div class="t m0 x1 h2 y2d6 ff9 fs0 fc0 sc0 ls0 ws0">różnorodności organ<span class="_ _4"></span>ów pod wzgl<span class="_ _4"></span>ędem płci.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y74 ff9 fs0 fc0 sc0 ls0 ws0">Wyjaśnienie<span class="ff1 ls21">: <span class="ls0"> </span></span></div><div class="t m0 x1 h2 y56 ff9 fs0 fc0 sc0 ls0 ws0">Decyzja <span class="_ _23"></span>w <span class="_ _23"></span>kwestii <span class="_ _23"> </span>wyboru <span class="_ _23"> </span>członków <span class="_ _23"> </span>Z<span class="_ _4"></span>arządu <span class="_ _23"></span>i <span class="_ _23"> </span>Rady <span class="_ _23"> </span>Nadzo<span class="_ _4"></span>rczej <span class="_ _13"> </span>jednostek <span class="_ _23"> </span>w<span class="_ _4"></span>chodzących<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y256 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _14"></span>skład <span class="_ _23"> </span>Grupy <span class="_ _23"></span>Kapitało<span class="_ _4"></span>wej<span class="ff1"> <span class="_ _23"></span></span>pod <span class="_ _23"></span>względem <span class="_ _23"></span>płci <span class="_ _23"></span>pozostawiona <span class="_ _23"></span>jest <span class="_ _14"></span>u<span class="_ _4"></span>znan<span class="_ _4"></span>iu <span class="_ _14"></span>u<span class="_ _4"></span>prawnionych </div><div class="t m0 x1 h2 y2be ff9 fs0 fc0 sc0 ls0 ws0">organów <span class="_ _4"></span>Spółki, <span class="_ _4"></span>któ<span class="_ _4"></span>re k<span class="_ _4"></span>ierują <span class="_ _4"></span>się<span class="_ _4"></span> w <span class="_ _4"></span>t<span class="_ _4"></span>ym <span class="_ _4"></span>zakresi<span class="_ _4"></span>e <span class="_ _4"></span>kwalifikacjami<span class="_ _4"></span> <span class="_ _4"></span>posiadanymi<span class="_ _4"></span> p<span class="_ _4"></span>rzez <span class="_ _4"></span>osobę </div><div class="t m0 x1 h2 y78 ff9 fs0 fc0 sc0 ls0 ws0">mającą pełnić powierzon<span class="_ _4"></span>ą funkcję; <span class="ff1">Grupa </span>nie wyklu<span class="_ _4"></span>cza, że w przyszłości proporcje udziału </div><div class="t m0 x1 h2 y79 ff9 fs0 fc0 sc0 ls0 ws0">kobiet i mężczyz<span class="_ _4"></span>n w składzi<span class="_ _4"></span>e wyżej wskazanych<span class="_ _4"></span> organ<span class="_ _4"></span>ów mogą ule<span class="_ _4"></span>c zrównoważeniu<span class="_ _4"></span>.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y246 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y290 ffc fs0 fc0 sc0 ls0 ws0">„II.Z.7.<span class="ffd"> <span class="_ _3c"> </span></span>W <span class="_ _15"> </span>zakr<span class="_ _4"></span>esie <span class="_ _15"> </span>zadań<span class="_ _4"></span> <span class="_ _15"> </span>i <span class="_ _17"> </span>funkcjonowania <span class="_ _17"> </span>komitetów <span class="_ _15"> </span>d<span class="_ _4"></span>ziałających <span class="_ _17"> </span>w <span class="_ _15"> </span>ra<span class="_ _4"></span>dzie </div><div class="t m0 x1 h49 y5d ffc fs0 fc0 sc0 ls0 ws0">nadzorczej <span class="_ _10"> </span>zast<span class="_ _4"></span>osowan<span class="_ _4"></span>ie <span class="_ _10"> </span>mają <span class="_ _1f"> </span>postanowienia <span class="_ _10"> </span>Załącz<span class="_ _4"></span>nika <span class="_ _10"> </span>I<span class="_ _4"></span> <span class="_ _10"> </span>do <span class="_ _1f"> </span>Zalecenia <span class="_ _10"> </span>Komisji<span class="_ _4"></span> </div><div class="t m0 x1 h49 y5e ffc fs0 fc0 sc0 ls0 ws0">Europejskiej, <span class="_ _1"></span>o <span class="_ _b"></span>któ<span class="_ _4"></span>rym <span class="_ _1"></span>mowa <span class="_ _b"></span>w <span class="_ _1"></span>zasadzie <span class="_ _1"></span>II.Z.4. <span class="_ _b"></span>W <span class="_ _1"></span>przypadku <span class="_ _1"></span>gdy <span class="_ _1"></span>funkcję <span class="_ _b"></span>komitetu <span class="_ _1"></span>audytu<span class="_ _4"></span> </div><div class="t m0 x1 h49 y266 ffc fs0 fc0 sc0 ls0 ws0">pełni rada nadzorcza<span class="_ _4"></span>, powyższ<span class="_ _4"></span>e zasady stosuj<span class="_ _4"></span>e się odpowiednio<span class="_ _4"></span>.”<span class="_ _4"></span><span class="ffd"> </span></div><div class="t m0 x1 h2 y240 ff1 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _16"> </span><span class="ff9">nie <span class="_ _16"> </span>st<span class="_ _4"></span>osuje <span class="_ _16"> </span>powyższej<span class="_ _4"></span> <span class="_ _16"> </span>zasady <span class="_ _16"> </span>w <span class="_ _16"> </span>zakr<span class="_ _4"></span>esie <span class="_ _16"> </span>odnoszącym<span class="_ _4"></span> <span class="_ _16"> </span>się <span class="_ _16"> </span>bezpoś<span class="_ _4"></span>rednio <span class="_ _16"> </span>do </span></div><div class="t m0 x1 h2 y61 ff9 fs0 fc0 sc0 ls0 ws0">komitetów w rama<span class="_ _4"></span>ch Rady Nadzo<span class="_ _4"></span>rczej, z w<span class="_ _4"></span>yjątkiem utwo<span class="_ _4"></span>rzenia Komitet<span class="_ _4"></span>u Audytu<span class="_ _4"></span>.<span class="ff1"> </span></div><div class="t m0 x1 h2 y20b ff9 fs0 fc0 sc0 ls0 ws0">Wyjaśnienie: <span class="_ _4"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf23" class="pf w0 h0" ><div class="pc pc23 w0 h0"><img class="bi x46 y18 w2f h4b" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA5EAAASuCAIAAADUOzoeAAAACXBIWXMAABYlAAAWJQFJUiTwAAAYNUlEQVR42u3dTWwU5x3A4VkzDl4v5sOxvcBCV47VqhCjqKUiAZUotdQGkChSisQxVQ+kKIfkUNFDBYdEPQRVVThUNJxaqZdI7iGtBESVTBoqkqI4FcKF9gBoSxdYbAzYLF7CZLeXClFKafiwvfvu85x8sOx55y9ZP43feTdVq9UiAACoYy1uAQAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZnULAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAAAQRVF8+6tUKuV2zLpareYmAADcJSWSAACoc/YGAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAADQrAAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBAECzAgCgWQEAQLMCAKBZAQBAswIAgGYFAECzAgCAZgUAAM0KAIBmBQAAzQoAgGYFAADNCgAAmhUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAABoVgAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAKBZAQDQrAAAoFkBANCsAACgWQEAQLMCAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQAAzQoAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAAA0KwAAmhUAADQrAACaFQAANCsAAGhWAAA0KwAAaFYAANCsAABoVgAA0KwAAGhWAADQrAAAoFkBANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCAZgUAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAACaFQAAzQoAAJoVAADNCgAAmhUAADQrAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAA0KwAAGhWAADQrAAAaFYAANCsAACgWQEA0KwAAKBZAQBAswIAoFkBAECzAgCgWQEAQLMCAIBmBQBAswIAgGYFAADNCgCAZgUAAM0KAIBmBQAAzQoAAJoVAADNCgAAmhUAAM0KAACaFQAANCsAAJoVAAA0KwAAaFYAADQrAABoVgAANCsAANSb2C0AeDiFyVu3v+5Kz8nEngIAaFaA2TNaSYZHK2cnP/uodOOD8+XSVPK/vnMgl1mxsG1NT7p/0dyvLpwbt6TcPYBHl6rVau4CwD0dLd0YPDMxeObafSL1/gZymZe/smhzvsNTWADNCvA4jVaS/aeuvHNy/KFT9Z7xuuvrPWu60568AmhWgEdSmLy165PSu6evTdPPz6bjPc8t3to7X7kCaFaAB1ZOqjuOnJ++Wr2rXPc/n9uwfJ7bDqBZAb6QpFobPDvx8uF/zvDvHchlfvnNXL6j1QgANCvA/YxWko0HCifGK7N1AW+vW7JjZadBAGhWgHs7dO76lvcLs34ZA7nM4Le/5GABAM0KcLef/mX0jeFLdXIx2XQ8/L2+7jZnZgNoVoAoiqIoqdZ+8MfizLxu9UDZemBjvr+zzYAANCsgWGub3y8MFcv1eXmHN/euy7YbE4BmBQRruZ4vcvilPk9bAe5iyz/QRN46PlbnwRpF0aaDhdFKYlgAd/KcFWgW+06Ov370QkNcajYdn9r2ZScJANzmDyLQFEbGK40SrFEUlaaSrX/4h6kBaFagiZST6qaDhca65qFied/JcbMD0KxAs9hx5HxpqvF2iL5+9EJh8pbxAWhWIHwj45V6O4r1i/vhn4omCKBZgcAl1dr3P2jg7Bsqlg+du26OAJoVCNng2YkT45WGXsL2D4tJ1QEvgGYFCFRSre38+GKjr6I0lQyenTBNQLMChGnw7EQjvnr133Z+fNGjVkCzAoTpZ8fHwlhIaSo5NjploIBmBQjNyHil0Xey3unNTy+ZKaBZAULzXmEypOUMFcvlpGqsgGYFCMo7wX2I1JELN4wV0KwA4RgZr4Tx9tWd9o6MmSygWQHCceRigI8kh4plpwcAmhUgHL8rhHmg6d+u3jRcQLMCBGKoWA5yXSNXNCugWQGCMFpJQl3asUtOaQU0K0AQSjeCbdZTVyvmC2hWgBAE/A/0UPc8AGhWAAA0K0CduXLz84BX57grQLMChOCjUsifF1UsJ0YMaFYAANCsAACgWYEm19UWB7y69taUEQOaFaDhrelJB7y67qCLHECzAgCgWQHqw8In5oS6tGzaQ1ZAswIEYcXCuaEu7YWlGfMFNCtACHKZYB9Grs22my+gWQFCELekQv0fem/HE+YLaFaAQGx9akGQ61rd3Wa4gGYFCMR3ls0Lb1HZdOygK0CzAoRj/ZIA932+srLTZAHNChCOTNwykAvtFfst+Q6TBTQrQFBe6+8KaTnZdNzfaTMroFkBwhLY9gAbAwDNChCgTNzy6tNPBrOc7SsWmSmgWQEC9Fp/IM26rW+BEwMAzQoQpnxH67a+EA5qffMbWdMENCtAsAKovW19C/IdrUYJaFaAYOU7Wnev7mnoJexbv9QcATQrELgfP9OVTTfqZtBff2tZJvaHGkCzAqGLW1L7n8814pWv6mzb2jvfBAE0K9AUNiyf14jnXh3clI9bUsYHoFmBZrHn2eyqhvocqfdezDvfCkCzAs0lbkkd3JRvlI2tu1f3bFg+z9QAbkvVajV3AWgSo5Vk2W/+XucX+erTT/587WLDAriT56xAE+luiw9v7q3nKxzIZfY86xMEADQr0NzWZdvrNlsHcpnfv+i9K4B7sDcAaEajlWT1b0+XppL6uaTdq3t+8rVuowHQrAD/ka0bDxROjFfq4WLeXrdkx8pOQwHQrAB3S6q1nX8u/eKvl2fxGrLp+MDGfH9DncMFoFkBZtqhc9e3f1iclX0C2/oW7Fu/1KezAmhWgP8vqdbeOj72xvClGfuNqzrbfvVCzuNVAM0K8GAKk7d2fVJ69/S1af0t2XS857nFW3vnOx8AQLMCPHy57h25PB2bXFd1tv3omS61CqBZAR6PclI9cuHG3pGxoWL5EX9UNh2/srJzS77DTgAAzQowXfF6/HJl8MzE4JlrD/Se1kAu8938/E3LO/IdrW4jgGYFmCFJtVYsJ6eu3rz62edRFB27NDVW+XfFrs22L5o7J4qi/kVzs+1xd1vsdgE8Rv8CMy0RtnkflWwAAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">35<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>strukturze <span class="_ _b"></span>o<span class="_ _4"></span>rganizacyj<span class="_ _4"></span>nej <span class="_ _b"></span>Rady <span class="_ _b"></span>Nad<span class="_ _4"></span>zorczej <span class="_ _1"></span><span class="ff9">jednostki <span class="_ _b"></span>domin<span class="_ _4"></span>ującej <span class="_ _1"></span>nie <span class="_ _b"></span>zostały <span class="_ _b"></span>doty<span class="_ _4"></span>chczas </span></div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">wyodrębnione <span class="_ _17"> </span>żadne <span class="_ _17"> </span>komitety <span class="_ _15"> </span>za <span class="_ _17"> </span>wyjątki<span class="_ _4"></span>em <span class="_ _17"> </span>Komitetu <span class="_ _15"> </span>Au<span class="_ _4"></span>dytu<span class="_ _4"></span><span class="ff1">.</span>; <span class="_ _15"> </span>kwesti<span class="_ _4"></span>a <span class="_ _15"> </span>pow<span class="_ _4"></span>ołania </div><div class="t m0 x1 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">komitetów leży w gestii Rady Nadzorczej. W <span class="_ _1"></span>przypadku powołani<span class="_ _4"></span>a tego ro<span class="_ _1"></span>dzaju komitetów </div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _e"> </span>przyszłości, <span class="_ _e"> </span><span class="ff1">Grupa <span class="_ _13"> </span></span>ni<span class="_ _4"></span>e <span class="_ _e"> </span>wyklucza, <span class="_ _e"> </span>że <span class="_ _13"> </span>powyżs<span class="_ _4"></span>ze <span class="_ _e"> </span>zalecenia <span class="_ _13"> </span>K<span class="_ _4"></span>omisji <span class="_ _e"> </span>Europejskiej <span class="_ _e"> </span>znajdą </div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">zastosowanie. <span class="_ _26"> </span>Zadania <span class="_ _26"> </span>Komitetu  Au<span class="_ _4"></span>dytu <span class="_ _26"> </span>wykonuje  wyodr<span class="_ _4"></span>ębniony <span class="_ _26"> </span>z  Rady <span class="_ _26"> </span>Nadzorczej </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">Komitet, <span class="_ _b"></span>a <span class="_ _b"></span>in<span class="_ _4"></span>tencją <span class="_ _1"></span><span class="ff1">Grupy <span class="_ _1"></span><span class="ff9">jest <span class="_ _b"></span>zapewnieni<span class="_ _4"></span>e <span class="_ _b"></span>aby <span class="_ _1"></span>kierował <span class="_ _b"></span>się <span class="_ _1"></span>on <span class="_ _b"></span>w <span class="_ _b"></span>tym <span class="_ _b"></span>za<span class="_ _4"></span>kresie <span class="_ _b"></span>p<span class="_ _4"></span>owyższymi </span></span></div><div class="t m0 x1 h2 y243 ff9 fs0 fc0 sc0 ls0 ws0">regulacjami Komi<span class="_ _4"></span>sji Europejs<span class="_ _4"></span>kiej odnoszącymi <span class="_ _4"></span>się do funkcjon<span class="_ _4"></span>owania ko<span class="_ _4"></span>mitetów audytu.<span class="_ _27"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yb8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y47 ff3 fs0 fc0 sc0 ls0 ws0">Walne zgromadze<span class="_ _4"></span>nie i relac<span class="_ _4"></span>je z akcjonar<span class="_ _4"></span>iuszami <span class="_ _4"></span> </div><div class="t m0 x1 h49 y2d7 ffc fs0 fc0 sc0 ls0 ws0">„IV.Z.2.  Jeżeli <span class="_ _19"> </span>jest  to  uzasadnione  z  uwagi  na  str<span class="_ _1"></span>ukturę  akcjonari<span class="_ _4"></span>atu  spółki, <span class="_ _19"> </span>spółka </div><div class="t m0 x1 h49 y2d8 ffc fs0 fc0 sc0 ls0 ws0">zapewnia <span class="_ _16"> </span>pow<span class="_ _4"></span>szechnie <span class="_ _15"> </span>dostępną <span class="_ _16"> </span>transmi<span class="_ _4"></span>sję <span class="_ _16"> </span>obrad<span class="_ _4"></span> <span class="_ _16"> </span>walneg<span class="_ _4"></span>o <span class="_ _16"> </span>zgro<span class="_ _4"></span>madzenia <span class="_ _16"> </span>w <span class="_ _15"> </span>czasie </div><div class="t m0 x1 h49 y2d9 ffc fs0 fc0 sc0 ls0 ws0">rzeczywistym.”<span class="_ _4"></span><span class="ffd"> </span></div><div class="t m0 x1 h2 y2da ff9 fs0 fc0 sc0 ls0 ws0">Spółka nie stosuj<span class="_ _4"></span>e powyższej zasady <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2db ff9 fs0 fc0 sc0 ls0 ws0">Wyjaśnienie: <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2dc ff1 fs0 fc0 sc0 ls0 ws0">Jednostka <span class="_ _19"> </span><span class="ff9">dominująca</span>  <span class="ff9">nie <span class="_ _18"> </span>będzie <span class="_ _18"> </span>z<span class="_ _4"></span>apewniała  tr<span class="_ _1"></span>ansmisji  o<span class="_ _1"></span>brad <span class="_ _19"> </span>walnego <span class="_ _19"> </span>zgromadzenia<span class="_ _f"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y2dd ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _13"> </span>czasie <span class="_ _e"> </span>rze<span class="_ _1"></span>czywistym<span class="_ _4"></span>. <span class="_ _13"> </span>Prz<span class="_ _4"></span>emawia <span class="_ _13"> </span>za <span class="_ _13"> </span>tym<span class="_ _4"></span> <span class="_ _13"> </span>fakt<span class="_ _4"></span>, <span class="_ _13"> </span>iż <span class="_ _13"> </span>zapewni<span class="_ _4"></span>enie <span class="_ _13"> </span>pows<span class="_ _4"></span>zechnie <span class="_ _13"> </span>d<span class="_ _4"></span>ostępnej </div><div class="t m0 x1 h2 y2de ff9 fs0 fc0 sc0 ls0 ws0">transmisji <span class="_ _13"> </span>obrad <span class="_ _23"> </span>wal<span class="_ _4"></span>nego <span class="_ _23"> </span>zgr<span class="_ _4"></span>omadzenia, <span class="_ _13"> </span>wiązał<span class="_ _4"></span>o <span class="_ _23"> </span>by <span class="_ _23"> </span>się<span class="_ _4"></span> <span class="_ _23"> </span>z <span class="_ _23"> </span>p<span class="_ _4"></span>oniesieniem <span class="_ _13"> </span>niebagat<span class="_ _4"></span>elnych, </div><div class="t m0 x1 h2 y2df ff9 fs0 fc0 sc0 ls0 ws0">dodatkowych koszt<span class="_ _4"></span>ów, jak również<span class="_ _4"></span> ze względu <span class="_ _4"></span>na dotychczaso<span class="_ _4"></span>we dośw<span class="_ _4"></span>iadczenia odn<span class="_ _4"></span>ośnie </div><div class="t m0 x1 h2 y2e0 ff1 fs0 fc0 sc0 ls0 ws0">orga<span class="ff9">nizacji i <span class="_ _b"></span>p<span class="_ _4"></span>rzebiegu walnych <span class="_ _1"></span>zgromadzeń, które <span class="_ _b"></span>ni<span class="_ _4"></span>e wsk<span class="_ _1"></span>azują na <span class="_ _1"></span>potrzebę <span class="_ _1"></span>dokonywania<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y2e1 ff9 fs0 fc0 sc0 ls0 ws0">tego <span class="_ _20"> </span>rodzaju <span class="_ _20"> </span>transmi<span class="_ _4"></span>sji, <span class="_ _20"> </span>zważywszy <span class="_ _20"> </span>na <span class="_ _20"> </span>z<span class="_ _4"></span>aobserwo<span class="_ _4"></span>wany <span class="_ _20"> </span>brak <span class="_ _20"> </span>ze<span class="_ _4"></span> <span class="_ _20"> </span>strony <span class="_ _20"> </span>drobnych </div><div class="t m0 x1 h2 y2e2 ff9 fs0 fc0 sc0 ls0 ws0">akcjonariuszy <span class="_ _29"> </span>z<span class="_ _4"></span>ainteres<span class="_ _4"></span>owania <span class="_ _29"> </span>p<span class="_ _4"></span>rzebiegiem<span class="_ _4"></span> <span class="_ _29"> </span>obrad <span class="_ _29"> </span>wal<span class="_ _4"></span>nych <span class="_ _16"> </span>zgromadzeń <span class="_ _29"> </span>w<span class="_ _4"></span> <span class="_ _15"> </span><span class="ff1">jednostce </span></div><div class="t m0 x1 h2 y2e3 ff9 fs0 fc0 sc0 ls0 ws0">dominującej<span class="ff1">. <span class="_ _e"> </span>Ponad<span class="_ _4"></span>to, <span class="_ _e"> </span>Grupa <span class="_ _e"> </span></span>publikuje <span class="_ _e"> </span>w <span class="_ _e"> </span>formi<span class="_ _4"></span>e <span class="_ _e"> </span>raportów <span class="_ _e"> </span>bieżących <span class="_ _e"> </span>wszelki<span class="_ _4"></span>e <span class="_ _e"> </span>prawem </div><div class="t m0 x1 h2 y2e4 ff9 fs0 fc0 sc0 ls0 ws0">wymagane <span class="_ _f"></span>inf<span class="_ _4"></span>ormacje <span class="_ _27"></span>w <span class="_ _f"></span>tym <span class="_ _f"></span>za<span class="_ _4"></span>kresie, <span class="_ _f"></span>zap<span class="_ _4"></span>ewniaj<span class="_ _4"></span>ąc <span class="_ _f"></span>akcjonariuszom<span class="_ _4"></span> <span class="_ _f"></span>d<span class="_ _4"></span>ostęp <span class="_ _f"></span>do <span class="_ _f"></span>i<span class="_ _4"></span>nformacji </div><div class="t m0 x1 h2 y2e5 ff9 fs0 fc0 sc0 ls0 ws0">przebiegu  walnych  zgr<span class="_ _4"></span>omadzeń  jedn<span class="_ _4"></span>ostki  do<span class="_ _4"></span>minującej<span class="_ _4"></span>.  Obowiązujące  obecni<span class="_ _4"></span>e  zasady </div><div class="t m0 x1 h2 y2e6 ff9 fs0 fc0 sc0 ls0 ws0">udziału<span class="_ _4"></span> <span class="_ _4"></span>w <span class="_ _f"></span>waln<span class="_ _4"></span>ym <span class="_ _4"></span>zg<span class="_ _4"></span>romadzeniu <span class="_ _f"></span>w <span class="_ _4"></span>p<span class="_ _4"></span>ełni <span class="_ _f"></span>zabezpieczają <span class="_ _f"></span>interesy <span class="_ _f"></span>wszyst<span class="_ _4"></span>kich <span class="_ _4"></span>akcjona<span class="_ _4"></span>riuszy </div><div class="t m0 x1 h2 y2e7 ff9 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _27"></span>umożliwiaj<span class="_ _4"></span>ą <span class="_ _27"></span>im <span class="_ _27"></span>realiz<span class="_ _4"></span>ację <span class="_ _27"></span>praw <span class="_ _27"></span>wynikający<span class="_ _4"></span>ch <span class="_ _27"></span>z <span class="_ _27"></span>posiadanych <span class="_ _27"></span>p<span class="_ _4"></span>rzez <span class="_ _27"></span>nich <span class="_ _27"></span>akcji.<span class="_ _4"></span> <span class="_ _23"></span><span class="ff1">Grupa </span></div><div class="t m0 x1 h2 y2e8 ff9 fs0 fc0 sc0 ls0 ws0">nie <span class="_ _b"></span>wy<span class="_ _4"></span>klucza <span class="_ _1"></span>jednak <span class="_ _1"></span>możliwości <span class="_ _1"></span>stosowania <span class="_ _1"></span>powyższej <span class="_ _1"></span>zasady <span class="_ _1"></span>w <span class="_ _b"></span>przy<span class="_ _4"></span>szłości, <span class="_ _1"></span>po <span class="_ _b"></span>stw<span class="_ _4"></span>orzeniu<span class="_ _4"></span> </div><div class="t m0 x1 h2 y2e9 ff9 fs0 fc0 sc0 ls0 ws0">odpowiednich wa<span class="_ _4"></span>runków t<span class="_ _4"></span>echnicznych i<span class="_ _4"></span> poczynieniu<span class="_ _4"></span> w tym celu stosow<span class="_ _4"></span>nych nakładów.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2ea ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y263 ffc fs0 fc0 sc0 ls0 ws0">„IV.Z.3. Przedstawi<span class="_ _4"></span>cielom mediów umożliwi<span class="_ _4"></span>a się obe<span class="_ _4"></span>cność na walny<span class="_ _4"></span>ch zgromadzeniach.<span class="_ _4"></span>”<span class="_ _f"></span><span class="ffd"> </span></div><div class="t m0 x1 h2 y2eb ff1 fs0 fc0 sc0 ls0 ws0">Grupa <span class="ff9">nie stosuje p<span class="_ _4"></span>owyższej zasady <span class="_ _4"></span></span> </div><div class="t m0 x1 h13 y2ec ff6 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf24" class="pf w0 h0" ><div class="pc pc24 w0 h0"><img class="bi x1 y18 w30 h4a" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">36<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Wyjaśnienie: <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ya2 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _17"> </span>ocenie <span class="_ _17"> </span>Grupy<span class="_ _4"></span> <span class="_ _17"> </span><span class="ff9">obowiązu<span class="_ _4"></span>jące <span class="_ _15"> </span>p<span class="_ _4"></span>rzepisy <span class="_ _17"> </span>pr<span class="_ _4"></span>awa, <span class="_ _17"> </span>w <span class="_ _17"> </span>wystarczający<span class="_ _4"></span> <span class="_ _17"> </span>sposób, <span class="_ _17"> </span>regulują </span></div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">wykonanie <span class="_ _b"></span>nałożonych <span class="_ _b"></span>n<span class="_ _4"></span>a <span class="_ _b"></span>spółki <span class="_ _b"></span>publiczne <span class="_ _b"></span>obowi<span class="_ _4"></span>ązków <span class="_ _b"></span>informa<span class="_ _4"></span>cyjnych <span class="_ _b"></span>w <span class="_ _b"></span>zakresie <span class="_ _b"></span>jawnoś<span class="_ _4"></span>ci </div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">i <span class="_ _27"></span>transparentności<span class="_ _4"></span> <span class="_ _27"></span>spraw <span class="_ _27"></span>będą<span class="_ _4"></span>cych <span class="_ _27"></span>przedmi<span class="_ _4"></span>otem <span class="_ _27"></span>obrad <span class="_ _14"></span>walnych <span class="_ _27"></span>zg<span class="_ _4"></span>romadzeń. <span class="_ _27"></span>W <span class="_ _27"></span>związ<span class="_ _4"></span>ku<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y86 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _2c"> </span>tym <span class="_ _18"> </span>Grupa<span class="_ _4"></span> <span class="_ _2c"> </span>nie <span class="_ _18"> </span>widzi<span class="_ _4"></span> <span class="_ _2c"> </span>dodatk<span class="_ _4"></span>owej <span class="_ _2c"> </span>pot<span class="_ _4"></span>rzeby <span class="_ _18"> </span>uczestniczenia<span class="_ _4"></span> <span class="_ _2c"> </span>na <span class="_ _18"> </span>walnym <span class="_ _18"> </span>zgromadzeniu<span class="_ _4"></span> </div><div class="t m0 x1 h2 yb7 ff9 fs0 fc0 sc0 ls0 ws0">przedstawicieli <span class="_ _35"> </span>m<span class="_ _4"></span>ediów. <span class="_ _35"> </span>W <span class="_ _35"> </span>p<span class="_ _4"></span>rzypadku <span class="_ _35"> </span>pytań<span class="_ _4"></span> <span class="_ _35"> </span>dotyczących <span class="_ _35"> </span>wal<span class="_ _4"></span>nych <span class="_ _35"> </span>zgromadzeń, </div><div class="t m0 x1 h2 y45 ff9 fs0 fc0 sc0 ls0 ws0">kierowanych <span class="_ _29"> </span>d<span class="_ _4"></span>o <span class="_ _26"> </span>Sp<span class="_ _4"></span>ółki<span class="_ _4"></span> <span class="_ _29"> </span>przez <span class="_ _29"> </span>przedstaw<span class="_ _4"></span>icieli <span class="_ _29"> </span>medi<span class="_ _4"></span>ów <span class="_ _16"> </span>–<span class="ff1"> <span class="_ _29"> </span></span>Spółka<span class="_ _4"></span> <span class="_ _29"> </span>niezwłocznie <span class="_ _29"> </span>udz<span class="_ _4"></span>iela </div><div class="t m0 x1 h2 yb8 ff1 fs0 fc0 sc0 ls0 ws0">stosownych odp<span class="_ _4"></span>owiedzi.<span class="_ _4"></span> </div><div class="t m0 x1 h49 y47 ffd fs0 fc0 sc0 ls0 ws0"> <span class="ffc">„VI.R.3.</span> <span class="_ _3d"> </span><span class="ffc">Jeżeli <span class="_ _19"> </span>w <span class="_ _19"> </span>radzie <span class="_ _19"> </span>nadzor<span class="_ _4"></span>czej <span class="_ _19"> </span>funkcjonuje<span class="_ _4"></span> <span class="_ _19"> </span>komitet <span class="_ _19"> </span>do <span class="_ _19"> </span>spraw  wynagrodzeń,<span class="_ _4"></span></span> </div><div class="t m0 x1 h49 yb9 ffc fs0 fc0 sc0 ls0 ws0">w zakresie jego fun<span class="_ _4"></span>kcjonowania ma zast<span class="_ _4"></span>osowan<span class="_ _4"></span>ie zasada II.Z.7.”<span class="_ _f"></span><span class="ffd"> </span></div><div class="t m0 x1 h2 y49 ff1 fs0 fc0 sc0 ls0 ws0">Rekomendacja ni<span class="_ _4"></span>e dotyczy <span class="_ _4"></span>Grupy<span class="ls14">. </span> </div><div class="t m0 x1 h2 y2ed ff9 fs0 fc0 sc0 ls0 ws0">Wyjaśnienie: <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y8c ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _1f"> </span>Radzie <span class="_ _1f"> </span>Nadzorczej<span class="_ _4"></span> <span class="_ _1f"> </span><span class="ff9">jednostki <span class="_ _1f"> </span>d<span class="_ _4"></span>ominującej <span class="_ _1f"> </span></span>n<span class="_ _4"></span>ie <span class="_ _1f"> </span>funkcjonuj<span class="_ _4"></span>e <span class="_ _10"> </span>k<span class="_ _4"></span>omitet <span class="_ _1f"> </span>do <span class="_ _1f"> </span>spraw<span class="_ _4"></span> </div><div class="t m0 x1 h2 y2ee ff9 fs0 fc0 sc0 ls0 ws0">wynagrodzeń.