<?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 v2.11.6.0--><head><title>Sprawozd_finans_2023_2024-04-23_pl.xhtml</title><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Base CSS for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
span[class*='ff'] {
  z-index: 999;
}
div[class*='ff'] {
  z-index: 999;
}
a {
  z-index: 999;
}
a > span {
  z-index: 999;
}
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

/* Base CSS END */
/*]]>*/</style><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Fancy styles for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
@keyframes fadein { from { opacity:0;} to { opacity:1;} }
@-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} }
@keyframes swing {
  0%  { transform: rotate(0deg); }
  10% { transform: rotate(0deg); }
  90% { transform: rotate(720deg); }
  100%{ transform: rotate(720deg); }
}
@-webkit-keyframes swing {
  0%  { -webkit-transform: rotate(0deg); }
  10% { -webkit-transform: rotate(0deg); }
  90% { -webkit-transform: rotate(720deg); }
  100%{ -webkit-transform: rotate(720deg); }
}
@media screen { 
  #sidebar {
    background-color:#2f3236;
    /* modified from http://philbit.com/svgpatterns/#crossstripes */
    background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+");
  }
  #outline {
    font-family:Georgia,Times,"Times New Roman",serif;
    font-size:13px;
    margin:2em 1em;
  }
  #outline ul {
    padding:0;
  }
  #outline li {
    list-style-type:none;
    margin:1em 0;
  }
  #outline li > ul {
    margin-left: 1em;
  }
  #outline a,
  #outline a:visited,
  #outline a:hover,
  #outline a:active {
    line-height:1.2;
    color:#e8e8e8;
    text-overflow:ellipsis;
    white-space:nowrap;
    text-decoration:none;
    display:block;
    overflow:hidden;
    outline:0;
  }
  #outline a:hover {
    color:rgb(0,204,255);
  }
  .pf {
    margin: 13px auto;
    box-shadow: 1px 1px 3px 1px #333;
    /* Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow */
    border-collapse: separate;
  }
  .pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
    -webkit-animation: fadein 100ms;
    animation: fadein 100ms; 
  }
  .loading-indicator.active {
    /* 
     * use 0.01s instead of 0s,
     * since YUI Compressor will change 0s to 0,
     * which is not recognized by Firefox
     */
    -webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
    animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */

  }
  .checked {
    background: no-repeat url(data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABYAAAAWCAYAAADEtGw7AAAABmJLR0QA/wD/AP+gvaeTAAAACXBIWXMAAAsTAAALEwEAmpwYAAAAB3RJTUUH3goQDSYgDiGofgAAAslJREFUOMvtlM9LFGEYx7/vvOPM6ywuuyPFihWFBUsdNnA6KLIh+QPx4KWExULdHQ/9A9EfUodYmATDYg/iRewQzklFWxcEBcGgEplDkDtI6sw4PzrIbrOuedBb9MALD7zv+3m+z4/3Bf7bZS2bzQIAcrmcMDExcTeXy10DAFVVAQDksgFUVZ1ljD3yfd+0LOuFpmnvVVW9GHhkZAQcxwkNDQ2FSCQyRMgJxnVdy7KstKZpn7nwha6urqqfTqfPBAJAuVymlNLXoigOhfd5nmeiKL5TVTV+lmIKwAOA7u5u6Lped2BsbOwjY6yf4zgQQkAIAcedaPR9H67r3uYBQFEUFItFtLe332lpaVkUBOHK3t5eRtf1DwAwODiIubk5DA8PM8bYW1EU+wEgCIJqsCAIQAiB7/u253k2BQDDMJBKpa4mEon5eDx+UxAESJL0uK2t7XosFlvSdf0QAEmlUnlRFJ9Waho2Qghc1/U9z3uWz+eX+Wr+lL6SZfleEAQIggA8z6OpqSknimIvYyybSCReMsZ6TislhCAIAti2Dc/zejVNWwCAavN8339j27YbTg0AGGM3WltbP4WhlRWq6Q/btrs1TVsYHx+vNgqKoqBUKn2NRqPFxsbGJzzP05puUlpt0ukyOI6z7zjOwNTU1OLo6CgmJyf/gA3DgKIoWF1d/cIY24/FYgOU0pp0z/Ityzo8Pj5OTk9PbwHA+vp6zWghDC+VSiuRSOQgGo32UErJ38CO42wdHR09LBQK3zKZDDY2NupmFmF4R0cHVlZWlmRZ/iVJUn9FeWWcCCE4ODjYtG27Z2Zm5juAOmgdGAB2d3cBADs7O8uSJN2SZfl+WKlpmpumaT6Yn58vn/fs6XmbhmHMNjc3tzDGFI7jYJrm5vb29sDa2trPC/9aiqJUy5pOp4f6+vqeJ5PJBAB0dnZe/t8NBajx/z37Df5OGX8d13xzAAAAAElFTkSuQmCC);
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}
/* Fancy CSS END */
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IChZ/o9YNxCcOtOmRaMf4pDI1YmIOE6c/rOPO3uj/wMj9j/pX5N+Ye8wtmkvklMw0FKEETlKECrTABOmAi9MMsmANzYR7Mh+/lzkm67HDwo3C9+C3xMH7jqM9UdS3uRw7ZD2+8zqO5/LSPF/VaJO8hME7mDKcWmjOQFgfjuP5rInFjnjAekg0jdJLCiYwRq3z+1reYBuR98tflLnm//A35T+VX5EPyYfl78lH5+1qJ9lto/NVXswAaeQEae/Weo8/v9ZmpPjvWNbGuqXSLRrfudEsBoLEbgD3I7QuXpacLmXoGaVVmK6rNtLD624K0XROyCNvBLrAX1Xk3Gt8Pg2PgBBgAZ8A5cAGMgDFUTxPgFrgLJsEUGsYFRtWlU3/HAUdm/mNuToRxppX0NBzaROGEcivGt2Kc2PBdGLdjWELBLLw+9W+YpgSXhODLqLbEPsw0Tvd4pL9Bn0VpCpK3rhA0KNNANsgF+eBd4N3gPcgG0vdQzO6f+DCyBH4bPAc+Cj6Gaq0SPI9q7hOoR38SzRFeRvbbH4C/Az8FY4wN6G9Ez+Ia1y2c/UgaIteqSiktC0D4WlUoLBQevlYVThGiesY/Hn/9/eElNFZJeA4azypuQf1wJ+qD+8ABcBD0gaOgH+mdQaSVGnQeZM3DWBe5+qQ4DRcVl8rDvHNcc7ww7YNIgwI0Humr8/pKJkCjkv6GQF+vJKtum4BuceoWmW6x6DPa2dnc09NB0XZFWUSLRltPZVEtGns2EE0X25L5dUxx/nAG2R363oC7qH/Y5507zvaS2TXDVZR0UmuDYSuKGH+ENfP0KOV/lfJXIznQPIE9asQ9KH8Lj7rfpcbdxdLptsfSx2WA9AJAtQSQbgBIOwCkH5Ym/f4n6z9MP9OGtNggaiP3k4zajJ3xMH4mg8ljljFFzEpmDVPGrGMqmQ3MJmQhoPnYjIDr/hiGGzGE8+Fh9Hg9YbosCj+LYX0U3hDi8wZ+f/EIW/6P8Cj9aO28+HHKh8Zboyg9cWiieBqlwPOIR9dDsYAbdsKvwX3w67AL/gncD78BD8DuONr2ANbFHIqh036DsnjJ2n7GPG19Fc0FGEYfqRwgDyxb1AyCYfzTH8HwjxFMmE7VuU3jN9DTf0jhxP9PdZo3SnT4CK8CzuD8TGOdgHooA1ZO47ex0x0UVCmI58Zv6G+XHfAB/CU3xd/nf8m/rlQoh8yfMteY/8Z8TcvQsrVl2nLtvdoKy6htA67B+WjztaD2rrAYbqC/jQF4fWkL0Gfk+mqdvnKpr4IBJPUAyT0Aug3Xjdwh5A4jp7fgCeQGkDuD3DnkLiA3gtwYcrq9P6HX1syPMXxFr4kZvdwKbqHZ1sDrgzP/hOEZTHNhFs6G4vdCsziBhVGQDo3ds28zl5C06PaJtuDs8DK4guaXN5BNcw88AI8YZNcwGuNgvEyAyWKCTCGzglnFlDBrmfVMFbORqWU2M9uY7UwLs4PZyexh9jEHmINMH3MU6ZNTSJvMvl3Bb1TIWh6ZIRsrfTiHM/rOYuONwJL94/E/ieF6DP2YPvBU/ePkx9BWZCRa9fj+dLqGv641IO73aKxA2qEbmJSXlM8CGWmEA8j+Ctln3wzXGfKfI41B7DMG755Yg8ZsvT/qfUx/n0zsM4hXBPUVs0YU/mbYZ2hGBFGaUH9LVxZlCw+BYWRJjyIddR3cBHfAffAQTDMcIzNWxsX4mDQmhylgljPFzGqmlClnKphqpoapY7YwDUwT08q0M7uYvUwX080cYg4zx5gTzABzhjnHXGBGmDFmnJlgbjF3mUlmCgIoQBXaoQf6YQbMg8tgEVypSw6PbA82D8NrGD7HbwMMZ8X4rZA/t0mHcEcIklAmWYd8TojGiBWg8IoQ5MojoTCGcS/ln4vpP8ReQ/AFDN+H4df5/43gKh2HW/m/13243FkaMMOeRfmp1CGrcvp67f/R6fk/Yy/M8amneHboNPAlnQO8i+nv8XXI/xUO6W/293Qf/rOY/+9h2KL7sGUYr6e4EUhiYcj183IEbOO/Fg4RpXc2lHAIw2maEA6RRs0Gq4G+Z2UTsnlbwVfQrHoH0t5F4Afo/31Im11G8+tRNHd+P/h79P8BpKe+DFaxH0V9aTX7ErsF2aD6jPqHWD7RjHrmP3Tu8Bzcj+AFJKUfe/vIJ1wDy+A6WAk3wE2wHm6FjbAZtkE0fj6a1vvWM/jfGkIgwu/Aswg5B/838MMReBvkmE6bToMPycfl46BEqVFeBL+lrdY+hPcA6qtPhlQbuvcdJtXEXn8G/1vDpUv1N9/ZUm1YemTuSll9YXgD5UP7U6HGTiqa26oonA7tpTjTqZOZ9q2ouPSK5GBsn7A8jFJ8aLiY8p5aREl7o3LYGwXjlIjsLI2ugTe6ovITncPo2t4Yp65CJX0m1c+k+plUv+OlmuwSMPYhDWO8BkOyGxCXydifNBTpb8Saioxl0BRGxe2kKGuouMFQKPEJ25E4FQXrqFjBSJ7Ge+h4uxypVOKWd/9iSxpWOjoP85cI4H21wxScMnZORKRixKJ3aQxRPlSJCA6aMR8Nw5o5uGSpjtzTa0j1xXeKVLP6m4aw/bcc3sPGjoZqj9Qk8TH8r+OyjoRiGZCmWY1pdlM8sb5isVYh6ZL34yzWP2Q/DYf1mLFD+BEVSkGjTUfi5IHeYxwNNy6ivJNhJbXEL2lY6ahyzV8igz+VByPWgcgcchk65EsxXh7iwxWEfPhmjPfHLhFOcalSDWGP8s14u6zfaRJu1JWXqj1cV9yWUAsSnUB8DP8mqi0o+aFpiIQbdU54toUkgaRLJJwTQvLPXQq1HbcvFEpDkisj9eg8eCkOUZC9v4jy7g4rqSV+SenS0eWav0Rh/YKW2ILIHHKnsQzjfVHcBMXnXMhH0EK9ILpEOMVfawln/xnXzN9h+DlcJy9imIJL80EMzSEfwz8f0yeFYhlxKRpDh/+U4vkbIUkg6Ro6/P/F8BVM8wcY4rf93IepUAqSXBmpR+WBlMXgEAXZ7y6ivB8MK6klfknp0tHlmr9ERv6pPBix/jkyh9zvYun9Gsa/QfF5OeTD/zXGX49dIpzimyHh198xEk6fGAqENA+Bhr03GfIhuoXem0vGYrZC37lHxyX2p6GvqBGWtiKIhUn70PaMgUedZqJTD88DRXkrDlxEeQmMX1KKni5d9AmsOCUiPA2aCipW1OmtGHbIrZA/GRMNG4ayUugS4RSXKuHx96bpO3n0OZVueenz1oV3xz69d5qkZ915x/SsW6H2DZMfIvmTIfmhW9/oawEK0nJFpK46dtywPkKnSPmE9cRAJDR4RqdOy3M862gx5R1cREmpnhXjPOO8JUI8hzG3EKzA8NbM/fBUDDvHG4J0DdM92uizI5hPA4an5uBSe9bbe2/bE0L2MOtH8BjqobVvxi4XZogZZi4xo8xV5jpzk7nD3GceMtOQgzK0Qhf0wTSYAwvgclgMV8NSWA4rYDWsgXVwC2yATbAVtsNdcC/sgt3wEDyMzwUMwDOo5S6gdhuD43AC3oJ34SScYgErsPrO+Lv8p/EuAQd+U67DK8jq0HcM6P4KhhPIumC4H+s43Irheexfzn8RSeT7dZxvxj79GF7S6dkfUPgBHWdPYZ9vU5QYCmMGNx2+GMLZzyGbCtlVeOdBB4Zn+Vd1iORW32NB8P9C8Os6JRPUcaaP/b/IZyOSc30XxVF9DqDTz3LA+A/YH2CIKOF38D6D5XoolHDcv+MUzBNx47+I+ddjf5LWRgxJ3uaHJK0oyLwf53OtnoqBvx+nGE3/d+zvzeHXcLpRUGg0Ql9A+EWjdJg/pvk7DDtwfl7BqfwD9vm/7NcRVHE9dGC4SveHD3HoKzrkenAdYj7wD7H/Xr2u+FdDqXPbcehHEITAFbaLYiv4AlgOvoj6cTFoBR1gDfgO6re/DV5D/8+hcW0QrEO95wr4KPi/6H+9hP7Bx6RvSd8GFdJ3pO+A56XvSt8FVdL3pKPgBemYdAx8QjohnQAbpFPSKfBJaUAaABulv5bOgU9Jfy9dAZ+WrkpX8b0PjOl+aGUN/iEqwxn9zi/oQv02/8nOksTblYq4+6bx/WK/XpCBOoQ7EIRAQ3bCOgDEfvE1wIinxNOAF/9C/Esgi0PiRWAWL4s/BR5xXBwHPvGaeB0kizfEfwEB+SfyKEhT/h9lL8hSX1JfAjnq36h/A3LVv1X/Frx5fPU5rL5nVt8fp68koDEO6XSAtDpAeh0gyQRItwOk3QHS7wBpeIB0PACP9MESOQk5DTkHcmgEZdDYyyC7V58VMMiCZJAFySALkkEWJIPGOgaNdQwa6xg01jForGPQWMegsY5BYx2DxjoGjXUMGusYNNYxaKxj0FjHoLGOQWMdc1SXr5ktjzNukV2zM1Xz0sw7jpLQmRUY7sLwyryU5+ajWRpEI2qjLl9gKsYpmw9hOOsWFx5+Ciec4mlzCZ0V+tBjxY+81yeaLkTrjThNHo/6zczDm5vfpcfwRZ2Xny/Os5pZuGaeTr9YXG3o5w/8KL1j+J43QYdwM9+sQ6xn9PvekM2BrNnXEWMn6wQSm8wmAxO7ll0HZGR5XgIW7gZ3E1i5+9wvQAL3S24KOPmf8/8G3Pxd/hfAxz/g/wuk6fv8QYbynFIJspVXlF7wbvML5hrwm+a/Mv8N+ID5mvkaWKOlaSvBh7QyrQzUaD/TfgY+bRm1jIJNtudttcjm+F2U3TPIIc3HXEDPEeTGED6OnhPIoTkXg+Zy+oyQmQJ4aQ0KyKnIobkQ9CDnRy4DuTzkliFXhJy+l3gNepYhh0ZAWIncBuQ2IVeP3FbkGpHTa6UNPdF8Tp9Xwk70ez969qBnL3oeQQ6NdRCNdRCNdWg+h2x49ERjHURjHURjHURjHbyB/NFYB9FYB9FYB9FYx6LMsmisY9FYx6KxjvXieSbDorGORWMdi8Y6Fo117CrkV4IcGutYNNaxVQC/GWDRWMduRjga61g01rForGN3oN87Ab4RlkVjnf72ij2IcDTWsWhex6K5K5p9MiyaTbNDyOmz0UsAv5diryJ3HbmbyN1B7j5yD1HYNAAch5ysX7OLnAs5JKlcGnrmIFeA3HLkipFbjVwpcmgWzFXo8wRuK7bCXXPnLTK4f0Eydo/LnDt70aTPi8BfcJ9AeAn8RwQl3oTgB1GNMoyPRRLJFLLIQmE+APt0f/Zn+BzGf+rSzH8EMDOj3F6Ev1fHwRvcTgw36XyEZXNnOwBEsj3zT5y+40Fh8Q0xvH5/rIszYTx5FiJudQjeZn8OZk+EKPyLyOc/OXw/I6EnfYkjN8Lk6KGCfkOdIuDzp/o+bpQf/V7d5wR8+4N+jmTmtpCp48SH0+9XGcc5LBLwTb36KROUc/32jnHur/SaYfU6kdjDOoQ/xfA6hj/BcDrqVAqIA+nTKtH+UT4zE5EwxrmWefnM3InDfxFQn9lGcFvxOHzCOPSE+3BHkcxI3Fn9xOOvaqUP7oadcD/sgb3wCDwOT8LT8Cw8Dy/Cy/AKvAZvwNvwHnwAH7GQlViNdbBeNsBmsUG2kF2BZpUlSB+vZ6vQvLmW3cxuY7ezLewOdie7h93HHmAPsn3sUbafPcUOskPsMHuJHWWvstfZm+wd9j77kJ3mOE7mrJyL83FpXA5XwC3nirnVXClXzlVw1VwNV8dt4Rq4Jq41oi71s1fMTBXls37hFpjG7xdnJhbbYhH0tMTVvSX0+3G5tuHybsPl1f0LqdBZSnzbNDMUDmcEDCewTynlP6GPXwZlDob7sf8WikNpyB/BED32YTSKktDcxLAuit5PpZtBxaoLyy2h7wyHKP867I/y72H65uoqJ1SfM/iNAr1rKrzOMYcpNA9jmKAODZ9xDIeZ41QqQ3OxHBT/FRS3GPwxTQ/VvntDUjrTP6+8EXneRPnEk2c6PxkL5ydM3kZj5wTnGaIB9iXuJaT5tnCf199CcjsAzx3geoAZhbHRYchfiHOWXz8rBsEmZBHqt9lvRbSNQAydFQs7xxkJ6wg+f2nw6c86/Zwo0mIa0G9vV8Hqp30KmWlkmpk2poPZzXQy+5keppc5whxnTjKnmbPMeeYic5m5wlxjbjC3mXvMA+aRfj+IcBEwb9zQ4XQLxs9L2ALXcaB/8AJBcVmkjwEvLgyNuH3zhdJQwrUpdEZxmIyKhawk+G6dcg42zsIIzjdipyU+pCDtfzXcZ2ZXjBJdpMqlhSA/hfLwR6I0B78krNZbnUDs87IOmY8Lo0jmbPA5+BwS5o/C9chqbGPbACseFI8DTjwpngROcUz8R+ASfyb+DPjE/yP+M0g2lZo+AgKmvzD9GGTIl+QR8B75p/JPwXLlj5U/Br+pvqjWgyJ1s7oZrFD/Uj0H3qeeV8+DD76FKa0Gv4oVKcAgLcGcQm4Qa0PADCN3CTmkQxhkpes7/RhkpTPISmfQOMY81BUMqg9kpUNkpUNkpUNkpUMfcshKh0hPQ2SlQ2SlQ2SlQ1QuiKx0iKx0WIFcNXI1yCE9Brcg14BcE3L4VikO2X/TFdwD1J9GMDxCJEXHkYzIWF7wncfcpZC/AZHFPLMvzCcEtxn4JQqexrA/BAl/fPOUEVfAN/TyDoryAeVDOOyb9YHv1vMP323g/bMwPJUnhTO7cB4c3JrZsszcMfDTUVC/++iP8B1bBH6JWzEHm7EPhszH0WyL4ct5NFfnK/V3189s02jblGvndnF7uS6umzvEHeaOcSe4Ae4Md467wI1wY9w4N8Hd4u5yk9wUD3iBV2ff1obdzkvfQTcU6W+8McZvlY0bw/DOa2P/ck0kTRj9EEV/N8SBxo333k1RfKh80nfcLSZdg2d1JB63jHFojPfbgUj+8coShmctsexx6oHOw2LwBdr34qLbl/h0PqU2HZy37eK015O0EckhschR6FepPQ4hvELHEf/hCHmLLgvZjdsWSsXYbXE3Co8jw2H5pMtIxTXuYOzD+enAeSsx8vZVzDMcX/L+u/nubTQ0bdUzTfu0NC3Ac2PUg4bfHvjMlpDP2yE/v6qy/3eqh3diWWbKMZx4B9XDUjUtq2ta+Rgg35FhZr8jQ+vbmf+gtO7WZ1r3aWldemexMWqXU6N5IGoUHgyN7PSJRjAc8qFpjL2TUfSGNYJXuAyLhYz+WXh/d0cUHzrd9pCPcXYwK5RPgydtUeBy8Q7K/1Yoz4YtUU3RUzRh+0AHKf53KbyaoomDxyt7jHroiMLpvNF5WAz+tNqXwpfeplF12DZv28Vprydpo7D8U/UQlk86rah6C2uLW6E8G7vmqbNThJI/SuVnIrKMJM/8oVBtGP4k7vBi24gq41K1rhb3djF9B75+YqsYALyTUH9LqZdPT10vv95u4ffsMdQ9e2F6+ynB6H0PJRjOulj7HsIpQlSR+x6i6d5MjtG7RGJTh2L8epb6WR7eCu6xdiDFj/P2qpm3rrR+IM6lUwiKkF5cOObbvQXffrkK/yohRc3WwVNojPMgq//5t/5dIYRQghp0QC8MwCwYhIVwBVwFS+BauB5WwY2wFm6G2+B22AJ3wJ1wD9wHD8CDeO9RMn8fQb+AysBk8G8A/Q7G1xG+iZ9B+GlB1EN5/UsEkuDGlHjnk8BiyGAoY6jfBvqfEH/DUbwTAe8L+hrVG/jN5KSI9/vqPjP/pHMAAKcFBPzVapwHoPNHEPGcOStICI7x/45DX9ffRBhvOPG3NfS8zaYl4daQ8HsTCcuMOKHvUpLwbgjxBNB3Punf5B4X9X1aRaL+3e1/FZwI/kRI0UuN8Ul+GkN9P9akXjoELXM40Pe04Z1yesvf0yEzgPEpjF9HKZ7T3//PnCOUeBfAeohHRyhhH7JPoXWWHuj7/WJDHCrgb0wSDuz7MI6/kaTvoEI++Ju9cDCEsyIFA5E+xq4E/Vtwz8NJ+J/wv+BDOAVfZ51sMpoF/jZbzj7HruMucTe4f+Fu6jsiuV/yP+dv8f/K3+b/jb/L/zt/j/8P/hf6nkh+SnlOWad8VFmvfEz5uFKpvKIcVL6lfFvpNb9grjZ/wrzB/EnzRvNfmYfMf20+p6Vp6VqmlqUVaO/W3qMVar+h/aZWpL1PK9ber63UyrSf2Z63VdlesFXbPmH7pG2j7VO2GtunbZtsn7HpX+Gs/hXlNkfL1fIeK8/IEn2Hvy8FEFnMcBdye5Hr0m8BRu4QcoeRO4bcCeQGkDujW/XIXUBuBLkx5MaRQ/MKiOYi+iwAotkCnCIKmEUqh1WRQ9qU9SDnRy4DuTzkliFXhNxK5NYgV4bcOuQqkduA3Cbk6pHT92LSOzLpvZhv8i7Mx91/Gb3zUt9zOf9uywX2WS5xhyUAxqi1aBhj92Q8yjuL5UnviXyS3ZCR+yDFUfEwUnS38frbs5U0aiWNt/Me3s9n8Hn8Mr6IX8mv4cv4dXwlv4HfxNfzW/lGvplv4zv43Xwnv5/v4Xv5I/xx/iR/mj/Ln+cv8pf5K/w1/gbSq/eQNn0kQEESNMEheIWAkCUEhUJhhbBKKBHWCuuFKmGjUCtsFrYJ24UWYYewU9gj7BMOCAeFPuGo0C+cEgaFIWFYuCSMCleF68JN4Y5wX3goTIucKItW0SX6xDQxRywQl4vF4mqxVCwXK8RqsUasE7eIDWKT2Cq2i7vEvWIXML7VqGtPBMcwpO4ei3dvmUHfR9HjLyOQe6cIJDvwDHgptk90rMXwCbtFvpDKFXWPmhE6HIJhnI/H9jHudyd3Aa6i+FOQrhnjPiq6xghcG5lPo547Qzk0vqBOUmwIxSL3tdD3roWlNabflWK0FMUtLA84FNlLoVhrKZrgYn0WqPm6OD5RNR/DJ6y99C+AxSjF4/m8zeT5zZPeRUlmPDnsi2r3haQuBBctdTHqJ05bhN2AGNVTYrRpEZVzTxRnAvFt3MbX4Qgk7wKoG7aM3SBRtyrStz+GpTsWO5axN2OQglFfBX88qYuq1aWtA0PAhn2BQv/2hAwUxKcAhS1Hrhi51WB2FZgB+ixIn4nWIH99T/tjnYeNhPwWPg9A/iGyLFJQao2gC5wCV9Cc3sesQvP2dqYPzc1vQRnNv9fBBjTHHmVdyCLYgEb+4+wIe59zcEVoBO/mxpEBrAHH3NfDGeGnwl8i+NJMPWC4EbEFwaKZL6C6usGheQ+aJejfvZWBFT19+nkoQf8S+vAMsl3BT0QVUeTOtD4Bxc/FIwvyWJBC30PL7Jn2LUiRvQDFwqlEUeg2wBNTSE+BYmQBiq8tSEFKe2364wtQTE4XhlFwwA48wA8y5r6xxEjfEU4ieACFLkbCYnCQNRZZ1yYBtRkjVenzDtE9vRv1hLs6N+4/pv9e1y+83qtvIkvgabRrVM/gvx7KN79zKT1DmF4w1YUpxp4CxeJLv2ArLlgbsVqxUECUpkv6LEt8QW858TM6Bx5iOZheKgc9D7MccB4iOaBysu1su37akp1BtP8uPkBau1H5IrCp31Z7QYL50+ZPA6f5lPl/AZf2AW0V8Gpf0L4AfLY624sgGcV3v2VndbPBh7QCbSX4CD6xW41P7H4Cn9jdgE/sfhJ8Fon3YeSOodKdAPpan36Cl2HOoWfoBC94jBO8TMQJXhDnBC8T5wQvY5zgBcYJXmCc4GUiTvAC4wQvE3GCF8Q4wcuwupYLneDV1w8Bm4X8UG+MOMELjBO8DFuFnuQEL8NuRs/QCV6G3YGeO5EjJ3gZ4wQviDjBC9hBFEZO8AIW2VnUCV4m4gQviHGC99nJ3Hfoydz5fd7up27ljXIBEsNGfbXp2brRO2vdSOwWD4mHxWPiCXFAPCOeEy+II+KYOC5OiLfEu+KkOCUBSZBUyS55JL+UIeVJy6QiaaW0RiqT1kmV0gZpk1QvbZUapWapTeqQdkud0n6pR+qVjkjHpZPSaemsdF66KF2WrkjXpBvSbeme9EB6ZIImyaSZHCavKWDKMgVNhaYVplWmEtNa03pTlWmjqda02bTNtN3UYtph2mnaY9pnOmA6aOozHTX1m06ZBk1DpmHTJdOo6arpuumm6Y7pvumhaVrmZFm2yi4ZWRf6WDE3bzuIIbnHnNprT8/t6BvJ6Xlh2L32NM0Ris/VEDTu3ydnDujZfxz/aD6sOp9/XP5kPrqe8lkfmf+wcnVSJaJWCEi6xjx4Efkh617kTC79HYuwFQj6KwjxykvP4yl/Y+WDrJ2QLyaTHVslVLmaQpyNM8VTobxNkx1hdirdEioWOVNCn3UgZS+m6IujfAaj6K9S3FQq/9RNlzHkaon+i2/3uPIQp93jyoNE5YTUAN2zouvhafm/w/vvm9JP582/IW9L7HdL7V90PwKACqX7UQnVjk+pH8Wt/3nlIbo+45YrjrzF649h57qodPV3t3M7T8ld/3upsnRElou+P5q+Vzfs/B9VSyRvRl2Rr2XAkI9xUy198/Uqiv8qCsZJdzH9iLT7/HIYox31dJ/eqicLliNXjNxqMLvqCUEFcmTVk316q56Ghdv8zMJ9ZuG+fSxcfP9HLFgXB8aTcfp9Bv1u72RsGPZ1Mxr2xobx+MTlfzY2jM754m8eCoNLzQ95i4x1pPHFOqyJZ7bEhjG+DhZdt/EgaanCOC3bHFXb5At0eMwxbIpoSN/fQ0bOmzo03rdREIxTNNFwPA6Ml+4SYTyJIvfrLB4uWR7i9Zd49fC04Mo4rfyr6r9x4Dz91BKrn8a4D+mp9tMn6neL6F9L6EeU1RzWj+jdEvP3I8onbv0vVR7ilSseXEnB9RQeJ12Giw3pr6UYd1tcxzAYG8arH0aLA+PwifFFRXpGGwXj1ls8yYk3OtDtGPJZqoXLhVm4LymfBTK2c83G2S79rT5E9i00znbNvtVnDPsWggZk6zYhp785bEd+b9bZLojPkpD9/+REyVoMaceif3JegcFr+Tlx6BiDo06rU8K5Ew7xaJfCl5s7B0FOKBfMQz3LncTQ6eHc+Yn5YnBg9uSEfo4Czp2fiB/n8VNaaml4EDrVweAzaYvL2+OWiafO3TD4HuLZ0zfzx3wcKVhq7UHj/JMX4VmLivFWysLsyR4fwoOLjsdRp3z86Hfhkur78VP9VUjHk5WVDzvdFEA+K9DotnqR8Zcun2+uLD+T/ieXiGc18qvWB48f761u918fPfnMtns6/feZbRfmbIO2vUC2XQMqWMHVcpu5bdx2roXbwe3k9nD7uAPcQa6PO8r1c6e4QW6IG+YucaPcVe46d5O7w93nHnLTPMfLvJV38T4+jc/hC/jlfDG/mi/ly/kKvpqv4ev4LXwD38S38u38Ln4v38V384f4w/wx/gQ/wJ/hz/EX+BF+jB/nJ/hb/F1+kp8SgCAIqmAXPIJfyBDyhGVCkbBSWCOUCeuESmGDsEmoF7YKjUKz0CZ0CLuFTmG/0CP0CkeE48JJ4bRwVjgvXBQuC1eEa8IN4bZwT3ggPBKhKIma6BC9YkDMEoNiobhCXCWWiGvF9WKVuFGsFTeL28TtYou4Q9wp7hH3iQfEg2KfeFTsF0+Jg+KQOCxeEkfFq+J18aZ4R7wvPhSnJU6SJavkknxSmpQjFUjLpWJptVQqlUsVUrVUI9VJW6QGqUlqldqlXdJeqUvqlg5Jh6Vj0glpQDojnZMuSCPSmDQuTUi3pLvSpDRlAibBpJrsJo/Jb8ow5ZmWmYpMK01rTGWmdaZK0wbTJlO9aaup0dRsajN1mHabOk37TT2mXtMR03HTSTSXPWs6b7poumy6YrpmumG6bbpnemB6JENZkjXZIXvlgJwlB+VCeYW8Si6R18rr5Sp5o1wrb5a3ydvlFnmHvFPeI++TD8gH5T75qNwvn5IH5SF5WL4kj8pX5evyTfmOfF9+KE8rnCIrVsWl+JQ0JUcpUJYrxcpqpVQpVyqUajSXrlO2KA1Kk9KqtCu7lL1Kl9KtHFIOK8eUE8qAckY5p1xQRpQxZVyZUG4pd5VJZUoFqqCqql31qH41Q81Tl6lF6kp1jVqmrlMr1Q3qJrVe3ao2qs1qm9qh7lY71f1qj9qrHlGPqyfV0+pZ9bx6Ub2sXlGvqTfU2+o99YH6yAzNklkzO8xec8CcZQ6aC80rzKvMJea15vXmKvNGc615s3mbebu5xbzDvNO8x7zPfMB80NxnPmruN58yD5qHzMPmS+ZR81XzdfNN8x3zffND87TGabJm1VyaT0vTcrQCbblWrK3WSrVyrUKr1mq0Om2L1qA1aa1au7ZL26t1ad3aIe2wdkw7oQ1oZ7Rz2gVtRBvTxrUJ7ZZ2V5vUpizAIlhUi93isfgtGZY8yzJLkWWlZY2lzLLOUmnZYNlkqbdstTRami1tlg7LbkunZb+lx9JrOWI5bjlpOW05azlvuWi5bLliuWa5YbltuWd5YHlkhVbJqlkdVq81YM2yBq2F1hXWVdYS61rremuVdaO11rrZus263dpi3WHdad1j3Wc9YD1o7bMetfZbT1kHrUPWYesl66j1qvW69ab1jvW+9aF12sbZZJvV5rL5bGm2HFuBbbmt2LbaVmort1XYqm01tjrbFluDrcnWCsK+fb5kGOc7pouCPU8AnyTdJ4HnHh+GvUdeKjz7+JATngC26etlS4JgDj7APkuBYBYKqx8f8lNLhfo9/gQuXSpIrCeNy17A7bUESGLhnOO11MeDQuXjwydJ91fWf5+gL5A72x4PssceHz5R/93y+DDsG+3UPYLGjjICqTuwwzhsenyo39mgn2TCnG9guA7D8xTcEQoN4/Dg8aHx1WrqXmdjh1U9BQOhUB6EIFf1BDDj8SH76PFh2F6yJcKlpzgjzMIn6r9LrmGcIoZPMv6i1OuWCEN5Pv0E8FeULg/0e4iWAqm+8ATyjGDdEuFcXHo/6lLhk8iGsV/0sSDb8PgQHtRveloKJLEwLMY+S4AkFqkx7LMEGKpnY1R6rL4vaI8Pn0DnQCBy7+XqAODquXpQwG3mNoN3c41cE1jG7eX2gt/kXuFeAUX4LfV7ETU/940q3bp7mXsZSNzvczuACX/FSsF37Yd/pwqADUACm5CrByag76gNfacKgg7Agt2AA52AB/uBAHrmzg3g8WrGGokbN2sQiEczY7/Hdgx7QqHTeIfpTDlFj9vHXeH2A5O7A6ig4tkuxbd+l6KcJufIBfJyuVheLZfK5XKFXC3XyHXyFrlBbpJb5XZ5l7xX7pK75UPyYfmYfEIekM/I5+QL8og8Jo/LE/It+a48KU8pQBEUVbErHsWvZCh5yjKlSFmprFHKlHVKpbJB2aTUK1uVRqVZaVM6lN1Kp7Jf6VF6lSPKceWkclo5q5xXLiqXlSvKNeWGclu5pzxQHqlQlVRNdaheNaBmqUG1UF2hrlJL1LXqerVK3ajWqpvVbep2tUXdoe5U96j71APqQbVPPar2q6fUQXVIHVYvqaPqVfW6elO9o95XH6rTZs4sm61ml9lnTjPnmAvMy83F5tXmUnO5ucJcba4x15m3mBvMTeZWc7t5l3mvucvcbT5kPmw+Zj5hHjCfMZ8zXzCPmMfM4+YJ8y3zXfOkeUoDmqCpml3zaH4tQ8vTlmlF2kptjVamrdMqtQ3aJq1e26o1as1am9ah7dY6tf1aj9arHdGOaye109pZ7bx2UbusXdGuaTe029o97YH2yAItkkWzOCxeS8CSZQlaCi0rLKssJZa1lvWWKstGS61ls2WbZbulxbLDstOyx7LPcsBy0NJnOWrpt5yyDFqGLMOWS5ZRy1XLdctNyx3LfctDy7SVs8pWq9Vl9VnTrDnWAutya7F1tbXUWm6tsFZba6x11i3WBmuTtdXabt1l3WvtsnZbD1kPW49ZT1gHrGes56wXrCPWMeu4dcJ6y3rXOmmdsgGbYFNtdpvH5rdl2PJsy2xFtpW2NbYy2zpbpW2DbZOt3rbV1mhrtrXZOmy7bZ22/bYeW6/tiO247aTttO2s7bztou2y7Yrtmu2G7bbtnu2B7ZEd2iW7ZnfYvfaAPcsetBfaV9hX2Uvsa+3r7VX2jfZa+2b7Nvt2e4t9h32nfY99n/2A/aC9z37U3m8/ZR+0D9mH7Zfso/ar9uv2m/Y79vv2h/bpBC5BTrAmuBJ8CWkJOQkFCcsTihNWJ5QmlCdUJFQn1CTUJWxJaEhoSmhNaE/YlbA3oSuhO+FQwuGEYwknEgYSziScS7iQMJIwljCeMJFwK+FuwmTClAM4BIfqsDs8Dr8jw5HnWOYocqx0rHGUOdY5Kh0bHJsc9Y6tjkZHs6PN0eHY7eh07Hf0OHodRxzHHScdpx1nHecdFx2XHVcc1xw3HLcd9xwPHI+c0Ck5NafD6XUGnFnOoLPQucK5ylniXOtc76xybnTWOjc7tzm3O1ucO5w7nXuc+5wHnAedfc6jzn7nKeegc8g57LzkHHVedV533nTecd53PnROuziX7LK6XC6fK82V4ypwLXcVu1a7Sl3lrgpXtavGVefa4mpwNblaXe2uXa69ri5Xt+uQ67DrmOuEa8B1xnXOdcE14hpzjbsmXLdcd12Trik3cAtu/fsj1K3yxomFzpAPGe3oO2fofX/0N3eMvWPUnedh9ABDsh9tKERpWDzEh/ruj3He7FIoLs3ZOKlCfG5F5srYV4jTou/DN+5dp244p9MydswBits4hQ/HrgFjR2EhVRaKJ106OhXjTN3j5ZCOdYtqLzoWaS/ticuFY9FfOAL0De2nomoeULVBxxqPijUemTdiidBfuSL++tn+uViEcuKJW5lI72BUrMGoWPQZM3+orozQccpniCoX3gdKLCbSv+LezTUZWf/G3lsQ2cqA+t6Wcbc/XfPRskH3ZeobYcaezejaoG77D/tegDe2hMwfy5DM6FiFoboyzpVRtUfWUIxY+NScoQFKMT31xYSwbyhQLRitbeivJxix6O9B0LJRR7UyyeFdqpWHQiWlW5lOy/gyQmmong2fcar1OSrdushWNuqQtFdbVB1S/YU+RxfWK6l+Gr2v+a2JZXxnJ1zbfBWX5atzJZrCNHXg5lxPAbE5L6BtHisWySGtbWZ6kF+ktiFfILo5K7ePFyusV3aEJGGBXklLlAPXW02YRE3FlKj9euphcjikxyV5m5PDYRzrJhUrMq3Op5OWMQ7Sab2V9gbZX38xRPnfxN5op2qJjCBrqZqUQj5GuXqicvjMcng8G+CtHM3fynH52QhLtzIljSgPSKcZ51EKjfFras5nVuaH57TN7DdDQ7IxPdMPwr6HZcjGg1AqdCyjNkisKJk3Ys3qw+GIVs7CsaJbGdc5Wc+jZZ70CMKBK5+5P+tjaEKqrZdsOdBySEtUNRBjShSJ2x7KD3k/arQy8WmmWjkYwkmKxrvGiRBP4sPnRKVCWVMGjYPK4V0qLXo2Fwy1F60zSesQH8In+tynoaMo3ULyTHSUEQuEWoTOoXETwUQoP/QXuGLk0B+qeaIljBwSn34qh1HnI8NqI0j5HI2UKPrMmXG/Ca0Jo+b4YSMskXn8BVvjO7xE5gd06TVkjBpr6BOQxrdu6XG5JCTzYa28kmrl2a/ihlp5tx4rho5qp2qDxArTGzhWtN7QY0EgLeakmtKtdIPn8Hm1dSimGx40Dchfk/fJX5e75P3yN+QD8p/KPfIr8kH5W3gV97vy9+Sj8jH5+1qJ9lvADSTjtBrAtzE0IEe+RMYYp9VEoN8n1wV40I2ehwAHDqO8HUO4/rWSAcAC/aa2c8hdAAIYQc8xXN8MmPce/sXCxzydGgW9RxL3I3gcqOx7hDphi9AgNAmtQruwS9grdAndwiHhsHBMOCEMCGeEc8IFYUQYE8aFCeGWcFeYFKZEIAqiKtpFj+gXM8Q8cZlYJK4U14hl4jqxUtwgbhLrxa1io9gstokd4m6xU9wv9oi94hHxuHhSPC2eFc+LF8XL4hXxmnhDvC3eEx+IjyQoSZImOSSvFJCypKBUKK2QVkkl0lppvVQlbZRqpc3SNmm71CLtkHZKe6R90gHpoNQnHZX6pVPSoDQkDUuXpFHpqnRduindke5LD6VpE2eSTVaTy+QzpZlyTAWm5aZi02pTqancVGGqNtWY6kxbTA2mJlOrqd20y7TX1GXqNh0yHTYdM50wDZjOmM6ZLphGTGOmcdOE6ZbprmnSNCUDWZBV2S57ZL+cIefJy+QieaW8Ri6T18mV8gZ5k1wvb5Ub5Wa5Te6Qd8udSPp65F75CJLWk/Jp+ax8Xr4oX5avyNfkG/Jt+Z78QH6kQEVSNMWheJWAkqUElUJlhbJKKVHWKuuVKmWjUqtsVrYp25UWZYeyU9mj7FMOKAeVPuWo0q+cUgaVIWVYuaSMKleV68pN5Y5yX3moTKucKqtW1aX61DQ1Ry1Ql6vF6mq1VC1XK9RqtUatU7eoDWqT2qq2q7vUvWqX2q0eUg+rx9QT6oB6Rj2nXlBH1DF1XJ1Qb6l31Ul1ygzMglk1280es9+cYc4zLzMXmVea15jLzOvMleYN5k3mevNWc6O52dxm7jDvNnea95t7zL3mI+bj5pPm0+az5vPmi+bL5ivma+Yb5tvme+YH5kca1CRN0xyaVwtoWVpQK9RWaKtQz1yrrdeqtI1arbZZ26Zt11q0HdpObY+2TzugHdT6tKNav3ZKG9SGtGHtkjaqXdWuaze1O9p97aE2beEsssVqcVl8ljRLjqXAstxSbFltKbWUWyos1ZYaS51li6XB0mRptbRbdln2Wros3ZZDlsOWY5YTlgHLGcs5ywXLiGXMMm6ZsNyy3LVMWqaswCpYVavd6rH6rRnWPOsya5F1pXWNtcy6zlpp3WDdZK23brU2WputbdYO625rp3W/tcfaaz1iPW49aT1tPWs9b71ovWy9Yr1mvWG9bb1nfWB9ZIM2yabZHDavLWDLsgVthbYVtlW2Etta23pblW2jrda22bbNtt3WYtth22nbY9tnO2A7aOuzHbX1207ZBm1DtmHbJduo7artuu2m7Y7tvu2hbdrO2WW71e6y++xp9hx7gX25vdi+2l5qL7dX2KvtNfY6+xZ7g73J3mpvt++y77V32bvth+yH7cfsJ+wD9jP2c/YL9hH7mH3cPmG/Zb9rn7RPJYAEIUFNsCd4EvwJGQl5CcsSihJWJqxJKEtYl1CZsCFhU0J9wtaExoTmhLaEjoTdCZ0J+xN6EnoTjiQcTziZcDrhbML5hIsJlxOuJFxLuJFwO+FewoOERw7okByaw+HwOgKOLEfQUehY4VjlKHGsdax3VDk2Omodmx3bHNsdLY4djp2OPY59jgOOg44+x1FHv+OUY9Ax5Bh2XHKMOq46rjtuOu447jseOqadnFN2Wp0up8+Z5sxxFjiXO4udq52lznJnhbPaWeOsc25xNjibnK3Oducu515nl7Pbech52HnMecI54DzjPOe84BxxjjnHnRPOW867zknnlAu4BJfqsrs8Lr8rw5XnWuYqcq10rXGVuda5Kl0bXJtc9a6trkZXs6vN1eHa7ep07Xf1uHpdR1zHXSddp11nXeddF12XXVdc11w3XLdd91wPXI/c0C25NbfD7XUH3FnuoLvQvcK9yl3iXute765yb3TXuje7t7m3u1vcO9w73Xvc+9wH3Afdfe6j7n73Kfege8g97L7kHnVfdV9333Tfcd93P3RPeziP7LF6XB6fJ82T4ynwLPcUe1Z7Sj3lngpPtafGU+fZ4mnwNHlaPe2eXZ69ni5Pt+eQ57DnmOeEZ8BzxnPOc8Ez4hnzjHsmPLc8dz2TnqlEkCgkqon2RE+iPzEjMS9xWWJR4srENYlliesSKxM3JG5KrE/cmtiY2JzYltiBRvVP4hFef8s+u4/iBJCBsVeW2CPEgiA7iPSvLc1CYmfRdquxC4uazZCbsshuNGP3Gt41QfaKEJyXsQ/ZWYfv5jd2dRIasrMO3xDFtmC4HN+KSvgPTneEW0ZgfHrvLCW4jPmfCeVq1pbH+0VbdGjYUzhd8t0DEpdY+twa7IP34DFpOr1hcX8yBOFVzO1sZA0sfs8MzMIccLmiYbx7XsLu9Yq3M60lNtS/NgUYYWeIj2DR0zLq5x6aNYWVkdCIeJVFwLkyamMZRXM2EieQlhkaGrVEw6iaoUtq3BBxI1JOjN2YWG5RqH+uNXEOZ23q6Y2zkkxkhuSB1DzzQ1z/DZSk0XgLVS6y/60KS90qHRr9pSWUB7YXh0IMz4Yk1pDSy1QficJp+QmTJaqtSW8iNWPgZyJrBlbjcu3EbVRMyfYqShJonKrJMNzYG6n3KeOsAVUPcWuMLnU8nGoLGkdztfVzeBVVG3i/DtkDTNrOmJPFw2t0DuBkqK2JZjC0VgslVxexnBzC+8/pOh/FeVNDGsboU9FtcQbXM13/i6lzGifSUqZDog+J5gmTZKwJ6dB4OB0rLOdUimHy/DbADdk4oN+Tvyj5WTyOeYbJxmYsG2ewjAk4xY2gOX4rLwZ/Ij6PcNx6HPca2LCgtCwGp/jAZbgXUBo7Gmf6dA2J+sjGubw1gTkNwEzi3kHai/R0bDMYt0cewGnh/MO/ne7V/THEIyPRsbSeZHupMqYZlL24vbbN5Xm3nhNYgvMTp31hLaZZh2EX5rMD8yF5vk3pf8qSiaFbFoGzFaF8MkMYBjGk5IrWLWF6ph7HfYjzRlY3z4T0HriM8QDm9gFMiUsNburQODeBNXw8PO6o0YBTVDHPflxLxVT7Llo+58bQhnA8eiRCI05HOM52hOoqbOxu0GUA+WyL0JzxaCiNikqhy3MnHn//KtQisEovHdLnekm/haXu/UQz49AvYfgtHPp+XA9x+o6R1iSV1likZqZx4wbUskg8TA9HjbDklld4BOeqEMPDuCytIc5GXMoWMnocSQviXjBicA7hg0avBLMjstH76jH8PFVqFvf9lzDuwqmsxCmSnnIQn6giK4uXSZtGyjZZQSQ6gQ+zYUKSxr+CpWUfTqvTkJ+Nupzodma0Rce24Xa8jeuEHkkD1Ih2N1SH0TWMtEcH7nF66+8OtSk5KUOk14TXQaWNOhTxqq1xJitHtxOQJkFQwN/g4u/pOF+I7QdqzKL7frxxlmhRYmkL3LyWD60x8nD+cSlo3IA+PH5heya6FDRPgbwRHY+0bRYYhaM0bTwrawG7aDgSj9fjmNbpUdyjRyM0cEFozkXmLMYOmqGonNOzIXqMuxeST3gV95GHuETTeL7wKg69hvUkaa/ZW5310O+FuBmQ3Oe8GksmrmEDPiQ0OMXzpFyUpr0RmmkaddhIQfLu7s9x3BHc4/B7Nt4RknbjXGRvqIw8Xukn58ugHfes65jPdVIKPYekl6GRfS518gU5cnoL1uJ66MY0A1jzrA5paaYR8zxutE7DXKuRkbcp1HbkzaTRjoT+z6meaMf1I2EtSr1fNbTrq1SPHsGcT2A4HWpTlEOdBlJ124DzRnETMM7vwTJfQ/WCdXqJyHskbjik2YhsG6ddyN3at0OtY8wUVuA6OY45bMI4rj1uO26jDSHdSPITZh0doWSy2MjJKNbzo7M60NDkRIsSzUOtVBijLSUz9BqFUbdE9q5CE5YcvexFVA+9HOID/wzT3yfpkjrH/PE5X0MXqSEfntTVAZIHDG+GWoHIBryLU8fckMVCeI7qNRwF63HZR/DM7iCWuovYZ4c+viNrnJzeHcUtgixhYz2KaKfySL1Ez+b4f8DjyHfJaBJVV0QDUG1B7takV6iMU5arQtI79/7fgWWsDkDwLpCNbwj/MNgEvOBF0AGWgz3ovxJ8HXSB58F3QB94AXwP/X8CvApeQ6UaBH8BPg1+DK6Az4B/BrfAF8Bt8O/gS+CXDARfYXjmXeCrzPuZD4B+5sOoPK8xe5k/Ab+AH4Hl4HW4Cf4RmGE/ym5n8tkvsa3Mx7hl3HuYF7hz3N8wnxB8QjLzSSFFOMl8SvyllM/8Qnq3VAizpPdKH4Z50nppPXy/9Lz0x3Cl1CX9CfySdED6JnxZ+pb0F/DL0l9Kr8Nu/b0c/Hv5NfkkvCL/SB6EV5V25Y/gddWmfhDeVr+jvsomqj9Wf8xmqf+f+hM2W72iXmEL1H9U/5F9t/pz9eesfmcMI/4VfmclIOifeQCYd519lwZgwTqgwpFnJyqenah4dqLi1+dEhdvu9rj97gx3nnuZu8i90r3GXeZe5650b3Bvcte7t7ob3c3uNneHe7e7073f3ePudR9xH3efdJ92n3Wfd190X3ZfcV9z33Dfdt9zP3A/8kCP5NE8Do/XE/BkeYKeQs8KzypPiWetZ72nyrPRU+vZ7Nnm2e5p8ezw7PTs8ezzHPAc9PR5jnr6Pac8g54hz7DnkmfUc9Vz3XPTc8dz3/PQM53IJcqJ1kRXoi8xLTEnsSBxeWJx4urE0sTyxIrE6sSaxLrELYkNiU2JrYntibsS9yZ2JXYnHko8nHgs8UTiQOKZxHOJFxJHEscSxxMnEm8l3k2cTJzyAq/gVb12r8fr92Z487zLvEXeld413jLvOm+ld4N3k7feu9Xb6G32tnk7vLu9nd793h5vr/eI97j3pPe096z3vPei97L3ivea94b3tvee94H3URJMkpK0JEeSNymQlJUUTCpMWpG0KqkkaW3S+qSqpI1JtUmbk7YlbU9qSdqRtDNpT9K+pANJB5P6ko4m9SedShpMGkoaTrqUNJp0Nel60s2kO0n3kx4mTfs4n+yz+lw+ny/Nl+Mr8C33FftW+0p95b4KX7Wvxlfn2+Jr8DX5Wn3tvl2+vb4uX7fvkO+w75jvhG/Ad8Z3znfBN+Ib8437Jny3fHd9k76pZJAsJKvJ9mRPsj85IzkveVlyUfLK5DXJZcnrkiuTNyRvSq5P3prcmNyc3Jbckbw7uTN5f3JPcm/ykeTjySeTTyefTT6ffDH5cvKV5GvJN5JvJ99LfpD8yA/9kl/zO/xef8Cf5Q/6C/0r/Kv8Jf61/vX+Kv9Gf61/s3+bf7u/xb/Dv9O/x7/Pf8B/0N/nP+rv95/yD/qH/MP+S/5R/1X/df9N/x3/ff9D/3QKlyKnWFNcKb6UtJSclIKU5SnFKatTSlPKUypSqlNqUupStqQ0pDSltKa0p+xK2ZvSldKdcijlcMqxlBMpAylnUs6lXEgZSRlLGU+ZSLmVcjdlMmUqAAJCQA3YA56AP5ARyAssCxQFVgbWBMoC6wKVgQ2BTYH6wNZAY6A50BboCOwOdAb2B3oCvYEjgeOBk4HTgbOB84GLgcuBK4FrgRuB24F7gQeBR6kwVUrVUh2p3tRAalZqMLUwdUXqqtSS1LWp61OrUjem1qZuTt2Wuj21JXVH6s7UPan7Ug+kHkztSz2a2p96KnUwdSh1OPVS6mjq1dTrqTdT76TeT32YOp3Gpclp1jRXmi8tLS0nrSBteVpx2uq00rTytIq06rSatLq0LWkNaU1prWntabvS9qZ1pXWnHUo7nHYs7UTaQNqZtHNpF9JG0sbSxtMm0m6l3U2bTJtKB+lCuppuT/ek+9Mz0vPSl6UXpa9MX5Nelr4uvTJ9Q/qm9Pr0remN6c3pbekd6bvTO9P3p/ek96YfST+efjL9dPrZ9PPpF9Mvp19Jv5Z+I/12+r30B+mPMmCGlKFlODK8GYGMrIxgRmHGioxVGSUZazPWZ1RlbMyozdicsS1je0ZLxo6MnRl7MvZlHMg4mNGXcTSjP+NUxmDGUMZwxqWM0YyrGdczbmbcybif8TBjOpPLlDOtma5MX2ZaZk5mQebyzOLM1ZmlmeWZFZnVmTWZdZlbMhsymzJbM9szd2XuzezK7M48lHk481jmicyBzDOZ5zIvZI5kjmWOZ05k3sq8mzmZOZUFsoQsNcue5cnyZ2Vk5WUtyyrKWpm1Jqssa11WZdaGrE1Z9VlbsxqzmrPasjqydmd1Zu3P6snqzTqSdTzrZNbprLNZ57MuZl3OupJ1LetG1u2se1kPsh5lw2wpW8t2ZHuzA9lZ2cHswuwV2auyS7LXZq/PrsremF2bvTl7W/b27JbsHdk7s/dk78s+kH0wuy/7aHZ/9qnsweyh7OHsS9mj2Vezr2ffzL6TfT/7YfZ0Dpcj51hzXDm+nLScnJyCnOU5xTmrc0pzynMqcqpzanLqcrbkNOQ05bTmtOfsytmb05XTnXMo53DOsZwTOQM5Z3LO5VzIGckZyxnPmci5lXM3ZzJnKhfkCrlqrj3Xk+vPzcjNy12WW5S7MndNblnuutzK3A25m3Lrc7fmNuY257blduTuzu3M3Z/bk9ubeyT3eO7J3NO5Z3PP517MvZx7Jfda7o3c27n3ch/kPspDhmyelufI8+YF8rLygnmFeSvyVuWV5K3NW59XlbcxrzZvc962vO15LXk78nbm7cnbl3cg72BeX97RvP68U3mDeUN5w3mX8kbzruZdz7uZdyfvft7DvOl8Ll/Ot+a78n35afk5+QX5y/OL81fnl+aX51fkV+fX5Nflb8lvyG/Kb81vz9+Vvze/K787/1D+4fxj+SfyB/LP5J/Lv5A/kj+WP54/kX8r/27+ZP5UEASFoBq0Bz1BfzAjmBdcFiwKrgyuCZYF1wUrgxuCm4L1wa3BxmBzsC3YEdwd7AzuD/YEe4NHgseDJ4Ong2eD54MXg5eDV4LXgjeCt4P3gg+Cj/QZIv4a9PdmBvWZl44D/cvQaD7C30MQf4GT6dS/JswM6DgsQTNR8vVohinUv7A9S4P5EJosjAcNejBLb/j7I2kYD8bB9Cod53oQrNRxWILTJXFLsL//jasRfCj+zBDOG9BpIvA5+lkc+9dgmmAUPhTGM4TX4Pz4Y+B9MfFJKu4ke0vHdf5gStyK4H38dVOMG/S8tHzWn0nX8VmeuC1m8zmHgyk9LXAf+3tIuhifpNrIyINBv3OuvQgfP8kD4RPCw9poMe3lx3gn5tlp1NscjuLWUXzqZvmAKdJGRn7otO5F4AZ97Pwv0O4DdLsvkX5gAfq6CJoBqiydFJ9OKs9R9cPU4Do02pfGSZ1H4nB3SIbD8LsYH8L1RuNPid7IA13GgQXoQ3Xy+/ytWdyQsTcNj9tek1R+OsPa7h5Ff4+iv0fRz+HheonqazWUfHbypRH0fvLGjfQFUj9h9HRaIb3RuQj9E0NfhfQD4U/3a4PmOl4hxDiUyGohJasUbvRBWocb/GP3X6NuO6m2iIVj/vPJeTz9afjj+jT8SX2G6SWDBuslXFdGuhRO0S9O54TV/22KZwgnNEGqfYPUmGXUIbdirixDGMfvI5igkZ+5djHqx6g3wz+ET+K4k6RO2FP6ajxVP9ifDeD2xf7GWEnqzSrBubGG13GjXFZqDLKGxiB6rJmVJXoMipKxOGNWXDxOWy91LFiyjRF/bMJ6gKz/G/XW8Fj5WQx93aLzH6DyH5iTZ0N30TilT8LwpdLPO1bSfdkfZ3yMOxZH6dtofKn5ieZvjMW43Yco3Oi/xJ/C447Rcfn0hegpfMn+cWzRuLbB08Lj6N44+flV2R6Pa6sYbTqHz0MfkjEKj29jkLHV6EchfDI0V4qYN4X0Pz1nIWm917Cfdf9/iJ77RNkYqQZ93Vy5KJpweqpPGXM0oldp/iGcyabndHT+Y9swcW0bnBYbCNkSNA6ro/Ahrh8sZc7VSeWZxuPNxWpwuW7GwIspmhDeGbJzwnAjD1F4fJstdn7i0s+fn3j8jfz0LTY/i6cXR6j8hPC4Nie2GQybk5rDxqXH81+DnpoLPyZ/ev5O28CReMS4PGcrztq0lN7wEzuB6i+GPUzzwfJP4XN8YtsPUbb0EuaYtH5bSIfTeBwbLLa9Gh+Pa8stLV1i7z2KYdvPu3ZBjdF+qo3izR38FH96TSZs7oDb7umNO3M6OQxfYI5p9MEQTmR4aF4bZv55IrErfkThcde7CA3BsW7sDMknqKPw/XFsaT81hwpG2rqMh2o7T6jtDJ7DS7PV5+jrKPo6ij94DPpF5YfMMcPWIeuo8tL8Q2unnpBtv+R1pCWvZxI71mjTEF4TNpek5t2xbcKl9oW4sj1A2VQ0Hs92GqBsJxpfFD29PhNmC9G2VqjdOymbcAH6SNvpKY71ofGOxglNexQez/YgsnE9tD4wt54TWm8JX5MBmH5OnyD6UJ10RuKzY1aojyCd/Iv5+hEue9RYifTAWKhfhK0zxx4TPdQc2RO23hvHNoha76Ln1wvNceb8H0P+5+2nlN6exeejb6fjPlZ+avhhqlwhPO7cX6ik+tocjuyxYuo9xZwtinCJ8pfm2iVs7Mb6xGhHfg8lJxvm6iE+/VGKPoeiJ3pPALHX/QIgNB4FcNmPUvWwME6tp7EBej0tjv9C7d4Qjr/Zc2E0D0qbq08aD1K6iMYXX58Ej6fH4vEnZW+MwuPpsUl+CsSw/WbH0xjysJ+Sny2ACV+XjrTh0dw8GIt/PNsy2h4gePy1uMXb8JSOWvR7jbhrAuQ9bCq11j1ArSHEe+8wu4ZwD4Rs1KXp1SHcd2bHnaPUuKPrnNlxh8b3z+aH6cTt5Z+v/o32NWx1mj7eHI2yYbIW8R6tGo99gzgujcex6xaYg0TZV/OvTcGuaTUCX/J756g5wiweR//P914MZr1xBMzaCUMGHrKBadzIw3RmOI7qqp2qtzk8vN4Ejupf7bNlWYB+1p73U/T+ED3WCYZ88g6qftqpegjhk0RHEbnimyk5rKTad3wun2Frd2ScMvjHWbsLzTHpfQtx3w/GeTcU7/0am6THBfofBMnwPvwFAKyJNQHIulk3YNlE1gs41sf6wP/f3rtHxbWdd4L1BnG5WNT7/X6/q4CiKIoCCkxjhRA1xjKRWQwLq3VlhatoEcxgLYxlGRM1V00TWqE1aprRMFjNVbCaaGRMtIiMaYaoCU2wQhiixmqCFcwoWoyspjGNaTT7fKeg9qE4Mox9k+nV94/v1KefvrPPfnyv/e1TBY+tYWsYSWwdO4ORzA6wcxgKdhv75wwNh8FhMP4Fh8VhMW5y/ojzR4w/5PwF528YPZyfc37O+JjzC+4q4x53h5fE7OGd4L3H7D/xvRMjzO+8d+a932b+m/e+9F4184/e+99TTzK/+37L+99jKd6fev/HrC+8v5WmY32YNp32H1j/Mu0v0pZY/+ozM5/5S9bH6Rnpp1l/nP7l9C+z/gL1WMLaYP0C9VjEFqE+qdgqxgn2KXY5I4Uzy5llfIbzgrPKOMl5w/nPDAHnv3K2GSLuT7l/x5Bw17n/maHkbnJ/ztBz/yv3Fwzje7/5XiXD8t6/fq+f4Xn/i+/XMLLe/+H7/ycj7/3n7z9nRNP0aRZGUZo7Lcz4XFppWimjKu3HaT9m/PZn5j8zzzib/oX0OsaXGF9Bk3oX0RCa2wfocxTRY8RPos9pRHOIFhAtIVpBtIZoHdEGom1i+hHxEKUi4iOSIlIjMqKVtKNPL6IAojCiKKJSROWIKhGdRVSL5M6jz3pEDYiQLrJa0WcbA75NxupC1IOoF1E/ImSVrPvo8yGiR4jGEU0hmkH4U/S5iOg5oheIXiJ6jWgT0Q6abxbSHBQn2GmIFyKSI9IiMiMMxUW2H/FBREiD2cXo8xSi04g/gz6rEdUh/gL6vISoEdEV9O+r6LMdEcrv2N3kNwHZfYgGEN1DNIxoBNEY+r8J9PkE0SyieUTPEC0jfBV9vkL0BtEWol0Gg4OUk5OC6CQiMVoPFYfYHeUCr37779HVyPlbZAOvOSZA/jW6NnF+FyF/yvltxBez/iO6JnNPoGs+mikmU8lmoquf/X+gax6LsP989o/RVfD2vxC2xP0cg/l2nkP8tlc2wTP+G6cdrrVEOzwvSM4TkqxhJPmfOP8L4t9jfxXuJf5KrZhzAnjV3hW1hqz37Uv2TwlJ+FvB73H/CUL+C6eMkCHl4fshDM43gLcS/8v7x4QkDyyc+x+gPxPo+pu8BgJ5+5+INnkmgicRziPiGybQwwBxRTKPoedsAuf8kJgZNjEnyey7xJX1V3BdhuuP4LoLo5veu+716pAr+deOhTT4MZG3r2gkj3Dl/CKhteD/l3YoLfRSkUxvhprBygwRv5H26d9Q/f/f31BNv5Z+Pb0z/Wb67fQ76XfTh9IfpI+mP06fTJ9On0tfSF9KX0lfS19P30jf5jP4PH4qn8+X8tV8I9/O9/ID/DA/yi/ll/Mr+Wf5tfzz/Hp+A7+Z38pv43fwu/g9/F5+P3+Qf5//kP+IP86f4s/wn/IX+c/5L/gv+a/5m/wdAUuQLEgTCAVygVZgFjgFfkFQEBEUC04JTgvOCKoFdYILgkuCRsEVwVVBu+CGoFtwS9AnGBDcEwwLRgRjggnBE8GsYF7wTLAsWBW8ErwRbAl2hRxhivCkUCxUCvVCq9AtzBSGhAXCEmGZsEJYJawRnhNeFF4WNglbhNeE14WdwpvC28I7wrvCIeED4ajwsXBSOC2cEy4Il4QrwjXhunBDuC1iiHiiVBFfJBWpRUaRXeQVBURhUVRUKioXVYrOimpF50X1ogZRs6hV1CbqEHWJekS9on7RoOi+6KHokWhcNCWaET0VLYqei16IXopeizZFO2KWOFmcJhaK5WKt2Cx2iv3ioDgiLhafEp8WnxFXi+vEF8SXxI3iK+Kr4nbxDXG3+Ja4TzwgviceFo+Ix8QT4ifiWfG8+Jl4WbwqfiV+I94S70o4khTJSYlYopToJVaJW5IpCUkKJCWSMkmFpEpSIzknuSi5LGmStEiuSa5LOiU3JbcldyR3JUOSB5JRyWPJpGRaMidZkCxJViRrknXJhmRbypDypKlSvlQqVUuNUrvUKw1Iw9KotFRaLq2UnpXWSs9L66UN0mZpq7RN2iHtkvZIe6X90kHpfelD6SPpuHRKOiN9Kl2UPpe+kL6UvpZuSndkLFmyLE0mlMllWplZ5pT5ZUFZRFYsOyU7LTsjq5bVyS7ILskaZVdkV2XtshuybtktWZ9sQHZPNiwbkY3JJmRPZLOyedkz2bJsVfZK9ka2JduVc+Qp8pNysVwp18utcrc8Ux6SF8hL5GXyCnmVvEZ+Tn5RflneJG+RX5Nfl3fKb8pvy+/I78qH5A/ko/LH8kn5tHxOviBfkq/I1+Tr8g35toKh4ClSFXyFVKFWGBV2hVcRUIQVUUWpolxRqTirqFWcV9QrGhTNilZFm6JD0aXoUfQq+hWDivuKh4pHinHFlGJG8VSxqHiueKF4qXit2FTsKFnKZGWaUqiUK7VKs9Kp9CuDyoiyWHlKeVp5RlmtrFNeUF5SNiqvKK8q25U3lN3KW8o+5YDynnJYOaIcU04onyhnlfPKZ8pl5arylfKNcku5q+KoUlQnVWKVUqVXWVVuVaYqpCpQlajKVBWqKlWN6pzqouqyqknVorqmuq7qVN1U3VbdUd1VDakeqEZVj1WTqmnVnGpBtaRaUa2p1lUbqm01Q81Tp6r5aqlarTaq7WqvOqAOq6PqUnW5ulJ9Vl2rPq+uVzeom9Wt6jZ1h7pL3aPuVferB9X31Q/Vj9Tj6in1jPqpelH9XP1C/VL9Wr2p3tGwNMmaNI1QI9doNWaNU+PXBDURTbHmlOa05oymWlOnuaC5pGnUXNFc1bRrbmi6Nbc0fZoBzT3NsGZEM6aZ0DzRzGrmNc80y5pVzSvNG82WZlfL0aZoT2rFWqVWr7Vq3dpMbUhboC3RlmkrtFXaGu057UXtZW2TtkV7TXtd26m9qb2tvaO9qx3SPtCOah9rJ7XT2jntgnZJu6Jd065rN7TbOoaOp0vV8XVSnVpn1Nl1Xl1AF9ZFdaW6cl2l7qyuVndeV69r0DXrWnVtug5dl65H16vr1w3q7use6h7pxnVTuhndU92i7rnuhe6l7rVuU7ejZ+mT9Wl6oV6u1+rNeqferw/qI/pi/Sn9af0ZfbW+Tn9Bf0nfqL+iv6pv19/Qd+tv6fv0A/p7+mH9iH5MP6F/op/Vz+uf6Zf1q/pX+jf6Lf2ugWNIMZw0iA1Kg95gNbgNmYaQocBQYigzVBiqDDWGc4aLhsuGJkOL4ZrhuqHTcNNw23DHcNcwZHhgGDU8Nkwapg1zhgXDkmHFsGZYN2wYto0MI8+YauQbpUa10Wi0G73GgDFsjBpLjeXGSuNZY63xvLHe2GBsNrYa24wdxi5jj7HX2G8cNN43PjQ+Mo4bp4wzxqfGReNz4wvjS+Nr46Zxx8QyJZvSTEKT3KQ1mU1Ok98UNEVMxaZTptOmM6ZqU53pgumSqdF0xXTV1G66Yeo23TL1mQZM90zDphHTmGnC9MQ0a5o3PTMtm1ZNr0xvTFumXTPHnGI+aRablWa92Wp2mzPNIXOBucRcZq4wV5lrzOfMF82XzU3mFvM183Vzp/mm+bb5jvmuecj8wDxqfmyeNE+b58wL5iXzinnNvG7eMG9bGBaeJdXCt0gtaovRYrd4LQFL2BK1lFrKLZWWs5Zay3lLvaXB0mxptbRZOixdlh5Lr6XfMmi5b3loeWQZt0xZZixPLYuW55YXlpeW15ZNy46VZU22plmFVrlVazVbnVa/NWiNWIutp6ynrWes1dY66wXrJWuj9Yr1qrXdesPabb1l7bMOWO9Zh60j1jHrhPWJddY6b31mXbauWl9Z31i3rLs2ji3FdtImtiltepvV5rZl2kK2AluJrcxWYauy1djO2S7aLtuabC22a7brtk7bTdtt2x3bXduQ7YFt1PbYNmmbts3ZFmxLthXbmm3dtmHbtjPsPHuqnW+X2tV2o91u99oD9rA9ai+1l9sr7Wfttfbz9np7g73Z3mpvs3fYu+w99l57v33Qft/+0P7IPm6fss/Yn9oX7c/tL+wv7a/tm/YdB8uR7EhzCB1yh9ZhdjgdfkfQEXEUO045TjvOOKoddY4LjkuORscVx1VHu+OGo9txy9HnGHDccww7RhxjjgnHE8esY97xzLHsWHW8crxxbDl2nRxnivOkU+xUOvVOq9PtzHSGnAXOEmeZs8JZ5axxnnNedF52NjlbnNec152dzpvO2847zrvOIecD56jzsXPSOe2ccy44l5wrzjXnunPDue1iuHiuVBffJXWpXUaX3eV1BVxhV9RV6ip3VbrOumpd5131rgZXs6vV1ebqcHW5ely9rn7XoOu+66HrkWvcNeWacT11Lbqeu164XrpeuzZdO26WO9md5ha65W6t2+x2uv3uoDviLnafcp92n3FXu+vcF9yX3I3uK+6r7nb3DXe3+5a7zz3gvucedo+4x9wT7ifuWfe8+5l72b3qfuV+495y73o4nhTPSY/Yo/ToPVaP25PpCXkKPCWeMk+Fp8pT4znnuei57GnytHiuea57Oj03Pbc9dzx3PUOeB55Rz2PPpGfaM+dZ8Cx5VjxrnnXPhmfby/DyvKlevlfqVXuNXrvX6w14w96ot9Rb7q30nvXWes97670N3mZvq7fN2+Ht8vZ4e7393kHvfe9D7yPvuHfKO+N96l30Pve+8L70vvZuend8LF+yL80n9Ml9Wp/Z5/T5fUFfxFfsO+U77Tvjq/bV+S74LvkafVd8V33tvhu+bt8tX59vwHfPN+wb8Y35JnxPfLO+ed8z37Jv1ffK98a35dv1c/wp/pN+sV/p1/utfrc/0x/yF/hL/GX+Cn+Vv8Z/zn/Rf9nf5G/xX/Nf93f6b/pv++/47/qH/A/8o/7H/kn/tH/Ov+Bf8q/41/zr/g3/dgYjg5eRymByZpJvEbsb4sr5PsbPxnnuhxj+dYx3YjJfxPgP4jxrJ86zv4Dd+xDDfxHneXaaNj/G7v0KDf5zjP8qxg9h8vkYPhXnk7Ix/DsY34vxX8P4DIyvx8byx4fjnAA2JzdoZJriPHMeky/E2t85XIY3eng7nCqaZ2E8awVrvxvDv3t4m3gfuK8xfPNwGXYn1s4MDY/pG65jdDpAWceMXw9PWbvA8Xh8LY7C067RcfmmY/JfxnS+/PC5TUqheVbNL19HSjtzGP/Zw3WDYl94m18/Ao7xuJ85Ck/RJTo+/5fzlDU1Ys/yYzjmi3D7wv0JbiPcHpo5x+aKMoftGI/ZNW47FHvH7sWvlL5h9kixCzoc7zO+Xhm/HMfjC/cbNPOAr3vgl+N4TMHXCMdZPzkcZ3fRzGHTEXA8HuG2g8Um3N/S4nQ6g8Uyin/GcPYPDtdVSj9pcDqdpNXVv8ZktBjecQR9OK6OHVMH6HA6uzg2juU5lLn9Ewy/g60XTez+deF4foXnDJRca4eGp7GXX5f+H9sujqL/WL56XD0/Lo7nh3jOQ+eTWcm//N7j4nTP4rExmavYvT/E8GcYf0z//D8c/mvyM/9Q+HH9xnFt9h8Kp9PzTxo/tg+hsbtPGqfND4+L0+QYlHU5in7S2RdeZ6j/FXCaPIFSr6j/+8P/wfwAVofBawvHzls+Yfy4fokubzkufpS9wK+C4zUrvA5zXPzYudYnnJsdO5fD6nIUu6DDj7sn+nXtoT5p/Ah7tF8F/6RzXdq9IVYvpdgdDX7s/Baru+K1RFqcLn4dcw9Li+O+67uH95nyXCzG4fk/xff+DobTxbWPafDZw3lK7MNqJjzdEZ6F2y8eX4ownqbOT6mfW+M8nW+n8894rYyyr1mjeS6NT0v6DQz/NsaraMaO183obPn3MB6rxR3Xfrl9GI/XErF4fSQdLqLhsb6xsTlh//jwsZ/4GcbzsDnE8smk72Fr8QdYm1jdLBmr1yV96XB5ujzw2PsROr+E5UJ4TRuvYx+3tkOnq8eOidga4euI12eOshZ0/UxmYfgVGnl8rj7hvfAnvfc8bg5w7BiHzSe7EZOny3XFGD6I8SUYT2fLdPVwurHTxTt8vS7T8DRnlLTnlTRnl9xx7N4BjMfPTfA5weaZ9twT5zH7pYxxmWa9aHi6czfKebQGw/2Hy3MuxXlKDk933orz1w5fR97nsLmaOVwG1+Fj89OH8xzV4Twl3uEx7sbhOKcfk/nu4TzFRtIwHLMp2nNkfI2wZ1Fs59zhOIWn0XM6nmJ3+Pkd7isw/eR8E2vHR9P/isP1nK4PSScxPdnFcDwXwvIcTjWG/w12Lz7/WEzhNGDPxf0nrqtYfYnuPQS8VsbGfCNPhOG/i/UBi0c8Lzau1MN5uncDKPOG7ccp51+YPlN05vOHrwXlbBTTeVobp3l3Arc1fG5xu6D0B9eHb2F4FJsTA9YOXZ0EHwses9JoZGjGS+nPcd8zOcL7JBQfwsBk8PdG8Pmhi2s0sYkuHtG9p0GJfXjfmmj6Q3fehO2DaM+jac7muLh/xsdIl+fQ5ADsYYzHz7hPYfd+hPFfOfxZlPwc9+darM93D53DT/9WzcG/VcNiMFP+bQrxt8OIv7PFR/NE/A0gNfokvg14gfjO1tsvEVdWFfGd3Le1xDX2HaPop98x+vQ7Rp9+x+jT7xh9+h2jT79j9Ol3jD79jtGn3zH69DtGn37H6NPvGP33+B2jJD5x3bUTe2jgvw/8LPCzBM/9kOC5HwL+dcC/DrwTeCfIfBFkvgj8B8B/QPCsHYJn7RA8+wsEz/4C3PsQ7n0I+C8A/wXB8+wEz7MntPkx8B/DvV+Be7+SgP8c8J8D/1Xgvwr8EPBDIJ8P8vmATwE+RfBJ2QSflA34dwD/DvC9wPcC/zXgvwZ8BvAZwNcDXw9j+WMYyx8fxDkB4AMwJzdgTm4kyDQB30TwzHmCZ86DfCHIF0L7MJ/snYMyvFGYt9GD7XCqgK9KeBbGs1ag/RVovxva7wb8u4B/92CbeB+4r2E+XwO+CfjmQRl2J/Cd0M4M8SvQMX3DeUzfcB3jfpGQ2dMB4D8m1xH4/IS1+BV4ytph63UUHl+Lo/C0a3RcHm/nKPyXgf8y6Hw56Hz5QTtKSgE8JeFZNcDXvGsd8TVKmoN25oD/LPCfPagbFPvC2/w68F9/J47xrB2CJ/3MUXiKLtHxmI7R8ZQ1NcJYjPAsP9iOn/RF0M+vHrQvztcA/9pBG+H2wFr0JMx5L8j3JsxhO8i0H7Rr3HYo9o75ZAaD4BmMhL5h9kixi1noQyIOfeaQfcZjCm5rNDj3Q+gnxBfuN2Ds30iYBzzu4DaI6wOGs39B4GRMwdcIjzWsn8A8/OQgzu4CvithDjE7osUx/aHYzs+hnz8/6G9pcTqdwWIZxT8PgTzg7B+A