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y269 ff3 fs0 fc0 sc0 ls5 ws0">4.3.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Opis <span class="_ _2d"> </span>głównyc<span class="_ _4"></span>h <span class="_ _2d"> </span>c<span class="_ _4"></span>ech <span class="_ _2d"> </span>sto<span class="_ _4"></span>sowanych<span class="_ _4"></span> <span class="_ _2d"> </span>systemó<span class="_ _4"></span>w <span class="_ _2d"> </span>kontro<span class="_ _4"></span>li <span class="_ _2d"> </span>wewnętrzn<span class="_ _4"></span>ej<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x71 h2 y2ef ff3 fs0 fc0 sc0 ls22 ws0">i <span class="ff4 ls0">zarzą<span class="ff3">dz<span class="_ _4"></span>ania <span class="_ _4"></span></span>ryzykiem <span class="_ _4"></span>w od<span class="_ _4"></span>niesieniu <span class="_ _4"></span>do p<span class="_ _4"></span>rocesu <span class="_ _4"></span>sporządzan<span class="_ _4"></span>ia spr<span class="_ _4"></span>awozdań </span></div><div class="t m0 x71 h2 y90 ff4 fs0 fc0 sc0 ls0 ws0">finansowych<span class="_ _4"></span> i skonsolidowanyc<span class="_ _4"></span>h sprawozd<span class="_ _4"></span>ań finansowyc<span class="_ _4"></span>h<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y2f0 ff9 fs0 fc0 sc0 ls0 ws0">System kontroli wewnętrzn<span class="_ _4"></span>ej i zarządzania ryzykiem w procesie sporzą<span class="_ _4"></span>dzania sprawozdań </div><div class="t m0 x1 h2 y92 ff1 fs0 fc0 sc0 ls0 ws0">finansowych w <span class="_ _4"></span><span class="ff9">Grupie K<span class="_ _4"></span>apitałowej</span> <span class="ff9">C<span class="_ _4"></span>omperia.pl <span class="_ _4"></span>S.A. opiera się na:<span class="_ _f"></span></span> </div><div class="t m0 x1 h13 y2f1 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">wewnętrzn<span class="_ _4"></span>ych <span class="_ _4"></span>r<span class="_ _4"></span>egulaminach <span class="_ _f"></span>określających <span class="_ _f"></span>obowi<span class="_ _4"></span>ązki, <span class="_ _4"></span>upra<span class="_ _4"></span>wnienia <span class="_ _4"></span>i<span class="_ _4"></span> <span class="_ _4"></span>od<span class="_ _4"></span>powiedzialność<span class="_ _4"></span> </span></span></div><div class="t m0 x8 h2 y2f2 ff9 fs0 fc0 sc0 ls0 ws0">poszczególnych<span class="_ _4"></span> <span class="_ _20"> </span>komór<span class="_ _4"></span>ek <span class="_ _20"> </span>organi<span class="_ _4"></span>zacyjnych, <span class="_ _2f"> </span>w <span class="_ _20"> </span>t<span class="_ _4"></span>ym <span class="_ _20"> </span>bi<span class="_ _4"></span>orących<span class="_ _4"></span> <span class="_ _20"> </span>udział<span class="_ _4"></span> <span class="_ _20"> </span>w <span class="_ _20"> </span>p<span class="_ _4"></span>rocesie </div><div class="t m0 x8 h2 y2f3 ff9 fs0 fc0 sc0 ls0 ws0">sporządzania<span class="ff1"> </span>sp<span class="_ _4"></span>rawozda<span class="_ _4"></span>ń finansowych,<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y2f4 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">wewnętrzn<span class="_ _4"></span>ych <span class="_ _4"></span>procedur<span class="_ _4"></span>ach <span class="_ _4"></span>określających<span class="_ _4"></span> <span class="_ _4"></span>obieg <span class="_ _4"></span>do<span class="_ _4"></span>kumentów <span class="_ _4"></span>finans<span class="_ _4"></span>owo <span class="_ _f"></span>–<span class="_ _4"></span><span class="ff1"> <span class="_ _4"></span></span>księg<span class="_ _4"></span>owych </span></span></div><div class="t m0 x8 h2 y2f5 ff9 fs0 fc0 sc0 ls0 ws0">(w tym zasady k<span class="_ _4"></span>ontroli dokumentów)<span class="_ _4"></span>,<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y2f6 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">prowadz<span class="_ _4"></span>eniu <span class="_ _39"> </span>ksiąg <span class="_ _5"> </span>rach<span class="_ _4"></span>unkowych <span class="_ _5"> </span>w <span class="_ _5"> </span><span class="ff1">odp<span class="_ _4"></span>owiednio <span class="_ _5"> </span>zabezpieczo<span class="_ _4"></span>nym <span class="_ _5"> </span>systemi<span class="_ _4"></span>e </span></span></span></div><div class="t m0 x8 h2 y2f7 ff1 fs0 fc0 sc0 ls0 ws0">informatycznym p<span class="_ _4"></span>rzez wykwal<span class="_ _4"></span>ifikowan<span class="_ _4"></span>e biuro rachu<span class="_ _4"></span>nkowe,<span class="_ _4"></span> </div><div class="t m0 x1 h13 y2f8 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">badani<span class="_ _4"></span>u i przeglądzie sprawozdań finansowych przez niezależnego biegłego rewidenta, </span></span></div><div class="t m0 x8 h2 y2f9 ff1 fs0 fc0 sc0 ls0 ws0">wybieranego <span class="ff9">prz<span class="_ _4"></span>ez Radę Nadz<span class="_ _4"></span>orczą.<span class="_ _4"></span></span> </div><div class="t m0 x1 h13 y2fa ff6 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf25" class="pf w0 h0" ><div class="pc pc25 w0 h0"><img class="bi x46 y18 w31 h4c" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">37<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">4.4.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Akcjonariusze <span class="_ _21"> </span><span class="ff4">jednostki <span class="_ _22"> </span>d<span class="_ _4"></span>ominującej</span> <span class="_ _21"> </span><span class="ff4">posiada<span class="_ _4"></span>jący <span class="_ _22"> </span>bezpoś<span class="_ _4"></span>rednio <span class="_ _22"> </span>lub </span></span></span></div><div class="t m0 x71 h2 y40 ff4 fs0 fc0 sc0 ls0 ws0">pośrednio znaczn<span class="_ _4"></span>e pakiety akc<span class="_ _4"></span>ji<span class="ff3"> </span></div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">Według <span class="_ _1"></span>wiedzy <span class="_ _1"></span>Jednostk<span class="_ _4"></span>i <span class="_ _1"></span>dominującej, <span class="_ _1"></span>na <span class="_ _1"></span>dzień przekazania <span class="_ _1"></span>niniejszego raportu <span class="_ _1"></span>rocznego, </div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">akcjonariuszami <span class="_ _17"> </span>posiad<span class="_ _4"></span>ającymi <span class="_ _17"> </span>co <span class="_ _15"> </span>n<span class="_ _4"></span>ajmniej <span class="_ _17"> </span>5% <span class="_ _17"> </span>ogólnej <span class="_ _17"> </span>liczby <span class="_ _17"> </span>głosów <span class="_ _17"> </span>na <span class="_ _17"> </span>walnym </div><div class="t m0 x1 h2 y86 ff1 fs0 fc0 sc0 ls0 ws0">zgromadzeniu J<span class="_ _4"></span><span class="ff9">ednostki domin<span class="_ _4"></span>ującej są<span class="_ _4"></span> podmiot<span class="_ _4"></span>y wskazane</span> <span class="ff9">w p<span class="_ _4"></span>oniższej tab<span class="_ _4"></span>eli.<span class="_ _4"></span></span> </div></div><div class="c x1 y2fb w32 h4d"><div class="t m0 x3d h20 y2fc ff3 fs8 fc5 sc0 ls0 ws0">Akcjonariusz<span class="fs9"> </span></div></div><div class="c x73 y2fb w33 h4d"><div class="t m0 x37 h20 y2fc ff3 fs8 fc5 sc0 ls0 ws0">Liczba akcji<span class="fs9"> </span></div></div><div class="c x74 y2fb w34 h4d"><div class="t m0 x3a h20 y2fd ff3 fs8 fc5 sc0 ls23 ws0">% </div><div class="t m0 x5 h20 y2fe ff3 fs8 fc5 sc0 ls0 ws0">akcji<span class="fs9"> </span></div></div><div class="c x75 y2fb w33 h4d"><div class="t m0 x3a h20 y2ff ff4 fs8 fc5 sc0 ls0 ws0">Wartość </div><div class="t m0 x5 h20 y2fc ff3 fs8 fc5 sc0 ls0 ws0">nominalna </div><div class="t m0 x3a h20 y14f ff3 fs8 fc5 sc0 ls0 ws0">(w PLN)<span class="fs9"> </span></div></div><div class="c x76 y2fb w35 h4d"><div class="t m0 x10 h20 y2ff ff4 fs8 fc5 sc0 ls0 ws0">Liczba głosów </div><div class="t m0 x43 h20 y2fc ff3 fs8 fc5 sc0 ls0 ws0">na walnym </div><div class="t m0 x10 h20 y14f ff3 fs8 fc5 sc0 ls0 ws0">zgromadzeniu<span class="fs9"> </span></div></div><div class="c x58 y2fb w36 h4d"><div class="t m0 x77 h20 y2ff ff4 fs8 fc5 sc0 ls0 ws0">% udział głosów </div><div class="t m0 x32 h20 y2fc ff3 fs8 fc5 sc0 ls0 ws0">na walnym </div><div class="t m0 x38 h20 y14f ff3 fs8 fc5 sc0 ls0 ws0">zgromadzeniu<span class="fs9"> </span></div></div><div class="c x1 y300 w32 h4e"><div class="t m0 x1e hd y301 ff7 fs6 fc6 sc0 ls0 ws0">Talnet Holding </div><div class="t m0 x1e hd yef ff7 fs6 fc6 sc0 ls0 ws0">Limited<span class="ff1 fs9"> </span></div></div><div class="c x73 y300 w33 h4e"><div class="t m0 x5c hd yef ff7 fs6 fc6 sc0 ls0 ws0">744 890<span class="ff1 fs9"> </span></div></div><div class="c x74 y300 w37 h4e"><div class="t m0 x48 hd yef ff7 fs6 fc6 sc0 ls0 ws0">21,04%<span class="ff1 fs9"> </span></div></div><div class="c x78 y300 w33 h4e"><div class="t m0 x21 hd yef ff7 fs6 fc6 sc0 ls24 ws0">74<span class="ls0"> 489,00<span class="ff1 fs9"> </span></span></div></div><div class="c x79 y300 w38 h4e"><div class="t m0 x60 hd yef ff7 fs6 fc6 sc0 ls0 ws0">1 089 890<span class="ff1 fs9"> </span></div></div><div class="c x7a y300 w39 h4e"><div class="t m0 x2b hd yef ff7 fs6 fc6 sc0 ls0 ws0">25,79%<span class="ff1 fs9"> </span></div></div><div class="c x1 y302 w32 h34"><div class="t m0 x1e hd yef ff7 fs6 fc6 sc0 ls0 ws0">Marek Dojnow<span class="ff1 fs9"> </span></div></div><div class="c x73 y302 w33 h34"><div class="t m0 x5c hd yef ff7 fs6 fc6 sc0 ls0 ws0">637 378<span class="ff1 fs9"> </span></div></div><div class="c x74 y302 w37 h34"><div class="t m0 x48 hd yef ff7 fs6 fc6 sc0 ls0 ws0">18,01%<span class="ff1 fs9"> </span></div></div><div class="c x78 y302 w33 h34"><div class="t m0 x21 hd yef ff7 fs6 fc6 sc0 ls24 ws0">63<span class="ls0"> 737,80<span class="ff1 fs9"> </span></span></div></div><div class="c x79 y302 w38 h34"><div class="t m0 x5b hd yef ff7 fs6 fc6 sc0 ls0 ws0">841 809<span class="ff1 fs9"> </span></div></div><div class="c x7a y302 w39 h34"><div class="t m0 x2b hd yef ff7 fs6 fc6 sc0 ls0 ws0">19,92%<span class="ff1 fs9"> </span></div></div><div class="c x1 y303 w32 h34"><div class="t m0 x1e hd yef ff7 fs6 fc6 sc0 ls0 ws0">Adam <span class="ff8">Jabłoński<span class="_ _1"></span><span class="ff1 fs9"> </span></span></div></div><div class="c x73 y303 w33 h34"><div class="t m0 x5c hd yef ff7 fs6 fc6 sc0 ls0 ws0">417 768<span class="ff1 fs9"> </span></div></div><div class="c x74 y303 w37 h34"><div class="t m0 x48 hd yef ff7 fs6 fc6 sc0 ls0 ws0">11,80%<span class="ff1 fs9"> </span></div></div><div class="c x78 y303 w33 h34"><div class="t m0 x21 hd yef ff7 fs6 fc6 sc0 ls24 ws0">41<span class="ls0"> 776,80<span class="ff1 fs9"> </span></span></div></div><div class="c x79 y303 w38 h34"><div class="t m0 x5b hd yef ff7 fs6 fc6 sc0 ls0 ws0">554 054<span class="ff1 fs9"> </span></div></div><div class="c x7a y303 w39 h34"><div class="t m0 x2b hd yef ff7 fs6 fc6 sc0 ls0 ws0">13,11%<span class="ff1 fs9"> </span></div></div><div class="c x1 y304 w32 h34"><div class="t m0 x1e hd yef ff7 fs6 fc6 sc0 ls0 ws0">TFI Investors*<span class="_ _1"></span><span class="ff1 fs9"> </span></div></div><div class="c x73 y304 w33 h34"><div class="t m0 x5c hd yef ff7 fs6 fc6 sc0 ls0 ws0">213 403<span class="ff1 fs9"> </span></div></div><div class="c x74 y304 w37 h34"><div class="t m0 x35 hd yef ff7 fs6 fc6 sc0 ls0 ws0">6,03%<span class="ff1 fs9"> </span></div></div><div class="c x78 y304 w33 h34"><div class="t m0 x21 hd yef ff7 fs6 fc6 sc0 ls0 ws0">21 340,30<span class="ff1 fs9"> </span></div></div><div class="c x79 y304 w38 h34"><div class="t m0 x5b hd yef ff7 fs6 fc6 sc0 ls0 ws0">213 403<span class="ff1 fs9"> </span></div></div><div class="c x7a y304 w39 h34"><div class="t m0 x59 hd yef ff7 fs6 fc6 sc0 ls0 ws0">5,05%<span class="ff1 fs9"> </span></div></div><div class="c x1 y305 w32 h34"><div class="t m0 x1e hd yef ff8 fs6 fc6 sc0 ls0 ws0">Akcje Własne<span class="ff7 ls25">**<span class="_ _1"></span><span class="ls0"> </span></span></div></div><div class="c x73 y305 w33 h34"><div class="t m0 x5c hd yef ff7 fs6 fc6 sc0 ls0 ws0">386 482 </div></div><div class="c x74 y305 w37 h34"><div class="t m0 x48 hd yef ff7 fs6 fc6 sc0 ls0 ws0">10,92% </div></div><div class="c x78 y305 w33 h34"><div class="t m0 x21 hd yef ff7 fs6 fc6 sc0 ls24 ws0">38<span class="ls0"> 648,20 </span></div></div><div class="c x79 y305 w38 h34"><div class="t m0 x5b hd yef ff7 fs6 fc6 sc0 ls0 ws0">386 482 </div></div><div class="c x7a y305 w39 h34"><div class="t m0 x59 hd yef ff7 fs6 fc6 sc0 ls0 ws0">9,15% </div></div><div class="c x1 y306 w32 h41"><div class="t m0 x1e hd yef ff7 fs6 fc6 sc0 ls0 ws0">Pozostali<span class="ff1 fs9"> </span></div></div><div class="c x73 y306 w33 h41"><div class="t m0 x21 hd yef ff7 fs6 fc6 sc0 ls0 ws0">1 139 629<span class="ff1 fs9"> </span></div></div><div class="c x74 y306 w37 h41"><div class="t m0 x48 hd yef ff7 fs6 fc6 sc0 ls24 ws0">32,20<span class="_ _1"></span><span class="ls0">%<span class="ff1 fs9"> </span></span></div></div><div class="c x78 y306 w33 h41"><div class="t m0 x65 hd yef ff7 fs6 fc6 sc0 ls0 ws0">113 962,90<span class="ff1 fs9"> </span></div></div><div class="c x79 y306 w38 h41"><div class="t m0 x60 hd yef ff7 fs6 fc6 sc0 ls0 ws0">1 139 629<span class="ff1 fs9"> </span></div></div><div class="c x7a y306 w39 h41"><div class="t m0 x2b hd yef ff7 fs6 fc6 sc0 ls0 ws0">26,97%<span class="ff1 fs9"> </span></div></div><div class="c x1 y307 w32 h34"><div class="t m0 x1e h4f yef ffe fs6 fc6 sc0 ls0 ws0">Suma<span class="ff3 fs9"> </span></div></div><div class="c x73 y307 w33 h34"><div class="t m0 x21 h4f yef ffe fs6 fc6 sc0 ls0 ws0">3 539 547<span class="ff3 fs9"> </span></div></div><div class="c x74 y307 w37 h34"><div class="t m0 x7b h4f yef ffe fs6 fc6 sc0 ls0 ws0">100%<span class="ff3 fs9"> </span></div></div><div class="c x78 y307 w33 h34"><div class="t m0 x65 h4f yef ffe fs6 fc6 sc0 ls0 ws0">353 954,70<span class="ff3 fs9"> </span></div></div><div class="c x79 y307 w38 h34"><div class="t m0 x60 h4f yef ffe fs6 fc6 sc0 ls0 ws0">4 225 264<span class="ff3 fs9"> </span></div></div><div class="c x7a y307 w39 h34"><div class="t m0 x4f h4f yef ffe fs6 fc6 sc0 ls0 ws0">100%<span class="ff3 fs9"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x8 h42 y308 ff1 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h42 y179 ff1 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h42 y309 ff9 fsb fc0 sc0 ls0 ws0">* Fundusze zarz<span class="_ _4"></span>ądzane przez<span class="_ _4"></span> <span class="ff1">Investors<span class="_ _4"></span> TFI S.A. </span></div><div class="t m0 x8 h42 y30a ff1 fsb fc0 sc0 ls26 ws0">** <span class="ff9 ls0">Comperia.pl S.A. nie<span class="_ _4"></span> wykonuje <span class="_ _4"></span>praw z akcji w<span class="_ _4"></span>łasnych<span class="_ _4"></span><span class="ff1">  </span></span></div><div class="t m0 x1 h15 y30b ff3 fs0 fc0 sc0 ls5 ws0">4.5.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Wskazanie <span class="_ _20"> </span>posi<span class="_ _4"></span>adaczy <span class="_ _20"> </span><span class="ff4">wsze<span class="_ _4"></span>lkich <span class="_ _20"> </span>papier<span class="_ _4"></span>ów <span class="_ _20"> </span>wartościo<span class="_ _4"></span>wych, <span class="_ _20"> </span>które <span class="_ _20"> </span>da<span class="_ _4"></span>ją </span></span></span></div><div class="t m0 x71 h2 y30c ff3 fs0 fc0 sc0 ls0 ws0">specjalne upr<span class="_ _4"></span>awnienia ko<span class="_ _4"></span>ntrolne </div><div class="t m0 x1 h2 y30d ff9 fs0 fc0 sc0 ls0 ws0">Akcje <span class="_ _b"></span>imi<span class="_ _4"></span>enne <span class="_ _b"></span>serii <span class="_ _1"></span>A <span class="_ _b"></span>pozostające <span class="_ _b"></span>w <span class="_ _1"></span>posiadaniu <span class="_ _1"></span>Talnet <span class="_ _b"></span>Holding <span class="_ _1"></span>Limited, <span class="_ _b"></span>Pana <span class="_ _1"></span>Marka <span class="_ _b"></span>Dojnow </div><div class="t m0 x1 h2 y30e ff9 fs0 fc0 sc0 ls0 ws0">oraz Pana Adama Jabło<span class="_ _4"></span>ńskiego są uprzywi<span class="_ _4"></span>lejowan<span class="_ _4"></span>e co do głosu w st<span class="_ _4"></span>osunku 2:1.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y30f ff3 fs0 fc0 sc0 ls5 ws0">4.6.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Wskazanie <span class="_ _e"> </span><span class="ff4">wszelkich <span class="_ _13"> </span>ogr<span class="_ _4"></span>aniczeń <span class="_ _13"> </span>od<span class="_ _4"></span>nośnie <span class="_ _e"> </span>do <span class="_ _13"> </span>wykonywan<span class="_ _4"></span>ia <span class="_ _13"> </span>p<span class="_ _4"></span>rawa <span class="_ _13"> </span>gło<span class="_ _4"></span>su, </span></span></span></div><div class="t m0 x71 h2 y310 ff4 fs0 fc0 sc0 ls0 ws0">takich <span class="_ _1b"> </span>jak <span class="_ _1b"> </span>ogranicz<span class="_ _4"></span>enie <span class="_ _1b"> </span>wykony<span class="_ _4"></span>wania <span class="_ _1b"> </span>praw<span class="_ _4"></span>a <span class="_ _1b"> </span>głosu <span class="_ _1b"> </span>przez<span class="_ _4"></span> <span class="_ _1b"> </span>posiadaczy<span class="_ _4"></span> </div><div class="t m0 x71 h2 y311 ff4 fs0 fc0 sc0 ls0 ws0">określonej <span class="_ _20"> </span>cz<span class="_ _4"></span>ęści <span class="_ _2f"> </span>lub <span class="_ _20"> </span>liczby<span class="_ _4"></span> <span class="_ _20"> </span>głosów, <span class="_ _2f"> </span>ogranicze<span class="_ _4"></span>nia <span class="_ _20"> </span>cz<span class="_ _4"></span>asowe <span class="_ _20"> </span>dotycz<span class="_ _4"></span>ące<span class="_ _4"></span> </div><div class="t m0 x71 h2 y312 ff4 fs0 fc0 sc0 ls0 ws0">wykonywania <span class="_ _14"></span>prawa <span class="_ _14"></span>głosu <span class="_ _14"></span>lub <span class="_ _14"></span>zapisy, <span class="_ _14"></span>zgodnie <span class="_ _14"></span>z <span class="_ _27"></span>k<span class="_ _4"></span>tórymi, <span class="_ _27"></span>p<span class="_ _4"></span>rzy <span class="_ _14"></span>wspó<span class="_ _4"></span>łp<span class="_ _4"></span>racy </div><div class="t m0 x71 h2 y313 ff4 fs0 fc0 sc0 ls0 ws0">spółki, <span class="_ _35"> </span>prawa <span class="_ _35"> </span>kapitałowe <span class="_ _35"> </span>związane <span class="_ _35"> </span>z <span class="_ _35"> </span>papierami <span class="_ _35"> </span>wartoś<span class="_ _4"></span>ciowymi <span class="_ _35"> </span>są </div><div class="t m0 x71 h2 y314 ff4 fs0 fc0 sc0 ls0 ws0">oddzielone od pos<span class="_ _4"></span>iadania p<span class="_ _4"></span>apierów warto<span class="_ _4"></span>ściowych <span class="_ _f"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y315 ff9 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _26"> </span>Jednostki <span class="_ _26"> </span>domi<span class="_ _4"></span>nującej <span class="_ _26"> </span>nie <span class="_ _26"> </span>posiada <span class="_ _26"> </span>in<span class="_ _4"></span>formacji <span class="_ _26"> </span>o <span class="_ _26"> </span>jakichkolwi<span class="_ _4"></span>ek <span class="_ _26"> </span>ograniczeni<span class="_ _4"></span>ach<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y316 ff9 fs0 fc0 sc0 ls0 ws0">w wykonywaniu pra<span class="_ _4"></span>wa głosu z ak<span class="_ _4"></span>cji Comperia<span class="_ _4"></span>.pl S.A. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y317 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y318 ff3 fs0 fc0 sc0 ls5 ws0">4.7.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Wskazanie <span class="_ _12"> </span>wsze<span class="_ _4"></span>lkich <span class="_ _12"> </span>ogranicze<span class="_ _4"></span>ń <span class="_ _12"> </span>dotycz<span class="_ _4"></span>ących <span class="_ _12"> </span>przenosze<span class="_ _4"></span>nia <span class="_ _12"> </span>pra<span class="_ _4"></span>wa </span></span></div><div class="t m0 x71 h2 y319 ff4 fs0 fc0 sc0 ls0 ws0">własności papie<span class="_ _4"></span>rów wartościo<span class="_ _4"></span>wych Emite<span class="_ _4"></span>nta<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y31a ff9 fs0 fc0 sc0 ls0 ws0">Statut <span class="_ _23"></span>Jednostki <span class="_ _14"></span>domin<span class="_ _4"></span>ującej <span class="_ _23"></span>nie <span class="_ _14"></span>uzal<span class="_ _4"></span>eżnia <span class="_ _14"></span>roz<span class="_ _4"></span>porządzania <span class="_ _23"></span>akcjami <span class="_ _14"></span>i<span class="_ _4"></span>miennymi<span class="_ _4"></span> <span class="_ _14"></span>od <span class="_ _23"></span>zgody </div><div class="t m0 x1 h2 y31b ff9 fs0 fc0 sc0 ls0 ws0">Spółki.<span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi x7c y18 w3a h50" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVIAAAC8CAIAAACljrH+AAAACXBIWXMAABYlAAAWJQFJUiTwAAAGsklEQVR42u3dT2zT1wHAcSeYxo4JkDSJAcOsLNo0aFC1MdGCRtVF2gqRGNIWiWOnHehQD+thYoeJHlrtUDRN5TCxctqkXSplh24SUE0KXZloh5pOqBlsB0AeM+AkBAg4Ma1r78BWRcFO4sT5418+n1OILPJeom/e+z3759SFQsUQMA/FWmsoXFQ9rDD1vgUge0D2gOwB2QOyB2QPyB6QPSB7QPaA7AHZA7IHZA/IHmQPyB6QPSB7QPaA7AHZA7IHZA/IHpA9IHtA9oDsAdmD7AHZA7IHZA/IHpA9IHtA9oDsAdkDsgdkD8gekD0ge5A9IHtA9oDsAdkDsgdkD8gekD0ge0D2gOwB2QOyB2QPsgdkD8gekD0ge0D2gOwB2QOyB2QPyB6QPSB7QPaA7EH2gOwB2QOyB2QPyB6QPSB7QPaA7AHZA7IHZA/IHpA9IHuQPSB7QPaA7AHZA7IHZA/IHpA9IHtA9oDsAdkDsgdkD7IHZA/IHpA9UGvCvgWwVFL3P/vi49boqli4XvYQHMO5/MBw7tr9Tz/IjL93I5uZyJd7ZHcitnV9ZGd7tKu54WvrG8L1dVUfTF2xWPQjgQVyPjPed3Ws7+q9aTqfXnci9uJXm/cnm6q4F5A9LMjafvLynbcujc659pL9H/1G+8626PzXf9lDlS/Xj36UefvKvQX6/+PR8LFnN/R2rJ1P/LKH6sjmC4fP3Vi44KfEf/K5xN4ta2QPSyNfKPZdG3vx7H8W+et2J2K/+VYi2bRa9rDYl/H7TqU+Gc0t1QDe3L3x8LYW2cMiOXP9wYF3U0s+jO5ErO87X5r9Ub/sYY5+8ffh1waGlslg4tHwwA862yJh2cNCXcz/6C/pxTm9q6j8U/uSXS0R2UP1m9//bqo/nV2ewzu7v2N3vFH2sFKaf2Tg+53Tr/nuwIMKvHFxZJk3HwqFek6nhnN5qz1UwYlLo6+cv1kTQ41Hw5cPfqXc2b7VHmZlcDRXK82HQqHMRL73z/+2yYe5y+YLPadTtTXm/nT2xKVR2cMcHT53o4r30i2aV87fnPxOHrKHCrb3y+0p+tn78V/TsofK5AvFH76Xrt3x96ezZ64/kD1UoO/a2BLeZlMVh95P5wtF2cNsl/ojH96q9VlkJvJ918ZkD7Nd6mvxJO9xRz68NXnBlz2U9cuLI8GYSGYif2F4QvYwg8HRXK1f1U/2+sdDsocZvJO6H6Tp9Kez2XxB9jCdt8q8xK12nbs5LnuYbocfjMO8yY4Pjsgeyi+Mt8aDN6n+dPbReb7soYQ/psYCOa9/3n0oeyi7MAbz4uWO7KGU6d+apqZdGJqQPZSQGQ9s9pfv5mQPZXfCAb54kT2sOLKHqe48/DzAs8sXirKHqT7IjAd4dulsXvZgkw/IHlaa1tn93dga1bi6TvYw1c72aIBn1xYJyx5s8mHFW//EqqBOLR4Nyx5K2Lq+IahTe35TTPZQQiIW2CO9XfFG2UMJ4fq6R5vh4OloekL2UFrvl9cFcl472iKyh9K+u3lN8CYVj4bbIo70oIw9GxuDN6mXtrU8+kD2UEIsXN+diAVsUgeSTbKH6fykqzVgO/yulojsYQXt87/Y4cseptvnv/zUk4GZzqGtzbKH2ezzA5L9wc51bZNuK5Q9lJVsWn2wMwhP4L/+zfjkf8oeKgimRpf6ZNNq2UMFC/6rO9pregon9mya8hnZwwx+9nRr7b5E/3ff3hx77G01ZA8zCNfXnXwuUYsj394S6e1Y+/jnZQ8z27tlTS0+mXe6Jxmur5M9zNGxZ+Lb//8qt5rwzgvJtjLvBSp7mO1W/3RPslYu8l/d0b53S9mbCOuKxaKfKMzScC6/+ff/WuaDfPmpJ3+1a8M0D7DaQwXaIuGz+zuW8wi7E7Fjz8zwWgPZQ2V2xxuXbfndidifXih9jGeTD1XY7e/4w5XMRH5ZXc///Otts3mk7GHu5e87lfpkNLccBvPm7o2HJ91aK3tYKPlC8cjfMr/+x+0lHEM8Gj61L9lVyZOLsof5OnP9waH300uy4T/Yue7Enk2xCv+qneyhOsv+GxdHXhsYWrSvuL0l8tvnE11zegWR7KFqUvc/O/pR5u0r9xZ6V3/s2Q29HWtnPLGXPSxe/McHby/EBf/2lshPn26dT/CyhwWUzRfO3Rw/PjjSn87Of3l/aVvLgWRTV5VuCpA9LHj/F2/n+q6O9V29V9GxX3ci9r3k2p4tTVPeG0f2UEvyhWI6m7989+HdTz8PhUIXhiZGcv/7RbAr3tjcsCoUCnU1N8Qbw+VunquK/wKP1QXU3Nk0rgAAAABJRU5ErkJggg=="/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">38<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Papiery <span class="_ _34"> </span>warto<span class="_ _4"></span>ściowe <span class="_ _2e"> </span>J<span class="ff1">ednostki<span class="_ _4"></span> <span class="_ _34"> </span></span>dominu<span class="_ _4"></span>jącej<span class="ff1"> <span class="_ _2e"> </span></span>podlegają <span class="_ _2e"> </span>ograniczen<span class="_ _4"></span>iom <span class="_ _34"> </span>dotycząc<span class="_ _4"></span>ej </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">swobodnej zbywalno<span class="_ _4"></span>ści wynikających z<span class="_ _4"></span> następu<span class="_ _4"></span>jących ustaw:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y31c ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">ogranicz<span class="_ _4"></span>enia wynikając<span class="_ _4"></span>e z Ustawy o Obr<span class="_ _4"></span>ocie Inst<span class="_ _4"></span>rumentami Finan<span class="_ _4"></span>sowymi;<span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y31d ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">ogranicz<span class="_ _4"></span>enia wynikając<span class="_ _4"></span>e z Ustawy o Ofe<span class="_ _4"></span>rcie Publ<span class="_ _4"></span>icznej;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y31e ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">ogranicz<span class="_ _4"></span>enia wynikając<span class="_ _4"></span>e z Ustawy o Och<span class="_ _4"></span>ronie Konku<span class="_ _4"></span>rencji i Konsum<span class="_ _4"></span>entów;<span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y31f ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Rozporządz<span class="_ _4"></span>enie <span class="_ _20"> </span>w <span class="_ _2f"> </span>sprawie <span class="_ _20"> </span>k<span class="_ _4"></span>ontroli <span class="_ _20"> </span>(<span class="_ _4"></span>Rozporząd<span class="_ _4"></span>zenie <span class="_ _20"> </span>Rady <span class="_ _20"> </span>(<span class="_ _4"></span>WE) <span class="_ _2f"> </span>Nr <span class="_ _20"> </span>139/2004)<span class="_ _4"></span> </span></span></div><div class="t m0 x8 h2 y320 ff9 fs0 fc0 sc0 ls0 ws0">koncentracji przedsi<span class="_ _4"></span>ębiorstw.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y321 ff3 fs0 fc0 sc0 ls5 ws0">4.8.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Opis <span class="_ _23"></span>zasad <span class="_ _13"> </span>dotyczących <span class="_ _23"> </span>po<span class="_ _4"></span>woływani<span class="_ _4"></span>a <span class="_ _23"></span>i <span class="_ _23"> </span>odwoł<span class="_ _4"></span>ywania <span class="_ _23"> </span>os<span class="_ _4"></span>ób <span class="_ _23"></span>zarz<span class="_ _4"></span>ądzających </span></span></div><div class="t m0 x71 h2 y322 ff4 fs0 fc0 sc0 ls0 ws0">oraz ich<span class="_ _4"></span> upr<span class="_ _4"></span>awnień, <span class="_ _4"></span>w szc<span class="_ _4"></span>zególności<span class="_ _4"></span> pr<span class="_ _4"></span>awo do<span class="_ _4"></span> podjęc<span class="_ _4"></span>ia decyz<span class="_ _4"></span>ji <span class="_ _4"></span>o emi<span class="_ _4"></span>sji lub<span class="_ _4"></span> </div><div class="t m0 x71 h2 y323 ff3 fs0 fc0 sc0 ls0 ws0">wykupie akcji<span class="_ _4"></span> </div><div class="t m0 x1 h2 y324 ff9 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _e"> </span>z <span class="_ _e"> </span>Kodeksem <span class="_ _e"> </span>Spółek <span class="_ _13"> </span>Han<span class="_ _4"></span>dlowych<span class="_ _4"></span> <span class="_ _e"> </span>w <span class="_ _13"> </span>st<span class="_ _4"></span>rukturze <span class="_ _e"> </span>organów <span class="_ _e"> </span>Jednostki <span class="_ _e"> </span>dominującej </div><div class="t m0 x1 h2 y325 ff9 fs0 fc0 sc0 ls0 ws0">występuje <span class="_ _18"> </span>organ <span class="_ _18"> </span>zarządz<span class="_ _4"></span>ający <span class="_ _18"> </span>oraz <span class="_ _18"> </span>organ <span class="_ _18"> </span>nadzorczy, <span class="_ _18"> </span>którymi<span class="_ _4"></span> <span class="_ _18"> </span>są <span class="_ _18"> </span>odpowiednio<span class="_ _4"></span> <span class="_ _18"> </span>Zarząd </div><div class="t m0 x1 h2 y326 ff9 fs0 fc0 sc0 ls0 ws0">Jednostki dominu<span class="_ _4"></span>jącej i Rada Nadz<span class="_ _4"></span>orcza Jednost<span class="_ _4"></span>ki dominującej. <span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y327 ff9 fs0 fc0 sc0 ls0 ws0">Zgodnie z<span class="_ _4"></span>e <span class="_ _4"></span>Statu<span class="_ _4"></span>tem w<span class="_ _4"></span> <span class="_ _4"></span>skład <span class="_ _4"></span>Za<span class="_ _4"></span>rządu <span class="_ _4"></span>Jednostki<span class="_ _4"></span> d<span class="_ _4"></span>ominującej <span class="_ _4"></span>wch<span class="_ _4"></span>odzi <span class="_ _4"></span>od <span class="_ _4"></span>dwóch <span class="_ _4"></span>d<span class="_ _4"></span>o p<span class="_ _4"></span>ięciu<span class="_ _4"></span> </div><div class="t m0 x1 h2 y328 ff9 fs0 fc0 sc0 ls0 ws0">członków, <span class="_ _e"> </span>w <span class="_ _13"> </span>tym <span class="_ _e"> </span>Prezes <span class="_ _13"> </span>i<span class="_ _4"></span> <span class="_ _e"> </span>Wiceprezes <span class="_ _13"> </span>Za<span class="_ _4"></span>rządu. <span class="_ _e"> </span>Liczbę <span class="_ _13"> </span>członk<span class="_ _4"></span>ów <span class="_ _e"> </span>Zarządu <span class="_ _13"> </span>okr<span class="_ _4"></span>eśla <span class="_ _e"> </span>Rada </div><div class="t m0 x1 h2 y329 ff1 fs0 fc0 sc0 ls0 ws0">Nadzorcza.  </div><div class="t m0 x1 h2 y32a ff9 fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _23"></span>Zarządu <span class="_ _23"></span>Jednostki <span class="_ _23"></span>dominuj<span class="_ _4"></span>ącej <span class="_ _14"></span>powoływan<span class="_ _4"></span>i <span class="_ _14"></span>są<span class="_ _4"></span> <span class="_ _14"></span>na <span class="_ _23"> </span>okres <span class="_ _23"></span>trzyletniej <span class="_ _23"> </span>wspóln<span class="_ _4"></span>ej </div><div class="t m0 x1 h2 y32b ff9 fs0 fc0 sc0 ls0 ws0">kadencji przez Radę Nadzorczą Jednostki dominującej. Powołując Zarząd, Rada Nadzorcza </div><div class="t m0 x1 h2 y32c ff9 fs0 fc0 sc0 ls0 ws0">określa <span class="_ _e"> </span>jedn<span class="_ _4"></span>ocześnie<span class="_ _4"></span> <span class="_ _e"> </span>liczb<span class="_ _4"></span>ę <span class="_ _e"> </span>czł<span class="_ _4"></span>onków <span class="_ _e"> </span>Za<span class="_ _4"></span>rządu <span class="_ _2c"> </span>danej <span class="_ _2c"> </span>kadencji.<span class="_ _4"></span> <span class="_ _e"> </span>Czł<span class="_ _4"></span>onkowie <span class="_ _2c"> </span>zarządu<span class="_ _4"></span> <span class="_ _e"> </span>ni<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y32d ff1 fs0 fc0 sc0 ls0 ws0">m<span class="ff9">ogą bez pisemn<span class="_ _4"></span>ego zezwolenia Ra<span class="_ _4"></span>dy Nadzorcz<span class="_ _4"></span>ej prowadzić dział<span class="_ _4"></span>alności<span class="_ _4"></span> konkurencyjnej.<span class="_ _27"></span></span> </div><div class="t m0 x1 h2 y32e ff9 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _23"> </span>Jedn<span class="_ _4"></span>ostki <span class="_ _23"> </span>d<span class="_ _4"></span>ominu<span class="_ _4"></span>jącej <span class="_ _23"> </span>kieruje<span class="_ _4"></span> <span class="_ _23"> </span>działal<span class="_ _4"></span>nością <span class="_ _e"> </span><span class="ff1">Grupy</span>, <span class="_ _23"> </span>zarządz<span class="_ _4"></span>a <span class="_ _23"> </span>jej <span class="_ _13"> </span>majątki<span class="_ _4"></span>em <span class="_ _23"> </span>oraz </div><div class="t m0 x1 h2 y32f ff1 fs0 fc0 sc0 ls0 ws0">reprezentuje <span class="_ _14"></span><span class="ff9">G<span class="_ _4"></span>rupę <span class="_ _14"></span>na <span class="_ _14"></span>z<span class="_ _4"></span>ewnątrz <span class="_ _14"></span>przed <span class="_ _14"></span>sądami<span class="_ _4"></span>, <span class="_ _14"></span>organami<span class="_ _4"></span> <span class="_ _14"></span>władzy <span class="_ _14"></span>i <span class="_ _23"></span>wobec <span class="_ _14"></span>osób <span class="_ _14"></span>trz<span class="_ _4"></span>ecich. </span></div><div class="t m0 x1 h2 y330 ff9 fs0 fc0 sc0 ls0 ws0">Zarząd podejmuje decyzje we wszystkich sprawach niezastrzeżonych przez postanowi<span class="_ _4"></span>enia </div><div class="t m0 x1 h2 y331 ff9 fs0 fc0 sc0 ls0 ws0">Statutu <span class="_ _17"> </span>lub <span class="_ _17"> </span>przepisy <span class="_ _17"> </span>prawa <span class="_ _17"> </span>do <span class="_ _17"> </span>wyłącznej <span class="_ _17"> </span>komp<span class="_ _4"></span>etencji <span class="_ _17"> </span>Rady <span class="_ _17"> </span>Nadzorcz<span class="_ _4"></span>ej <span class="_ _15"> </span>Jedn<span class="_ _4"></span>ostki<span class="_ _4"></span> </div><div class="t m0 x1 h2 y332 ff9 fs0 fc0 sc0 ls0 ws0">dominującej lub<span class="_ _4"></span> Walnego Zgro<span class="_ _4"></span>madzeni<span class="_ _4"></span>a jednostki dominu<span class="_ _4"></span>jącej. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y333 ff3 fs0 fc0 sc0 ls5 ws0">4.9.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff3">Opis zasad zmiany<span class="_ _4"></span> statutu Emitent<span class="_ _4"></span>a<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y334 ff9 fs0 fc0 sc0 ls0 ws0">Zmiana <span class="_ _18"> </span>Stat<span class="_ _4"></span>utu <span class="_ _18"> </span>Jednost<span class="_ _4"></span>ki <span class="_ _18"> </span>dominuj<span class="_ _4"></span>ącej <span class="_ _18"> </span>dokon<span class="_ _4"></span>ywana <span class="_ _18"> </span>jest <span class="_ _19"> </span>na <span class="_ _18"> </span>podsta<span class="_ _4"></span>wie <span class="_ _18"> </span>i <span class="_ _18"> </span>n<span class="_ _4"></span>a <span class="_ _18"> </span>zasadach </div><div class="t m0 x1 h2 y335 ff9 fs0 fc0 sc0 ls0 ws0">przewidzianych<span class="_ _4"></span> <span class="_ _b"></span>w <span class="_ _11"></span>K<span class="_ _4"></span>odeksie <span class="_ _b"></span>Spółek <span class="_ _b"></span>Handlow<span class="_ _4"></span>ych. <span class="_ _b"></span>Zmiana <span class="_ _b"></span>Statutu <span class="_ _b"></span>wymaga <span class="_ _b"></span>uchwały<span class="_ _4"></span> <span class="_ _b"></span>Walnego </div><div class="t m0 x1 h2 y336 ff9 fs0 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _15"> </span>Jednostki <span class="_ _15"> </span>dominującej.<span class="_ _4"></span> <span class="_ _16"> </span>Uchwał<span class="_ _4"></span>a <span class="_ _16"> </span>w <span class="_ _16"> </span>sp<span class="_ _4"></span>rawie <span class="_ _16"> </span>zmi<span class="_ _4"></span>any <span class="_ _16"> </span>St<span class="_ _4"></span>atutu <span class="_ _16"> </span>wymag<span class="_ _4"></span>a </div><div class="t m0 x1 h2 y337 ff9 fs0 fc0 sc0 ls0 ws0">większości ¾ gł<span class="_ _4"></span>osów. <span class="ff1"> </span></div><div class="t m0 x1 h2 y338 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y339 ff3 fs0 fc0 sc0 ls5 ws0">4.10.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Sposób <span class="_ _e"> </span>działania <span class="_ _e"> </span>Walnego <span class="_ _e"> </span>Zgroma<span class="_ _4"></span>dzenia <span class="_ _e"> </span>i <span class="_ _e"> </span>jego <span class="_ _e"> </span>zasadnicze <span class="_ _e"> </span>uprawnien<span class="_ _4"></span>ia </span></span></div><div class="t m0 x71 h2 y33a ff3 fs0 fc0 sc0 ls0 ws0">oraz opis praw <span class="_ _4"></span>akcjonariuszy i spo<span class="_ _4"></span>sobu ich wykony<span class="_ _4"></span>wania<span class="_ _4"></span> </div><div class="t m0 x1 h2 y33b ff9 fs0 fc0 sc0 ls0 ws0">Sposób <span class="_ _34"> </span>d<span class="_ _4"></span>ziałania <span class="_ _2e"> </span>Wa<span class="_ _4"></span>lnego <span class="_ _34"> </span>Zg<span class="_ _4"></span>romadzenia <span class="_ _2d"> </span>jednost<span class="_ _4"></span>ki <span class="_ _34"> </span>domin<span class="_ _4"></span>ującej <span class="_ _2d"> </span>określony <span class="_ _2e"> </span>jest<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y33c ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _27"></span>regulaminie <span class="_ _14"></span>Walnego <span class="_ _27"></span>Zgromadzenia <span class="_ _14"></span>opublikowan<span class="_ _4"></span>ego <span class="_ _27"></span>na <span class="_ _27"></span>stronie <span class="_ _14"></span>J<span class="_ _4"></span><span class="ff9">ednostki <span class="_ _27"></span>domi<span class="_ _4"></span>nującej </span></div><div class="t m0 x1 h2 y33d ff1 fs0 fc0 sc0 ls0 ws0">pod adresem: <span class="fc7">http<span class="_ _4"></span>s://relacje.c<span class="_ _4"></span>omperia.pl/<span class="_ _4"></span></span>. </div></div><span class="d m1" style="border-style:none;position:absolute;left:284.220000px;bottom:253.740000px;width:144.360000px;height:13.980000px;background-color:rgba(255,255,255,0.000001);" /></div><div class="pi" ></div></div><div id="pf27" class="pf w0 h0" ><div class="pc pc27 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">39<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">Prawa <span class="_ _13"> </span>akcj<span class="_ _4"></span>onariuszy <span class="_ _13"> </span>i <span class="_ _e"> </span>sposób <span class="_ _23"> </span>i<span class="_ _4"></span>ch <span class="_ _13"> </span>wy<span class="_ _4"></span>konywani<span class="_ _4"></span>a <span class="_ _13"> </span>określone <span class="_ _e"> </span>są <span class="_ _23"> </span>p<span class="_ _4"></span>ostanowieniami <span class="_ _e"> </span>Kodeksu </div><div class="t m0 x1 h2 y40 ff9 fs0 fc0 sc0 ls0 ws0">Spółek <span class="_ _e"> </span>Handlowych <span class="_ _e"> </span>oraz <span class="_ _e"> </span>stosowanymi <span class="_ _e"> </span>przez <span class="_ _e"> </span>Spółkę <span class="_ _e"> </span>zasadami <span class="_ _e"> </span>Dobrych <span class="_ _e"> </span>Praktyk <span class="_ _e"> </span>Spółek </div><div class="t m0 x1 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0">Notowanych na GPW<span class="_ _4"></span> w Warszawie.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">Zwoływanie Walneg<span class="_ _4"></span>o Zgromadz<span class="_ _4"></span>enia Akcjonarius<span class="_ _4"></span>zy:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y33e ff1 fs0 fc0 sc0 ls3 ws0">1.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Walne  Zgr<span class="_ _4"></span>omadzenie <span class="_ _26"> </span>Akcjonariuszy  m<span class="_ _4"></span>oże  b<span class="_ _4"></span>yć  z<span class="_ _4"></span>wołane  w <span class="_ _26"> </span>trybie <span class="_ _26"> </span>zwyczajnym <span class="_ _26"> </span>lub </span></span></div><div class="t m0 x8 h2 y66 ff1 fs0 fc0 sc0 ls0 ws0">nadzwyczajnym.<span class="_ _4"></span> </div><div class="t m0 x1 h13 y67 ff1 fs0 fc0 sc0 ls3 ws0">2.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Walne Zgromadz<span class="_ _4"></span>enie Akcjonariuszy odb<span class="_ _4"></span>ywa w si<span class="_ _4"></span>edzibie Spółki<span class="_ _4"></span>. <span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y33f ff1 fs0 fc0 sc0 ls3 ws0">3.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Zwyczajne <span class="_ _13"> </span>Waln<span class="_ _4"></span>e <span class="_ _13"> </span>Zg<span class="_ _4"></span>romadzenie <span class="_ _e"> </span>o<span class="_ _1"></span>dbywa <span class="_ _e"> </span>się <span class="_ _13"> </span>coroczni<span class="_ _4"></span>e <span class="_ _13"> </span>w <span class="_ _e"> </span>ciągu <span class="_ _13"> </span>sześciu<span class="_ _4"></span> <span class="_ _13"> </span>miesięcy <span class="_ _e"> </span>po </span></span></div><div class="t m0 x8 h2 y47 ff9 fs0 fc0 sc0 ls0 ws0">upływie roku obrotow<span class="_ _4"></span>ego.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 yb9 ff1 fs0 fc0 sc0 ls3 ws0">4.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Nadzwyczajne Walne <span class="_ _1"></span>Zgromadz<span class="_ _4"></span>enie <span class="_ _1"></span>zwoływan<span class="_ _4"></span>e jest <span class="_ _1"></span>przez Zarząd <span class="_ _1"></span>z <span class="_ _1"></span>inicj<span class="_ _4"></span>atywy własnej, </span></span></div><div class="t m0 x8 h2 yba ff9 fs0 fc0 sc0 ls0 ws0">na <span class="_ _23"> </span>ż<span class="_ _4"></span>ądanie <span class="_ _13"> </span>Rady <span class="_ _23"> </span>Nad<span class="_ _4"></span>zorczej <span class="_ _13"> </span>o<span class="_ _4"></span>raz <span class="_ _23"> </span>n<span class="_ _4"></span>a <span class="_ _23"> </span>wn<span class="_ _4"></span>iosek <span class="_ _13"> </span>akcjonariusz<span class="_ _4"></span>y <span class="_ _23"> </span>r<span class="_ _4"></span>eprezentuj<span class="_ _4"></span>ących <span class="_ _23"> </span>jedn<span class="_ _4"></span>ą </div><div class="t m0 x8 h2 ybb ff9 fs0 fc0 sc0 ls0 ws0">dwudziestą cz<span class="_ _4"></span>ęść kapitału<span class="_ _4"></span> zakładowego.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 ybc ff1 fs0 fc0 sc0 ls3 ws0">5.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Fakt <span class="_ _19"> </span>zwołania <span class="_ _19"> </span>Waln<span class="_ _4"></span>ego <span class="_ _19"> </span>Zgromadzenia  wraz <span class="_ _18"> </span>z<span class="_ _4"></span> <span class="_ _19"> </span>podaniem  terminu <span class="_ _18"> </span>(<span class="_ _4"></span>dzień, <span class="_ _19"> </span>godzina)<span class="_ _27"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h2 ybd ff9 fs0 fc0 sc0 ls0 ws0">i <span class="_ _23"></span>miejsca <span class="_ _23"></span>ogłaszany <span class="_ _23"> </span>jest <span class="_ _23"> </span>przez <span class="_ _23"></span>Zarząd <span class="_ _23"></span>na <span class="_ _23"></span>stronie <span class="_ _23"> </span>internet<span class="_ _4"></span>owej <span class="_ _23"></span>Spółki <span class="_ _23"> </span>oraz <span class="_ _23"></span>w <span class="_ _23"> </span>sposób </div><div class="t m0 x8 h2 ybe ff9 fs0 fc0 sc0 ls0 ws0">określony <span class="_ _19"> </span>dla<span class="_ _4"></span> <span class="_ _19"> </span>przekazy<span class="_ _4"></span>wania  informacji <span class="_ _19"> </span>bieżą<span class="_ _4"></span>cych <span class="_ _19"> </span>zgodn<span class="_ _4"></span>ie <span class="_ _19"> </span>z  przepisami  o <span class="_ _18"> </span>o<span class="_ _4"></span>fercie </div><div class="t m0 x8 h2 ybf ff9 fs0 fc0 sc0 ls0 ws0">publiczn<span class="_ _4"></span>ej i <span class="_ _4"></span>warunkach <span class="_ _4"></span>wprowad<span class="_ _4"></span>zania <span class="_ _4"></span>instrume<span class="_ _4"></span>ntów <span class="_ _4"></span>finansowych <span class="_ _4"></span>do <span class="_ _4"></span>zo<span class="_ _4"></span>rganizowanego </div><div class="t m0 x8 h2 y234 ff1 fs0 fc0 sc0 ls0 ws0">systemu obrot<span class="ff9">u <span class="_ _4"></span>oraz o spółkach pu<span class="_ _4"></span>blicznych. <span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y269 ff9 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _e"> </span>komp<span class="_ _4"></span>etencji <span class="_ _2c"> </span>Walneg<span class="_ _4"></span>o <span class="_ _e"> </span>Zgromadz<span class="_ _4"></span>enia <span class="_ _2c"> </span>należy <span class="_ _2c"> </span>w <span class="_ _2c"> </span>szcz<span class="_ _4"></span>ególności <span class="_ _2c"> </span>podejmowani<span class="_ _4"></span>e <span class="_ _e"> </span>uchw<span class="_ _4"></span>ał<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y26a ff1 fs0 fc0 sc0 ls0 ws0">w sprawie:  </div><div class="t m0 x1 h13 yc3 ff1 fs0 fc0 sc0 ls3 ws0">1.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff1">rozpatrywania <span class="_ _17"> </span>i <span class="_ _15"> </span>zatwi<span class="_ _4"></span>erdzania <span class="_ _17"> </span>sprawozdani<span class="_ _4"></span>a <span class="_ _17"> </span><span class="ff9">Zarządu <span class="_ _15"> </span>z<span class="_ _4"></span> <span class="_ _15"> </span>dzi<span class="_ _4"></span>ałalności <span class="_ _15"> </span>Sp<span class="_ _4"></span>ółki <span class="_ _15"> </span>oraz<span class="_ _4"></span> </span></span></span></div><div class="t m0 x8 h2 yc4 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania<span class="_ _4"></span> <span class="ff9">finansowego za ub<span class="_ _4"></span>iegły rok obroto<span class="_ _4"></span>wy, <span class="_ _4"></span></span> </div><div class="t m0 x1 h13 y92 ff1 fs0 fc0 sc0 ls3 ws0">2.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">podziału<span class="ff1"> <span class="_ _13"> </span></span>zysków <span class="_ _13"> </span>lub <span class="_ _23"> </span>po<span class="_ _4"></span>krycia <span class="_ _23"> </span>straty<span class="_ _4"></span>, <span class="_ _23"> </span>wys<span class="_ _4"></span>okości <span class="_ _13"> </span>odpisów <span class="_ _13"> </span>na <span class="_ _13"> </span>kapitał <span class="_ _23"> </span>z<span class="_ _4"></span>apasowy <span class="_ _23"> </span>i<span class="_ _4"></span> <span class="_ _23"> </span>in<span class="_ _4"></span>ne </span></span></div><div class="t m0 x8 h2 yc5 ff9 fs0 fc0 sc0 ls0 ws0">fundusze, <span class="_ _14"></span>określenia <span class="_ _14"></span>daty, <span class="_ _14"></span>według <span class="_ _14"></span>której <span class="_ _14"></span>ustala <span class="_ _14"></span>się <span class="_ _27"></span>li<span class="_ _4"></span>stę <span class="_ _14"></span>akcjonariuszy <span class="_ _14"></span>uprawn<span class="_ _4"></span>ionych </div><div class="t m0 x8 h2 yc6 ff9 fs0 fc0 sc0 ls0 ws0">do <span class="_ _29"> </span>dywid<span class="_ _4"></span>endy <span class="_ _16"> </span>za <span class="_ _29"> </span>dan<span class="_ _4"></span>y <span class="_ _29"> </span>r<span class="_ _4"></span>ok <span class="_ _29"> </span>obr<span class="_ _4"></span>otowy, <span class="_ _29"> </span>w<span class="_ _4"></span>ysokości <span class="_ _16"> </span>dywid<span class="_ _4"></span>endy<span class="_ _4"></span><span class="ff1"> <span class="_ _29"> </span></span>i<span class="_ _4"></span> <span class="_ _29"> </span>te<span class="_ _4"></span>rmini<span class="_ _4"></span>e <span class="_ _29"> </span>wypłaty </div><div class="t m0 x8 h2 yc7 ff1 fs0 fc0 sc0 ls0 ws0">dywidendy,  </div><div class="t m0 x1 h13 y340 ff1 fs0 fc0 sc0 ls3 ws0">3.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">udzielania <span class="_ _1"></span>absolutorium członkom <span class="_ _b"></span>organ<span class="_ _4"></span>ów <span class="_ _1"></span>Spółki <span class="_ _b"></span>z<span class="_ _4"></span> <span class="_ _b"></span>w<span class="_ _4"></span>ykonania <span class="_ _1"></span>przez <span class="_ _1"></span>nich <span class="_ _1"></span>obowiązków,<span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y26e ff1 fs0 fc0 sc0 ls3 ws0">4.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">podejmowania <span class="_ _27"></span>postano<span class="_ _4"></span>wień <span class="_ _27"></span>dotyczących <span class="_ _27"></span>roszc<span class="_ _4"></span>zeń <span class="_ _27"></span>o <span class="_ _f"></span>n<span class="_ _4"></span>aprawienie <span class="_ _14"></span>szkody <span class="_ _27"></span>wyrządzonej<span class="_ _4"></span> </span></span></div><div class="t m0 x8 h2 y57 ff9 fs0 fc0 sc0 ls0 ws0">przy zawiązywaniu<span class="_ _4"></span> Spółki lu<span class="_ _4"></span>b sprawowaniu zarz<span class="_ _4"></span>ądu albo nadz<span class="_ _4"></span>oru, <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y26f ff1 fs0 fc0 sc0 ls3 ws0">5.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">podejmowania <span class="_ _16"> </span>uchwał <span class="_ _16"> </span>o <span class="_ _29"> </span>połącz<span class="_ _4"></span>eniu <span class="_ _16"> </span>Spółki <span class="_ _16"> </span>z <span class="_ _29"> </span>inną <span class="_ _16"> </span>spółką, <span class="_ _16"> </span>o <span class="_ _29"> </span>roz<span class="_ _4"></span>wiązaniu<span class="_ _4"></span> <span class="_ _29"> </span>Sp<span class="_ _4"></span>ółki<span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h2 y341 ff1 fs0 fc0 sc0 ls0 ws0">i wyznaczaniu<span class="_ _4"></span> likwidatora, <span class="_ _4"></span> </div><div class="t m0 x1 h13 y342 ff1 fs0 fc0 sc0 ls3 ws0">6.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">podejmowania uchwał<span class="_ _4"></span> o emisji obligacji zamienn<span class="_ _4"></span>ych lub z prawem pierwszeństwa oraz<span class="_ _4"></span> </span></span></div><div class="t m0 x8 h2 y343 ff9 fs0 fc0 sc0 ls0 ws0">warrantów <span class="_ _16"> </span>subskrypcyj<span class="_ _4"></span>nych, <span class="_ _16"> </span>o <span class="_ _16"> </span>których <span class="_ _16"> </span>mowa <span class="_ _16"> </span>w <span class="_ _16"> </span>art. <span class="_ _16"> </span>453 <span class="_ _16"> </span>§ <span class="_ _16"> </span>2 <span class="_ _16"> </span>Kodeksu <span class="_ _16"> </span>spółek </div><div class="t m0 x8 h2 y344 ff1 fs0 fc0 sc0 ls0 ws0">handlowych, <span class="_ _4"></span> </div><div class="t m0 x1 h13 y345 ff1 fs0 fc0 sc0 ls3 ws0">7.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">zmiany <span class="_ _19"> </span>Statutu<span class="_ _4"></span> <span class="_ _19"> </span>Spółki, <span class="_ _18"> </span>w  tym <span class="_ _18"> </span>podejmowani<span class="_ _4"></span>e <span class="_ _19"> </span>uchwał <span class="_ _19"> </span>o <span class="_ _19"> </span>podwyższeniu  i <span class="_ _18"> </span>obniżeniu </span></span></div><div class="t m0 x8 h2 y7d ff9 fs0 fc0 sc0 ls0 ws0">kapitału zakł<span class="_ _4"></span>adowego,<span class="ff1"> </span></div><div class="t m0 x1 h13 y346 ff1 fs0 fc0 sc0 ls3 ws0">8.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">zmiany przedmiotu p<span class="_ _4"></span>rzedsiębiorstwa<span class="_ _4"></span> Spółki,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y288 ff1 fs0 fc0 sc0 ls3 ws0">9.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">powoływania lu<span class="_ _4"></span>b odwoływan<span class="_ _4"></span>ia członków Rady <span class="_ _4"></span>Nadzorczej, <span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y347 ff1 fs0 fc0 sc0 ls3 ws0">10.<span class="ff6 ls0"> <span class="_ _11"></span><span class="ff9">ustalania li<span class="_ _4"></span>czby członków Ra<span class="_ _4"></span>dy Nadzorczej, <span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y28a ff1 fs0 fc0 sc0 ls3 ws0">11.<span class="ff6 ls0"> <span class="_ _11"></span><span class="ff9">ustalania <span class="_ _f"></span>i <span class="_ _4"></span>zmian<span class="_ _4"></span>y <span class="_ _4"></span>zasad<span class="_ _4"></span> <span class="_ _4"></span>wynagradzan<span class="_ _4"></span>ia <span class="_ _4"></span>lub <span class="_ _f"></span>wysokości <span class="_ _f"></span>wynagrodz<span class="_ _4"></span>enia <span class="_ _f"></span>członków <span class="_ _4"></span>Rad<span class="_ _4"></span>y </span></span></div><div class="t m0 x8 h2 y116 ff1 fs0 fc0 sc0 ls0 ws0">Nadzorczej,  </div><div class="t m0 x1 h13 y20a ff1 fs0 fc0 sc0 ls3 ws0">12.<span class="ff6 ls0"> <span class="_ _11"></span><span class="ff1">uchwalania oraz zmi<span class="_ _4"></span>any regulam<span class="_ _4"></span>inu Walnego Zg<span class="_ _4"></span>romadzenia,<span class="_ _f"></span> </span></span></div><div class="t m0 x1 h13 y348 ff1 fs0 fc0 sc0 ls3 ws0">13.<span class="ff6 ls0"> <span class="_ _11"></span><span class="ff1">zatwierdzania regul<span class="_ _4"></span>aminu Rady Nadz<span class="_ _4"></span>orczej, <span class="_ _4"></span> </span></span></div><div class="t m0 x1 h13 y242 ff1 fs0 fc0 sc0 ls3 ws0">14.<span class="ff6 ls0"> <span class="_ _11"></span><span class="ff1">umorzenia akcji,<span class="_ _4"></span> </span></span></div></div></div><div class="pi" ></div></div><div id="pf28" class="pf w0 h0" ><div class="pc pc28 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">40<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h13 y1e ff1 fs0 fc0 sc0 ls3 ws0">15.<span class="ff6 ls0"> <span class="_ _11"></span><span class="ff1">innych <span class="_ _29"> </span>spra<span class="_ _4"></span>w <span class="_ _29"> </span>przewidz<span class="_ _4"></span>ianych <span class="_ _16"> </span>przepisami<span class="_ _4"></span> <span class="_ _29"> </span>prawa <span class="_ _16"> </span>lub <span class="_ _29"> </span>postano<span class="_ _4"></span>wieniami<span class="_ _4"></span> <span class="_ _29"> </span>nini<span class="_ _4"></span>ejszego </span></span></div><div class="t m0 x8 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Statutu <span class="_ _1e"> </span>oraz <span class="_ _1f"> </span>rozpat<span class="_ _4"></span>rywanie <span class="_ _1f"> </span>i<span class="_ _4"></span> <span class="_ _1f"> </span>rozstrz<span class="_ _4"></span>yganie <span class="_ _1e"> </span>innych <span class="_ _1e"> </span>spraw <span class="_ _1f"> </span>wn<span class="_ _4"></span>oszonych <span class="_ _1f"> </span>p<span class="_ _4"></span>rzez </div><div class="t m0 x8 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">akcjonariusza <span class="_ _2c"> </span>lu<span class="_ _4"></span>b <span class="_ _2c"> </span>akcjonariuszy<span class="_ _4"></span> <span class="_ _2c"> </span>reprezentuj<span class="_ _4"></span>ących <span class="_ _2c"> </span>co <span class="_ _2c"> </span>naj<span class="_ _4"></span>mniej <span class="_ _2c"> </span>5 <span class="_ _2c"> </span>(pi<span class="_ _4"></span>ęć) <span class="_ _2c"> </span>%<span class="_ _4"></span> <span class="_ _2c"> </span>kapitału </div><div class="t m0 x8 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">zakładowego, Zarząd lu<span class="_ _4"></span>b R<span class="_ _4"></span>adę Nadzorczą<span class="_ _4"></span>. <span class="ff1"> </span></div><div class="t m0 x1 h2 y86 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y66 ff1 fs0 fc0 sc0 ls0 ws0">Przebieg obrad <span class="_ _4"></span>Walnego Zgromadz<span class="_ _4"></span>enia Akcjonari<span class="_ _4"></span>uszy:<span class="_ _4"></span> </div><div class="t m0 x1 h13 y349 ff1 fs0 fc0 sc0 ls3 ws0">1.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Obrady <span class="_ _e"> </span>Walnego <span class="_ _e"> </span>Zgromadzeni<span class="_ _4"></span>a <span class="_ _e"> </span>otwiera <span class="_ _e"> </span>Przewodniczący <span class="_ _e"> </span>Rady <span class="_ _e"> </span>Nadz<span class="_ _4"></span>orczej <span class="_ _e"> </span>albo <span class="_ _e"> </span>jego </span></span></div><div class="t m0 x8 h2 y34a ff9 fs0 fc0 sc0 ls0 ws0">zastępca, <span class="_ _15"> </span>a <span class="_ _17"> </span>następni<span class="_ _4"></span>e <span class="_ _15"> </span>spośr<span class="_ _4"></span>ód <span class="_ _15"> </span>osób <span class="_ _17"> </span>uprawn<span class="_ _4"></span>ionych <span class="_ _15"> </span>do <span class="_ _17"> </span>uczestnict<span class="_ _4"></span>wa <span class="_ _15"> </span>w <span class="_ _17"> </span>walnym </div><div class="t m0 x8 h2 y88 ff9 fs0 fc0 sc0 ls0 ws0">zgromadzeniu <span class="_ _23"> </span>wybi<span class="_ _4"></span>era <span class="_ _23"> </span>się <span class="_ _23"></span>przewodni<span class="_ _4"></span>czącego. <span class="_ _23"> </span>W <span class="_ _23"> </span>razi<span class="_ _4"></span>e <span class="_ _14"></span>ni<span class="_ _4"></span>eobecności <span class="_ _23"> </span>t<span class="_ _4"></span>ych <span class="_ _23"></span>osób <span class="_ _23"></span>walne </div><div class="t m0 x8 h2 y6a ff1 fs0 fc0 sc0 ls0 ws0">zgromadzenie otwi<span class="_ _4"></span>era Preze<span class="_ _4"></span><span class="ff9">s Zarządu albo<span class="_ _4"></span> osoba wyznaczona p<span class="_ _4"></span>rzez Zar<span class="_ _4"></span>ząd..<span class="_ _4"></span></span> </div><div class="t m0 x1 h13 y49 ff1 fs0 fc0 sc0 ls3 ws0">2.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Osoba <span class="_ _17"> </span>otwierająca <span class="_ _20"> </span>Walne <span class="_ _17"> </span>Zgromadz<span class="_ _4"></span>enie <span class="_ _17"> </span>doprowadza <span class="_ _20"> </span>do <span class="_ _17"> </span>niezwł<span class="_ _4"></span>ocznego <span class="_ _17"> </span>w<span class="_ _4"></span>yboru </span></span></div><div class="t m0 x8 h2 y34b ff9 fs0 fc0 sc0 ls0 ws0">Przewodniczącego <span class="_ _1f"> </span>Walnego <span class="_ _1f"> </span>Zgromadzenia,<span class="_ _4"></span> <span class="_ _1f"> </span>który <span class="_ _10"> </span>t<span class="_ _4"></span>o <span class="_ _10"> </span>ki<span class="_ _4"></span>eruje <span class="_ _1f"> </span>pracami <span class="_ _1f"> </span>Walnego </div><div class="t m0 x8 h2 y34c ff9 fs0 fc0 sc0 ls0 ws0">Zgromadzenia oraz za<span class="_ _4"></span>pewnia sp<span class="_ _4"></span>rawny i prawidł<span class="_ _4"></span>owy przebi<span class="_ _4"></span>eg obrad.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y34d ff1 fs0 fc0 sc0 ls3 ws0">3.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Walne <span class="_ _e"> </span>Zgromadzenie <span class="_ _e"> </span>podejmuje <span class="_ _e"> </span>uchwały <span class="_ _e"> </span>jedyn<span class="_ _4"></span>ie <span class="_ _e"> </span>w <span class="_ _e"> </span>sprawach <span class="_ _e"> </span>objętych <span class="_ _e"> </span>porządkiem </span></span></div><div class="t m0 x8 h2 y34e ff1 fs0 fc0 sc0 ls0 ws0">obrad. </div><div class="t m0 x1 h13 y2d3 ff1 fs0 fc0 sc0 ls3 ws0">4.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Projekty <span class="_ _b"></span>uchwał <span class="_ _b"></span>proponowane<span class="_ _4"></span> <span class="_ _b"></span>do <span class="_ _11"></span>p<span class="_ _4"></span>rzyjęcia <span class="_ _b"></span>przez <span class="_ _b"></span>Walne <span class="_ _b"></span>Zgromadz<span class="_ _4"></span>enie <span class="_ _b"></span>oraz <span class="_ _b"></span>inne <span class="_ _b"></span>istotne </span></span></div><div class="t m0 x8 h2 yc0 ff9 fs0 fc0 sc0 ls0 ws0">materiały  są<span class="_ _4"></span>  przedsta<span class="_ _4"></span>wiane  ak<span class="_ _4"></span>cjonariusz<span class="_ _4"></span>om <span class="_ _26"> </span>wraz  z  uzasad<span class="_ _4"></span>nieniem<span class="_ _4"></span>  i  opin<span class="_ _4"></span>ią<span class="_ _4"></span><span class="ff1">  Rad<span class="_ _4"></span>y </span></div><div class="t m0 x8 h2 y269 ff1 fs0 fc0 sc0 ls0 ws0">Nadzorczej. </div><div class="t m0 x1 h13 y26a ff1 fs0 fc0 sc0 ls3 ws0">5.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Przebieg Waln<span class="_ _4"></span>ego Zgromadz<span class="_ _4"></span>enia jest protokoło<span class="_ _4"></span>wany przez notariusza<span class="_ _4"></span>.<span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">Przebieg g<span class="ff9">łosowani<span class="_ _4"></span></span>a: </div><div class="t m0 x1 h13 y2d5 ff1 fs0 fc0 sc0 ls3 ws0">1.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Głosowanie <span class="_ _4"></span>na <span class="_ _4"></span>Waln<span class="_ _4"></span>ym <span class="_ _4"></span>Zgromadz<span class="_ _4"></span>eniu <span class="_ _4"></span>jest <span class="_ _4"></span>jawne. <span class="_ _4"></span>Tajne<span class="_ _4"></span> gł<span class="_ _4"></span>osowanie <span class="_ _4"></span>zarz<span class="_ _4"></span>ądza <span class="_ _4"></span>się <span class="_ _4"></span>przy<span class="_ _4"></span> </span></span></div><div class="t m0 x8 h2 y2d6 ff9 fs0 fc0 sc0 ls0 ws0">wyborach <span class="_ _e"> </span>wład<span class="_ _4"></span>z <span class="_ _2c"> </span>oraz <span class="_ _e"> </span>n<span class="_ _4"></span>ad <span class="_ _2c"> </span>wnioskami <span class="_ _2c"> </span>o <span class="_ _2c"> </span>odwołanie <span class="_ _2c"> </span>organów <span class="_ _2c"> </span>władz <span class="_ _2c"> </span>lub <span class="_ _2c"> </span>likwid<span class="_ _4"></span>atorów </div><div class="t m0 x8 h2 y34f ff9 fs0 fc0 sc0 ls0 ws0">Spółki, <span class="_ _29"> </span>b<span class="_ _4"></span>ądź <span class="_ _16"> </span>o <span class="_ _29"> </span>p<span class="_ _4"></span>ociąg<span class="_ _4"></span>niecie <span class="_ _16"> </span>ich <span class="_ _29"> </span>d<span class="_ _4"></span>o <span class="_ _16"> </span>odpowiedzial<span class="_ _4"></span>ności, <span class="_ _29"> </span>ja<span class="_ _4"></span>k <span class="_ _16"> </span>również <span class="_ _16"> </span>w <span class="_ _16"> </span>sprawach </div><div class="t m0 x8 h2 y350 ff1 fs0 fc0 sc0 ls0 ws0">osobowych. <span class="_ _2c"> </span>D<span class="_ _4"></span>odatkowo <span class="_ _18"> </span><span class="ff9">tajne <span class="_ _2c"> </span>głos<span class="_ _4"></span>owanie <span class="_ _2c"> </span>zarz<span class="_ _4"></span>ądza <span class="_ _2c"> </span>si<span class="_ _4"></span>ę <span class="_ _e"> </span>na<span class="_ _4"></span> <span class="_ _2c"> </span>żądani<span class="_ _4"></span>e <span class="_ _2c"> </span>choćby<span class="_ _4"></span> <span class="_ _2c"> </span>jednego </span></div><div class="t m0 x8 h2 y351 ff1 fs0 fc0 sc0 ls0 ws0">akcjonariusza lu<span class="_ _4"></span>b jego reprezentant<span class="_ _4"></span>a.<span class="_ _4"></span> </div><div class="t m0 x1 h13 yc8 ff1 fs0 fc0 sc0 ls3 ws0">2.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Walne <span class="_ _b"></span>Zgromadzeni<span class="_ _4"></span>e <span class="_ _b"></span>może <span class="_ _b"></span>dokonać<span class="_ _4"></span> <span class="_ _b"></span>wyboru <span class="_ _b"></span>3<span class="_ _4"></span><span class="ff1">-<span class="_ _4"></span></span>osobowej <span class="_ _b"></span>k<span class="_ _4"></span>omisji <span class="_ _b"></span>skrut<span class="_ _4"></span>acyjnej, <span class="_ _b"></span>do <span class="_ _1"></span>której </span></span></div><div class="t m0 x8 h2 yc9 ff9 fs0 fc0 sc0 ls0 ws0">obowiązków  należy<span class="_ _4"></span>  czuwani<span class="_ _4"></span>e  nad  prawidłowym  p<span class="_ _4"></span>rzebiegiem<span class="_ _4"></span>  każdego  głosowan<span class="_ _4"></span>ia, </div><div class="t m0 x8 h2 y98 ff9 fs0 fc0 sc0 ls0 ws0">nadzorowanie <span class="_ _15"> </span>obsługi<span class="_ _4"></span> <span class="_ _15"> </span>komputerowej <span class="_ _15"> </span>(w <span class="_ _15"> </span>wyp<span class="_ _4"></span>adku <span class="_ _16"> </span>g<span class="_ _4"></span>łosowania <span class="_ _15"> </span>z <span class="_ _15"> </span>wyko<span class="_ _4"></span>rzystaniem </div><div class="t m0 x8 h2 yca ff1 fs0 fc0 sc0 ls0 ws0">techniki elektroniczn<span class="_ _4"></span>ej) o<span class="_ _4"></span><span class="ff9">raz sprawdzanie<span class="_ _4"></span> i ogłaszani<span class="_ _4"></span>e wyników.<span class="_ _4"></span></span> </div><div class="t m0 x1 h13 ycb ff1 fs0 fc0 sc0 ls3 ws0">3.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Jedna <span class="_ _f"></span>akcja <span class="_ _27"></span>daje <span class="_ _27"></span>na <span class="_ _27"></span>Walnym <span class="_ _27"></span>Zgromadzeniu <span class="_ _27"></span>prawo <span class="_ _27"></span>jednego <span class="_ _27"></span>głosu. <span class="_ _f"></span>W<span class="_ _4"></span> <span class="_ _f"></span>p<span class="_ _4"></span>rzypadku <span class="_ _27"></span>akcji </span></span></div><div class="t m0 x8 h2 ycc ff9 fs0 fc0 sc0 ls0 ws0">uprzywilejowan<span class="_ _4"></span>ej <span class="_ _e"> </span>serii <span class="_ _e"> </span>A <span class="_ _e"> </span>jedna <span class="_ _e"> </span>akcja <span class="_ _e"> </span>daje <span class="_ _e"> </span>na <span class="_ _e"> </span>Walnym <span class="_ _e"> </span>Zgromadz<span class="_ _4"></span>eniu <span class="_ _e"> </span>prawo <span class="_ _e"> </span>dwóch </div><div class="t m0 x8 h2 ycd ff9 fs0 fc0 sc0 ls0 ws0">głosów.<span class="ff1"> </span></div><div class="t m0 x1 h13 y5c ff1 fs0 fc0 sc0 ls3 ws0">4.<span class="ff6 ls0"> <span class="_ _17"> </span><span class="ff9">Przewodniczący ogła<span class="_ _4"></span>sza wyniki gło<span class="_ _4"></span>sowania, któr<span class="_ _4"></span>e następnie wnoszon<span class="_ _4"></span>e są do p<span class="_ _4"></span>rotokołu </span></span></div><div class="t m0 x8 h13 yce ff1 fs0 fc0 sc0 ls0 ws0">obrad.<span class="ff6"> <span class="_ _2b"> </span></span> </div></div></div><div class="pi" ></div></div><div id="pf29" class="pf w0 h0" ><div class="pc pc29 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">41<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">4.11.<span class="ff2 ls0"> <span class="_ _29"> </span><span class="ff4">Skład <span class="_ _18"> </span>osobowy<span class="_ _4"></span> <span class="_ _18"> </span>i <span class="_ _18"> </span>zm<span class="_ _4"></span>iany, <span class="_ _18"> </span>które<span class="_ _4"></span> <span class="_ _18"> </span>w <span class="_ _18"> </span>nim<span class="_ _4"></span> <span class="_ _18"> </span>zaszły<span class="_ _4"></span> <span class="_ _18"> </span>w <span class="_ _18"> </span>ci<span class="_ _4"></span>ągu <span class="_ _18"> </span>ostat<span class="_ _4"></span>niego <span class="_ _18"> </span>roku<span class="_ _4"></span> </span></span></div><div class="t m0 x71 h2 y40 ff4 fs0 fc0 sc0 ls0 ws0">obrotowego,<span class="_ _4"></span> <span class="_ _e"> </span>oraz<span class="_ _4"></span> <span class="_ _e"> </span>op<span class="_ _4"></span>is <span class="_ _e"> </span>dzi<span class="_ _4"></span>ałania <span class="_ _2c"> </span>organów<span class="_ _4"></span> <span class="_ _e"> </span>zarządz<span class="_ _4"></span>ających,<span class="_ _4"></span> <span class="_ _e"> </span>n<span class="_ _4"></span>adzorujących<span class="_ _4"></span> </div><div class="t m0 x71 h2 y41 ff4 fs0 fc0 sc0 ls0 ws0">lub administruj<span class="_ _4"></span>ących Emitent<span class="_ _4"></span>a oraz ich komitetó<span class="_ _4"></span>w<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x12 h15 y12c ff3 fs0 fc0 sc0 ls5 ws0">4.11.1.<span class="ff2 ls0"> <span class="_ _3b"> </span><span class="ff4">Zarząd <span class="ff3">Compe<span class="_ _4"></span>ria.pl S.A.<span class="_ _4"></span> </span></span></span></div><div class="t m0 x1 h2 y352 ff9 fs0 fc0 sc0 ls0 ws0">W skład Zarządu<span class="ff1"> </span>Sp<span class="_ _4"></span>ółki n<span class="_ _4"></span>a dzień 31 grudnia 20<span class="_ _f"></span><span class="ff1">24 roku wchodz<span class="_ _4"></span>ili:<span class="_ _4"></span> </span></div><div class="t m0 x8 h13 y353 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> Pr<span class="_ _4"></span>ezes <span class="ff9">Zarządu<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h13 y354 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Cezary Toka<span class="_ _4"></span>rski <span class="ff9">–</span> <span class="ff9">Człon<span class="_ _4"></span>ek Zarządu<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h2 y355 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y356 ff9 fs0 fc0 sc0 ls0 ws0">W skład Zarządu Spółki<span class="_ _4"></span> na dz<span class="_ _4"></span>ień 21 październik<span class="_ _4"></span>a 2024 wchodz<span class="_ _4"></span>ili:<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x8 h13 y357 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fie<span class="_ _4"></span>cek <span class="ff9">–</span> <span class="ff9">Pr<span class="_ _4"></span>ezes Zarządu<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h13 y358 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł Szukals<span class="_ _4"></span>ki –<span class="ff1"> </span>Człon<span class="_ _4"></span>ek Zarządu<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y359 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y35a ff9 fs0 fc0 sc0 ls0 ws0">Dnia <span class="_ _27"></span>22 <span class="_ _14"></span>październi<span class="_ _4"></span>ka <span class="_ _27"></span>z <span class="_ _14"></span>funkcji <span class="_ _14"></span>Członka <span class="_ _14"></span>Zarządu <span class="_ _14"></span>zrezygnował<span class="_ _4"></span> <span class="_ _27"></span>Pan <span class="_ _14"></span>Paweł <span class="_ _27"></span>Sz<span class="_ _4"></span>ukalski <span class="_ _14"></span>i <span class="_ _27"></span>teg<span class="_ _4"></span>o </div><div class="t m0 x1 h2 y35b ff9 fs0 fc0 sc0 ls0 ws0">samego <span class="_ _23"> </span>d<span class="_ _4"></span>nia <span class="_ _13"> </span>Rada <span class="_ _13"> </span>Nad<span class="_ _4"></span>zorcza <span class="_ _13"> </span>Spółki <span class="_ _13"> </span>pow<span class="_ _4"></span>ołała <span class="_ _23"> </span>Pan<span class="_ _4"></span>a <span class="_ _23"> </span>Ceza<span class="_ _4"></span>rego <span class="_ _13"> </span>Tokarsk<span class="_ _4"></span>iego <span class="_ _23"> </span>d<span class="_ _4"></span>o <span class="_ _23"> </span>p<span class="_ _4"></span>ełnienia </div><div class="t m0 x1 h2 y2b6 ff9 fs0 fc0 sc0 ls0 ws0">funkcji Członka Za<span class="_ _4"></span>rządu.<span class="ff1"> </span></div><div class="t m0 x1 h2 y35c ff9 fs0 fc0 sc0 ls0 ws0">Pomiędzy <span class="_ _f"></span>dniem<span class="_ _4"></span> <span class="_ _4"></span>bi<span class="_ _4"></span>lansowym <span class="_ _f"></span>a <span class="_ _f"></span>datą <span class="_ _f"></span>nin<span class="_ _4"></span>iejszego <span class="_ _f"></span>sprawozdan<span class="_ _4"></span>ia, <span class="_ _f"></span>nie <span class="_ _f"></span>był<span class="_ _4"></span>o <span class="_ _f"></span>zmian <span class="_ _f"></span>w <span class="_ _f"></span>składzi<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y29d ff9 fs0 fc0 sc0 ls0 ws0">Zarządu.<span class="ff1"> </span></div><div class="t m0 x1 h2 y35d ff9 fs0 fc0 sc0 ls0 ws0">Wszyscy członkowie<span class="_ _4"></span> Zarządu powołani<span class="_ _4"></span> są na wspóln<span class="_ _4"></span>ą kadencję.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y282 ff9 fs0 fc0 sc0 ls0 ws0">Kompetencje i <span class="_ _4"></span>zasady <span class="_ _4"></span>pracy <span class="_ _4"></span>Zarządu C<span class="_ _4"></span>omperia.pl<span class="_ _4"></span> S.A. okr<span class="_ _4"></span>eślone z<span class="_ _4"></span>ostały w <span class="_ _4"></span>następu<span class="_ _4"></span>jących </div><div class="t m0 x1 h2 y2b3 ff1 fs0 fc0 sc0 ls0 ws0">dokumentach:<span class="_ _4"></span> </div><div class="t m0 x24 h13 y35e fff fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Stat<span class="_ _4"></span>ut Spółki (dostępny <span class="_ _4"></span>na stronie inte<span class="_ _4"></span>rnetowej Spółki), <span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x24 h13 y109 fff fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Regul<span class="_ _4"></span>amin Zarządu (do<span class="_ _4"></span>stępny na stroni<span class="_ _4"></span>e internetow<span class="_ _4"></span>ej Spółki), <span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x24 h13 y10a fff fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Kodeks Spół<span class="_ _4"></span>ek Handlowych. <span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y35f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x12 h15 yab ff3 fs0 fc0 sc0 ls5 ws0">4.11.2.<span class="ff2 ls0"> <span class="_ _3b"> </span><span class="ff4">Zarząd Comperi<span class="_ _4"></span>a Ubezpieczen<span class="_ _4"></span>ia sp. z o.o.<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y360 ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _26"> </span>dzień <span class="_ _26"> </span><span class="ff1">31 <span class="_ _29"> </span>grudnia <span class="_ _26"> </span>20<span class="_ _4"></span>24 <span class="_ _26"> </span></span>roku <span class="_ _26"> </span>Zarząd<span class="_ _4"></span> <span class="_ _26"> </span>Comperia <span class="_ _26"> </span>Ub<span class="_ _4"></span>ezpieczenia <span class="_ _26"> </span>sp. <span class="_ _26"> </span>z<span class="_ _4"></span> <span class="_ _26"> </span>o.o. <span class="_ _26"> </span>działał<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y361 ff9 fs0 fc0 sc0 ls0 ws0">w następującym składz<span class="_ _4"></span>ie:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x8 h13 y362 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> Pr<span class="_ _4"></span>ezes <span class="ff9">Zarządu<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h13 y363 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Rafał Bojarczu<span class="_ _4"></span>k<span class="ff1"> </span>–<span class="ff1"> </span>Człon<span class="_ _4"></span>ek Zarządu<span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y364 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y365 ff9 fs0 fc0 sc0 ls0 ws0">W skład Zarządu Spółki<span class="_ _4"></span> na dz<span class="_ _4"></span>ień 21 październik<span class="_ _4"></span>a 2024 wchodz<span class="_ _4"></span>ili:<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x8 h13 y366 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> <span class="ff9">Pr<span class="_ _4"></span>ezes Zarządu<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h13 y367 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł Szukals<span class="_ _4"></span>ki –<span class="ff1"> </span>Człon<span class="_ _4"></span>ek Zarządu<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y231 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y368 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2a" class="pf w0 h0" ><div class="pc pc2a w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">42<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x12 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">4.11.3.<span class="ff2 ls0"> <span class="_ _3b"> </span><span class="ff4">Zarząd <span class="ff3">Compe<span class="_ _4"></span>riaPay sp. z<span class="_ _4"></span> o.o. </span></span></span></div><div class="t m0 x1 h2 ya2 ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _14"></span>d<span class="_ _4"></span>zień <span class="_ _23"></span>31 <span class="_ _23"></span>grudnia <span class="_ _23"> </span>2024 <span class="_ _23"> </span>roku <span class="_ _23"></span>Zarząd <span class="_ _23"> </span>Comperia<span class="_ _4"></span><span class="ff1">Pa<span class="_ _4"></span>y <span class="_ _23"></span></span>sp. <span class="_ _14"></span>z<span class="_ _4"></span> <span class="_ _23"> </span>o.o. <span class="_ _23"></span>działał <span class="_ _23"> </span>w <span class="_ _23"> </span>następującym<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1f ff9 fs0 fc0 sc0 ls0 ws0">składzie:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x8 h13 y369 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> <span class="ff9">Pr<span class="_ _4"></span>ezes Zarządu<span class="_ _4"></span></span> </span></span></div><div class="t m0 x12 h2 y36a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y36b ff9 fs0 fc0 sc0 ls0 ws0">W skład Zarządu Spółki<span class="_ _4"></span> na dz<span class="_ _4"></span>ień 21 październik<span class="_ _4"></span>a 2024 wchodz<span class="_ _4"></span>ili:<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x8 h13 y36c ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> Pr<span class="_ _4"></span>ezes <span class="ff9">Zarządu<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h13 y36d ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł <span class="ff1">Szukal<span class="_ _4"></span>ski </span>–<span class="ff1"> </span>Człon<span class="_ _4"></span>ek Zarządu<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y36e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y174 ff9 fs0 fc0 sc0 ls0 ws0">Dnia 22 paździ<span class="_ _4"></span>ernika z fun<span class="_ _4"></span>kcji Członka Zarządu <span class="_ _4"></span>zrezygnował Pan Paw<span class="_ _4"></span>eł Szukal<span class="_ _4"></span>ski<span class="_ _4"></span><span class="ff1">.<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y36f ff9 fs0 fc0 sc0 ls0 ws0">Pomiędzy <span class="_ _f"></span>dniem<span class="_ _4"></span> <span class="_ _4"></span>bi<span class="_ _4"></span>lansowym <span class="_ _f"></span>a <span class="_ _f"></span>datą <span class="_ _f"></span>nin<span class="_ _4"></span>iejszego <span class="_ _f"></span>sprawozdan<span class="_ _4"></span>ia, <span class="_ _f"></span>nie <span class="_ _f"></span>był<span class="_ _4"></span>o <span class="_ _f"></span>zmian <span class="_ _f"></span>w <span class="_ _f"></span>składzi<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y370 ff9 fs0 fc0 sc0 ls0 ws0">Zarządu.<span class="ff1"> </span></div><div class="t m0 x12 h15 y371 ff3 fs0 fc0 sc0 ls5 ws0">4.11.4.<span class="ff2 ls0"> <span class="_ _3b"> </span><span class="ff3">Rada Nadzorcz<span class="_ _4"></span>a Comperia.pl<span class="_ _4"></span> S.A.<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y372 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y373 ff9 fs0 fc0 sc0 ls0 ws0">Skład  Rady <span class="_ _19"> </span>Nadzorczej  na <span class="_ _19"> </span>dzień  31  grudnia <span class="_ _19"> </span>2024  roku  o<span class="_ _1"></span>raz  na <span class="_ _19"> </span>dzień  sporządzenia<span class="_ _4"></span> </div><div class="t m0 x1 h2 y374 ff1 fs0 fc0 sc0 ls0 ws0">skonsolidowanego<span class="_ _4"></span> <span class="ff9">spra<span class="_ _4"></span>wozdania finansow<span class="_ _4"></span>ego przedstawiał<span class="_ _4"></span> się następuj<span class="_ _4"></span>ąco:<span class="_ _4"></span></span> </div><div class="t m0 x8 h13 y375 ff10 fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _7"> </span><span class="ff1">Mar<span class="_ _4"></span>ek Dojnow - <span class="ff9">Prz<span class="_ _4"></span>ewodniczą<span class="_ _4"></span>cy Rady Nadzorcz<span class="_ _4"></span>ej;<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h13 y376 ff10 fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _7"> </span><span class="ff9">Paweł Bandu<span class="_ _4"></span>rowski<span class="_ _4"></span><span class="ff1"> - </span>Wiceprzew<span class="_ _4"></span>odniczący Rady <span class="_ _4"></span>Nadzorczej;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y377 ff10 fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _7"> </span><span class="ff9">Adam<span class="_ _4"></span> Jabłoński <span class="ff1">- </span>Człon<span class="_ _4"></span>ek Rady Nadzo<span class="_ _4"></span>rczej;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y378 ff10 fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _7"> </span><span class="ff9">Krzysztof<span class="_ _4"></span> Mędrala <span class="ff1">- <span class="_ _4"></span></span>Członek Rady<span class="_ _4"></span> Nadzorczej;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y32f ff10 fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _7"> </span><span class="ff9">Przemysław Cz<span class="_ _4"></span>uk <span class="ff1">-<span class="_ _4"></span> </span>Członek Rady Nadz<span class="_ _4"></span>orczej.<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y379 ff9 fs0 fc0 sc0 ls0 ws0">Pomiędzy <span class="_ _f"></span>dniem<span class="_ _4"></span> <span class="_ _4"></span>bi<span class="_ _4"></span>lansowym <span class="_ _f"></span>a <span class="_ _f"></span>datą <span class="_ _f"></span>nin<span class="_ _4"></span>iejszego <span class="_ _f"></span>sprawozdan<span class="_ _4"></span>ia, <span class="_ _f"></span>nie <span class="_ _f"></span>był<span class="_ _4"></span>o <span class="_ _f"></span>zmian <span class="_ _f"></span>w <span class="_ _f"></span>składzi<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y139 ff1 fs0 fc0 sc0 ls0 ws0">Rady Nadzorczej.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y37a ff9 fs0 fc0 sc0 ls0 ws0">Kompetencje <span class="_ _15"> </span>i<span class="_ _4"></span> <span class="_ _17"> </span>zasady <span class="_ _15"> </span>prac<span class="_ _4"></span>y <span class="_ _15"> </span>Rady<span class="_ _4"></span> <span class="_ _15"> </span>Nadz<span class="_ _4"></span>orczej <span class="_ _17"> </span>Comperia.pl <span class="_ _17"> </span>S.A. <span class="_ _17"> </span>określone <span class="_ _17"> </span>zostały<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y37b ff1 fs0 fc0 sc0 ls16 ws0">w <span class="ff9 ls0">następujących do<span class="_ _4"></span>kumentach:<span class="_ _4"></span><span class="ff1"> </span></span></div><div class="t m0 x24 h13 y37c fff fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Stat<span class="_ _4"></span>ut Spółki (dostępny <span class="_ _4"></span>na stronie inte<span class="_ _4"></span>rnetowej Spółki), <span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x24 h13 y37d fff fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Regul<span class="_ _4"></span>amin Rady Nadzo<span class="_ _4"></span>rczej (dostępny na <span class="_ _4"></span>stronie interneto<span class="_ _4"></span>wej Spółki), <span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x24 h13 y37e fff fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Kodeks Spół<span class="_ _4"></span>ek Handlowych.<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x12 h15 y37f ff3 fs0 fc0 sc0 ls5 ws0">4.11.5.<span class="ff2 ls0"> <span class="_ _3b"> </span><span class="ff3">Rada Nadzorcz<span class="_ _4"></span>a Comperia Ubez<span class="_ _4"></span>pieczenia s<span class="_ _4"></span>p. z o.o.<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y39 ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span>dzień <span class="_ _1"></span>31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2024 r<span class="_ _1"></span>oku <span class="_ _1"></span>Rada <span class="_ _1"></span>Nadzorcza Comperia <span class="_ _b"></span>Ub<span class="_ _4"></span>ezpieczeni<span class="_ _4"></span>a <span class="_ _1"></span>sp. <span class="_ _b"></span>z<span class="_ _4"></span> <span class="_ _1"></span>o.o. <span class="_ _1"></span>działała </div><div class="t m0 x1 h2 y207 ff9 fs0 fc0 sc0 ls0 ws0">w następującym składz<span class="_ _4"></span>ie:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x8 h13 y380 ffa fs0 fc0 sc0 ls0 ws0">−<span class="ff6"> <span class="_ _22"> </span><span class="ff1">Mar<span class="_ _4"></span>ek Dojnow - <span class="ff9">Prz<span class="_ _4"></span>ewodni<span class="_ _4"></span>czący Rady Nadzo<span class="_ _4"></span>rczej;<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h13 y381 ffa fs0 fc0 sc0 ls0 ws0">−<span class="ff6"> <span class="_ _22"> </span><span class="ff9">Ad<span class="_ _4"></span>am Jabłoński <span class="ff1">- </span>Czł<span class="_ _4"></span>onek Rady Na<span class="ff1">d<span class="_ _4"></span>zorczej;<span class="_ _4"></span> </span></span></span></div><div class="t m0 x8 h13 y382 ffa fs0 fc0 sc0 ls0 ws0">−<span class="ff6"> <span class="_ _22"> </span><span class="ff9">Paweł Ban<span class="_ _4"></span>durowski <span class="_ _4"></span><span class="ff1">- </span>Członek Rad<span class="_ _4"></span>y Nadzorcz<span class="_ _4"></span>ej;<span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y383 ffa fs0 fc0 sc0 ls0 ws0">−<span class="ff6"> <span class="_ _22"> </span><span class="ff1">Pi<span class="_ _4"></span>otr Siudak <span class="ff9">–</span> <span class="ff9">Czł<span class="_ _4"></span>onek Rady Nadzo<span class="_ _4"></span>rczej;<span class="_ _4"></span></span> </span></span></div></div></div><div class="pi" ></div></div><div id="pf2b" class="pf w0 h0" ><div class="pc pc2b w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">43<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">W okresie od 1 styczn<span class="_ _4"></span>ia 2024 do 31<span class="_ _4"></span> grudnia 20<span class="_ _4"></span>24 w Radzie Nad<span class="_ _4"></span>zorczej ni<span class="_ _4"></span>e było zmian.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ya2 ff9 fs0 fc0 sc0 ls0 ws0">Pomiędzy <span class="_ _f"></span>dniem<span class="_ _4"></span> <span class="_ _4"></span>bi<span class="_ _4"></span>lansowym <span class="_ _f"></span>a <span class="_ _f"></span>datą <span class="_ _f"></span>nin<span class="_ _4"></span>iejszego <span class="_ _f"></span>sprawozdan<span class="_ _4"></span>ia, <span class="_ _f"></span>nie <span class="_ _f"></span>był<span class="_ _4"></span>o <span class="_ _27"></span>zmian<span class="_ _4"></span> <span class="_ _4"></span>w <span class="_ _27"></span>składzie </div><div class="t m0 x1 h2 y384 ff1 fs0 fc0 sc0 ls0 ws0">Rady Nadzorczej.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y385 ff9 fs0 fc0 sc0 ls0 ws0">Kompetencje <span class="_ _18"> </span>i<span class="_ _4"></span> <span class="_ _18"> </span>zasady <span class="_ _19"> </span>pracy <span class="_ _18"> </span>Rady <span class="_ _19"> </span>Nadzorczej <span class="_ _18"> </span>CU <span class="_ _19"> </span>określone <span class="_ _18"> </span>zo<span class="_ _4"></span>stały <span class="_ _18"> </span>w <span class="_ _19"> </span>następujących </div><div class="t m0 x1 h2 y33e ff1 fs0 fc0 sc0 ls0 ws0">dokumentach: <span class="_ _4"></span> </div><div class="t m0 x8 h13 y386 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Umowa Sp<span class="_ _4"></span>ółki, <span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y349 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Regulami<span class="_ _4"></span>n Rady Nadzor<span class="_ _4"></span>czej,  </span></span></div><div class="t m0 x8 h13 y34a ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Kodeks Spół<span class="_ _4"></span>ek Handlowych<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6d h2 y387 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x24 h15 y388 ff3 fs0 fc0 sc0 ls5 ws0">4.11.6.<span class="ff2 ls0"> <span class="_ _17"> </span><span class="ff3">Rada Nadzorcza Com<span class="_ _4"></span>periaP<span class="_ _4"></span>ay sp. z o.o.:<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y389 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y38a ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _29"> </span>dzień <span class="_ _29"> </span>31<span class="_ _4"></span> <span class="_ _29"> </span>grud<span class="_ _4"></span>nia <span class="_ _29"> </span>2024<span class="_ _4"></span> <span class="_ _29"> </span>roku <span class="_ _29"> </span>Rada <span class="_ _16"> </span>Nadzorcza <span class="_ _29"> </span>Co<span class="_ _4"></span>mperiaPay<span class="_ _4"></span> <span class="_ _29"> </span>sp. <span class="_ _29"> </span>z<span class="_ _4"></span> <span class="_ _29"> </span>o.o. <span class="_ _29"> </span>dz<span class="_ _4"></span>iałała<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2d3 ff9 fs0 fc0 sc0 ls0 ws0">w następującym składz<span class="_ _4"></span>ie:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x8 h13 y38b ffa fs0 fc0 sc0 ls0 ws0">−<span class="ff6"> <span class="_ _22"> </span><span class="ff1">Mar<span class="_ _4"></span>ek Dojnow - <span class="ff9">Prz<span class="_ _4"></span>ewodni<span class="_ _4"></span>czący Rady Nadzo<span class="_ _4"></span>rczej;<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h13 y269 ffa fs0 fc0 sc0 ls0 ws0">−<span class="ff6"> <span class="_ _22"> </span><span class="ff9">Ad<span class="_ _4"></span>am Jabłoński <span class="ff1">- </span>Czł<span class="_ _4"></span>onek Rady Nadz<span class="_ _4"></span>orczej;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y2ef ffa fs0 fc0 sc0 ls0 ws0">−<span class="ff6"> <span class="_ _22"> </span><span class="ff9">Paweł Ban<span class="_ _4"></span>durowski <span class="_ _4"></span><span class="ff1">- </span>Członek Rad<span class="_ _4"></span>y Nadzorcz<span class="_ _4"></span>ej<span class="ff1">; </span></span></span></div><div class="t m0 x1 h2 yc3 ff1 fs0 fc0 sc0 ls0 ws0">W okresie od 1 styczn<span class="_ _4"></span>ia 202<span class="_ _4"></span>4 do 31 grud<span class="_ _4"></span>nia 202<span class="_ _4"></span>4 w Radzie Nadz<span class="_ _4"></span>orczej <span class="_ _4"></span><span class="ff9">nie było zmian<span class="_ _4"></span>.</span> </div><div class="t m0 x1 h2 y38c ff9 fs0 fc0 sc0 ls0 ws0">Pomiędzy <span class="_ _f"></span>dniem<span class="_ _4"></span> <span class="_ _4"></span>bi<span class="_ _4"></span>lansowym <span class="_ _f"></span>a <span class="_ _f"></span>datą <span class="_ _f"></span>nin<span class="_ _4"></span>iejszego <span class="_ _f"></span>sprawozdan<span class="_ _4"></span>ia, <span class="_ _f"></span>nie <span class="_ _f"></span>był<span class="_ _4"></span>o <span class="_ _f"></span>zmian <span class="_ _f"></span>w <span class="_ _f"></span>składzi<span class="_ _4"></span>e </div><div class="t m0 x1 h2 y38d ff1 fs0 fc0 sc0 ls0 ws0">Rady Nadzorczej.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y38e ff1 fs0 fc0 sc0 ls0 ws0">Kompetencje <span class="_ _18"> </span>i<span class="_ _4"></span> <span class="_ _18"> </span>zasady <span class="_ _19"> </span>pracy <span class="_ _18"> </span>Rady <span class="_ _19"> </span>Nadzorczej <span class="_ _18"> </span>C<span class="_ _4"></span>U<span class="_ _4"></span> <span class="_ _18"> </span><span class="ff9">określone<span class="_ _4"></span> <span class="_ _18"> </span>zostały<span class="_ _4"></span> <span class="_ _18"> </span>w <span class="_ _18"> </span>nast<span class="_ _4"></span>ępujących </span></div><div class="t m0 x1 h2 y75 ff1 fs0 fc0 sc0 ls0 ws0">dokumentach: <span class="_ _4"></span> </div><div class="t m0 x8 h13 y2e7 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Umowa Sp<span class="_ _4"></span>ółki, <span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y2be ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Regulami<span class="_ _4"></span>n Rady Nadzor<span class="_ _4"></span>czej,  </span></span></div><div class="t m0 x8 h13 y2e9 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Kodeks Spół<span class="_ _4"></span>ek Handlowych<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y79 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x24 h15 y38f ff3 fs0 fc0 sc0 ls5 ws0">4.11.7.<span class="ff2 ls0"> <span class="_ _17"> </span><span class="ff3">Komitet Audytu <span class="_ _4"></span>Comperia.pl<span class="_ _4"></span> S.A. </span></span></div><div class="t m0 x1 h2 y390 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x55 h2 y391 ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2c"> </span>s<span class="_ _4"></span>kład <span class="_ _18"> </span>Komitetu <span class="_ _18"> </span>Aud<span class="_ _4"></span>ytu <span class="_ _18"> </span> <span class="_ _2c"> </span>wch<span class="_ _4"></span>odzą: <span class="_ _18"> </span>Adam <span class="_ _18"> </span>Jab<span class="_ _4"></span>łoński <span class="_ _18"> </span>, <span class="_ _18"> </span>Przemysław <span class="_ _18"> </span>Czu<span class="_ _4"></span>k<span class="_ _4"></span><span class="ff1"> <span class="_ _18"> </span>oraz </span></div><div class="t m0 x1 h2 y392 ff9 fs0 fc0 sc0 ls0 ws0">Krzysztof <span class="_ _23"></span>Mędrala. <span class="_ _13"> </span>Pośród <span class="_ _23"> </span>członków<span class="_ _4"></span> <span class="_ _14"></span>k<span class="_ _4"></span>omitetu<span class="_ _4"></span> <span class="_ _23"> </span>audytu <span class="_ _23"> </span>ustawow<span class="_ _4"></span>e <span class="_ _23"></span>kryterium <span class="_ _23"> </span>niezal<span class="_ _4"></span>eżności </div><div class="t m0 x1 h2 y5f ff9 fs0 fc0 sc0 ls0 ws0">spełniają Przemysław<span class="_ _4"></span> Czuk oraz K<span class="_ _4"></span>rzysztof Mędral<span class="_ _4"></span>a.<span class="ff1"> </span></div><div class="t m0 x55 h2 y393 ff9 fs0 fc0 sc0 ls0 ws0">Wszyscy <span class="_ _4"></span>członkowie <span class="_ _4"></span>p<span class="_ _4"></span>osiadają <span class="_ _4"></span>wiedzę <span class="_ _4"></span>i <span class="_ _4"></span>umiej<span class="_ _4"></span>ętności w <span class="_ _4"></span>za<span class="_ _4"></span>kresie <span class="_ _4"></span>rachunkow<span class="_ _4"></span>ości <span class="_ _4"></span>lub </div><div class="t m0 x1 h2 y394 ff9 fs0 fc0 sc0 ls0 ws0">badania sprawozd<span class="_ _4"></span>ań finansowych o<span class="_ _4"></span>raz wiedzę z za<span class="_ _4"></span>kresu branży, w<span class="_ _4"></span> której działa emit<span class="_ _4"></span>ent.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x55 h2 y395 ff9 fs0 fc0 sc0 ls0 ws0">Pan <span class="_ _26"> </span>Krzyszt<span class="_ _4"></span>of <span class="_ _26"> </span>Męd<span class="_ _4"></span>rala <span class="_ _29"> </span> <span class="_ _26"> </span>jest <span class="_ _29"> </span>absolwentem <span class="_ _29"> </span>studiów <span class="_ _29"> </span>podyplomowych<span class="_ _27"></span><span class="ff1"> <span class="_ _26"> </span>Finan<span class="_ _4"></span>se <span class="_ _26"> </span>i </span></div><div class="t m0 x1 h2 y396 ff9 fs0 fc0 sc0 ls0 ws0">Rachunkowość <span class="_ _e"> </span>na <span class="_ _e"> </span>Un<span class="_ _4"></span>iwersytecie<span class="_ _4"></span> <span class="_ _e"> </span>Ekonomi<span class="_ _4"></span>cznym <span class="_ _e"> </span>w <span class="_ _e"> </span>K<span class="_ _4"></span>rakowie. <span class="_ _2c"> </span>Doświad<span class="_ _4"></span>czenie <span class="_ _e"> </span>z <span class="_ _e"> </span>zakr<span class="_ _4"></span>esu </div></div></div><div class="pi" ></div></div><div id="pf2c" class="pf w0 h0" ><div class="pc pc2c w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">44<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">branży <span class="_ _1"></span>w <span class="_ _b"></span>kt<span class="_ _4"></span>órej <span class="_ _b"></span>dz<span class="_ _4"></span>iała <span class="_ _1"></span>emitent <span class="_ _1"></span>nabył <span class="_ _1"></span>zasiadając w <span class="_ _b"></span>zarządzie Or<span class="_ _1"></span>igin TFI <span class="_ _b"></span>S.A., <span class="_ _1"></span>Money <span class="_ _1"></span>Makers </div><div class="t m0 x1 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">TFI S.A., Casus Fin<span class="_ _4"></span>anse S.A, TU Europa<span class="_ _4"></span> S.A.<span class="_ _4"></span> </div><div class="t m0 x55 h2 y41 ff9 fs0 fc0 sc0 ls0 ws0">Pan <span class="_ _2c"> </span>Przemysław <span class="_ _18"> </span>Czuk <span class="_ _18"> </span>jest <span class="_ _2c"> </span> <span class="_ _2c"> </span>ab<span class="_ _4"></span>solwent <span class="_ _18"> </span>studiów <span class="_ _2c"> </span>d<span class="_ _4"></span>oktoranckich <span class="_ _18"> </span>na <span class="_ _2c"> </span>SGH, <span class="_ _18"> </span>posiada </div><div class="t m0 x1 h2 y42 ff9 fs0 fc0 sc0 ls0 ws0">uprawnienia Biegłego Rewidenta.  <span class="_ _1"></span>Doświadczen<span class="_ _4"></span>ie <span class="_ _1"></span>z zakresu <span class="_ _1"></span>branży w której <span class="_ _1"></span>działa emitent </div><div class="t m0 x1 h2 y43 ff9 fs0 fc0 sc0 ls0 ws0">nabył pracując <span class="_ _4"></span>w  firmi<span class="_ _4"></span>e audytorski<span class="_ _4"></span>ej  Arthur <span class="_ _4"></span>Andersen, J<span class="_ _4"></span>&amp;S Energy S.A<span class="_ _4"></span>., Mykogen P<span class="_ _4"></span>olska </div><div class="t m0 x1 h2 yf8 ff1 fs0 fc0 sc0 ls0 ws0">S.A., American Hea<span class="_ _4"></span>rt of Poland<span class="_ _4"></span> S.A., Griffin<span class="_ _4"></span> Real Estate Sp. z<span class="_ _4"></span> o.o.<span class="_ _4"></span> </div><div class="t m0 x55 h2 y243 ff9 fs0 fc0 sc0 ls0 ws0">Pan  Jabłoński  Adam    j<span class="_ _4"></span>est  absolwentem  kier<span class="_ _4"></span>unków  Finanse  i  Bank<span class="_ _4"></span>owość  oraz </div><div class="t m0 x1 h2 y28d ff9 fs0 fc0 sc0 ls0 ws0">Zarządzania <span class="_ _f"></span>i <span class="_ _f"></span>Finan<span class="_ _4"></span>sów <span class="_ _f"></span>na <span class="_ _4"></span>SGH<span class="_ _4"></span>. <span class="_ _4"></span>D<span class="_ _4"></span>oświadczenie<span class="_ _4"></span> <span class="_ _4"></span>z <span class="_ _f"></span>zakr<span class="_ _4"></span>esu <span class="_ _4"></span>b<span class="_ _4"></span>ranży <span class="_ _f"></span>w <span class="_ _4"></span>kt<span class="_ _4"></span>órej <span class="_ _f"></span>działa <span class="_ _f"></span>emit<span class="_ _4"></span>ent </div><div class="t m0 x1 h2 ya5 ff9 fs0 fc0 sc0 ls0 ws0">nabył  pracując w  AB<span class="_ _4"></span>N AMRO Corp<span class="_ _4"></span>orate Finance, AB<span class="_ _4"></span>N AMRO Bank N.V<span class="_ _4"></span>., Siemens A<span class="_ _4"></span>G<span class="_ _4"></span><span class="ff1">. </span></div><div class="t m0 x55 h2 y298 ff9 fs0 fc0 sc0 ls0 ws0">Firma <span class="_ _20"> </span>Audyto<span class="_ _4"></span>rska <span class="_ _2f"> </span>świadczyła <span class="_ _2f"> </span>usługi<span class="_ _4"></span> <span class="_ _20"> </span>atestac<span class="_ _4"></span>yjne <span class="_ _20"> </span>d<span class="_ _4"></span>otyczące <span class="_ _20"> </span>wy<span class="_ _4"></span>rażenia <span class="_ _2f"> </span>opin<span class="_ _4"></span>ii </div><div class="t m0 x1 h2 y299 ff9 fs0 fc0 sc0 ls0 ws0">zgodności <span class="_ _1b"> </span>SSF <span class="_ _10"> </span>w <span class="_ _1b"> </span>jednoli<span class="_ _4"></span>tym <span class="_ _1b"> </span>elektr<span class="_ _4"></span>onicznym <span class="_ _10"> </span>for<span class="_ _1"></span>macie <span class="_ _10"> </span>raportowani<span class="_ _4"></span>a <span class="_ _1b"> </span>z <span class="_ _10"> </span>wymogami </div><div class="t m0 x1 h2 y29a ff9 fs0 fc0 sc0 ls0 ws0">określonymi <span class="_ _27"></span>w <span class="_ _14"></span>rozporządzeniu<span class="_ _4"></span> <span class="_ _27"></span>komisji <span class="_ _27"></span>oraz <span class="_ _27"></span>ocen<span class="_ _4"></span>ę <span class="_ _27"></span>kompletności <span class="_ _27"></span>inform<span class="_ _4"></span>acji <span class="_ _27"></span>zami<span class="_ _4"></span>eszonych </div><div class="t m0 x1 h2 y29b ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _b"></span>spra<span class="_ _4"></span>wozdaniu <span class="_ _1"></span>Rady <span class="_ _1"></span>Na<span class="ff9">dzorcz<span class="_ _4"></span>ej <span class="_ _b"></span>o <span class="_ _1"></span>wynagrodzen<span class="_ _4"></span>iach. <span class="_ _1"></span>Zgodnie <span class="_ _b"></span>art.<span class="_ _4"></span> <span class="_ _b"></span>5 <span class="_ _1"></span>ust. <span class="_ _1"></span>4 <span class="_ _b"></span>rozp<span class="_ _4"></span>orządzenia </span></div><div class="t m0 x1 h2 y29c ff1 fs0 fc0 sc0 ls0 ws0">Parlamentu <span class="_ _14"></span>Europejskie<span class="_ _4"></span>go <span class="_ _27"></span>i <span class="_ _14"></span>Rady <span class="_ _14"></span>(UE) <span class="_ _14"></span>Nr <span class="_ _14"></span>537/2014 <span class="_ _14"></span>z <span class="_ _14"></span>16 <span class="_ _14"></span>kwietnia <span class="_ _14"></span>2014 <span class="_ _14"></span>roku <span class="_ _14"></span>w <span class="_ _27"></span>sp<span class="_ _4"></span>rawie </div><div class="t m0 x1 h2 y2b5 ff9 fs0 fc0 sc0 ls0 ws0">szczegółowych <span class="_ _20"> </span>wym<span class="_ _4"></span>ogów <span class="_ _20"> </span>dotyczą<span class="_ _4"></span>cych <span class="_ _20"> </span>ustawowych <span class="_ _20"> </span>b<span class="_ _4"></span>adań <span class="_ _20"> </span>spraw<span class="_ _4"></span>ozdań <span class="_ _20"> </span>finansowych<span class="_ _4"></span> </div><div class="t m0 x1 h2 y6b ff1 fs0 fc0 sc0 ls0 ws0">jednostek <span class="_ _19"> </span>interesu  publicznego <span class="_ _18"> </span>K<span class="_ _4"></span>om<span class="ff9">it<span class="_ _4"></span>et <span class="_ _19"> </span>Audyt<span class="_ _4"></span>u <span class="_ _19"> </span>wyraził <span class="_ _19"> </span>zgodę <span class="_ _19"> </span>na <span class="_ _19"> </span>zawarci<span class="_ _4"></span>e <span class="_ _19"> </span>umowy  o<span class="_ _1"></span> </span></div><div class="t m0 x1 h2 y397 ff9 fs0 fc0 sc0 ls0 ws0">świadczeniu usłu<span class="_ _4"></span>g atestacyjn<span class="_ _4"></span>ych.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y27f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y398 ff9 fs0 fc0 sc0 ls0 ws0">Komitet audytu do<span class="_ _4"></span>konując rekomendacj<span class="_ _4"></span>i wyboru firmy <span class="_ _4"></span>audytorskiej ki<span class="_ _4"></span>eruje się:<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x7d h2 y281 ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _23"> </span><span class="ff9">Ustawą<span class="_ _4"></span> <span class="_ _23"> </span>o <span class="_ _23"> </span>bi<span class="_ _4"></span>egłych <span class="_ _13"> </span>rewidentach, <span class="_ _13"> </span>firmach <span class="_ _13"> </span>aud<span class="_ _4"></span>ytorskich <span class="_ _23"> </span>o<span class="_ _4"></span>raz <span class="_ _23"> </span>nadzo<span class="_ _4"></span>rze <span class="_ _23"> </span>publ<span class="_ _4"></span>icznym <span class="_ _23"> </span>z </span></div><div class="t m0 x7d h2 y399 ff9 fs0 fc0 sc0 ls0 ws0">dnia 11<span class="_ _4"></span> maja 20<span class="_ _4"></span>17 <span class="_ _4"></span>r. (<span class="_ _4"></span>Dz.U. z<span class="_ _4"></span> 2017<span class="_ _4"></span> r.<span class="_ _4"></span> poz. <span class="_ _4"></span>1089 <span class="_ _4"></span>ze zm.)<span class="_ _4"></span> ,w<span class="_ _4"></span> szcz<span class="_ _4"></span>ególności <span class="_ _4"></span>jej art.<span class="_ _4"></span> 130 </div><div class="t m0 x7d h2 y277 ff1 fs0 fc0 sc0 ls0 ws0">ust.l pkt 5 oraz u<span class="_ _4"></span>st. 2, <span class="_ _4"></span> </div><div class="t m0 x7d h2 y35d ff1 fs0 fc0 sc0 ls0 ws0"> - <span class="_ _27"></span><span class="ff9">art. <span class="_ _f"></span>66<span class="_ _4"></span> <span class="_ _27"></span>Ustawy <span class="_ _27"></span>o <span class="_ _27"></span>rachun<span class="_ _4"></span>kowości <span class="_ _27"></span>z <span class="_ _27"></span>dnia <span class="_ _27"></span>29 <span class="_ _27"></span>września <span class="_ _27"></span>1994 <span class="_ _27"></span>r. <span class="_ _27"></span>(tj. <span class="_ _27"></span>z <span class="_ _27"></span>dnia <span class="_ _27"></span>22 <span class="_ _27"></span>czerwca </span></div><div class="t m0 x7d h2 y279 ff1 fs0 fc0 sc0 ls0 ws0">2016 r. Dz.U. z 2016<span class="_ _4"></span> r. poz. 1047 z<span class="_ _4"></span>e zm.), <span class="_ _4"></span> </div><div class="t m0 x7d h2 y39a ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _e"> </span><span class="ff9">zasadą<span class="_ _4"></span> <span class="_ _e"> </span>szczegółową<span class="_ _4"></span> <span class="_ _e"> </span>n<span class="_ _4"></span>r <span class="_ _e"> </span>I.Z.I.II. <span class="_ _2c"> </span>określoną <span class="_ _2c"> </span>w <span class="_ _e"> </span>dokumenci<span class="_ _4"></span>e <span class="_ _e"> </span>„D<span class="_ _4"></span>obre <span class="_ _2c"> </span>Praktyki <span class="_ _e"> </span>Sp<span class="_ _4"></span>ółek </span></div><div class="t m0 x7d h2 y27a ff9 fs0 fc0 sc0 ls0 ws0">Notowanych <span class="_ _29"> </span>na <span class="_ _16"> </span>GPW <span class="_ _29"> </span>2016” <span class="_ _16"> </span>dot. <span class="_ _29"> </span>zamieszczen<span class="_ _4"></span>ia <span class="_ _29"> </span>na <span class="_ _16"> </span>stronie <span class="_ _26"> </span>k<span class="_ _4"></span>orporacyjn<span class="_ _4"></span>ej <span class="_ _29"> </span>Spółki </div><div class="t m0 x7d h2 y39b ff9 fs0 fc0 sc0 ls0 ws0">informacji <span class="_ _2c"> </span>o <span class="_ _2c"> </span>t<span class="_ _4"></span>reści <span class="_ _2c"> </span>obowiąz<span class="_ _4"></span>ującej <span class="_ _2c"> </span>w <span class="_ _2c"> </span>Spółce <span class="_ _18"> </span>reguły <span class="_ _2c"> </span>dotyczącej <span class="_ _2c"> </span>zmieni<span class="_ _4"></span>ania <span class="_ _2c"> </span>p<span class="_ _4"></span>odmiotu </div><div class="t m0 x7d h2 y244 ff1 fs0 fc0 sc0 ls0 ws0">uprawnionego do bad<span class="_ _4"></span>a<span class="ff9">nia spraw<span class="_ _4"></span>ozdań finanso<span class="_ _4"></span>wych,<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y39c ff9 fs0 fc0 sc0 ls0 ws0">Głównymi <span class="_ _23"> </span>z<span class="_ _4"></span>ałożeniami<span class="_ _4"></span> <span class="_ _23"> </span>poli<span class="_ _4"></span>tyki <span class="_ _23"> </span>wyb<span class="_ _4"></span>oru <span class="_ _23"> </span>p<span class="_ _4"></span>odmiot<span class="_ _4"></span>u <span class="_ _23"> </span>u<span class="_ _4"></span>prawnionego <span class="_ _23"> </span>d<span class="_ _4"></span>o <span class="_ _23"> </span>b<span class="_ _4"></span>adani<span class="_ _4"></span>a <span class="_ _23"> </span>sprawozdań </div><div class="t m0 x1 h2 y39d ff9 fs0 fc0 sc0 ls0 ws0">finansowych w C<span class="_ _4"></span>OMPERIA.PL S.A. <span class="_ _4"></span>są:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y39e ff9 fs0 fc0 sc0 ls0 ws0">1)  Zgodność z przepi<span class="_ _4"></span>sami i stan<span class="_ _4"></span>dardami<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x8 h13 y39f ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Przestrz<span class="_ _4"></span>eganie polskich i<span class="_ _4"></span> unijnych regulacji<span class="_ _4"></span> oraz wytyczny<span class="_ _4"></span>ch organów nad<span class="_ _4"></span>zoru.<span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y59 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Zapewnienie<span class="_ _4"></span> <span class="_ _b"></span>niezależn<span class="_ _4"></span>ości <span class="_ _b"></span>audytora, <span class="_ _1"></span>obiektywizmu <span class="_ _b"></span>i <span class="_ _b"></span>wysokiej <span class="_ _b"></span>jak<span class="_ _4"></span>ości <span class="_ _b"></span>raportowan<span class="_ _4"></span>ia.<span class="_ _f"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y5a ff1 fs0 fc0 sc0 ls0 ws0">2) Kryteria wybo<span class="_ _4"></span>ru audytora </div><div class="t m0 x8 h13 y246 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Doświadczen<span class="_ _4"></span>ie, <span class="_ _1f"> </span>reputacja <span class="_ _1f"> </span>i <span class="_ _1f"> </span>komp<span class="_ _4"></span>etencje <span class="_ _1f"> </span>firmy <span class="_ _1f"> </span>au<span class="_ _4"></span>dytorski<span class="_ _4"></span>ej <span class="_ _1f"> </span>oraz <span class="_ _1f"> </span>biegłego </span></span></div><div class="t m0 x12 h2 y3a0 ff1 fs0 fc0 sc0 ls0 ws0">rewidenta.<span class="_ _4"></span> </div><div class="t m0 x8 h13 y362 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Przestrz<span class="_ _4"></span>eganie zasad etyki, p<span class="_ _4"></span>oufności i ni<span class="_ _4"></span>ezależ<span class="_ _4"></span>ności.<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y3a1 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Unikan<span class="_ _4"></span>ie konfliktu in<span class="_ _4"></span>teresów i zapewni<span class="_ _4"></span>enie odpowiedni<span class="_ _4"></span>ch zasobów d<span class="_ _4"></span>o badani<span class="_ _4"></span>a.<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h13 y3a2 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Koszty i wa<span class="_ _4"></span>runki wynag<span class="_ _4"></span>rodzenia.<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y3a3 ff9 fs0 fc0 sc0 ls0 ws0">Rekomendacja <span class="_ _23"> </span>doty<span class="_ _4"></span>cząca <span class="_ _23"> </span>wyboru <span class="_ _23"> </span>firm<span class="_ _4"></span>y <span class="_ _23"></span>audyto<span class="_ _4"></span>rskiej <span class="_ _23"></span>sporządzona <span class="_ _23"> </span>prz<span class="_ _4"></span>ez <span class="_ _23"> </span>Komitet <span class="_ _23"> </span>Audytu<span class="_ _4"></span> </div><div class="t m0 x1 h2 y3a4 ff9 fs0 fc0 sc0 ls0 ws0">spełniała <span class="_ _16"> </span>obowiązujące<span class="_ _4"></span> <span class="_ _29"> </span>kryte<span class="_ _4"></span>ria. <span class="_ _16"> </span>W <span class="_ _29"> </span>r<span class="_ _4"></span>oku <span class="_ _29"> </span>20<span class="_ _4"></span>24 <span class="_ _16"> </span>odbyły <span class="_ _16"> </span>się <span class="_ _16"> </span>cztery <span class="_ _29"> </span>p<span class="_ _4"></span>osiedzenia <span class="_ _16"> </span>Rady </div><div class="t m0 x1 h2 y3a5 ff9 fs0 fc0 sc0 ls0 ws0">Nadzorczej poświ<span class="_ _4"></span>ęcone wykonywani<span class="_ _4"></span>u obowiązk<span class="_ _4"></span>ów komitetu audytu.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3a6 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2d" class="pf w0 h0" ><div class="pc pc2d w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">45<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">5.<span class="ff2 ls0"> <span class="_ _16"> </span><span class="ff4">ZNACZĄCE UMOWY<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 ya2 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy.<span class="_ _4"></span> </div><div class="t m0 x1 h15 y369 ff3 fs0 fc0 sc0 ls5 ws0">6.<span class="ff2 ls0"> <span class="_ _16"> </span><span class="ff4">POSTĘPOWANIA S<span class="_ _4"></span>ĄDOWE<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y243 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _b"></span>2024<span class="_ _4"></span> <span class="_ _1"></span><span class="ff9">roku <span class="_ _1"></span>żadna <span class="_ _b"></span>ze<span class="_ _4"></span> <span class="_ _1"></span>spółek <span class="_ _1"></span>Grupy <span class="_ _b"></span>C<span class="_ _4"></span>omperia.p<span class="_ _4"></span>l <span class="_ _b"></span>n<span class="_ _4"></span>ie <span class="_ _1"></span>była <span class="_ _1"></span>stroną <span class="_ _b"></span>p<span class="_ _4"></span>ostępowań <span class="_ _1"></span>toczących <span class="_ _1"></span>się </span></div><div class="t m0 x1 h2 ya4 ff9 fs0 fc0 sc0 ls0 ws0">przed <span class="_ _2f"> </span>sądem<span class="_ _4"></span>, <span class="_ _2f"> </span>organem <span class="_ _1b"> </span>właściwym <span class="_ _2f"> </span>d<span class="_ _4"></span>la <span class="_ _2f"> </span>postępo<span class="_ _4"></span>wania <span class="_ _2f"> </span>arbitraż<span class="_ _4"></span>owego <span class="_ _2f"> </span>lub<span class="_ _4"></span> <span class="_ _2f"> </span>organ<span class="_ _4"></span>em </div><div class="t m0 x1 h2 ya5 ff9 fs0 fc0 sc0 ls0 ws0">administracji <span class="_ _f"></span>publiczn<span class="_ _4"></span>ej, <span class="_ _4"></span>których <span class="_ _4"></span>wart<span class="_ _4"></span>ość <span class="_ _4"></span>stanowi<span class="_ _4"></span>ła <span class="_ _4"></span>co <span class="_ _4"></span>najmn<span class="_ _4"></span>iej <span class="_ _4"></span>10 <span class="_ _4"></span>% <span class="_ _f"></span>kapitałów <span class="_ _4"></span>własn<span class="_ _4"></span>ych </div><div class="t m0 x1 h2 y3a7 ff1 fs0 fc0 sc0 ls0 ws0">Grupy. </div><div class="t m0 x1 h15 y3a8 ff3 fs0 fc0 sc0 ls5 ws0">7.<span class="ff2 ls0"> <span class="_ _16"> </span><span class="ff4">TRANSAKCJE Z JED<span class="_ _4"></span>NOSTKAMI<span class="_ _4"></span> POWIĄZAN<span class="_ _4"></span>YMI <span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y1ca ff9 fs0 fc0 sc0 ls0 ws0">W I <span class="_ _4"></span>pół<span class="_ _4"></span>roczu <span class="_ _4"></span>2024 <span class="_ _4"></span>roku <span class="_ _4"></span>Spółki <span class="_ _4"></span>Grupy <span class="_ _4"></span>zawa<span class="_ _4"></span>rły jedną <span class="_ _4"></span>transak<span class="_ _4"></span>cję z<span class="_ _4"></span> p<span class="_ _4"></span>odmi<span class="_ _4"></span>otem p<span class="_ _4"></span>owiązanym<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1cb ff1 fs0 fc0 sc0 ls0 ws0">tj. <span class="_ _2c"> </span>Fid<span class="_ _4"></span>ea <span class="_ _2c"> </span>sp.<span class="_ _4"></span> <span class="_ _2c"> </span>z <span class="_ _18"> </span>o.o.-<span class="_ _4"></span><span class="ff9">sp. <span class="_ _18"> </span>k. <span class="_ _2c"> </span>na<span class="_ _4"></span> <span class="_ _2c"> </span>kw<span class="_ _4"></span>otę <span class="_ _2c"> </span>552 <span class="_ _18"> </span>tys. <span class="_ _18"> </span>zł. <span class="_ _2c"> </span>Z<span class="_ _4"></span>ostała <span class="_ _18"> </span>ona <span class="_ _2c"> </span>zawa<span class="_ _4"></span>rta <span class="_ _2c"> </span>n<span class="_ _4"></span>a <span class="_ _2c"> </span>wa<span class="_ _4"></span>runkach </span></div><div class="t m0 x1 h2 y1cc ff1 fs0 fc0 sc0 ls0 ws0">rynkowych. <span class="_ _13"> </span>Ponad <span class="_ _13"> </span>to <span class="_ _23"> </span>w<span class="_ _4"></span> <span class="_ _13"> </span><span class="ls3">20</span>24 <span class="_ _13"> </span><span class="ff9">roku <span class="_ _23"> </span>Spółki <span class="_ _13"> </span>Gru<span class="_ _4"></span>py <span class="_ _13"> </span>nie <span class="_ _23"> </span>z<span class="_ _4"></span>awierały <span class="_ _23"> </span>t<span class="_ _4"></span>ransakcji <span class="_ _13"> </span>z <span class="_ _13"> </span>podmiotami </span></div><div class="t m0 x1 h2 y1cd ff9 fs0 fc0 sc0 ls0 ws0">powiązanymi, <span class="_ _29"> </span>które <span class="_ _29"> </span>pojedynczo <span class="_ _29"> </span>lub <span class="_ _29"> </span>łącznie <span class="_ _29"> </span>są <span class="_ _29"> </span>istotne <span class="_ _29"> </span>i <span class="_ _26"> </span>z<span class="_ _4"></span>ostały <span class="_ _29"> </span>zawarte <span class="_ _29"> </span>na <span class="_ _26"> </span>in<span class="_ _4"></span>nych </div><div class="t m0 x1 h2 y1ce ff9 fs0 fc0 sc0 ls0 ws0">warunkach niż ryn<span class="_ _4"></span>kowe.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1cf ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y6f ff3 fs0 fc0 sc0 ls5 ws0">8.<span class="ff2 ls0"> <span class="_ _16"> </span><span class="ff4">ZACIĄGNIĘTE <span class="_ _7"> </span>I <span class="_ _7"> </span>WYPOWIEDZIANE <span class="_ _7"> </span>UMOWY<span class="_ _4"></span> <span class="_ _7"> </span>DOTYCZĄCE <span class="_ _7"> </span>KREDYTÓW<span class="_ _f"></span><span class="ff3"> </span></span></span></div><div class="t m0 x8 h2 y25d ff4 fs0 fc0 sc0 ls0 ws0">I POŻYCZEK<span class="ff3"> </span></div><div class="t m0 x1 h2 y3a9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2e3 ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _b"></span>dz<span class="_ _4"></span>ień <span class="_ _b"></span>31<span class="_ _4"></span> <span class="_ _1"></span>grudnia <span class="_ _1"></span>2024 <span class="_ _1"></span>roku <span class="_ _b"></span>J<span class="_ _4"></span>ednostka <span class="_ _1"></span>dominuj<span class="_ _4"></span>ąca<span class="ff1"> <span class="_ _1"></span><span class="ff9">posiadała <span class="_ _b"></span>l<span class="_ _4"></span>inię <span class="_ _1"></span>kredytową <span class="_ _1"></span>w <span class="_ _b"></span>mBan<span class="_ _4"></span>ku </span></span></div><div class="t m0 x1 h2 y54 ff9 fs0 fc0 sc0 ls0 ws0">S.A. na kwotę 2 mln zł<span class="_ _4"></span>. Na dzi<span class="_ _4"></span>eń bilansowy <span class="_ _4"></span>spółka nie ko<span class="_ _4"></span>rzystała z dost<span class="_ _4"></span>ępnej linii.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y3aa ff3 fs0 fc0 sc0 ls5 ws0">9.<span class="ff2 ls0"> <span class="_ _16"> </span><span class="ff4">UDZIELONE POŻYC<span class="_ _4"></span>ZKI<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y1bc ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy.<span class="_ _4"></span> </div><div class="t m0 x1 h15 y3ab ff3 fs0 fc0 sc0 ls5 ws0">10.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff3">UDZIELONE<span class="_ _4"></span> I OTRZYM<span class="_ _4"></span>ANE <span class="ff4">PORĘC<span class="_ _4"></span>ZENIA I GWA<span class="_ _4"></span>RANCJ</span>E<span class="_ _4"></span> </span></span></div><div class="t m0 x1 h2 y38f ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _18"> </span>2024 <span class="_ _18"> </span><span class="ff9">roku <span class="_ _18"> </span>ż<span class="_ _4"></span>adna <span class="_ _18"> </span>ze <span class="_ _18"> </span>sp<span class="_ _4"></span>ółek <span class="_ _18"> </span>Grupy <span class="_ _18"> </span>Comp<span class="_ _4"></span>eria.pl <span class="_ _18"> </span>ni<span class="_ _4"></span>e <span class="_ _18"> </span>udzieliła <span class="_ _18"> </span>p<span class="_ _4"></span>oręczeń <span class="_ _18"> </span>kredytu <span class="_ _18"> </span>l<span class="_ _4"></span>ub </span></div><div class="t m0 x1 h2 y3ac ff9 fs0 fc0 sc0 ls0 ws0">pożyczki <span class="_ _f"></span>an<span class="_ _4"></span>i <span class="_ _f"></span>n<span class="_ _4"></span>ie <span class="_ _f"></span>udz<span class="_ _4"></span>ieliła <span class="_ _27"></span>gwarancji <span class="_ _27"></span><span class="ff1">- <span class="_ _27"></span></span>łącznie <span class="_ _27"></span>jednemu <span class="_ _27"></span>podmiotowi <span class="_ _27"></span>lub <span class="_ _27"></span>jednostce <span class="_ _f"></span>zal<span class="_ _4"></span>eżnej </div><div class="t m0 x1 h2 y3ad ff1 fs0 fc0 sc0 ls0 ws0">od <span class="_ _14"></span>t<span class="_ _4"></span>ego <span class="_ _23"> </span>podmi<span class="_ _4"></span>otu <span class="_ _23"> </span>-<span class="_ _4"></span> <span class="_ _23"></span><span class="ff9">jeżeli <span class="_ _23"> </span>łączna<span class="_ _4"></span> <span class="_ _23"></span>wartość <span class="_ _23"> </span>istni<span class="_ _4"></span>ejących <span class="_ _23"></span>poręcz<span class="_ _4"></span>eń <span class="_ _23"></span>lub <span class="_ _23"></span>gwarancji<span class="_ _4"></span> <span class="_ _23"> </span>stanowiła<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y3ae ff9 fs0 fc0 sc0 ls0 ws0">równowartość co najmn<span class="_ _4"></span>iej 10%<span class="_ _4"></span> kapitałów własn<span class="_ _4"></span>ych <span class="_ _4"></span><span class="ff1">Grupy.<span class="_ _4"></span> </span></div><div class="t m0 x1 h15 y3af ff3 fs0 fc0 sc0 ls5 ws0">11.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff4">OCENA MOŻLIWO<span class="_ _4"></span>ŚCI REALIZ<span class="_ _4"></span>ACJI ZAMIERZ<span class="_ _4"></span>EŃ INWESTYCYJ<span class="_ _4"></span>NYCH<span class="_ _f"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y3b0 ff1 fs0 fc0 sc0 ls0 ws0">Podstawowe, <span class="_ _10"> </span><span class="ff9">bi<span class="_ _4"></span>eżące <span class="_ _10"> </span>projekty <span class="_ _10"> </span>i<span class="_ _4"></span>nwestycyjn<span class="_ _4"></span>e <span class="_ _10"> </span>Grupa <span class="_ _10"> </span>fin<span class="_ _4"></span>ansuje <span class="_ _10"> </span>śr<span class="_ _4"></span>odkami <span class="_ _10"> </span>własnymi.<span class="_ _f"></span></span> </div><div class="t m0 x1 h2 y3b1 ff9 fs0 fc0 sc0 ls0 ws0">W <span class="_ _14"></span>p<span class="_ _4"></span>rzypadku <span class="_ _23"></span>podjęcia <span class="_ _23"> </span>decyzji<span class="_ _4"></span> <span class="_ _14"></span>o <span class="_ _23"> </span>n<span class="_ _4"></span>owych <span class="_ _23"> </span>projektach <span class="_ _e"> </span>uwzględniać <span class="_ _14"></span>ona <span class="_ _13"> </span>będzie <span class="_ _23"></span>najbardziej </div><div class="t m0 x1 h2 y3b2 ff9 fs0 fc0 sc0 ls0 ws0">optymalną struktu<span class="_ _4"></span>rę finan<span class="_ _4"></span>sowania.<span class="_ _4"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf2e" class="pf w0 h0" ><div class="pc pc2e w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">46<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">12.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff4">BIEŻĄCE <span class="_ _14"></span>PROJEKT<span class="_ _4"></span>Y<span class="ff3">/</span>ZMIAN<span class="_ _4"></span>Y <span class="_ _27"></span>W <span class="_ _14"></span>POD<span class="_ _4"></span>STAWOWYCH<span class="_ _4"></span> <span class="_ _27"></span>ZAS<span class="_ _4"></span>ADACH <span class="_ _14"></span>ZARZĄDZ<span class="_ _4"></span>ANIA </span></span></div><div class="t m0 x8 h2 y40 ff4 fs0 fc0 sc0 ls0 ws0">PRZEDSIĘBIORST<span class="_ _4"></span>WEM EMITE<span class="_ _4"></span>NTA I JEGO GRU<span class="_ _4"></span>PĄ KAPITAŁOW<span class="_ _4"></span>Ą<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y1f ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _35"> </span>2024 <span class="_ _34"> </span><span class="ff9">roku <span class="_ _35"> </span>n<span class="_ _4"></span>ie <span class="_ _34"> </span>wystąpiły <span class="_ _35"> </span>z<span class="_ _4"></span>amiany <span class="_ _34"> </span>w <span class="_ _34"> </span>podstaw<span class="_ _4"></span>owych <span class="_ _35"> </span>z<span class="_ _4"></span>asad<span class="_ _4"></span>ach <span class="_ _35"> </span>zarządzan<span class="_ _4"></span>ia </span></div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">przedsiębiorstw<span class="_ _4"></span>em Spółki<span class="_ _4"></span><span class="ff1"> <span class="ls20">i </span></span>Grupy kapitałowej.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y12d ff3 fs0 fc0 sc0 ls5 ws0">13.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff4">UMOWY <span class="_ _15"> </span>Z<span class="_ _4"></span> <span class="_ _15"> </span>OSOBAM<span class="_ _4"></span>I <span class="_ _15"> </span>ZARZĄDZ<span class="_ _4"></span>AJĄCYMI, <span class="_ _15"> </span>PR<span class="_ _4"></span>ZEWIDUJ<span class="_ _4"></span>ĄCE <span class="_ _15"> </span>RE<span class="_ _4"></span>KOMPENSATĘ<span class="_ _f"></span><span class="ff3"> </span></span></span></div><div class="t m0 x8 h2 y24f ff3 fs0 fc0 sc0 ls0 ws0">W <span class="_ _10"> </span>PRZYPADKU <span class="_ _10"> </span>ICH<span class="_ _4"></span> <span class="_ _10"> </span>REZYGNACJI <span class="_ _10"> </span>LUB <span class="_ _10"> </span>ZWOL<span class="_ _4"></span>NIENIA <span class="_ _10"> </span>Z <span class="_ _10"> </span>ZAJMOW<span class="_ _4"></span>ANEGO </div><div class="t m0 x8 h2 y250 ff4 fs0 fc0 sc0 ls0 ws0">STANOWISKA <span class="_ _16"> </span>BEZ <span class="_ _29"> </span>W<span class="_ _4"></span>AŻNEJ <span class="_ _29"> </span>PR<span class="_ _4"></span>ZYCZYNY <span class="_ _29"> </span>LU<span class="_ _4"></span>B <span class="_ _29"> </span>GDY <span class="_ _16"> </span>ICH <span class="_ _29"> </span>ODWO<span class="_ _4"></span>ŁANIE <span class="_ _29"> </span>LUB<span class="_ _4"></span> </div><div class="t m0 x8 h2 y68 ff4 fs0 fc0 sc0 ls0 ws0">ZWOLNIENIE <span class="_ _2e"> </span>NASTĘPUJE <span class="_ _2e"> </span>Z <span class="_ _34"> </span>POWO<span class="_ _4"></span>DU <span class="_ _34"> </span>POŁĄC<span class="_ _4"></span>ZENIA <span class="_ _34"> </span>EMI<span class="_ _4"></span>TENTA <span class="_ _34"> </span>PRZE<span class="_ _4"></span>Z </div><div class="t m0 x8 h2 y69 ff4 fs0 fc0 sc0 ls0 ws0">PRZEJĘCIE<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y89 ff9 fs0 fc0 sc0 ls0 ws0">Spółki z Grupy nie<span class="_ _4"></span> zawierały um<span class="_ _4"></span>ów wskazan<span class="_ _4"></span>ego rodzaju.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h15 y2c1 ff3 fs0 fc0 sc0 ls5 ws0">14.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff4">WYNAGRODZE<span class="_ _4"></span>NIA <span class="_ _26"> </span>ZARZĄDU <span class="_ _26"> </span>I <span class="_ _26"> </span>RADY  N<span class="_ _4"></span>ADZORCZEJ<span class="_ _4"></span> <span class="_ _26"> </span>ORAZ  TR<span class="_ _4"></span>ANSAKCJE <span class="_ _26"> </span>ZE </span></span></div><div class="t m0 x8 h2 y2c2 ff4 fs0 fc0 sc0 ls0 ws0">SPÓŁKAMI GRUP<span class="_ _4"></span>Y KAPITAŁOW<span class="_ _4"></span>EJ<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y2ee ff9 fs0 fc0 sc0 ls0 ws0">Łączna <span class="_ _14"></span>wartość <span class="_ _14"></span>wynagrodzeń <span class="_ _14"></span>(ze <span class="_ _14"></span>wszystkich <span class="_ _14"></span>t<span class="_ _4"></span>ytułów) <span class="_ _14"></span>członków <span class="_ _14"></span>Zarzą<span class="_ _4"></span>du <span class="_ _14"></span>Spółki <span class="_ _27"></span>z<span class="_ _4"></span>a <span class="_ _27"></span>ok<span class="_ _4"></span>res </div><div class="t m0 x1 h2 y3b3 ff9 fs0 fc0 sc0 ls0 ws0">sprawowania funkcji <span class="_ _4"></span>w Zarządzi<span class="_ _4"></span>e jednostki do<span class="_ _4"></span>minującej w 2024<span class="_ _4"></span> roku wyniosła:<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y3b4 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł Szukals<span class="_ _4"></span>ki –<span class="ff1"> </span>164 t<span class="_ _4"></span>ys. zł;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y6f ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> <span class="ff9">207 t<span class="_ _4"></span>ys. zł;</span> </span></span></div><div class="t m0 x1 h13 y25d ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Cezary Toka<span class="_ _4"></span>rski <span class="ff9">–</span> <span class="ff9">9 tys.<span class="_ _4"></span> zł.</span> </span></span></div><div class="t m0 x1 h2 y38c ff9 fs0 fc0 sc0 ls0 ws0">Wartość wynagrodzeń z tytu<span class="_ _4"></span>łu pełnieni<span class="_ _4"></span>a funkcji w Zarządzie Spółki w roku 2023 wyni<span class="_ _4"></span>osła:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y3b5 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł Szukals<span class="_ _4"></span>ki –<span class="ff1"> </span>192,0<span class="_ _4"></span> tys. zł;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y350 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> <span class="ff9">216,0<span class="_ _4"></span> tys. zł.<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h2 y3aa ff9 fs0 fc0 sc0 ls0 ws0">Łączna <span class="_ _27"></span>wartość <span class="_ _27"></span>wynagrodzeń <span class="_ _27"></span>członk<span class="_ _4"></span>ów <span class="_ _27"></span>Rady <span class="_ _27"></span>Nadzorczej <span class="_ _14"></span>Jednostki<span class="_ _4"></span> <span class="_ _27"></span>Dominującej<span class="_ _4"></span><span class="ff1"> <span class="_ _27"></span>za <span class="_ _27"></span>okres </span></div><div class="t m0 x1 h2 y3b6 ff9 fs0 fc0 sc0 ls0 ws0">sprawowania funkcji <span class="_ _4"></span>w Radz<span class="_ _4"></span>ie Nadzorczej w 20<span class="_ _4"></span>24 roku wyniosła:<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 y99 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Marek Dojnow <span class="ff9">–<span class="_ _4"></span></span> <span class="ff9">24,0 tys. zł;<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h13 y3b7 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Adam Jabł<span class="_ _4"></span>oński –<span class="ff1"> </span>19,2 t<span class="_ _4"></span>ys. zł;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y3b8 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Krzysztof M<span class="_ _4"></span>ędrala –<span class="ff1"> </span>19,<span class="_ _4"></span>2 tys. zł;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y38f ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Przemysław Czu<span class="_ _4"></span>k –<span class="ff1"> </span>18,<span class="_ _4"></span>2 tys. zł;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y3b9 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł Bandur<span class="_ _4"></span>owski –<span class="ff1"> </span>20<span class="_ _4"></span>,8 tys. zł.<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h2 y3ad ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3ba ff9 fs0 fc0 sc0 ls0 ws0">Łączna <span class="_ _2c"> </span>wartość <span class="_ _e"> </span>wynagr<span class="_ _4"></span>odzeń <span class="_ _e"> </span>członk<span class="_ _4"></span>ów <span class="_ _e"> </span>Rad<span class="_ _4"></span>y <span class="_ _e"> </span>Nad<span class="_ _4"></span>zorczej <span class="_ _e"> </span>Sp<span class="_ _4"></span>ółki <span class="_ _e"> </span>za <span class="_ _2c"> </span>okres <span class="_ _e"> </span>sp<span class="_ _4"></span>rawowani<span class="_ _4"></span>a </div><div class="t m0 x1 h2 y3bb ff1 fs0 fc0 sc0 ls0 ws0">funkcji w Radzie Nad<span class="_ _4"></span>zorc<span class="_ _4"></span><span class="ff9">zej w 2023 r<span class="_ _4"></span>oku wyniosła:<span class="_ _4"></span></span> </div><div class="t m0 x1 h13 y3bc ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Marek Dojnow <span class="ff9">–<span class="_ _4"></span></span> 1<span class="ls3">4,</span>4 <span class="ff9">tys. zł;<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h13 y3bd ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Adam Jabł<span class="_ _4"></span>oński –<span class="ff1"> 12,0<span class="_ _4"></span> </span>tys. zł;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y3be ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Krzysztof M<span class="_ _4"></span>ędrala –<span class="ff1"> 1<span class="_ _4"></span>4,4 </span>tys. zł;<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y3bf ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Przemysław Czu<span class="_ _4"></span>k –<span class="ff1"> 12,<span class="_ _4"></span>0 </span>tys. zł;<span class="_ _4"></span><span class="ff1"> </span></span></span></div></div></div><div class="pi" ></div></div><div id="pf2f" class="pf w0 h0" ><div class="pc pc2f w0 h0"><img class="bi x28 y18 w3b h51" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">47<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h13 y1e ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł Bandur<span class="_ _4"></span>owski –<span class="ff1"> 9<span class="_ _4"></span>,6 </span>tys. zł.<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x8 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y118 ff9 fs0 fc0 sc0 ls0 ws0">Łączna <span class="_ _1e"> </span>wartość <span class="_ _1f"> </span>wyn<span class="_ _4"></span>agrodzeń <span class="_ _1f"> </span>(z<span class="_ _4"></span>e <span class="_ _1f"> </span>wszystki<span class="_ _4"></span>ch <span class="_ _1e"> </span>tytułów) <span class="_ _1e"> </span>członków <span class="_ _1e"> </span>Zarządu <span class="_ _1f"> </span>Sp<span class="_ _4"></span>ółki </div><div class="t m0 x1 h2 y43 ff1 fs0 fc0 sc0 ls0 ws0">otrzymanych <span class="_ _15"> </span>z <span class="_ _15"> </span>Jednostki <span class="_ _17"> </span><span class="ff9">dominującej <span class="_ _15"> </span>oraz <span class="_ _15"> </span>z<span class="_ _4"></span>ależnej <span class="_ _16"> </span>z<span class="_ _4"></span>a <span class="_ _16"> </span>o<span class="_ _4"></span>kres <span class="_ _16"> </span>sp<span class="_ _4"></span>rawowani<span class="_ _4"></span>a <span class="_ _16"> </span>fun<span class="_ _4"></span>kcji<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 yf8 ff9 fs0 fc0 sc0 ls0 ws0">w Zarządzie Spółki w<span class="_ _4"></span> 2024 roku wyni<span class="_ _4"></span>osła:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h13 ya4 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> <span class="ff9">653 t<span class="_ _4"></span>ys. zł;</span> </span></span></div><div class="t m0 x1 h13 ya5 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł Szukals<span class="_ _4"></span>ki –<span class="ff1"> </span>416 t<span class="_ _4"></span>ys. zł.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h13 y298 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Cezary Toka<span class="_ _4"></span>rski <span class="ff9">–</span> <span class="ff9">74 ty<span class="_ _4"></span>s. zł</span> </span></span></div><div class="t m0 x1 h2 yfb ff9 fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _13"> </span>Za<span class="_ _4"></span>rządu <span class="_ _13"> </span>Sp<span class="_ _4"></span>ółki <span class="_ _e"> </span>o<span class="_ _1"></span>trzymywali <span class="_ _e"> </span>w <span class="_ _23"> </span>202<span class="_ _4"></span>4 <span class="_ _13"> </span>r<span class="_ _4"></span>oku <span class="_ _13"> </span>wynagr<span class="_ _4"></span>odzenia <span class="_ _13"> </span>z<span class="_ _4"></span> <span class="_ _13"> </span>tytułu <span class="_ _e"> </span>pełnienia </div><div class="t m0 x1 h2 yfc ff1 fs0 fc0 sc0 ls0 ws0">funkcji w organach C<span class="_ _4"></span>omperia Ub<span class="_ _4"></span>ezpieczenia sp<span class="_ _4"></span>. z o.o. <span class="_ _4"></span><span class="ff9">w następując<span class="_ _4"></span>ych</span> kwotach:<span class="_ _4"></span> </div><div class="t m0 x1 h13 y120 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff1">Szymon Fi<span class="_ _4"></span>ecek <span class="ff9">–</span> <span class="ff9">20,0 t<span class="_ _4"></span>ys. zł;<span class="_ _4"></span></span> </span></span></div><div class="t m0 x1 h13 y3c0 ffa fs0 fc0 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _12"> </span><span class="ff9">Paweł Szukals<span class="_ _4"></span>ki –<span class="ff1"> </span>9,6<span class="_ _4"></span> tys. zł.<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y3c1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3c2 ff9 fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _29"> </span>Rady <span class="_ _16"> </span><span class="ff1">Nadzorczej <span class="_ _29"> </span></span>j<span class="_ _4"></span>ednostki <span class="_ _29"> </span>domi<span class="_ _4"></span>nującej <span class="_ _29"> </span><span class="ff1"> <span class="_ _29"> </span>ni<span class="_ _4"></span>e <span class="_ _29"> </span>otrzymyw<span class="_ _4"></span>ali <span class="_ _29"> </span>w <span class="_ _29"> </span>20<span class="_ _4"></span>24 <span class="_ _29"> </span>roku<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y3c3 ff9 fs0 fc0 sc0 ls0 ws0">wynagrodzeń z <span class="_ _b"></span>Jednost<span class="_ _4"></span><span class="ff1">e</span>k <span class="_ _1"></span>zależn<span class="ff1">ych: Comperia Ubezpieczenia <span class="_ _1"></span>sp. <span class="_ _b"></span>z o.o. <span class="_ _1"></span>oraz <span class="_ _b"></span>C<span class="_ _4"></span>omperiaPay </span></div><div class="t m0 x1 h2 y3c4 ff1 fs0 fc0 sc0 ls0 ws0">sp. z o.o.. </div><div class="t m0 x1 h2 y30b ff9 fs0 fc0 sc0 ls0 ws0">Członkowie <span class="_ _e"> </span>Rady <span class="_ _13"> </span><span class="ff1">Nadz<span class="_ _4"></span>orczej <span class="_ _e"> </span></span>w <span class="_ _e"> </span>ro<span class="_ _1"></span>ku <span class="_ _e"> </span>2024 <span class="_ _13"> </span>oraz <span class="_ _e"> </span>2023 <span class="_ _13"> </span>w<span class="_ _4"></span> <span class="_ _13"> </span>sp<span class="_ _4"></span>ółkach <span class="_ _13"> </span>za<span class="_ _4"></span>leżnych<span class="_ _4"></span><span class="ff1">:<span class="_ _4"></span> <span class="_ _13"> </span>C<span class="_ _4"></span>omperia </span></div><div class="t m0 x1 h2 y3c5 ff1 fs0 fc0 sc0 ls0 ws0">Ubezpieczenia sp.<span class="_ _4"></span> z o.o. oraz Compe<span class="_ _4"></span>riaPay sp. z o.o.<span class="_ _4"></span> ni<span class="_ _4"></span>e otrzymywali<span class="_ _4"></span> wynagrodz<span class="_ _4"></span>enia.<span class="_ _4"></span> </div><div class="t m0 x1 h2 y30d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y3c6 ff3 fs0 fc0 sc0 ls5 ws0">15.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff3">LICZBA <span class="_ _3e"> </span>AKCJI <span class="_ _3e"> </span>COMPERIA.PL <span class="_ _3e"> </span>S.A. <span class="_ _3e"> </span>POSIADANYCH <span class="_ _3e"> </span>PRZEZ <span class="_ _3e"> </span>OSOBY </span></span></div><div class="t m0 x8 h2 y30f ff4 fs0 fc0 sc0 ls0 ws0">ZARZĄDZAJĄCE L<span class="_ _4"></span>UB NADZOR<span class="_ _4"></span>UJĄCE COMP<span class="_ _4"></span>ERIA.PL S.A.<span class="_ _4"></span> <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y2f5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x27 y335 w3c h52"><div class="t m0 x2f h20 y3c7 ff3 fs8 fc5 sc0 ls0 ws0">Akcjonariusz </div></div><div class="c x7e y335 w3d h52"><div class="t m0 x43 h20 y3c8 ff3 fs8 fc5 sc0 ls0 ws0">Liczba </div><div class="t m0 x2f h20 y3c9 ff3 fs8 fc5 sc0 ls0 ws0">akcji </div></div><div class="c x7f y335 w3e h52"><div class="t m0 x43 h20 y3c7 ff3 fs8 fc5 sc0 ls0 ws0">% akcji </div></div><div class="c x80 y335 w3f h52"><div class="t m0 x3a h20 ydc ff4 fs8 fc5 sc0 ls0 ws0">Wartość </div><div class="t m0 x18 h20 y3c7 ff3 fs8 fc5 sc0 ls0 ws0">nominalna </div><div class="t m0 x3a h20 yb1 ff3 fs8 fc5 sc0 ls0 ws0">(w PLN) </div></div><div class="c x81 y335 w40 h52"><div class="t m0 x25 h20 ydc ff4 fs8 fc5 sc0 ls0 ws0">Liczba głosów </div><div class="t m0 x38 h20 y3c7 ff3 fs8 fc5 sc0 ls0 ws0">na walnym </div><div class="t m0 x25 h20 yb1 ff3 fs8 fc5 sc0 ls0 ws0">zgromadzeniu </div></div><div class="c x14 y335 w41 h52"><div class="t m0 x65 h20 y3ca ff4 fs8 fc5 sc0 ls0 ws0">% udział </div><div class="t m0 x2f h20 y3c8 ff4 fs8 fc5 sc0 ls0 ws0">głosów na </div><div class="t m0 x20 h20 y3c9 ff3 fs8 fc5 sc0 ls0 ws0">walnym </div><div class="t m0 xc h20 y3cb ff3 fs8 fc5 sc0 ls0 ws0">zgromadzeniu </div></div><div class="c x27 y258 w3c h1a"><div class="t m0 x2f h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">Marek Dojnow </div></div><div class="c x7e y258 w3d h1a"><div class="t m0 x18 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">637 378 </div></div><div class="c x7f y258 w3e h1a"><div class="t m0 x54 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">18,01% </div></div><div class="c x80 y258 w3f h1a"><div class="t m0 x43 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">63 737,80 </div></div><div class="c x81 y258 w40 h1a"><div class="t m0 x32 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">841 809 </div></div><div class="c x14 y258 w41 h1a"><div class="t m0 x82 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">19,92% </div></div><div class="c x27 y3cc w3c h1a"><div class="t m0 x3a h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">Adam <span class="ff9">Jabłoński</span> </div></div><div class="c x7e y3cc w3d h1a"><div class="t m0 x18 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">417 768 </div></div><div class="c x7f y3cc w3e h1a"><div class="t m0 x54 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">11,80% </div></div><div class="c x80 y3cc w3f h1a"><div class="t m0 x43 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">41 776,80 </div></div><div class="c x81 y3cc w40 h1a"><div class="t m0 x32 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">554 054 </div></div><div class="c x14 y3cc w41 h1a"><div class="t m0 x82 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">13,11% </div></div><div class="c x27 y3cd w3c h29"><div class="t m0 x3d h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">Szymon Fiecek </div></div><div class="c x7e y3cd w3d h29"><div class="t m0 x18 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">111 136 </div></div><div class="c x7f y3cd w3e h29"><div class="t m0 x3d h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">3,14% </div></div><div class="c x80 y3cd w3f h29"><div class="t m0 x43 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">11 113,60 </div></div><div class="c x81 y3cd w40 h29"><div class="t m0 x32 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">111 136 </div></div><div class="c x14 y3cd w41 h29"><div class="t m0 x3c h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">2,63% </div></div><div class="c x27 y3ce w3c h1a"><div class="t m0 x83 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">Cezary Tokarski </div></div><div class="c x7e y3ce w3d h1a"><div class="t m0 x20 h20 yf0 ff1 fs8 fc5 sc0 ls27 ws0">10<span class="ls0"> </span></div></div><div class="c x7f y3ce w3e h1a"><div class="t m0 x3d h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">0,00% </div></div><div class="c x80 y3ce w3f h1a"><div class="t m0 x31 h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">1,00 </div></div><div class="c x81 y3ce w40 h1a"><div class="t m0 x60 h20 yf0 ff1 fs8 fc5 sc0 ls27 ws0">10<span class="ls0"> </span></div></div><div class="c x14 y3ce w41 h1a"><div class="t m0 x3c h20 yf0 ff1 fs8 fc5 sc0 ls0 ws0">0,00% </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y3cf ff9 fs0 fc0 sc0 ls0 ws0">Osoby zarządzaj<span class="_ _4"></span>ące i nadzorujące Comp<span class="_ _4"></span>eria.pl S.A. ni<span class="_ _4"></span>e posiadały ud<span class="_ _4"></span>ziałów w j<span class="_ _4"></span>ednostkach </div><div class="t m0 x1 h2 y3d0 ff9 fs0 fc0 sc0 ls0 ws0">powiązanych Spółki<span class="_ _4"></span>. <span class="ff1"> </span></div><div class="t m0 x1 h13 y3d1 ff6 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2b"> </span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf30" class="pf w0 h0" ><div class="pc pc30 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">48<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h15 y1e ff3 fs0 fc0 sc0 ls5 ws0">16.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff4">INFORMACJE  O  U<span class="_ _1"></span>MOWACH,  W <span class="_ _19"> </span>WYNIKU  KTÓRYCH <span class="_ _18"> </span>MO<span class="_ _4"></span>GĄ <span class="_ _19"> </span>W  PRZYSZŁOŚCI </span></span></div><div class="t m0 x8 h2 y40 ff4 fs0 fc0 sc0 ls0 ws0">NASTĄPIĆ <span class="_ _12"> </span>ZM<span class="_ _4"></span>IANY <span class="_ _12"> </span>W<span class="_ _4"></span> <span class="_ _12"> </span>PROPORC<span class="_ _4"></span>JACH <span class="_ _12"> </span>POS<span class="_ _4"></span>IADANYCH <span class="_ _3f"> </span>AKCJI <span class="_ _12"> </span>PRZE<span class="_ _4"></span>Z </div><div class="t m0 x8 h2 y41 ff3 fs0 fc0 sc0 ls0 ws0">DOTYCHCZASOW<span class="_ _4"></span>YCH AKCJON<span class="_ _4"></span>ARIUSZY I O<span class="_ _4"></span>BLIGATAR<span class="_ _4"></span>IUSZY<span class="_ _4"></span> </div><div class="t m0 x1 h2 y64 ff9 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _27"></span>dzień <span class="_ _14"></span>publikacji <span class="_ _14"></span>niniejszego <span class="_ _27"></span>Rapo<span class="_ _4"></span>rtu <span class="_ _27"></span>roczne<span class="_ _4"></span>go <span class="_ _27"></span>za <span class="_ _27"></span>20<span class="_ _f"></span><span class="ff1">24 <span class="_ _27"></span>rok <span class="_ _14"></span>Grupa <span class="_ _27"></span>n<span class="_ _4"></span>ie <span class="_ _27"></span>posiada <span class="_ _27"></span>wi<span class="_ _4"></span>edzy </span></div><div class="t m0 x1 h2 y86 ff1 fs0 fc0 sc0 lsc ws0">o <span class="_ _26"> </span><span class="ff9 ls0">umowach,  w <span class="_ _26"> </span>wyniku <span class="_ _26"> </span>których  mogą <span class="_ _26"> </span>w  p<span class="_ _4"></span>rzyszł<span class="_ _4"></span>ości  n<span class="_ _4"></span>astąpić <span class="_ _26"> </span>zmiany  w <span class="_ _26"> </span>proporcjach </span></div><div class="t m0 x1 h2 yb7 ff1 fs0 fc0 sc0 ls0 ws0">posiadanych akcji prz<span class="_ _4"></span>ez dotych<span class="_ _4"></span>czasowych akcjo<span class="_ _4"></span>nariuszy i obli<span class="_ _4"></span>gatariuszy<span class="_ _f"></span>. </div><div class="t m0 x1 h15 y250 ff3 fs0 fc0 sc0 ls5 ws0">17.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff3">INFORMACJE O<span class="_ _4"></span> SYSTEM<span class="_ _4"></span>IE KONTROLI<span class="_ _4"></span> <span class="ff4">PRO<span class="_ _4"></span>GRAMÓW <span class="_ _4"></span>AKCJI PRACOWNICZ<span class="_ _4"></span>YCH<span class="_ _4"></span></span> </span></span></div><div class="t m0 x8 h2 y299 ff9 fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _f"></span>Nadzorcza <span class="_ _f"></span>w <span class="_ _f"></span>dniu <span class="_ _f"></span>28<span class="_ _4"></span> <span class="_ _4"></span>marca <span class="_ _f"></span>2024<span class="_ _4"></span> <span class="_ _4"></span>przyj<span class="_ _4"></span>ęła <span class="_ _f"></span>Regulamin <span class="_ _f"></span>Programu <span class="_ _f"></span>M<span class="_ _4"></span>otywacyjnego </div><div class="t m0 x1 h2 y3d2 ff9 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _2d"> </span>określiła <span class="_ _2d"> </span>maks<span class="_ _4"></span>ymalną <span class="_ _2d"> </span>l<span class="_ _4"></span>iczbę <span class="_ _2d"> </span>akcji <span class="_ _39"> </span>Spółki <span class="_ _2d"> </span>prz<span class="_ _4"></span>eznaczonych <span class="_ _2d"> </span>do <span class="_ _2d"> </span>p<span class="_ _4"></span>rzyznania<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3d3 ff9 fs0 fc0 sc0 ls0 ws0">w <span class="_ _27"></span>po<span class="_ _4"></span>szczególnych <span class="_ _14"></span>trans<span class="_ _4"></span>zach <span class="_ _14"></span>uczestnikom <span class="_ _14"></span>Pr<span class="_ _4"></span>ogramu <span class="_ _14"></span>Motywacyjnego <span class="_ _14"></span>bę<span class="_ _4"></span>dących <span class="_ _14"></span>członkami </div><div class="t m0 x1 h2 y3d4 ff9 fs0 fc0 sc0 ls0 ws0">Zarządu <span class="_ _2c"> </span>Spółki. <span class="_ _2c"> </span>W <span class="_ _2c"> </span>zwi<span class="_ _4"></span>ązku <span class="_ _2c"> </span>z <span class="_ _2c"> </span>tym <span class="_ _18"> </span>w <span class="_ _e"> </span>dn<span class="_ _4"></span>iu <span class="_ _2c"> </span>4 <span class="_ _2c"> </span>kwietnia <span class="_ _2c"> </span>2024 <span class="_ _2c"> </span>z<span class="_ _4"></span>ostała <span class="_ _2c"> </span>podpisan<span class="_ _4"></span>e <span class="_ _e"> </span>umo<span class="_ _4"></span>wy<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3d5 ff9 fs0 fc0 sc0 ls0 ws0">o <span class="_ _1"></span>uczestnictw<span class="_ _4"></span>o <span class="_ _1"></span>w Programie Motywacyjnym z <span class="_ _1"></span>Członkami<span class="_ _4"></span> Zarządu. <span class="_ _1"></span>Prezes Zarządu Szymon </div><div class="t m0 x1 h2 y3d6 ff9 fs0 fc0 sc0 ls0 ws0">Fiecek <span class="_ _23"> </span>zo<span class="_ _4"></span>stał <span class="_ _13"> </span>uprawniony <span class="_ _13"> </span>do <span class="_ _13"> </span>nabycia <span class="_ _13"> </span>maksym<span class="_ _4"></span>alnie <span class="_ _13"> </span>141 <span class="_ _13"> </span>447 <span class="_ _13"> </span>akcji, <span class="_ _23"> </span>tr<span class="_ _4"></span>ansza <span class="_ _13"> </span>1 <span class="_ _e"> </span>–<span class="ff1"> <span class="_ _23"> </span>82<span class="_ _4"></span> <span class="_ _23"> </span>632, </span></div><div class="t m0 x1 h2 y3d7 ff1 fs0 fc0 sc0 ls0 ws0">transza <span class="_ _2c"> </span>2 <span class="_ _18"> </span><span class="ff9">–</span> <span class="_ _2c"> </span><span class="ff9">58 <span class="_ _18"> </span>815. <span class="_ _2c"> </span>C<span class="_ _4"></span>złonek <span class="_ _2c"> </span>Za<span class="_ _4"></span>rządu<span class="_ _4"></span> <span class="_ _2c"> </span>Paweł <span class="_ _18"> </span>Szukalski <span class="_ _18"> </span>został <span class="_ _2c"> </span>upraw<span class="_ _4"></span>niony <span class="_ _18"> </span>do <span class="_ _2c"> </span>nabycia<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y35c ff1 fs0 fc0 sc0 ls0 ws0">maksymalnie <span class="_ _e"> </span>91 <span class="_ _e"> </span>353<span class="_ _4"></span> <span class="_ _e"> </span>akcji, <span class="_ _e"> </span>transza<span class="_ _4"></span> <span class="_ _e"> </span>1 <span class="_ _e"> </span><span class="ff9">–<span class="_ _4"></span></span> <span class="_ _e"> </span>53 <span class="_ _e"> </span>368 <span class="_ _e"> </span>, <span class="_ _e"> </span>transza <span class="_ _e"> </span>2<span class="_ _4"></span> <span class="_ _e"> </span><span class="ff9">–</span> <span class="_ _e"> </span><span class="ff9">37 <span class="_ _e"> </span>985. <span class="_ _e"> </span>W <span class="_ _e"> </span>związ<span class="_ _4"></span>ku <span class="_ _e"> </span>ze </span></div><div class="t m0 x1 h2 yc1 ff9 fs0 fc0 sc0 ls0 ws0">spełnieniem <span class="_ _b"></span>Regulaminu<span class="_ _4"></span> <span class="_ _b"></span>Programu <span class="_ _b"></span>Motywacyjnego <span class="_ _b"></span>w <span class="_ _b"></span>ramach <span class="_ _b"></span>Transzy <span class="_ _b"></span>II <span class="_ _b"></span>w <span class="_ _b"></span>dniu <span class="_ _b"></span>08 <span class="_ _11"></span>kwi<span class="_ _4"></span>etnia </div><div class="t m0 x1 h2 y3d8 ff9 fs0 fc0 sc0 ls0 ws0">2024 <span class="_ _23"> </span>została <span class="_ _13"> </span>podpisana <span class="_ _13"> </span>umowa <span class="_ _23"> </span>z <span class="_ _23"> </span>Pan<span class="_ _4"></span>em <span class="_ _23"> </span>Szymon<span class="_ _f"></span><span class="ff1">em <span class="_ _23"> </span>Fiecki<span class="_ _4"></span>em <span class="_ _23"></span>na <span class="_ _23"> </span>nab<span class="_ _4"></span>ycie <span class="_ _23"></span>58 <span class="_ _23"> </span>815 <span class="_ _23"> </span>ak<span class="_ _4"></span>cji </span></div><div class="t m0 x1 h2 y3d9 ff9 fs0 fc0 sc0 ls0 ws0">własnych <span class="_ _27"></span>p<span class="_ _4"></span>o <span class="_ _27"></span>cenie <span class="_ _14"></span>0,10 <span class="_ _14"></span>zł <span class="_ _27"></span>oraz <span class="_ _14"></span>umowa <span class="_ _27"></span>z <span class="_ _14"></span>Panem <span class="_ _14"></span>Pawłem <span class="_ _27"></span>Sz<span class="_ _4"></span>ukalskim<span class="_ _4"></span> <span class="_ _27"></span>na <span class="_ _14"></span>nabycie <span class="_ _27"></span>37<span class="_ _4"></span> <span class="_ _27"></span>985<span class="_ _4"></span> </div><div class="t m0 x1 h2 y3da ff9 fs0 fc0 sc0 ls0 ws0">akcji <span class="_ _13"> </span>po<span class="_ _4"></span> <span class="_ _13"> </span>c<span class="_ _4"></span>enie <span class="_ _13"> </span>0,10<span class="_ _4"></span> <span class="_ _13"> </span>zł<span class="_ _4"></span>. <span class="_ _e"> </span>Umowy <span class="_ _13"> </span>zostały <span class="_ _e"> </span>zrealizowane, <span class="_ _13"> </span>c<span class="_ _4"></span>ena <span class="_ _13"> </span>ak<span class="_ _4"></span>cji <span class="_ _e"> </span>w <span class="_ _23"> </span>m<span class="_ _4"></span>omencie <span class="_ _e"> </span>realizacji </div><div class="t m0 x1 h2 y2f1 ff9 fs0 fc0 sc0 ls0 ws0">umowy  wynosił<span class="_ _4"></span>a  6,30 <span class="_ _26"> </span>zł.  W  związku <span class="_ _26"> </span>z  rezygnacją  Pana  Pa<span class="_ _f"></span>wła  Szu<span class="_ _4"></span>kalskiego  z  d<span class="_ _4"></span>nia </div><div class="t m0 x1 h2 y223 ff9 fs0 fc0 sc0 ls0 ws0">22.10.2024 <span class="_ _26"> </span>z  p<span class="_ _4"></span>ełnienia <span class="_ _26"> </span>funkcji <span class="_ _26"> </span>Członka <span class="_ _26"> </span>Zarządu<span class="_ _4"></span>  ut<span class="_ _4"></span>racił <span class="_ _26"> </span>  on <span class="_ _26"> </span>prawo <span class="_ _26"> </span>do  u<span class="_ _4"></span>czestnictwa<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1ba ff9 fs0 fc0 sc0 ls0 ws0">w Programu<span class="_ _4"></span> Motywa<span class="_ _4"></span>cyjny, t<span class="_ _4"></span>j. d<span class="_ _4"></span>o nabycie<span class="_ _4"></span> 37 98<span class="_ _4"></span>5 akcj<span class="_ _4"></span>i p<span class="_ _4"></span>o ceni<span class="_ _4"></span>e 0,10 <span class="_ _4"></span>zł. <span class="_ _4"></span>w ramach<span class="_ _4"></span> transzy<span class="_ _4"></span> </div><div class="t m0 x1 h2 y3db ff9 fs0 fc0 sc0 ls0 ws0">I. <span class="_ _14"></span>Na <span class="_ _14"></span>d<span class="_ _4"></span>zień <span class="_ _23"></span>bilansowy <span class="_ _23"> </span>w <span class="_ _23"></span>ramach <span class="_ _14"></span>Pr<span class="_ _4"></span>ogramu <span class="_ _23"></span>Motywacyjnego<span class="_ _4"></span> <span class="_ _14"></span>ucze<span class="_ _4"></span>stnicy <span class="_ _14"></span>są <span class="_ _23"></span>uprawnieni<span class="_ _4"></span> <span class="_ _14"></span>do </div><div class="t m0 x1 h2 y3dc ff1 fs0 fc0 sc0 ls0 ws0">nabycia maksymalni 82 <span class="ff9">632 akcji własnych po <span class="_ _1"></span>cenie 0,10 zł. <span class="_ _1"></span>Do wyceny wartości godziwej </span></div><div class="t m0 x1 h2 y3dd ff9 fs0 fc0 sc0 ls0 ws0">praw nabycia akcji przez Uczestników Program<span class="_ _4"></span>u Motywacyjnego (Tran<span class="_ _4"></span>sza I) użyto modelu </div><div class="t m0 x1 h2 y3de ff1 fs0 fc0 sc0 ls0 ws0">Blacka-<span class="ff9">Scholes. <span class="_ _27"></span>Parametry <span class="_ _f"></span>użyte <span class="_ _f"></span>w <span class="_ _27"></span>modelu: <span class="_ _27"></span>cena <span class="_ _f"></span>akcji <span class="_ _27"></span></span>- <span class="_ _f"></span><span class="ff9">6,60<span class="_ _4"></span> <span class="_ _f"></span>zł, <span class="_ _f"></span>ce</span>na <span class="_ _27"></span>wykonania <span class="_ _27"></span><span class="ff9">–</span> <span class="_ _f"></span>0,10 </div><div class="t m0 x1 h2 y3df ff9 fs0 fc0 sc0 ls0 ws0">zł, <span class="_ _4"></span>stopa <span class="_ _f"></span>wolna <span class="_ _f"></span>od <span class="_ _f"></span>ryzyka <span class="_ _f"></span>5,54%<span class="_ _4"></span> <span class="_ _4"></span>(rentown<span class="_ _4"></span>ość <span class="_ _f"></span>obligacji <span class="_ _4"></span>s<span class="_ _4"></span>karbowych <span class="_ _f"></span>10y), <span class="_ _f"></span>zakładana<span class="_ _4"></span> <span class="_ _4"></span>brak </div><div class="t m0 x1 h2 y3e0 ff9 fs0 fc0 sc0 ls0 ws0">wypłat <span class="_ _b"></span>dywidendy, <span class="_ _b"></span>okres <span class="_ _b"></span>życia <span class="_ _b"></span>do <span class="_ _b"></span>końca <span class="_ _b"></span>2025, <span class="_ _b"></span>oczekiwana <span class="_ _b"></span>zmi<span class="_ _4"></span>enność <span class="_ _b"></span>na <span class="_ _b"></span>podstawie <span class="_ _b"></span>dany<span class="_ _4"></span>ch </div><div class="t m0 x1 h2 y3e1 ff1 fs0 fc0 sc0 ls0 ws0">historycznych - <span class="_ _4"></span><span class="ff9">cen zamknięcia a<span class="_ _4"></span>kcji. <span class="_ _4"></span></span> </div><div class="t m0 x1 h15 y3e2 ff3 fs0 fc0 sc0 ls5 ws0">18.<span class="ff2 ls0"> <span class="_ _c"></span><span class="ff3">INFORMACJE O<span class="_ _4"></span> FIRM<span class="_ _4"></span>IE AUDYTORSK<span class="_ _4"></span>IEJ </span></span></div><div class="t m0 x1 h2 y3e3 ff9 fs0 fc0 sc0 ls0 ws0">7 <span class="_ _14"></span>sierpnia<span class="_ _4"></span> <span class="_ _14"></span>2023 <span class="_ _14"></span>r<span class="_ _4"></span>oku <span class="_ _14"></span>Rada <span class="_ _14"></span>Nad<span class="_ _4"></span>zorcza <span class="_ _14"></span>Sp<span class="_ _4"></span>ółki <span class="_ _14"></span>p<span class="_ _4"></span>odjęła, <span class="_ _14"></span>na <span class="_ _14"></span>p<span class="_ _4"></span>odstawi<span class="_ _4"></span>e <span class="_ _14"></span>§ <span class="_ _14"></span>28<span class="_ _4"></span> <span class="_ _14"></span>ust. <span class="_ _14"></span>7<span class="_ _4"></span> <span class="_ _14"></span>Statutu<span class="_ _4"></span> </div><div class="t m0 x1 h2 y3e4 ff9 fs0 fc0 sc0 ls0 ws0">Spółki, uchwałę w <span class="_ _4"></span>sprawie Poland<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3e5 ff1 fs0 fc0 sc0 ls0 ws0">Audit <span class="_ _b"></span>Servic<span class="_ _4"></span>es <span class="_ _b"></span>Sp. <span class="_ _b"></span>z <span class="_ _1"></span>o.o<span class="ls28">  </span><span class="ff9">z <span class="_ _b"></span>siedzibą <span class="_ _b"></span>w <span class="_ _b"></span>War<span class="_ _4"></span>szawie <span class="_ _b"></span>(<span class="_ _4"></span>ul. <span class="_ _b"></span>Hrubieszow<span class="_ _4"></span>skiej <span class="_ _b"></span>2, <span class="_ _1"></span>01<span class="ff1">-209 <span class="_ _1"></span>Warszawa) </span></span></div><div class="t m0 x1 h2 y3e6 ff9 fs0 fc0 sc0 ls0 ws0">(„Audytor”), wpisaną n<span class="_ _4"></span>a listę<span class="_ _4"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf31" class="pf w0 h0" ><div class="pc pc31 w0 h0"><img class="bi x9 y18 w5 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">49<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y1e ff9 fs0 fc0 sc0 ls0 ws0">podmiotów <span class="_ _f"></span>uprawniony<span class="_ _4"></span>ch <span class="_ _4"></span>d<span class="_ _4"></span>o <span class="_ _4"></span>badan<span class="_ _4"></span>ia <span class="_ _f"></span>sprawozdań <span class="_ _f"></span>finansowych, <span class="_ _f"></span>prowad<span class="_ _4"></span>zoną <span class="_ _f"></span>przez <span class="_ _f"></span>Polską </div><div class="t m0 x1 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0">Agencje Nadzoru Au<span class="_ _4"></span>dytowego pod<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1f ff1 fs0 fc0 sc0 ls0 ws0">numerem 3790 do:<span class="_ _4"></span> </div><div class="t m0 x1 h2 y385 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3e7 ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Przegląd <span class="_ _19"> </span>jednostkow<span class="_ _4"></span>ego <span class="_ _19"> </span>sprawozdan<span class="_ _4"></span>ia <span class="_ _19"> </span>finansoweg<span class="_ _4"></span>o <span class="_ _18"> </span>z<span class="_ _4"></span>a <span class="_ _19"> </span>okres  od <span class="_ _18"> </span>01.01.20<span class="_ _4"></span>23  –<span class="ff1"> </span></div><div class="t m0 x1 h2 y386 ff1 fs0 fc0 sc0 ls0 ws0">30.06.2023 </div><div class="t m0 x1 h2 y3e8 ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Przegląd <span class="_ _14"></span>skonsolidow<span class="_ _4"></span>anego <span class="_ _14"></span>spraw<span class="_ _4"></span>ozdania <span class="_ _14"></span>finan<span class="_ _4"></span>sowego <span class="_ _14"></span>za <span class="_ _14"></span>okres <span class="_ _14"></span>od <span class="_ _14"></span>01<span class="_ _4"></span>.01.2023 <span class="_ _13"> </span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 y3e9 ff1 fs0 fc0 sc0 ls0 ws0">30.06.2023 </div><div class="t m0 x1 h2 y12f ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span>Badanie  jednostkoweg<span class="_ _4"></span>o  sprawozdani<span class="_ _4"></span>a  finansowego  za  okres  od  01.01<span class="_ _4"></span>.2023 <span class="_ _26"> </span></span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 y147 ff1 fs0 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x1 h2 y1cc ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span>Badanie <span class="_ _23"></span>skonsolido<span class="_ _4"></span>wanego <span class="_ _23"> </span>spraw<span class="_ _4"></span>ozdania <span class="_ _23"> </span>finansow<span class="_ _4"></span>ego <span class="_ _23"></span>za <span class="_ _23"> </span>okres <span class="_ _23"> </span>od<span class="_ _4"></span> <span class="_ _14"></span>01<span class="_ _4"></span>.01.2023 <span class="_ _e"> </span></span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 y1cd ff1 fs0 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x1 h2 y280 ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Przegląd <span class="_ _19"> </span>jednostkow<span class="_ _4"></span>ego <span class="_ _19"> </span>sprawozdan<span class="_ _4"></span>ia <span class="_ _19"> </span>finansoweg<span class="_ _4"></span>o <span class="_ _18"> </span>z<span class="_ _4"></span>a <span class="_ _19"> </span>okres  od <span class="_ _18"> </span>01.01.20<span class="_ _4"></span>24  –<span class="ff1"> </span></div><div class="t m0 x1 h2 y1cf ff1 fs0 fc0 sc0 ls0 ws0">30.06.2024 </div><div class="t m0 x1 h2 y3ea ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Przegląd <span class="_ _14"></span>skonsolidow<span class="_ _4"></span>anego <span class="_ _14"></span>spraw<span class="_ _4"></span>ozdania <span class="_ _14"></span>finan<span class="_ _4"></span>sowego <span class="_ _14"></span>za <span class="_ _14"></span>okres <span class="_ _14"></span>od <span class="_ _14"></span>01<span class="_ _4"></span>.01.2024 <span class="_ _13"> </span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 y3eb ff1 fs0 fc0 sc0 ls0 ws0">30.06.2024 </div><div class="t m0 x1 h2 y71 ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span>Badanie  jednostkoweg<span class="_ _4"></span>o  sprawozdani<span class="_ _4"></span>a  finansowego  za  okres  od  01.01<span class="_ _4"></span>.2024 <span class="_ _26"> </span></span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 y1f8 ff1 fs0 fc0 sc0 ls0 ws0">31.12.2024 </div><div class="t m0 x1 h2 y3ec ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span>Badanie <span class="_ _23"></span>skonsolido<span class="_ _4"></span>wanego <span class="_ _23"> </span>spraw<span class="_ _4"></span>ozdania <span class="_ _23"> </span>finansow<span class="_ _4"></span>ego <span class="_ _23"></span>za <span class="_ _23"> </span>okres <span class="_ _23"> </span>od<span class="_ _4"></span> <span class="_ _14"></span>01<span class="_ _4"></span>.01.2024 <span class="_ _e"> </span></span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 y3ed ff1 fs0 fc0 sc0 ls0 ws0">31.12.2024 </div><div class="t m0 x1 h2 y3ee ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>Usługę <span class="_ _2c"> </span>atesta<span class="_ _4"></span>cyjną <span class="_ _18"> </span><span class="ff1">- <span class="_ _2c"> </span></span>Wyraż<span class="_ _4"></span>enie <span class="_ _2c"> </span>opin<span class="_ _4"></span>ii <span class="_ _2c"> </span>z<span class="_ _4"></span>godności <span class="_ _18"> </span>skonsolidowanych <span class="_ _18"> </span>sprawozdań </div><div class="t m0 x1 h2 y3ef ff9 fs0 fc0 sc0 ls0 ws0">sporządzonych<span class="_ _4"></span> <span class="_ _10"> </span>w <span class="_ _1f"> </span>jedn<span class="_ _4"></span>olitym <span class="_ _1f"> </span>elektronicznym <span class="_ _1f"> </span>formacie <span class="_ _1f"> </span>raportowani<span class="_ _4"></span>a <span class="_ _10"> </span>z<span class="_ _4"></span> <span class="_ _10"> </span>wy<span class="_ _4"></span>mogami </div><div class="t m0 x1 h2 y58 ff9 fs0 fc0 sc0 ls0 ws0">określonymi w rozp<span class="_ _4"></span>orządzeni<span class="_ _4"></span>u delegowanym K<span class="_ _4"></span>omisji<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3b7 ff9 fs0 fc0 sc0 ls0 ws0">( <span class="_ _18"> </span>2019 <span class="_ _18"> </span>815 <span class="_ _19"> </span>z <span class="_ _18"> </span>dnia <span class="_ _18"> </span>17<span class="_ _4"></span> <span class="_ _18"> </span>grudnia <span class="_ _19"> </span>2018 <span class="_ _18"> </span>roku <span class="_ _18"> </span>u<span class="_ _4"></span>zupełniaj<span class="_ _4"></span>ącym <span class="_ _18"> </span>dyrektywę <span class="_ _18"> </span>2004 <span class="_ _19"> </span>109 <span class="_ _18"> </span>/WE </div><div class="t m0 x1 h2 y3b8 ff9 fs0 fc0 sc0 ls0 ws0">Parlamentu <span class="_ _1"></span>Europejskiego <span class="_ _1"></span>i <span class="_ _b"></span>Rady<span class="_ _4"></span> <span class="_ _1"></span>w <span class="_ _b"></span>odniesi<span class="_ _4"></span>eniu <span class="_ _1"></span>do <span class="_ _b"></span>regulacyjn<span class="_ _4"></span>ych <span class="_ _1"></span>standardów <span class="_ _1"></span>technicznych </div><div class="t m0 x1 h2 y38f ff9 fs0 fc0 sc0 ls0 ws0">dotyczących specyfika<span class="_ _4"></span>cji jedn<span class="_ _4"></span>olitego elekt<span class="_ _4"></span>ronicznego formatu<span class="_ _4"></span>;<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y390 ff9 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _3a"> </span></span>ocenę <span class="_ _23"></span>kompletności <span class="_ _23"> </span>in<span class="_ _4"></span>formacji <span class="_ _23"> </span>zami<span class="_ _4"></span>eszczonych <span class="_ _23"> </span>w <span class="_ _23"> </span>sprawozdan<span class="_ _4"></span>iu <span class="_ _23"></span>Rady <span class="_ _23"></span>Nadzorczej<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y391 ff1 fs0 fc0 sc0 ls0 ws0">o wynagrodzeniach<span class="_ _4"></span> </div><div class="t m0 x1 h2 y3f0 ff9 fs0 fc0 sc0 ls0 ws0">Stosowne umowy z<span class="_ _4"></span> Audytorem zostały zawa<span class="_ _4"></span>rte w dn<span class="_ _4"></span>iu 29 sierpni<span class="_ _4"></span>a 2023 r.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3f1 ff1 fs0 fc0 sc0 ls0 ws0">Informacje o <span class="ff9">wynag<span class="_ _4"></span>rodzeniu Aud<span class="_ _4"></span>ytora przedsta<span class="_ _4"></span>wia tabela poni<span class="_ _4"></span>żej.<span class="_ _4"></span></span> </div><div class="t m0 x1 h2 y3f2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3f3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf32" class="pf w0 h0" ><div class="pc pc32 w0 h0"><img class="bi x1 y18 w42 h32" alt="" src="data:image/png;base64,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class="c x0 y1 w2 h0"><div class="t m0 x1 hd y19 ff7 fs6 fc2 sc0 ls0 ws0"> <span class="_ _2"> </span> <span class="_ _3"> </span> </div><div class="t m0 xa h2 y1a ff8 fs0 fc3 sc0 ls0 ws0">SPRAWOZDANIE Z<span class="_ _4"></span>ARZĄDU Z DZIAŁALNOŚCI <span class="_ _4"></span>GRUPY<span class="ff7"> </span>KA<span class="_ _4"></span>PITAŁOWEJ<span class="_ _4"></span> COMPERIA.PL ZA 202<span class="_ _4"></span><span class="ff7">4 ROK<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb y1c w6 he"><div class="t m0 x25 hf y1d ff3 fs7 fc1 sc0 lsa ws0">50<span class="ls0"> </span></div></div><div class="c x1 y3f4 w43 h53"><div class="t m0 x84 h1b y3f5 ff3 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x85 y3f4 w44 h53"><div class="t m0 x3f h1b yd9 ff3 fs9 fc0 sc0 ls0 ws0">2024 </div></div><div class="c x76 y3f4 w45 h53"><div class="t m0 x22 h1b yd9 ff3 fs9 fc0 sc0 ls0 ws0">2023 </div></div><div class="c x1 y3f6 w46 h54"><div class="t m0 x37 h1b y3f7 ff3 fs9 fc0 sc0 ls0 ws0">Badanie rocz<span class="_ _1"></span>nego jedno<span class="_ _1"></span>stkowego </div><div class="t m0 x86 h1b y1d5 ff3 fs9 fc0 sc0 ls0 ws0">sprawozdania<span class="_ _1"></span> finansowe<span class="_ _1"></span>go </div></div><div class="c x85 y3f6 w44 h54"><div class="t m0 x67 h1b y3f8 ff1 fs9 fc0 sc0 lsf ws0">43<span class="ls0"> </span></div></div><div class="c x76 y3f6 w45 h54"><div class="t m0 x3f h1b y3f8 ff1 fs9 fc0 sc0 lsf ws0">59<span class="ls0"> </span></div></div><div class="c x1 y3f9 w46 h55"><div class="t m0 x22 h1b y3fa ff3 fs9 fc0 sc0 ls0 ws0">Badanie rocz<span class="_ _1"></span>nego </div><div class="t m0 xc h1b yb1 ff3 fs9 fc0 sc0 ls0 ws0">skonsolidowa<span class="_ _1"></span>nego sprawo<span class="_ _1"></span>zdania </div><div class="t m0 x53 h1b y1dc ff3 fs9 fc0 sc0 ls0 ws0">finansowego<span class="_ _1"></span> </div></div><div class="c x85 y3f9 w44 h55"><div class="t m0 x67 h1b yb1 ff1 fs9 fc0 sc0 lsf ws0">24<span class="ls0"> </span></div></div><div class="c x76 y3f9 w45 h55"><div class="t m0 x3f h1b yb1 ff1 fs9 fc0 sc0 lsf ws0">20<span class="ls0"> </span></div></div><div class="c x1 y3fb w46 h56"><div class="t m0 x60 h1b y3fc ff4 fs9 fc0 sc0 ls0 ws0">Przegląd półroc<span class="_ _1"></span>znego </div><div class="t m0 x3a h1b yb1 ff3 fs9 fc0 sc0 ls0 ws0">jednostkoweg<span class="_ _1"></span>o sprawozd<span class="_ _1"></span>ania </div><div class="t m0 x53 h1b y1dc ff3 fs9 fc0 sc0 ls0 ws0">finansowego<span class="_ _1"></span> </div></div><div class="c x85 y3fb w44 h56"><div class="t m0 x67 h1b yb1 ff1 fs9 fc0 sc0 lsf ws0">18<span class="ls0"> </span></div></div><div class="c x76 y3fb w45 h56"><div class="t m0 x3f h1b yb1 ff1 fs9 fc0 sc0 lsf ws0">15<span class="ls0"> </span></div></div><div class="c x1 y3fd w46 h56"><div class="t m0 x60 h1b y3fc ff4 fs9 fc0 sc0 ls0 ws0">Przegląd półroc<span class="_ _1"></span>znego </div><div class="t m0 xc h1b y3f7 ff3 fs9 fc0 sc0 ls0 ws0">skonsolidowa<span class="_ _1"></span>nego sprawo<span class="_ _1"></span>zdania </div><div class="t m0 x53 h1b y1d5 ff3 fs9 fc0 sc0 ls0 ws0">finansowego<span class="_ _1"></span> </div></div><div class="c x85 y3fd w44 h56"><div class="t m0 x67 h1b y3f7 ff1 fs9 fc0 sc0 lsf ws0">18<span class="ls0"> </span></div></div><div class="c x76 y3fd w45 h56"><div class="t m0 x3f h1b y3f7 ff1 fs9 fc0 sc0 lsf ws0">15<span class="ls0"> </span></div></div><div class="c x1 y3fe w46 h57"><div class="t m0 x6 h1b y3ff ff4 fs9 fc0 sc0 ls0 ws0">Usługi atest<span class="_ _1"></span>acyjne<span class="ff3"> </span></div></div><div class="c x85 y3fe w44 h57"><div class="t m0 x67 h1b y3ff ff1 fs9 fc0 sc0 lsf ws0">12<span class="ls0"> </span></div></div><div class="c x76 y3fe w45 h57"><div class="t m0 x3f h1b y3ff ff1 fs9 fc0 sc0 lsf ws0">12<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y400 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y401 ff9 fs0 fc0 sc0 ls0 ws0">Firma <span class="_ _27"></span>au<span class="_ _4"></span>dytorska <span class="_ _14"></span>oraz <span class="_ _14"></span>członkowi<span class="_ _4"></span>e <span class="_ _27"></span>ze<span class="_ _4"></span>społu <span class="_ _14"></span>wykonuj<span class="_ _4"></span>ącego <span class="_ _27"></span>badani<span class="_ _4"></span>e <span class="_ _14"></span>spełnili <span class="_ _14"></span>warunki <span class="_ _14"></span>co <span class="_ _27"></span>d<span class="_ _4"></span>o </div><div class="t m0 x1 h2 y402 ff9 fs0 fc0 sc0 ls0 ws0">sporządzenia <span class="_ _30"> </span>b<span class="_ _4"></span>ezstronnego <span class="_ _30"> </span>i <span class="_ _30"> </span>niezależn<span class="_ _4"></span>ego <span class="_ _30"> </span><span class="ff1">sp<span class="_ _4"></span>rawozdania <span class="_ _30"> </span>fin<span class="_ _4"></span>ansowego <span class="_ _30"> </span>zgodnie<span class="_ _f"></span> </span></div><div class="t m0 x1 h2 y403 ff9 fs0 fc0 sc0 ls0 ws0">z <span class="_ _15"> </span>obowiązującymi<span class="_ _4"></span> <span class="_ _15"> </span>przepi<span class="_ _4"></span>sami, <span class="_ _15"> </span>standardam<span class="_ _4"></span>i <span class="_ _15"> </span>wykony<span class="_ _4"></span>wania <span class="_ _15"> </span>zawodu <span class="_ _17"> </span>i <span class="_ _15"> </span>zasadami <span class="_ _15"> </span>et<span class="_ _4"></span>yki </div><div class="t m0 x1 h2 y404 ff1 fs0 fc0 sc0 ls0 ws0">zawodowej.  </div><div class="t m0 x1 h2 y405 ff9 fs0 fc0 sc0 ls0 ws0">Spółka  prze<span class="_ _4"></span>strzega  p<span class="_ _4"></span>rzepisów  zwi<span class="_ _4"></span>ązanych <span class="_ _26"> </span>z  rotacja <span class="_ _26"> </span>firmy  audyt<span class="_ _4"></span>orskiej  i<span class="_ _4"></span>  klu<span class="_ _4"></span>czowego<span class="_ _4"></span> </div><div class="t m0 x1 h2 y406 ff9 fs0 fc0 sc0 ls0 ws0">biegłego rewidenta <span class="_ _4"></span>oraz obowiązkow<span class="_ _4"></span>ymi okresa<span class="_ _4"></span>mi karencji.<span class="_ _f"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ya7 ff9 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _23"> </span>posiad<span class="_ _4"></span>a <span class="_ _23"> </span>polit<span class="_ _4"></span>ykę <span class="_ _23"> </span>w <span class="_ _13"> </span>zakresi<span class="_ _4"></span>e <span class="_ _23"> </span>wyboru <span class="_ _13"> </span>firmy <span class="_ _13"> </span>audytorskiej<span class="_ _4"></span> <span class="_ _23"> </span>oraz <span class="_ _13"> </span>politykę <span class="_ _13"> </span>w <span class="_ _23"> </span>z<span class="_ _4"></span>akresie </div><div class="t m0 x1 h2 y407 ff9 fs0 fc0 sc0 ls0 ws0">świadczenia <span class="_ _19"> </span>na  rzecz <span class="_ _18"> </span>emitenta  przez <span class="_ _18"> </span>firm<span class="_ _4"></span>ę <span class="_ _19"> </span>audytorską <span class="_ _19"> </span>, <span class="_ _19"> </span>podmiot  powiązany <span class="_ _19"> </span>z <span class="_ _18"> </span>firmą<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1d6 ff9 fs0 fc0 sc0 ls0 ws0">audytorską lub członka j<span class="_ _4"></span>ego sieci dodatk<span class="_ _4"></span>owych u<span class="_ _4"></span>sług niebędących bad<span class="_ _4"></span>aniem, w tym usług </div><div class="t m0 x1 h2 y408 ff1 fs0 fc0 sc0 ls16 ws0">war<span class="ff9 ls0">unkowo zwolni<span class="_ _4"></span>onych z zakazu<span class="_ _4"></span> świadczenia p<span class="_ _4"></span>rzez firmę audyto<span class="_ _4"></span>rską.<span class="_ _4"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y409 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y40a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y40b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y40c ff9 fs0 fc0 sc0 ls0 ws0">Zarząd Comperia.pl S.A<span class="_ _4"></span>.:<span class="ff1"> </span></div></div><div class="c x1 y40d w47 h58"><div class="t m0 x10 h2 y40e ff1 fs0 fc0 sc0 ls0 ws0">Szymon Fiecek <span class="ff9">–</span> P<span class="_ _4"></span>rezes <span class="ff9">Zarządu<span class="_ _4"></span></span> </div></div><div class="c x87 y40d w48 h58"><div class="t m0 x10 h2 y168 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y40f w47 h59"><div class="t m0 x10 h2 y410 ff1 fs0 fc0 sc0 ls0 ws0">Cezary Tokarski<span class="_ _4"></span> <span class="ff9">–</span> <span class="ff9">Członek Za<span class="_ _4"></span>rządu</span> </div></div><div class="c x87 y40f w48 h59"><div class="t m0 x10 h2 y411 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y412 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y413 ff1 fs0 fc0 sc0 ls0 ws0">Warszawa, 20 mar<span class="_ _4"></span>ca 202<span class="_ _4"></span>5 roku. </div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" src="data:image/png;base64,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"/></div></body></html>