/A8S/CTeTxqcTidpdfWvYY3+GmS00I4W8A7AO96pD3S6RIcfUwfocDq7oMdhLIn4ByD/ATmH8Cxybv8E5P8E8Dsgf+eg3VHiOy0e91dHkcfzKzxnoORaeFzGeUz/8TYpY6foPw2O52OY/tPheM52bP2HfJX1/XfrOTz3yPpPJ4/nh3jOQ+eTWcnQt2TyXkIm8d7j4nTP4rEJnscGmavQ56tw7w/h3h8C/gzwZ+/2z1ic/cRx4P8B2j/Cc4/pT/5+ceDfKX9cv0Fvs4fHsk8Gh7G8U57HJvBEPf/14TR2dFwf8kPAE+zuk8bxXJqaY9PkjXQ4TY5B0ROKftLEZTo/8314LllnwPekeP3hKDhNnoDnk5R4jdcxPgH8+HZNl88cM89xAg51GNYNsH2oLdDmM5S8BdNbrG5DxWnyHFr5w/Gj5TnwV6LI/dRDeFYsb4F8ntRPmnyGNs+hyW2oe4T4c+nlD8d5dvAnULPC6zD0OPAJOP1eA+bzV8d/TX6Ydo/zFbj3Kwl2QYfT7olA5uh7pePmkFhtkIrj8qAbx8CxdrC9GHWPdrhfPS5OH4+Oix9lbxi3d84U8FMJdofVUXGcPr8l+EPy2+9A+1B3xWuJtDhd/KLdw0I/j47jvguff7zmiT8Xi3GsZPBpyQm+93fg3t8BnC6uQZzlfJyA4zVSmvoMXjPh6cC36N75LNx+8bhTBHwR8DR1fkr93Aprak307XGfT+ef8VoZZV+zBv1fe7dPA5ysN/4G9OE3AP824N8GXgW8KmHseN2Mzif8HuC/BzxWizuu/XL7oA99B+2RC2cB3BuJOkyjk/i64DzWNzbMCRvmhP1j4H98cOwnfkbo54mfAc8j8BM8mEPIJ5Mgn0z6HvDfg7X4A1iLP4A2oW7GhrpZMtTrkqFel/QlkP/SQXm6fRbdPoU27tDVrLBcKKkcfA7UtPE6Nm0NhyZHoss9jrtX4hRBO0UH1xGvz5z4Gcz/O9eCrp/JLJh/FuBXAL+SII/P1XH31MfMaen3nsdc619THfXY9U+YTw7MJ7sR1qsR5OlyYDHogxjwQbh3EPgS4Eveacs0c047drp4h6/XZeAvJ/A0Z5S055U0Z5fccRjvONw7APcOHPQ5lDkBX8eBeaY998R5OJPilCeMcRnw5YT1ouHpzt0o59EaaF8DOBaDKGc6l6DNS+DT8Bye7rwV568Bf+3gOvI+B/d+DuYK9sjcmYMyuA4fm58Gfvogz4E4yFEd5CnxDo9x+Hrh51D9wPeDDBbv6M6LuWkwxjTAwaY4jQfXly6nYsOz2P0JtnMO2jl3EKfwNHpOx1N8O+gDx39Qh3H95HwT+G9COz5ox5fQ/wrgK45qg0knweefBD3ZBT3ZBRxyoSQyF4I8hwt5Dqca2qwG/G8A/xu4F+afR84/xBQuxBROA8g3wHNBZ9grCboKdWPODxNsB4tZeK2MDft9NvhGnghwEeC/C/jvQh+w+MvzgowXxpUK40o9yFNqRzS5Lr4fx3MtXJ8pOvN5kPn8u/wPrvO0Nk7z7gRua/jc4nZB6Q+uD98C/FuARwGPwpwYYE4MB30XxUfhY8Hsi2J3RxgvpT/Hfc/kCO+TUHwInDtzyHNn/L0RfH7o4hpNbKKLR3TvaVBiH943/F0XvD/YHoruPSK62h3d2RwXdIY7nTBGupoGTY2XPQz88EG7YJ2Ce0/BvR/BvR8Bj71DRXlvCs/PcX+On+3ehT7fPTCHn37H6OB3jJiMpKTVpJ8mraUspPxfKYvvdTGS4DtGDOI7Rgw7+vQiCiA+jCjKIP7uYDZx5bxCOvrP336I+H/KWSWu3CF0rX8rIt7VIP7aUQmr+D6DXVLJSGUtpdvTvemB9HB6NL00vTy9Mv1sem36+fT69Ib05vTW9Lb0jvSu9J703vT+9MH0++kP0x+lj6dPpc+kP01fTH+e/iL9Zfrr9M30HT6Ln8xP4wv5cr6Wb+Y7+X5+kB/hF/NP8U/zz/Cr+XX8C/xL/Eb+Ff5Vfjv/Br+bf4vfxx/g3+MP80f4Y/wJ/hP+LH+e/4y/zF/lv+K/4W/xdwUcQYrgpEAsUAr0AqvALcgUhAQFghJBmaBCUCWoEZwTXBRcFjQJWgTXBNcFnYKbgtuCO4K7giHBA8Go4LFgUjAtmBMsCJYEK4I1wbpgQ7AtZAh5wlQhXygVqoVGoV3oFQaEYWFUWCosF1YKzwprheeF9cIGYbOwVdgm7BB2CXuEvcJ+4aDwvvCh8JFwXDglnBE+FS4KnwtfCF8KXws3hTsilihZlCYSiuQircgscor8oqAoIioWnRKdFp0RVYvqRBdEl0SNoiuiq6J20Q1Rt+iWqE80ILonGhaNiMZEE6InolnRvOiZaFm0KnoleiPaEu2KOeIU8UmxWKwU68VWsVucKQ6JC8Ql4jJxhbhKXCM+J74ovixuEreIr4mvizvFN8W3xXfEd8VD4gfiUfFj8aR4WjwnXhAviVfEa+J18YZ4W8KQ8CSpEr5EKlFLjBK7xCsJSMKSqKRUUi6plJyV1ErOS+olDZJmSaukTdIh6ZL0SHol/ZJByX3JQ8kjybhkSjIjeSpZlDyXvJC8lLyWbEp2pCxpsjRNKpTKpVqpWeqU+qVBaURaLD0lPS09I62W1kkvSC9JG6VXpFel7dIb0m7pLWmfdEB6TzosHZGOSSekT6Sz0nnpM+mydFX6SvpGuiXdlXFkKbKTMrFMKdPLrDK3LFMWkhXISmRlsgpZlaxGdk52UXZZ1iRrkV2TXZd1ym7KbsvuyO7KhmQPZKOyx7JJ2bRsTrYgW5KtyNZk67IN2bacIefJU+V8uVSulhvldrlXHpCH5VF5qbxcXik/K6+Vn5fXyxvkzfJWeZu8Q94l75H3yvvlg/L78ofyR/Jx+ZR8Rv5Uvih/Ln8hfyl/Ld+U7yhYimRFmkKokCu0CrPCqfArgoqIolhxSnFacUZRrahTXFBcUjQqriiuKtoVNxTdiluKPsWA4p5iWDGiGFNMKJ4oZhXzimeKZcWq4pXijWJLsavkKFOUJ5VipVKpV1qVbmWmMqQsUJYoy5QVyipljfKc8qLysrJJ2aK8pryu7FTeVN5W3lHeVQ4pHyhHlY+Vk8pp5ZxyQbmkXFGuKdeVG8ptFUPFU6Wq+CqpSq0yquwqryqgCquiqlJVuapSdVZVqzqvqlc1qJpVrao2VYeqS9Wj6lX1qwZV91UPVY9U46op1YzqqWpR9Vz1QvVS9Vq1qdpRs9TJ6jS1UC1Xa9VmtVPtVwfVEXWx+pT6tPqMulpdp76gvqRuVF9RX1W3q2+ou9W31H3qAfU99bB6RD2mnlA/Uc+q59XP1MvqVfUr9Rv1lnpXw9GkaE5qxBqlRq+xatyaTE1IU6Ap0ZRpKjRVmhrNOc1FzWVNk6ZFc01zXdOpuam5rbmjuasZ0jzQjGoeayY105o5zYJmSbOiWdOsazY021qGlqdN1fK1Uq1aa9TatV5tQBvWRrWl2nJtpfastlZ7XluvbdA2a1u1bdoObZe2R9ur7dcOau9rH2oface1U9oZ7VPtova59oX2pfa1dlO7o2PpknVpOqFOrtPqzDqnzq8L6iK6Yt0p3WndGV21rk53QXdJ16i7oruqa9fd0HXrbun6dAO6e7ph3YhuTDehe6Kb1c3rnumWdau6V7o3ui3drp6jT9Gf1Iv1Sr1eb9W79Zn6kL5AX6Iv01foq/Q1+nP6i/rL+iZ9i/6a/rq+U39Tf1t/R39XP6R/oB/VP9ZP6qf1c/oF/ZJ+Rb+mX9dv6LcNDAPPkGrgG6QGtcFosBu8hoAhbIgaSg3lhkrDWUOt4byh3tBgaDa0GtoMHYYuQ4+h19BvGDTcNzw0PDKMG6YMM4anhkXDc8MLw0vDa8OmYcfIMiYb04xCo9yoNZqNTqPfGDRGjMXGU8bTxjPGamOd8YLxkrHReMV41dhuvGHsNt4y9hkHjPeMw8YR45hxwvjEOGucNz4zLhtXja+Mb4xbxl0Tx5RiOmkSm5QmvclqcpsyTSFTganEVGaqMFWZakznTBdNl01NphbTNdN1U6fppum26Y7prmnI9MA0anpsmjRNm+ZMC6Yl04ppzbRu2jBtmxlmnjnVzDdLzWqz0Ww3e80Bc9gcNZeay82V5rPmWvN5c725wdxsbjW3mTvMXeYec6+53zxovm9+aH5kHjdPmWfMT82L5ufmF+aX5tfmTfOOhWVJtqRZhBa5RWsxW5wWvyVoiViKLacspy1nLNWWOssFyyVLo+WK5aql3XLD0m25ZemzDFjuWYYtI5Yxy4TliWXWMm95Zlm2rFpeWd5Ytiy7Vo41xXrSKrYqrXqr1eq2ZlpD1gJribXMWmGtstZYz1kvWi9bm6wt1mvW69ZO603rbesd613rkPWBddT62DppnbbOWResS9YV65p13bph3bYxbDxbqo1vk9rUNqPNbvPaArawLWortZXbKm1nbbW287Z6W4Ot2dZqa7N12LpsPbZeW79t0Hbf9tD2yDZum7LN2J7aFm3PbS9sL22vbZu2HTtKjOxpdqFdbtfazXan3W8P2iP2Yvsp+2n7GXu1vc5+wX7J3mi/Yr9qb7ffsHfbb9n77AP2e/Zh+4h9zD5hf2Kftc/bn9mX7av2V/Y39i37roPjSHGcdIgdSofeYXW4HZmOkKPAUeIoc1Q4qhw1jnOOi47LjiZHi+Oa47qj03HTcdtxx3HXMeR44Bh1PHZMOqYdc44Fx5JjxbHmWHdsOLadDCfPmerkO6VOtdPotDu9zoAz7Iw6S53lzkrnWWet87yz3tngbHa2OtucHc4uZ4+z19nvHHTedz50PnKOO6ecM86nzkXnc+cL50vna+emc8fFciW70lxCl9yldZldTpffFXRFXMWuU67TrjOualed64LrkqvRdcV11dXuuuHqdt1y9bkGXPdcw64R15hrwvXENeuadz1zLbtWXa9cb1xbrl03x53iPukWu5Vuvdvqdrsz3SF3gbvEXeaucFe5a9zn3Bfdl91N7hb3Nfd1d6f7pvu2+477rnvI/cA96n7snnRPu+fcC+4l94p7zb3u3nBvexgenifVw/dIPWqP0WP3eD0BT9gT9ZR6yj2VnrOeWs95T72nwdPsafW0eTo8XZ4eT6+n3zPoue956HnkGfdMeWY8Tz2LnueeF56XnteeTc+Ol+VN9qZ5hV65V+s1e51evzfojXiLvae8p71nvNXeOu8F7yVvo/eK96q33XvD2+295e3zDnjveYe9I94x74T3iXfWO+995l32rnpfed94t7y7Po4vxXfSJ/YpfXqf1ef2ZfpCvgJfia/MV+Gr8tX4zvku+i77mnwtvmu+675O303fbd8d313fkO+Bb9T32Dfpm/bN+RZ8S74V35pv3bfh2/Yz/Dx/qp/vl/rVfqPf7vf6A/6wP+ov9Zf7K/1n/bX+8/56f4O/2d/qb/N3+Lv8Pf5ef79/0H/f/9D/yD/un/LP+J/6F/3P/S/8L/2v/Zv+nQxWRnJGWoYwQ56hzTBnODP8GcGMSEZxxqmM0xlnMqoz6jIuZFzKaMy4knE1oz3jRkZ3xq2MvoyBjHsZwxkjGWMZExlPMmYz5jOeZSxnrGa8yniTsZWxm8nJTMk8mSnOVGbqM62Z7szMzFBmQWZJZllmRWZVZk3mucyLmZczmzJbMq9lXs/szLyZeTvzTubdzKHMB5mjmY8zJzOnM+cyFzKXMlcy1zLXMzcyt7MYWbys1Cx+ljRLnWXMsmd5swJZ4axoVmlWeVZl1tms2qzzWfVZDVnNWa1ZbVkdWV1ZPVm9Wf1Zg1n3sx5mPcoaz5rKmsl6mrWY9TzrRdbLrNdZm1k7AVYgOZAWEAbkAW3AHHAG/IFgIBIoDpwKnA6cCVQH6gIXApcCjYErgauB9sCNQHfgVqAvMBC4FxgOjATGAhOBJ4HZwHzgWWA5sBp4FXgT2ArsZnOyU7JPZouzldn6bGu2OzszO5RdkF2SXZZdkV2VXZN9Lvti9uXspuyW7GvZ17M7s29m386+k303eyj7QfZo9uPsyezp7Lnsheyl7JXstez17I3s7SAjyAumBvlBaVAdNAbtQW8wEAwHo8HSYHmwMng2WBs8H6wPNgSbg63BtmBHsCvYE+wN9gcHg/eDD4OPguPBqeBM8GlwMfg8+CL4Mvg6uBncyWHlJOek5Qhz5DnaHHOOM8efE8yJ5BTnnMo5nXMmpzqnLudCzqWcxpwrOVdz2nNu5HTn3MrpyxnIuZcznDOSM5YzkfMkZzZnPudZznLOas6rnDc5Wzm7IU4oJXQyJA4pQ/qQNeQOZYZCoYJQSagsVBGqCtWEzoUuhi6HmkItoWuh66HO0M3Q7dCd0N3QUOhBaDT0ODQZmg7NhRZCS6GV0FpoPbQR2s5l5PJyU3P5udJcda4x157rzQ3khnOjuaW55bmVuWdza3PP59bnNuQ257bmtuV25Hbl9uT25vbnDubez32Y+yh3PHcqdyb3ae5i7vPcF7kvc1/nbubuhNFmOJwWFoblYW3YHHaG/eFgOBIuDp8Knw6fCVeH68IXwpfCjeEr4avh9vCNcHf4VrgvPBC+Fx4Oj4THwhPhJ+HZ8Hz4WXg5vBp+FX4T3grv5nHyUvJO5onzlHn6PGueOy8zL5RXkFeSV5ZXkVeVV5N3Lu9i3uW8pryWvGt51/M6827m3c67k3c3byjvQd5o3uO8ybzpvLm8hbylvJW8tbz1vI287QgjwoukRvgRaUQdMUbsEW8kEAlHopHSSHmkMnI2Uhs5H6mPNESaI62RtkhHpCvSE+mN9EcGI/cjDyOPIuORqchM5GlkMfI88iLyMvI6shnZyWflJ+en5Qvz5fnafHO+M9+fH8yP5Bfnn8o/nX8mvzq/Lv9C/qX8xvwr+Vfz2/Nv5Hfn38rvyx/Iv5c/nD+SP5Y/kf8kfzZ/Pv9Z/nL+av6r/Df5W/m7BZyClIKTBeICZYG+wFrgLsgsCBUUFJQUlBVUFFQV1BScK7hYcLmgqaCl4FrB9YLOgpsFtwvuFNwtGCp4UDBa8LhgsmC6YK5goWCpYKVgrWC9YKNgu5BRyCtMLeQXSgvVhcZCe6G3MFAYLowWlhaWF1YWni2sLTxfWF/YUNhc2FrYVthR2FXYU9hb2F84WHi/8GHho8LxwqnCmcKnhYuFzwtfFL4sfF24WbgTZUWTo2lRYVQe1UbNUWfUHw1GI9Hi6Kno6eiZaHW0LnoheinaGL0SvRptj96IdkdvRfuiA9F70eHoSHQsOhF9Ep2NzkefRZejq9FX0TfRrehuEacopehkkbhIWaQvsha5izKLQkUFRSVFZUUVRVVFNUXnii4WXS5qKmopulZ0vaiz6GbR7aI7RXeLhooeFI0WPS6aLJoumitaKFoqWilaK1ov2ijaLmYU84pTi/nF0mJ1sbHYXuwtDhSHi6PFpcXlxZXFZ4tri88X1xc3FDcXtxa3FXcUdxX3FPcymKwPeC1ENZ4nJfi3PyNqKoC84dVAfYVA5giEM8xrJ/i3P0XXB4A08gIEDzJNgERBpgmQKkB4gFTF2+EysHbGQGYWkDFChtlCIKxBAmG2xNthTQEyA8hNuOsu3HUTkGLo8zR3ae/pbDE86wYhwxaDDPmsyfizYuPq5hXs9weexR4ChBz7i7gMcxRkyPmZxmTIu3ZiI91vJzZj5Nj7sKf3gUwdhtRBn28RSFIy9PkWNoe9WDvlGFKOIWWAFAPC51pRC9VcIcHDs4p5HyFkHFa5GBAl9ysIaQMZJSB8QibWDnmXF9oZ4qwQPIEwu3gDCMkkZBjb8CwzIcMp48wS/G7p/lrMx/vD+DsCYd4ntIXxd7DKn4U15QPSjN3Vn3DXADwL7kIjKiROxIg+s6vh6SHo4QiXQfDx/rDHOZsET46de2kfKYZnmQkE9Xlyr8/MAbgrQowi1sNlQFKJZzGXiXYYr3m/RegALw1da+Lzw7nIWdyfn90YMknw0J8troHB5DnhWVvQ8m5sxvZlEPIbCKklEejPDDx9GpAFaOeDpOJ9+/oghgweQCh2ultN2ELS1gGrHEv6c4Ss4FaQ1HTQujGkL6Ybo7A6afu6QYfMU5DKBCRR5iCi5BBrPc8ZJngYhReT8ZIzjz0dR6gylVSEsUrIIPtNI/iYjo2CZNreuseQegpSSSCEJpAIK0TIIEtJi2sd9nRS68xYD81YD9coCNHDNbBB/K6dg3chL/rukSbKVBIItOyNt8wp497ba5n9E0Kfk5TgbX4S05/PIvtqjmnCLPgHGdLeAcIDsNvIdrgl0M5paGeYsBHeh6AtpF24CW1MVhDyFF39/kFdBe3FtI5zhvAGSeuEX+WcgR6OE1bA2+A8InjSvuLjQpZynvB+SZ/f12fS+32QLD7wrDoMaYrLsEcwmY6kqwdkmg7exWwhENZ6PDaRCOkP9xCiHQryTeyub5Jjh5ZxizsK0ochfUdFGH9HzCFzlFjBmPY2cbcJrx6PlUwBsYLMDeihAGQ+R6wgJxiLMsTML/B+hO66Aqu8TPpVkFmMz3xMBjQ85rU6eF/e709HLFITKygH/SEjUTn0uTse0dAq72t4bJXJu4Kgz8XxdtjzJAIyc0R/9rOLV6DzP4pbHOFJmN9Mqif8HrYWZOweJyMsyCwTUWbP84P/gZY5rdhaKKHlEWhZGVuvgzLk06cxGTLCNmIRFiwF11W0CvGWYzJ4hrbbyTgQ3wHpgHYasXkmnxXFntWB5WwdiTkbtEOJ+FjLuF14oYe4/wFNiGVfsdhNIKgP+7EbrRdx1/8Nd+3FdwIpjXvamAylHQJBGU68nTHozzAWv0KEDEeOeWNSZiVBBvfYpLakHFwvNNK4762CduTx7AtlI/tWEOtPPWYpkA2iHOlH4P32owzZDtLD/fyQuQwy1Zg1UTJGQuti+cYG6VdBD6uwsUN/SBlyXLGcZBAbe18sFhDjuo6tV98RZMqxsZNWORPX51geXgxeXY55gAnCk6AVFO7L/DnRw1hM+fOYhrfst7NBZDtIt/8QyQgJn8CuiMWLz0NEiPtnPtFOzJb5NBYnSbC4B4S9U2TIdqax3LgJZMooGl6z/yxyNuqS5g5YgTnBCq5CO1RL+XDfR5EyLyg+an/mcR+FImP9ARk+2R8yTyBleLf3fSaZ6ZmTkg+08wDmB9tbxTw2tl7knij2rJgM78K+NRXHItockRvHIxqZmeM5EpIxIxltgkw5ReYI7RBebq8dsAJyFzBBeC3SCpgzRE5LZhdIxwhrkoKXqIJ2mmHsN4l29naIgBTDHMb2FyQC+rZGiSnSuP+JPf2j+B4E7hrD7HQMEMoe5MgysMoxG9zzPx/uZ3Gk/5kDrVs5qC0UmSpsN0rGL8peBp5VnuB/Ft7tf2B1tglLIWc15lv6sP7Q+hZsXH3YuK5jfR58ZzukDLlfjsmQGg77puuw2zITsYl9ixgXbxnbL28R7fCc0M4WuTsGna+lZBf7sYDMLpgfwxxqsZ0mtEzZiSe0fDQZYjYOyHxIyIDW4T3sTehhbayHpL2jHvIaoOVYbgOzsRLP58kZ493GZ5WQ4d7D/M9Rcgkye79F8b0/OrDX63hn5lCckDl0YJnDc0xbEvMWUhOMcRmUYxO5xDrFb/yIQdm1kX5jr2pEPJ1ac4D+YJUc5DM79+YwVhkgsx0ypkwmZHFvMM28iVdy4u3s1QEA6cPawTW8F4+weCWHuIu5y3VhdYB9y/0lulGO+XlcphuTocsuRrHsgqzOlcR07Kf7ukGuaSxWUta9mnEwY6xO0LFqqo6hiA++l7ALNKvxSNSHVaj6YjWreB2S1Ci8ilUFCKVWmSBD3lUPHqkRy9B245Uu5m68phfLjcl2lFg1TEnqM54/k7aDV8wOkalOkKk+VKYYkyFjUx02z3XkKmPzXE7Wdo6wFlUwdqwGi6Jn/YEKHplv+Ck6/xFkTfFcYgzawXOJPqzlvVxCui/zILYWF/YrgSFAxrDchmzn5jvbGUtoh1xTqkz1ARkY+wGfUJ3gEyBPwPawN+M5El69RPZeg+US4OuwXIK090QZar5BInh2EfdRe9lF555dcNzxuxjbsGOtJ9cr1k7LgXa2sXYOk6mG2ldcZpVA2GLIRbEKOcoHfkTUV4l1J+urbDGsF1XmQ2oNllpph7hMqdNCf8g8HK+9d0BuPAJxJ5RQn4/pD5Y17a07VsMHhJpZJcpU770fSsm+qrDYVBXfe8Z2iMVx20HRKi5TBX1+A32uwmSmKTtEQiaCVQvxDA3iBZ6hMQegz7jMg4NZXEymHJ61g9VkXsafxXyJZYM7cf2h1LFHyWeBhmOnFcxlYh/HvgyWsoztfN3vlAlh/QmRz8L6E3sWrDtlxwr6DFXHWFZJjU2dB2LT/fj80MrUHCJzMMbNwHpRTmHiPnM/dv86Zcg94ybpw7G4fJGMy2RlEj8DiuUA2AkCmeX+8hySenIEs0E5d8DWAjtLQv0hMvMysppK6irm50mdT6aRwU+gSJnaWFU2npO0vrN6gJ9bkfkPfuoxQ+r8EWQSogOTg1X5SB3bIhDKvoANo4A8KhZP+aDPnfEsl/kxtLMe3xfEsos3sT0j7NFi+xTCZ6bGZWKZXnEsp/1of/8Vq5gRMYic1f29J+QA3Ob9lsGHk9qCP4tXg0VqJff3iZyN28PYq3gkVPnQvobwz2ECYWtjHumjvfxw37PFM5CqWJ2fmOfnnFaCh/pqcizfIO5KjvU5jhRjtgyziiJRfOfShfW5ioiD3HNxO2WngvYqIV6kxisDKFK3Yxl+C4xufxdAycP3ToFrsP78DCrbLfveRhDTVTI73R8F+6vQQ6izsb+KVUXUYE1DZP0QZmMNzqTIKLN3lh3PluFMnNcSyxz2TwO558AuFrBdLZyVoCw3vu5yrI5N5qKkbtS/PUPMf8yr7+9BmPdJr05kesz72G6CbJm0uIL4rpZ1Ne4PWVWEjjEn4vsCrjCuCbETXrJK0xWPX3sy2E7hNTb2euzp9XB2EwGZhzCHEXLmiWyEe4+cefLsBu6ieIlYNI/XD5WYDHkamIjwYaSkfZGWOwrtVJCRCDurPRnPjZOmCB91Avxz0hTxrKRy3v+DENCfJOgPT094rWQxgfD0gMCsJkFlm1dAtIxGRKx7GmFf3HvQn3XoTzXY4Do8C7QuCTxJUjJxF9rLE3ctEDK8BkLmkHYSTgdiO3HstJTcHePnTbHdMVZVI6uOlLMkyskIqb2YDLn/CmG1JtJrJWP7CxgFZxJik5m4izMZi0REbLoNtkxGq8S3PqjvDIAHiNdFkQfYf3qsh2TORlba78b3cYk1auobHfGq0d77AIC8gJzWSvYndr784X7uR8qEsPgFT49VzEbIsy1A0mJVR6IymQarDE8/8QhWeQ40CvzGiSAxY0mQ5fKkBJLMIhCeFDuJYBxcHUp/wCMlPQCfMIZ5Wnm87hc79cBz7BB2lkTm2B9glUAajWJ9gNW66WSajnAq1JRQM0+QiWlvaoL2NiXUjRNl+jANnztcww+ppr5bpgo7zcFPfNqwZ1VBO2XvlOlLsCZvgjX1Yf3BZYy4xYEnIU/Sk7G9gxY8P7kvGDtCnb8v5jP39yAx/XHHPP9P9/wq5fSEmn292ffPz+HpMwSCtKWeQT3rh2wwVlEEL8F6BrkWeVrxLDZSQmYcq0zC7oZznVLF+pARO4mIZZVkHakff68p5kmg6kiuICByiNRVsTyKiLC8eM4Wm8M2QoY5QO5uyJZhXMvYWS1ZA+HHK0vcpXh8j/VnnNN4oD+P4OnkszZi+SrxrA0M6T+IcIbjSMxrzcO4zDAbf0ggrCaQqSQ9G9G3WH/MWIX8InkX5v322tnPSdD8rOzPaj1kKUKQqcf8szvWTic2h80Mar4aQ2LVld+GsTTH35yBdw8m4u8eML+Jae83Y/nGR6CN+/kGytmIMxfsbYTYKcwEIAOxvOWjvR1HLIesgHdFuuBNlQrIQKoBKYAZm6BkcZOMvSyOBonNIfWNssm9OWSfh5bT4FnnyQgLc3ga1v1FvIbGfoOtBRtWcAzG7iP3IDB2cp8SQ7D58WH2XkG0TNasYshlmNVVDNGSMjCHTnhWMYz9ZSz7ItuZBIvbH1csz4RMmPrOW0zHPtqPg+QbFLdhXLDbYt6ORU9iFM+g1kS2XA93kR6pHu6aABkzIUOuBbMG1hSvPye8TcdqIs84YA6bMIvrj1ekSX2OzereG3dxfd6K13tjJ4a7WJ45H88zE/eVVITIw2NZ9wgg92FcicgAPKufOJdhNsSiJ2kpS3saxWwAGbJOMkDKYPsLskr8IrZHK4hrVMxr7fuEGDIS00wS+Xdwkr60H9FIfZZz/ftPX4ana+OrzJyIPX0F9gWd+/2p4JTBPO/vYZG3gdhEauYvHym3hECSQkQPuSWACAFRAiKEvJcqc4YYI4zCStTr2G2xPexHcC+RH2qJu9CI/t3e2RZHDrloK9lDYhScVvAJEXIOIReNwGyMATIMM0a+b7wR23cvge8lsybyrv1RsGq5JoR8gVNO8EQ7Mc92P17lY34W9JAPCLzRSj1lwOrPy7F6b/W+/5mPVyb39miQS7wmd/Sgz2ehz+R5QQLCbieexfsiVJjbwUe1cy8RCJH3stvhrdcPeD+Fne+3IFJDFkQgnDoeZFBvyZ0y8fbddW4YcoAWxiFvVqO+/RTyFuDftif4jf4DtrNAICwb758ipIWnhh1rvJaCv5Oc8AZy4vvGR3oHOOGN30Pe7x0C5H873hu/h7yXG+ASb6bVc75O8PCsH/LQ7LG/xf0RwYOMjkv8SlWU84TgCRnOLjGHPKjqc0iP1MqFXwMjZJitseiZCTqWGa8+HRwXGjvRcjK0HII5/H0C4aYB8vvx/Gf/RKz04DxDnynzHHtHGt+jle5rwt6JRmnC+UXpwdWJ9RCvz5f+8tUBhKpRpYdGImqltHQfKaN7j5ocO+W8mxzppb27YiOl+rrSvdi0f7LWfzCvw5BYXpd4F+k3KCdQRA8X4+/hMxcPH+mB2jJx158Rq8zuBG35M7gr8VsbNN84iJ3MQkX6wLc2eDB2PUIC3N9k7J8hQg0N+/7FIW/v/y3vz9CMneJ9ieDhriD0mcMhnhsk80zsjIM8h02wysRvNxzybvwijL0MrGMxXofEfRTTFNdMpulwmUO+60HpYcxS0Gyw/4D7jb24jHwCwRfyvgZ5S/++pWixKPyX3H+MkL8ADf9L8BuLvEHUzmfBJxCxksUI/j3/MsyXGW9ZzayvM9ms66yPmCfYv8WuYL7P/oB9kZkOvxUjgt+KUcBvxajgt2I0PA3PzNTxbDw/08bL5oWYGbw8Xhkzm/dbvIvMf8T7Pd4V5pd5X+f1MH+H9694D5nfhl+V+V+TPcle5tNkf7KfOU/8tgzzr4jflmGuEr8tw/wp/LaMHn5bxgi/LWOG35b5LPy2zDX4bZlvwW/LfBt+W+Yj+G2ZPyR+W4Y1Sfy2DOtHxG/LsIi/Mr3I+mvit2VYz4jflmH9RzSn77N+k3WawWC3slsZnKS+pIcMbtJI0iOGMulPk37A0CVNJM0wjElPk/6W4TlRcuJzjKITf3ri3zP+Ucpsyl8xKt/7Z+/9c0Z16j9JvcD4n1J/kPpnjC8z6pHTesBgMUfR52NEk4imEc0hWkC0hGgF0RqidUQbiLYZqCOIeIhSEfERSRGpERkR2RF5iVjBYLHCiKKIShGVI7wSfZ5FVIvoPKJ6RA2ImhG1ImpD1IGoC1EPol5E/YgGEd1H9BDRI0TjiKYQzSB6imgR0XPU/gtELxG9RrSJaAfNFYvBYiejzzT0KUQkR6RF/zYjciLyo38HEUUQX4zoFCJijs8gqkZUh+gCokuIGhFdQXQVUTuiG4i6Ed1C1IdoANE9RMOIRlCbY4gmED1BNIuwefT5DNEy4lcRvUL0Bv17C33uMhgcDqIURCcRiREpEekZLI4VfbrRJxFBvbH8uJvB3K0gLPC/zcF1kIhwSG6TuHJTiCvxBjlCZuN47Iqy3rfdFCR+vRTjZ7HrI7gO71/VkAUyGH7sKoxfyafjCH59+8/g2k0jo947z6ZvIfa/+DWhD7gk4b/2xkjED4QIsRFtYpI0T4zNQPdhMiwPrIiHS/LDe1fKjP3K17fXoZ9CTjS+LpT537++fUXK4PMT6z92jeFE9vMRZPbk9X/mBPevzYDAlcliNqDr55FmMllXGdv/L3znJSoAeJztWF9IHEcY/83cnXfu/dm9vb2NBBtEQigiIiIiQYINIYgYG6yVVoJ4p21NuQY5DknDESSEUiRIKKWUUCQU8aEPpfjYJ+lDkD6UPAYf8xR8CKFPUgrpN7NzmzO9XffOO0tB4WZmv/n+/76Z/VYwABrWGEckV8zl0bXwZbGAiaVP8kXMFHKlW8iXlnI3UUInwlffm+pC57WJj2n8YPIKjR9OiRF4/RoR0hSmsQ1RmiFpcFcMnOywqfevddHsUFjVbgixhVyhhIGFhS+WMSzHS3KckuPsYuHmZxBDDoXiAnEWSZQhJkfxF0M7aY4jgSRS0GEQjUu7IO0h6ZugCP+ETFTJp3EevRjECK5jFotYx/f4Eb/gFQ5YHxtii6yANjLB2CLauJiLpEPMqzS3I8rW2SbbYc/ZAbf4ENHIJh/n82pV5OtyZfLHfJfvh3pDS6HN0F74RvhZZCyy3Tbd9iq6GtNim+3D7TuOjNah9UndXBvUZiQtrJW0NW1L+00+vaM91f6Mn41fji/HH8R/jj+NHyS6EpOJlcRmYifxPKklB5LTyXLyp+Sz5F+p7tR4qph6nPpD53q/lGf6eTl36IP6db2oP9J39X3DNEaNkvHQ2Db20rF0T3oiXUr/kP49fWD2mvNm2dwwf3WkzS05W+aO+SKjZQYy05lyZiPzJPPCMqwBa9YqW5vWE+tl1sgOZ2ez9xyp7Iqc49m17HZ2L/u3fc4etfP2fXvL3rX3CSGBR0pkSmHKJHK1qeJZ0BGAymGhg9bGITpTdWHjLM4p/Yd3W6czTLKd6KLKoyzW5GnUdqN74qRayitGfnl5JPhMFV/t2MRJdGLrQR8GMISLtHPpEB+TsXnbiEn93XiXTmY/nc3ht2x5yQvZ6FuyTEoHlXUycEH5frRVIWUqH0dwGVcxjklM4SPcwDzdJku4RTfVCu4Q991/Wa3tSz3UigeVTI/iCsYwQXfZDN1mc8jjUxSwTPf37Rp4Hde+sK27OI+Q9Ur8M278jOx766o/Vt1F9iJVVSXaaTdavyjri+yMtCAwdSwITIWFzyWmt1HGKu7ja3pjfIPv8IjkNlqAsF8uzsiqE5hXsj6rsi4wF1V3F/fwFR7gIb6l91rzK8A7e5Y6E05NVPI37+Zvxc0fI/+aUyF+ubLUCXFqppKtOTdbJTdbzakg78zYvqiJk+r4sSYri1FtHS/6ILsVz4ZUzY+5NT9XVfNvMBMVdbxqCrIrfMp44FZ9swmvGPlVL2715CZz6JafqKroRTc7d+Qd3wov/LqjhGvTeTbdDsRLj1XVgdRvz1CdRC2JRva49NbpdWr7HHI7Ewt+3UlQvrDqES7Qs02/Hl/sHW0G/Rrx3bFgEqcXIlx6LaxwX0SY7N4sWvkjx1X3adO6W/Yy/tG1Rqt3zo7OSFCfgvt+FEpBMagvC/Vyn/Q5aM15qY87orATXZ2DZ78P/0lZEHMKztfZm5tZ0DlVtVWzrsWe+DbyrmuoG/CoeoWqhbCK0j++/9KuqJ+Im90gef2/5q95nrUmgtbjdvJYNy7t7Dhc8OAIeuM3791xqulU08lq8vuPX/DvgKB8R395nHKo3z/YhRDgAAAAAwJ/AZAABQAIBZoFMwAAASUFmgUzAAADoACCArEIAAILBgQDBQQEAgThAC7/wABgWwAAACkAAAAATVMgIAAAACAAIAYU/+EAAAYUAB8gAQH/ICgAAARdBdEAAAAgAgp4nGNgYGBmgGAZBkYGELAB8hjBfBYGBSDNAoQgvsL//xDy/2OoSgZGNgYYk4GRCUgwMaACRojRwxkAAGLqBt0AeJy1kk1IlFEUhp/7840RLQxcSGAtW0arcBGBtIncuFSwJEJaFBZpSDqhRPhDqAOWoSER5c/0JxNNP3zI4MgsygINW9gqIUIQjFbpYsZ3RguLIBB8X+79zj3ffS/nvJzI/khJ8D2Y9a2+1s1RDLlvuS/Z5uzZbLUb4iBwmzivyfCBXwiZKnyvkCDFO7ainX5GmGGBld+5OwzziAlFA4qipt600lfIPmCcpzznDWn+h4+mbDNK2xKzUcESe+ysuWx69PIAFWJmi6KTNsrFbcDk7Al3zNbYGdtlG+yRjay9qu5Sbs6NUimm+MTkP8TtZtWs0shX+fbW3LIZHjPKDdUTU9cPdWqgg16GuPe3NNId7PU//ki94gmDnOeznJ6WIh/nnYxpj7KbfRwI6jbvxrm/nW53Av6UfSG3+u17V2FDO+EOWe9CE9O8rTlPnVit+ivlQz0n5ccIY5qsaEF8U5OVoEfzkcclcZCfXLdx3W+iyd11h/Uv5ChnTIvZJXU5STPMIjXiRZ6xaNJyX0ofck7TFvqFotKiZU5TpRU3L30ymOcaF7SmtR9fBwPdfVx4nO1XzVMbyRXvEQJ9sivAxngHb3rSK8WJwCSbZINZlz2FGLEyFa8A4Z3BODuDJK8g++Hd5LDZJFW6pKAa/wE55pZrj52D8IlU5Zqq/BGpnLJVqVRtruT3ekZCUGSTPyBiZrrf9+vX771u7PZvfv6zzz59+snHH3340/29zgdP2rvv/+TxzqNtz91qbG6s19994L73cKvxzp23l24v/uitH/7g+29+77sLt+bnyt/59s1vlYpviG9a/Buv35g1X7s+c2366pWpyYnCq6+M53PZTDo1NpocSRhszlAzFTe8niqblmV58zH82nlYjRQL/7QUmzzHZF4Qmr0A37gAvz6AHyh2RVVFZYUUh6z6N8WmlHFFMbJiTP0YlmIhp7UvnD11vdLyfUisiAJX1X8sxK5o3WEuWxGVdnZ+joXZHKY5zMD7NDSqdw09SVSdpTDB0uPzc2qyrBJFh959ZR/5mIgVaAJl6ozSOz15NkxiEOvPpqKZocYqKqXt8j1lB4od8XDuRD7rFdiuX863RCvYQeQC+BiykaLTaVAcHXr9DldJKNcfExjudLgUFA6n4+MrViB1KR7o6Yp7YJ2YahKjoybKahUcq1/81RyRzsweJ1DKA65+t+4OUy36ep43A4elI6AQypz9ZSxlZmF+LlpTHICWv0829wPy09nn8qitfX2mfdCsTgcbE/w3LimdlnBaQWs50l5RdkMPrLHt6gUidCtejIoZQElqir/iWVGw1zbcCjkmghUz2vYBxo8xQDh9IicPalCgeJMrtuEKsC7Sp73IZHNRJ4/lGZCqn0mp0WJBcPkVU4Yvvvz7eUwQY8aKha8YTaui6ktZFbwqfRn0Tru7gheEDNfW5FPHh9W6C6ne6csjU1Wfeargd4wlxJ4yoLrh3jOtCa8P1vsgQ0ohsXJ6OYgCnlo8IMqs4VocgdpyPRNxcmnewDwaKZGQuIvY4zhsFKP24iA8lXhqWZSdRz2b7QJQ3XU3gjnbNZ8ze6GM/fCJctKnXN0iSrdPGYj7Alb+wAzG2FWVLg2eVwvTU05nSRnTX0NuR3Q1VXFHzIQXzRLmCM2yZVT6HXWtjPnNssQm/EWoQlmNuifmHY8XJtABaPc2xdr6tssdOciCCBOvlPIAqS6CjoxLiZL+cuzaZj/glLEo6SNEvLu7j6TBEzyj9mPJgqr+yzItOSEm+e0FcjVRabjDVvuNCYT6pYTzLqIvLYfCOFwPbeNwc9s9LjDGDxvu84SRqPjLXvgGaO4xZ8zW2ARhCUkAJ4CtUTE8T6Q1v3lsM9bV1KRGaLjZM5jGpfs4gzV7iQhXiAyVtCGbJUBJRhS7z50ELh3huhH3zZg7DUqBKC8ZzhOmidEvZBQaOztqp+2MnU+MJ8zQINRzYF6CN2OwF3lj3DBD6NzQ6J7RDTO2GXF0wWFH/h9unTm2te2+yDOI6S8MLdMv3ol8Qq5tqmSJIpxdNLPDG/Je+evInOSVIdT74nOLfFcPxS8sIIXifMcFU8hWZz0pOf4E1tx86EZfIhlzs9DkIWH6vOasJ4bAPER1P3gxS0UzsPbLvrXPYI0msm9ONS+1Bu+V8Yi++tHuh28xEdlPlmKjckduC0tY6gYZjv0A+MqspzXAk99qTwS1KilbdEjhiLKxSXoyWjny1LtlLGK3DEVum5I1zfJWw6+gEVL7E9UAPQ8NULc/Gdo2tb4OdTkpai0pNt07Ztx8fm1+QXswSdnaWP5/3l+a98da04Y7lP/AdQc4eH5WHloR7P3PBeLMdNB5XMEd3lJ23f2V15G+R1cKNh11OQMZeZephLgLj8fyKivayyonlgl/j/D3IvwY4VNiGQ0cXZjTySF9gdNEpYouMw2kWLGALguVvHd6imPrz+aXnoXDcwcvzvdM2eM4XO+Db5VeH+hV1W0G5AfON5JNFWtNT6UHCsFSUxloyMQawFHVMrhHkFATuRYIPQUaF56up7wyGXX3SAHnBcXeEUtqrBTpHC2RoQVPToo39e1urKiyxQMaMvCN4UTQGBMgjHlRkFJ5eN4UIDV9HuXIpmvFBZk1I0x7nQq1rd+sGRMZLWukmBvPqswtKMRD89wtKMST8rzIeQ0dxAywXVA5eFQaCmUsgOiAVCNf8BzAVWL9I6lZ77EN8TnqnJzWmlIgq3FcJNANIvkcMGKxLwxdaY0iHX+KsClaeR5xR0vonf4eLWroh95B9w7KP2Yeo1AZOs0FhHqEIzx9ETuu0VKmxy8XiOKVHh+MGpkoNhX3n2CkhNP5Ju6HiQdlPRp6lPdxeIOD3qClRlA4Fm95xCXoSkZd7D8yGUNMdEnQymXh7T5kxFC0jVJ9cB7sDMAqvT5S7lZ0pcAi9IXQUvum+hA52WehvUCHL4glujwuaeFVen1sz6AgkPjINyqXbpO7u1Gfx+2zKqt0ww3igMWW1MflcypREQbSBopoOapb577HfdxQjXUcCSbqECN/EihbBHQI1KP11HGvwhBISm5Gh4upUrhzPgnaAjcgwnleFH3yMRkXDDOlFDjpqOCqYIb6EgquRgOep2URtLGLZI8HbS1bhbs6OqTNdASquA20jiUCh6a3S5+mFND22MctsDghJyW/LdF8H+PcSJaaD30cUnQWcb3VgQkIQagR5EFRxJgpEmOU/OTNR+Xwcap4htHPJ+WIOa216n8fVL3PoiuJJp/iv8VriyDS4o0N/T+L7lAjRK4hvDayyiRpnPWN+G4ZyddI1OxvWCQGjNe/uaOywqJxWB8+lXbU5NrGIxOBnf83Xgh1MQAAAAEABAAIAAoAEAAFABEAB///AA94nGVUa2wUVRQ+985rZx+zM+22W7cFd7fbh2zT2d3ZtrRd3OlDBGyAYFmhUCGKBbGhpCGISKiJGE2MMaYIGhN/Gf8YiC0VaiwJiVXRZA1NTIAEXwlRYqwxhICp7a7n3t1WrHfmnvvdO9+cM+c1QKEbgO6RtoIACjSOETBT44p4YjYxJks3UuMCRQhjAjuW2PG4In89nxon7NwyQkZNyAh102AuQt7J7ZO2zn3ULWYBVRIUCsjA9fouyFQENs3s91ku4rFQ8W2CrLmXJPibrYCADQrDwgydln38/baPX4lus31UlkEh0CAIYgMouhJUBMXsn7XMWUinLDMVj1V+UuRUpKctczoW306Ean7R6eiJ6Ps4Zd/CRdrFJrND4DSANCrNgJu8yq34M06ymq6Wmp1DdEja7RyhI9JBpypM5m9PuFxyu4jAbmFoq5px9rmEwyqRnFRQqVgiPiQ2id1ir/icqIhBj4e2i6LiUgWiOFSnS5Boh56fAw94iA0ZoPnb4Ea7BXwHXOAi9rkM9cFk/nfbcLtpO8guF0rKVOHprQldlxn4bcLr5WDOdrndiNweD9//Yuvs0+AZzatt1qgkezyTxJ7ISJrbXQBulwuBrWckJ7PApNwulSqT+TtcO4LcBLOH4C/bYHYUiXEUgdnA08vnmQllj0e/G+Vjlsv+xW3hwPC3YlbSqZJWM9pf4m+Nx0j/MCBtuNLWeMCWYsOylZ5GItIwZaFqg1QTo9oIqSQkjX6ZO3YkN/Ip0cghspeUSsL8aeHZuQVpZv5zYU2hVtrzPws3sVYegFpylmVxTKZdvVgxgQh1+P2+CljZ6ROJI9LpcGKQ7to+HjR/gOjMZSIzLwmLADtH8JMdZj4SUl8X0jhH8zGOxl/UylkktMn8jQuMpWn1dQZzk43sIrp0KRuF9Gwab8NKGJZhYXnaq+ptltE2YU0wGW6r3RTsDr9QpQSoo5J/ZcfiV+KndXh4TRTqg9xXNwTzUspyRwIQ5PXBM4mO/WG7eKUM1YcKaZ7IhGixAkIir4DzmVClVlUsBuZIERSqogqR10vbNa5XCzC9WoDp1A7WLeWXpZdvFnCmUkteoo/oZD+Jbq+0yxd98q3sGGReoVuDGP2KdDSNd4HMk92kEUUj1eHaukbSlGxueZhYiXK/YQlGI57KZb5yK9Es3JxqsKP1mdYd7zW3pHq61pzZ1XvskamptUMdb31w/PUNp4ZrYr7Ssp71G66/MXp18/rHa+rIzbl5eiIcuJ79YqbY669hsVwT+6GElLIqOeekxUCoBYD+g0f3BD0xj+hWvQAj4psiFbudXkl1YHwvnXOWtLDVdvMuA59bWQy0sthhSqHnLmQUBwufwpqUN5kSUOUiWV0y7PB4PuNZVfN/2oau03aVd7sqsgyok/l53pUIcraLlaDqZrpw/w1vQ/VA6b99V8gI5sSwsAYhnU4t9CdMrEielSg2HvfKK3YPFlyqSKeno5zBfpXVPOAKdp5VVsgCveYsM0M9p7qmpva+u27FihJhVBY6O+Z/Ffs/3PGYIIAOA9An7hA34l/aC354EOrAhBZIw6OwCZ6AXbAXhuB5GIHL9tP7Bjf39u7cduTY6tTBQ/UNu/dEeta5Hd22CA68qoKRVEMk0pAStlUlYz5dr6jauOHw8PBTA2s7jx9tThzYX1K+JUPltoczeIWf7FsZ6Du6v69v/1FhIOzUVjU21oYHwPwh22pmr2Ab+ltN09SvZPWs0YpQzzJ4/+Q8YhZW/dsCfxn5f3z8jfmqw01JK1FXXEuLq7+4Lj5Xlu2Xr8ufK+X/3dcs079oT/gulkzGTjJxz4pb8QhDuZYEjjNWPG7RLUwuBNgBfXmJu3A2lkwkIiSeTMbJV+xhbieT9xj7JEPCKRQx3OWuYh//iBtyGkGGaXsRBbmYMJsW1iF6OxZL0mCRlFMQ3GKvXU/Gko0IeK/dN+LwD+fq9AYAAHicY2BkYGBgZ2BIj36cEM9v85VBnoMBBB75zjdF0P8fsjOwiQC5HAxMIFEAJPAJ5XicY2BkYGAT+f+QgYGDAQTYGRgYGVAAdz0APNQClgAAeJztzssJwlAQBdCbZxBrsYBs3FqLK1c2YJbpQEgJdmErWacIQ0rwQ3hwDgzDXcxwy5xzFuW5zD05pMma+3Vl1+WWSuyPefzrd3vN6ZO7MmX4dRcAAAAAAAAAAACAGrWvXLbuADVqxq0bAAAA33kDM9wIOgB4nO3CsQ2AIBAAwEcdxAEoGcMpGILa0WloLSyImFzuIiIP13DPkOobW3u2nwAAAAAA3zsyCysAAMB/dWCPAo0AAAEAABFmAIAAEAAAAAAAAgAQAEAAhgAAA+sBrgAAAAB4nLVYzY8cRxWv9Yw/YnutKCGRiR0oiSheR83sOjk4sQVSe7Znp5P5WHp6vdlT6OmumWm7p6vV3ePR3JD4B5C4IYSAWxBCyREkPs4gcSAXTgguSBzgwBkh3ntV3dMzO7uYSHg93a+qXr2P33tVr7oYY/cuOGyL0b+taxduanqLXaq9rekL7HLN1nSN3ax9W9N14PmJpi+y67XfafoS9P9V05fZg7qv6SvslfpvNf0Cu1H/t6avsa9cPNL09uXrL38XtGzVa6D3+ms/JPoi0C++9jOiL1H/b4i+TP2/J/oK0X8m+gUw+lWyFuktsO0NTV9gN2rvabrG9mrf0HQdeL6v6Yvg46eavgT9f9T0ZZbX/q7pK+yt+g80/QK7XS/0XmOti9ua3r5x8+KC6Ktk8z+JvoZ23lK2Xcf+Wy8RfYNoTvSLaOetBtEvA/3Sra8T/QXicYh+heR8k+hXqT8l+os091tE3yKe7xD9OvH8mOgvE/0J0W8Q/6+IfotohedXif4T0lfI/lv/IFrp+hfS16n/9lWiyZfbN9nHjLO32R67x94FqstC5rOUSZbBb8Ry6GsClbKEnh70hEDFrAEjJovgj0N/yMZsAmMZtQS8BbyfwTMAzm12lX5taA9pfA58fZApQJLLFkRx1gH5C5A+I70RUGOyh8NPAs+ioomXlu+xd4B6s2zdZwbQDsiKYM4E6DbQMcnw2VPN+z60JtCLozOwMiu9cqE/JE+iM+0ZERqcPYL2EEaw1yMsVn1UcqT2lJOWGYz65G+B8RzmptQzA66AsOPQP6G+LrPBJkQnpHkxofuQ5gviEGwKOhHrgJ5cW1TwcurPKLIh2FLEcOkHjudgRQgzM0CBfczf3rv3Lu+GfiozOcp5U6aJTL08lHGDm1HE03A8yTOeikykz0TQ2L66fbUthqmY834iYneRCN7xFnKW80iOQ5/7MlnQJI7C997hb+LrvsEdL0omvO3FvvSfQu/7chLz9izIUJU7CTMeVeWMZMofhcMo9L2Ia43AI0Epz+Qs9QVHi+deKvgsDkTK84ngXdvlndAXcSYe8kwILqZDEQQi4JHq5YHI/DRM0EPSEYjcC6MMwHABmQkgNYU3c72JnMLbAcjGELCIgsccMZ5FHhCbllBVAF+fucRYiealqI16H1N6ZGUI70O4MO3ZY5FmaPv9xt7eGXNX7VDJ6VGq4dIOKJHQpqeUtKOVJDzt1ZjaM0iogtsn2Qktt5BSrlEoxxB5PE+9QEy99CmXIxWW0vlxKmcJdvtymnhxKBD559+P2MZURQnIo9yY02x0MCcQWdfLwYg5b3ppLqA9IdaEPWC78DenvwZ4tG5EQ3u6C/SCTBmTMbjdLEBMnicPdnfn83ljWljVALd280Uix6mXTBabXcsIzYSWr1rII3Iup43phNDmFKMFbRZqceflhlVwY5+keOC24pG7Bi1z5Ev0xmZQ9GPSk9DWoOb6WorQbY9kJwQZYpHTGM4akh1FjqxvOrmeobbA9FTPqPTBeK58S6gdwBwf2obeALHMKL1GqWfdg5BWypxw8qkkbMJsrj0NqVhEVBZUATuNPc6JiNoB/rsrm/Bm6cqGz4ttdYtHSeOy0OYUOb9cCJs8KLSftuthJQfQE+VLTvqKJZZSWVhQ/khAKaZS6J3pqco9byWrVEmT+qm8UvSMVpwqsWhtEc1CDnJGtMecnaPqMBLryCylFysk1CinVPSxZIca5+XhxNVIox8ReTgvkV7NbIOi4xEd6Fw4Xa7XV8PO2u4i6LiBOp5SURYUWQ/6EKUx7T9qbFfL/GjtCHBXr+DljpGVqBXW/C+HrOc81PDbazI6hQz+epnRT6BPxarIHEHHwUgfhpYZft5BrcjMsw9rRfQOyxWUVWqjirvKBqH1qZ061vE3yO9UH6SKKjahrB/rWBf5rPIr0fVXaZAgVR2c4jJbPLY8sK7va/+HeJQoeeQ7YhfqPT/Qa9YH6VO9VpYlEzXgylZ5s1PYeHZ8gR6sHlkh4ncrGAVUbaKV/ea0j+fIo104pHkF9+Zdzljb5Qrs12cjampfrfpd2LX64aJ8WFakIoYG7fuStIzKtqhkCO5fKkIZSFtWWmX1kGwRumLNylhW9xMVw10d8YxWSlTaUKzt1Vx6flSrlV55Wa04qzm9RGKuz4qfL45FVcDPnVgjIyoWBPREnUtcngCHX6kh+Tl7sqoAAXlQVL4Hp3ZzD6RK2nk2f0TGVC+KirPEqKhqS5yq+8rqrIz2CxWvofZ9c/31zohqWiKQUabGJF2tJFWFq9X982ZBtda1mUUcfdaC1jFUT4d6bOjjsJs6MPIYWvvQuw89d4BjoMfvUMSOqSa1ge+I6p2S4cCzB+0T2utajFMbWx8Afw9k4VyLfUg6LJA2IE6HZHehtwNvS/PhjCb0HEEb6QPaDZW+HsxSn8W2ro/KUhf6eenhqlU2aSws60LLAfltPWqCbJvkof2ov0V0r7SzpS01CSOUjDKbYFGHWth7BO9D4BuQfpN8Vtb2yIcWjCtfLLIANTe0r4oP8XmsRzBGaF8H/pZemYRBm6xZ4teE9yFYjvIPYNSlStGHmfvk6YDQszRm6G2HWkuvVKSa5A2iihjsA92F30GJnUNPZYtTkbaK3TGNL7mUf6Z+Ngm5PrVUNJrUcilWOGroWDrkx7rWY8pEi7hM8nhQZkiLsldZX2Sn0tGvWKL0YWyrthRZzc9ZI0pKMX6kI30aF0TdJEzQrkGp+SzJan1WPmSzWZJEoQj4SMZ5g5/IGZ96Cz7LBHw7w/c0dvNccj8VXi4MHoRZEnkLg3txwJM0hFEfWAS8vYwnIp2GeQ7ihgv69i4uPuDTd5pxmRbECDUYp7/Qk1QGMz83ON74wFwD5xQKwpjPJ6E/qVg2B6Vh7EezQARL62UcLfhOeFddwFTYQcJ51qr7mjAe45VTnoY+ft8vFeD0UtZDQmAnBC25mOJlQBqC1kDO40h6wSp6noJKpOiOBFXwnOXJLOeBQDeRZyKiZBXRBjfjhWbHgIBAwGcSDsNcX4a5YPRIRpGco9EabIMPvQyslXF5K1WEYUdfG4i4MQ+fhokIQq8h0/EutnaB8yN9f3UXAkyJkaFpKGbzhdumi7I/aI4OcnyGQD+R4BWCI56JSCYK8NUrOQRz5VIO3TvEAGV04wS+AwwC5o1TD9AJDD5KhaDLnImXjsFrxBnwgqiCAC6HuRfGCItH14JFrj2/H2iSl2XSDz3MkUD6sylExVO3d2EE2OygxBV/+UDfC352lywKBAgMVSQ28vF5mE+wu5Jyhk45tL4YjkLIVaUbZemrUdBACwk9NPhUBuEI34IASWbgUDahRQuihzNcwBl26jwBD3fB8UxEEUrAaGuUNpqqFj2oVAtHI01GzCdyeo6PuBRmaQzGCBIQSJ5JsuWJ8PMixZaZDAsgCGnxPSjS3BvKZ6JywRvLHBcOWYRLLVnmih7KJh74NRQr69eruJqiAVkO6RRCkGAJq+V+HgRq1bUtPui33GPTsbg94IdO/7G9b+3zO+YA2ncMfmy77f6Ry4HDMXvuCe+3uNk74R/YvX2DWx8eOtZgwPsOt7uHHduCPrvX7Bzt270D/gjm9fou79iwHkGo2+eoUIuyrQEK61pOsw1N85Hdsd0Tg7dst4cyWyDU5Iem49rNo47p8MMj57A/sED9Pojt2b2WA1qsrtVzG6AV+rj1GBp80DY7HVJlHoH1DtnX7B+eOPZB2+Xtfmffgs5HFlhmPupYShU41eyYdtfg+2bXPLBoVh+kOMSmrTtuW9QF+kz433Ttfg/daPZ7rgNNA7x03HLqsT2wDG469gABaTl9EI9wwow+CYF5PUtJQaj5SkSABdtHA2tpy75ldkDWACdXmSGeDAqmpAM4HoYZfW4vtrbhMPsEDsN/g554ZXygj88BHXkDxmrfq31a+2Xt1/D7ee0XtZ+ydYnLlkefZWeN/2WNGz+bV/VpjWfKj+gCYW28/qX6vfoH9YP61+D53pq+mHScLQ9bHnzc4FUc4sDwo2Drk60f1Rh9JDE4WKTwN9Mf/v9N1pmt/wA5QnGEAAB4nGzaRRQdhRat65S7bdyDBQkk2XOV4gSHJECwAAkhQHB3d3d3d3d3d3d3d3d5d7xxz16zcatRY7VqtupvfUPMIf//8+/4IQcO+X88xab/52UMMYdYhmlYhm04hmt4hm8ERmhERmwkRmpkRm4URs+YxpjWmM6Y3pjBmNGYyZjZmMWY1ZjNmN2YwxhqzGnMZcxtzGPMawwz5jPmNxYwFjSGGwsZCxsjjJHGKKNvwBCjNCqjNhqjNTpjEWNRYzFjcWMJY0ljKWNpY7SxjLGssZyxvLGCsaKxkrGysYoxxhhrjDNWNVYzVjfGG2sYaxprGWsb6xgTjHWN9Yz1jYnGJGMDY7KxoTHF2MjY2NjEmGpsamxmbG5sYWxpbGVsbWxjbGtsZ2xv7GDsaOxk7GzsYuxq7Gbsbuxh7GnsZext7GPsa+xn7G8cYBxoHGQcbBxiHGocZhxuHGEcaRxlHG0cYxxrHGccb5xgnGicZJxsnGKcapxmnG6cYZxpnGWcbZxjnGucZ5xvXGBcaFxkXGxcYlxqXGZcblxhXGlcZVxtXGNca1xnXG/cYNxo3GTcbNxi3GrcZtxu3GHcadxl3G3cY9xr3GfcbzxgPGg8ZDxsPGI8ajxmPG48YTxpPGU8bTxjPGs8ZzxvvGC8aLxkvGy8YrxqvGa8brxhvGm8ZbxtvGO8a7xnvG98YHxofGR8bHxifGp8ZnxufGF8aXxlfG18Y3xrfGd8b/xg/Gj8ZPxs/GL8avxm/G78Yfxp/GX8bfxj/Gv8Zw4xDdM0LdM2HdM1PdM3AzM0IzM2EzM1MzM3C7NnTmNOa05nTm/OYM5ozmTObM5izmrOZs5uzmEONec05zLnNucx5zWHmfOZ85sLmAuaw82FzIXNEeZIc5TZN2GKWZqVWZuN2ZqduYi5qLmYubi5hLmkuZS5tDnaXMZc1lzOXN5cwVzRXMlc2VzFHGOONceZq5qrmaub4801zDXNtcy1zXXMCea65nrm+uZEc5K5gTnZ3NCcYm5kbmxuYk41NzU3Mzc3tzC3NLcytza3Mbc1tzO3N3cwdzR3Mnc2dzF3NXczdzf3MPc09zL3Nvcx9zX3M/c3DzAPNA8yDzYPMQ81DzMPN48wjzSPMo82jzGPNY8zjzdPME80TzJPNk8xTzVPM083zzDPNM8yzzbPMc81zzPPNy8wLzQvMi82LzEvNS8zLzevMK80rzKvNq8xrzWvM683bzBvNG8ybzZvMW81bzNvN+8w7zTvMu827zHvNe8z7zcfMB80HzIfNh8xHzUfMx83nzCfNJ8ynzafMZ81nzOfN18wXzRfMl82XzFfNV8zXzffMN803zLfNt8x3zXfM983PzA/ND8yPzY/MT81PzM/N78wvzS/Mr82vzG/Nb8zvzd/MH80fzJ/Nn8xfzV/M383/zD/NP8y/zb/Mf81/7P+z+9vmZZl2ZZjuZZn+VZghVZkxVZipVZm5VZh9axprGmt6azprRmsGa2ZrJmtWaxZrdms2a05rKHWnNZc1tzWPNa81jBrPmt+awFrQWu4tZC1sDXCGmmNsvoWLLFKq7Jqq7Faq7MWsRa1FrMWt5awlrSWspa2RlvLWMtay1nLWytYK1orWStbq1hjrLHWOGtVazVrdWu8tYa1prWWtba1jjXBWtdaz1rfmmhNsjawJlsbWlOsjayNrU2sqdam1mbW5tYW1pbWVtbW1jbWttZ21vbWDtaO1k7WztYu1q7Wbtbu1h7WntZe1t7WPta+1n7W/tYB1oHWQdbB1iHWodZh1uHWEdaR1lHW0dYx1rHWcdbx1gnWidZJ1snWKdap1mnW6dYZ1pnWWdbZ1jnWudZ51vnWBdaF1kXWxdYl1qXWZdbl1hXWldZV1tXWNda11nXW9dYN1o3WTdbN1i3WrdZt1u3WHdad1l3W3dY91r3Wfdb91gPWg9ZD1sPWI9aj1mPW49YT1pPWU9bT1jPWs9Zz1vPWC9aL1kvWy9Yr1qvWa9br1hvWm9Zb1tvWO9a71nvW+9YH1ofWR9bH1ifWp9Zn1ufWF9aX1lfW19Y31rfWd9b31g/Wj9ZP1s/WL9av1m/W79Yf1p/WX9bf1j/Wv9Z/9hDbsE3bsm3bsV3bs307sEM7smM7sVM7s3O7sHv2NPa09nT29PYM9oz2TPbM9iz2rPZs9uz2HPZQe057Lntuex57XnuYPZ89v72AvaA93F7IXtgeYY+0R9l9G7bYpV3Ztd3Yrd3Zi9iL2ovZi9tL2EvaS9lL26PtZexl7eXs5e0V7BXtleyV7VXsMfZYe5y9qr2avbo93l7DXtNey17bXseeYK9rr2evb0+0J9kb2JPtDe0p9kb2xvYm9lR7U3sze3N7C3tLeyt7a3sbe1t7O3t7ewd7R3sne2d7F3tXezd7d3sPe097L3tvex97X3s/e3/7APtA+yD7YPsQ+1D7MPtw+wj7SPso+2j7GPtY+zj7ePsE+0T7JPtk+xT7VPs0+3T7DPtM+yz7bPsc+1z7PPt8+wL7Qvsi+2L7EvtS+zL7cvsK+0r7Kvtq+xr7Wvs6+3r7BvtG+yb7ZvsW+1b7Nvt2+w77Tvsu+277Hvte+z77fvsB+0H7Ifth+xH7Ufsx+3H7CftJ+yn7afsZ+1n7Oft5+wX7Rfsl+2X7FftV+zX7dfsN+037Lftt+x37Xfs9+337A/tD+yP7Y/sT+1P7M/tz+wv7S/sr+2v7G/tb+zv7e/sH+0f7J/tn+xf7V/s3+3f7D/tP+y/7b/sf+1/7P2eIYzimYzm24ziu4zm+EzihEzmxkzipkzm5Uzg9ZxpnWmc6Z3pnBmdGZyZnZmcWZ1ZnNmd2Zw5nqDOnM5cztzOPM68zzJnPmd9ZwFnQGe4s5CzsjHBGOqOcvgNHnNKpnNppnNbpnEWcRZ3FnMWdJZwlnaWcpZ3RzjLOss5yzvLOCs6KzkrOys4qzhhnrDPOWdVZzVndGe+s4azprOWs7azjTHDWddZz1ncmOpOcDZzJzobOFGcjZ2NnE2eqs6mzmbO5s4WzpbOVs7WzjbOts52zvbODs6Ozk7Ozs4uzq7Obs7uzh7Ons5ezt7OPs6+zn7O/c4BzoHOQc7BziHOoc5hzuHOEc6RzlHO0c4xzrHOcc7xzgnOic5JzsnOKc6pzmnO6c4ZzpnOWc7ZzjnOuc55zvnOBc6FzkXOxc4lzqXOZc7lzhXOlc5VztXONc61znXO9c4Nzo3OTc7Nzi3Orc5tzu3OHc6dzl3O3c49zr3Ofc7/zgPOg85DzsPOI86jzmPO484TzpPOU87TzjPOs85zzvPOC86LzkvOy84rzqvOa87rzhvOm85bztvOO867znvO+84HzofOR87HzifOp85nzufOF86XzlfO1843zrfOd873zg/Oj85Pzs/OL86vzm/O784fzp/OX87fzj/Ov8587xDVc07Vc23Vc1/Vc3w3c0I3c2E3c1M3c3C3cnjuNO607nTu9O4M7ozuTO7M7izurO5s7uzuHO9Sd053Lndudx53XHebO587vLuAu6A53F3IXdke4I91Rbt+FK27pVm7tNm7rdu4i7qLuYu7i7hLuku5S7tLuaHcZd1l3OXd5dwV3RXcld2V3FXeMO9Yd567qruau7o5313DXdNdy13bXcSe467rrueu7E91J7gbuZHdDd4q7kbuxu4k71d3U3czd3N3C3dLdyt3a3cbd1t3O3d7dwd3R3cnd2d3F3dXdzd3d3cPd093L3dvdx93X3c/d3z3APdA9yD3YPcQ91D3MPdw9wj3SPco92j3GPdY9zj3ePcE90T3JPdk9xT3VPc093T3DPdM9yz3bPcc91z3PPd+9wL3Qvci92L3EvdS9zL3cvcK90r3Kvdq9xr3Wvc693r3BvdG9yb3ZvcW91b3Nvd29w73Tvcu9273Hvde9z73ffcB90H3Ifdh9xH3Ufcx93H3CfdJ9yn3afcZ91n3Ofd59wX3Rfcl92X3FfdV9zX3dfcN9033Lfdt9x33Xfc993/3A/dD9yP3Y/cT91P3M/dz9wv3S/cr92v3G/db9zv3e/cH90f3J/dn9xf3V/c393f3D/dP9y/3b/cf91/3PG+IZnulZnu05nut5nu8FXuhFXuwlXuplXu4VXs+bxpvWm86b3pvBm9GbyZvZm8Wb1ZvNm92bwxvqzenN5c3tzePN6w3z5vPm9xbwFvSGewt5C3sjvJHeKK/vwROv9Cqv9hqv9TpvEW9RbzFvcW8Jb0lvKW9pb7S3jLest5y3vLeCt6K3kreyt4o3xhvrjfNW9VbzVvfGe2t4a3preWt763gTvHW99bz1vYneJG8Db7K3oTfF28jb2NvEm+pt6m3mbe5t4W3pbeVt7W3jbett523v7eDt6O3k7ezt4u3q7ebt7u3h7ent5e3t7ePt6+3n7e8d4B3oHeQd7B3iHeod5h3uHeEd6R3lHe0d4x3rHecd753gneid5J3sneKd6p3mne6d4Z3pneWd7Z3jneud553vXeBd6F3kXexd4l3qXeZd7l3hXeld5V3tXeNd613nXe/d4N3o3eTd7N3i3erd5t3u3eHd6d3l3e3d493r3efd7z3gPeg95D3sPeI96j3mPe494T3pPeU97T3jPes95z3vveC96L3kvey94r3qvea97r3hvem95b3tveO9673nve994H3ofeR97H3ifep95n3ufeF96X3lfe19433rfed97/3g/ej95P3s/eL96v3m/e794f3p/eX97f3j/ev95w/xDd/0Ld/2Hd/1Pd/3Az/0Iz/2Ez/1Mz/3C7/nT+NP60/nT+/P4M/oz+TP7M/iz+rP5s/uz+EP9ef05/Ln9ufx5/WH+fP58/sL+Av6w/2F/IX9Ef5If5Tf9+GLX/qVX/uN3/qdv4i/qL+Yv7i/hL+kv5S/tD/aX8Zf1l/OX95fwV/RX8lf2V/FH+OP9cf5q/qr+av74/01/DX9tfy1/XX8Cf66/nr++v5Ef5K/gT/Z39Cf4m/kb+xv4k/1N/U38zf3t/C39Lfyt/a38bf1t/O393fwd/R38nf2d/F39Xfzd/f38Pf09/L39vfx9/X38/f3D/AP9A/yD/YP8Q/1D/MP94/wj/SP8o/2j/GP9Y/zj/dP8E/0T/JP9k/xT/VP80/3z/DP9M/yz/bP8c/1z/PP9y/wL/Qv8i/2L/Ev9S/zL/ev8K/0r/Kv9q/xr/Wv86/3b/Bv9G/yb/Zv8W/1b/Nv9+/w7/Tv8u/27/Hv9e/z7/cf8B/0H/If9h/xH/Uf8x/3n/Cf9J/yn/af8Z/1n/Of91/wX/Rf8l/2X/Ff9V/zX/ff8N/03/Lf9t/x3/Xf89/3P/A/9D/yP/Y/8T/1P/M/97/wv/S/8r/2v/G/9b/zv/d/8H/0f/J/9n/xf/V/83/3//D/9P/y//b/8f/1/wuGBEZgBlZgB07gBl7gB0EQBlEQB0mQBlmQB0XQC6YJpg2mC6YPZghmDGYKZg5mCWYNZgtmD+YIhgZzBnMFcwfzBPMGw4L5gvmDBYIFg+HBQsHCwYhgZDAq6AcIJCiDKqiDJmiDLlgkWDRYLFg8WCJYMlgqWDoYHSwTLBssFywfrBCsGKwUrBysEowJxgbjglWD1YLVg/HBGsGawVrB2sE6wYRg3WC9YP1gYjAp2CCYHGwYTAk2CjYONgmmBpsGmwWbB1sEWwZbBVsH2wTbBtsF2wc7BDsGOwU7B7sEuwa7BbsHewR7BnsFewf7BPsG+wX7BwcEBwYHBQcHhwSHBocFhwdHBEcGRwVHB8cExwbHBccHJwQnBicFJwenBKcGpwWnB2cEZwZnBWcH5wTnBucF5wcXBBcGFwUXB5cElwaXBZcHVwRXBlcFVwfXBNcG1wXXBzcENwY3BTcHtwS3BrcFtwd3BHcGdwV3B/cE9wb3BfcHDwQPBg8FDwePBI8GjwWPB08ETwZPBU8HzwTPBs8FzwcvBC8GLwUvB68ErwavBa8HbwRvBm8FbwfvBO8G7wXvBx8EHwYfBR8HnwSfBp8FnwdfBF8GXwVfB98E3wbfBd8HPwQ/Bj8FPwe/BL8GvwW/B38EfwZ/BX8H/wT/Bv+FQ0IjNEMrtEMndEMv9MMgDMMojMMkTMMszMMi7IXThNOG04XThzOEM4YzhTOHs4SzhrOFs4dzhEPDOcO5wrnDecJ5w2HhfOH84QLhguHwcKFw4XBEODIcFfZDhBKWYRXWYRO2YRcuEi4aLhYuHi4RLhkuFS4djg6XCZcNlwuXD1cIVwxXClcOVwnHhGPDceGq4Wrh6uH4cI1wzXCtcO1wnXBCuG64Xrh+ODGcFG4QTg43DKeEG4Ubh5uEU8NNw83CzcMtwi3DrcKtw23CbcPtwu3DHcIdw53CncNdwl3D3cLdwz3CPcO9wr3DfcJ9w/3C/cMDwgPDg8KDw0PCQ8PDwsPDI8Ijw6PCo8NjwmPD48LjwxPCE8OTwpPDU8JTw9PC08MzwjPDs8Kzw3PCc8PzwvPDC8ILw4vCi8NLwkvDy8LLwyvCK8OrwqvDa8Jrw+vC68MbwhvDm8Kbw1vCW8PbwtvDO8I7w7vCu8N7wnvD+8L7wwfCB8OHwofDR8JHw8fCx8MnwifDp8Knw2fCZ8PnwufDF8IXw5fCl8NXwlfD18LXwzfCN8O3wrfDd8J3w/fC98MPwg/Dj8KPw0/CT8PPws/DL8Ivw6/Cr8Nvwm/D78Lvwx/CH8Ofwp/DX8Jfw9/C38M/wj/Dv8K/w3/Cf8P/oiGREZmRFdmRE7mRF/lREIVRFMVREqVRFuVREfWiaaJpo+mi6aMZohmjmaKZo1miWaPZotmjOaKh0ZzRXNHc0TzRvNGwaL5o/miBaMFoeLRQtHA0IhoZjYr6ESKJyqiK6qiJ2qiLFokWjRaLFo+WiJaMloqWjkZHy0TLRstFy0crRCtGK0UrR6tEY6Kx0bho1Wi1aPVofLRGtGa0VrR2tE40IVo3Wi9aP5oYTYo2iCZHG0ZToo2ijaNNoqnRptFm0ebRFtGW0VbR1tE20bbRdtH20Q7RjtFO0c7RLtGu0W7R7tEe0Z7RXtHe0T7RvtF+0f7RAdGB0UHRwdEh0aHRYdHh0RHRkdFR0dHRMdGx0XHR8dEJ0YnRSdHJ0SnRqdFp0enRGdGZ0VnR2dE50bnRedH50QXRhdFF0cXRJdGl0WXR5dEV0ZXRVdHV0TXRtdF10fXRDdGN0U3RzdEt0a3RbdHt0R3RndFd0d3RPdG90X3R/dED0YPRQ9HD0SPRo9Fj0ePRE9GT0VPR09Ez0bPRc9Hz0QvRi9FL0cvRK9Gr0WvR69Eb0ZvRW9Hb0TvRu9F70fvRB9GH0UfRx9En0afRZ9Hn0RfRl9FX0dfRN9G30XfR99EP0Y/RT9HP0S/Rr9Fv0e/RH9Gf0V/R39E/0b/Rf/GQ2IjN2Irt2Ind2Iv9OIjDOIrjOInTOIvzuIh78TTxtPF08fTxDPGM8UzxzPEs8azxbPHs8Rzx0HjOeK547nieeN54WDxfPH+8QLxgPDxeKF44HhGPjEfF/RixxGVcxXXcxG3cxYvEi8aLxYvHS8RLxkvFS8ej42XiZePl4uXjFeIV45XileNV4jHx2HhcvGq8Wrx6PD5eI14zXiteO14nnhCvG68Xrx9PjCfFG8ST4w3jKfFG8cbxJvHUeNN4s3jzeIt4y3ireOt4m3jbeLt4+3iHeMd4p3jneJd413i3ePd4j3jPeK9473ifeN94v3j/+ID4wPig+OD4kPjQ+LD48PiI+Mj4qPjo+Jj42Pi4+Pj4hPjE+KT45PiU+NT4tPj0+Iz4zPis+Oz4nPjc+Lz4/PiC+ML4ovji+JL40viy+PL4ivjK+Kr46via+Nr4uvj6+Ib4xvim+Ob4lvjW+Lb49viO+M74rvju+J743vi++P74gfjB+KH44fiR+NH4sfjx+In4yfip+On4mfjZ+Ln4+fiF+MX4pfjl+JX41fi1+PX4jfjN+K347fid+N34vfj9+IP4w/ij+OP4k/jT+LP48/iL+Mv4q/jr+Jv42/i7+Pv4h/jH+Kf45/iX+Nf4t/j3+I/4z/iv+O/4n/jf+L9kSGIkZmIlduIkbuIlfhIkYRIlcZIkaZIleVIkvWSaZNpkumT6ZIZkxmSmZOZklmTWZLZk9mSOZGgyZzJXMncyTzJvMiyZL5k/WSBZMBmeLJQsnIxIRiajkn6CRJIyqZI6aZI26ZJFkkWTxZLFkyWSJZOlkqWT0ckyybLJcsnyyQrJislKycrJKsmYZGwyLlk1WS1ZPRmfrJGsmayVrJ2sk0xI1k3WS9ZPJiaTkg2SycmGyZRko2TjZJNkarJpslmyebJFsmWyVbJ1sk2ybbJdsn2yQ7JjslOyc7JLsmuyW7J7skeyZ7JXsneyT7Jvsl+yf3JAcmByUHJwckhyaHJYcnhyRHJkclRydHJMcmxyXHJ8ckJyYnJScnJySnJqclpyenJGcmZyVnJ2ck5ybnJecn5yQXJhclFycXJJcmlyWXJ5ckVyZXJVcnVyTXJtcl1yfXJDcmNyU3Jzcktya3JbcntyR3Jncldyd3JPcm9yX3J/8kDyYPJQ8nDySPJo8ljyePJE8mTyVPJ08kzybPJc8nzyQvJi8lLycvJK8mryWvJ68kbyZvJW8nbyTvJu8l7yfvJB8mHyUfJx8knyafJZ8nnyRfJl8lXydfJN8m3yXfJ98kPyY/JT8nPyS/Jr8lvye/JH8mfyV/J38k/yb/JfOiQ1UjO1Ujt1Ujf1Uj8N0jCN0jhN0jTN0jwt0l46TTptOl06fTpDOmM6UzpzOks6azpbOns6Rzo0nTOdK507nSedNx2WzpfOny6QLpgOTxdKF05HpCPTUWk/RSppmVZpnTZpm3bpIumi6WLp4ukS6ZLpUunS6eh0mXTZdLl0+XSFdMV0pXTldJV0TDo2HZeumq6Wrp6OT9dI10zXStdO10knpOum66XrpxPTSekG6eR0w3RKulG6cbpJOjXdNN0s3TzdIt0y3SrdOt0m3TbdLt0+3SHdMd0p3TndJd013S3dPd0j3TPdK9073SfdN90v3T89ID0wPSg9OD0kPTQ9LD08PSI9Mj0qPTo9Jj02PS49Pj0hPTE9KT05PSU9NT0tPT09Iz0zPSs9Oz0nPTc9Lz0/vSC9ML0ovTi9JL00vSy9PL0ivTK9Kr06vSa9Nr0uvT69Ib0xvSm9Ob0lvTW9Lb09vSO9M70rvTu9J703vS+9P30gfTB9KH04fSR9NH0sfTx9In0yfSp9On0mfTZ9Ln0+fSF9MX0pfTl9JX01fS19PX0jfTN9K307fSd9N30vfT/9IP0w/Sj9OP0k/TT9LP08/SL9Mv0q/Tr9Jv02/S79Pv0h/TH9Kf05/SX9Nf0t/T39I/0z/Sv9O/0n/Tf9LxuSGZmZWZmdOZmbeZmfBVmYRVmcJVmaZVmeFVkvmyabNpsumz6bIZsxmymbOZslmzWbLZs9myMbms2ZzZXNnc2TzZsNy+bL5s8WyBbMhmcLZQtnI7KR2aisnyGTrMyqrM6arM26bJFs0WyxbPFsiWzJbKls6Wx0tky2bLZctny2QrZitlK2crZKNiYbm43LVs1Wy1bPxmdrZGtma2VrZ+tkE7J1s/Wy9bOJ2aRsg2xytmE2Jdso2zjbJJuabZptlm2ebZFtmW2VbZ1tk22bbZdtn+2Q7ZjtlO2c7ZLtmu2W7Z7tke2Z7ZXtne2T7Zvtl+2fHZAdmB2UHZwdkh2aHZYdnh2RHZkdlR2dHZMdmx2XHZ+dkJ2YnZSdnJ2SnZqdlp2enZGdmZ2VnZ2dk52bnZedn12QXZhdlF2cXZJdml2WXZ5dkV2ZXZVdnV2TXZtdl12f3ZDdmN2U3Zzdkt2a3Zbdnt2R3Zndld2d3ZPdm92X3Z89kD2YPZQ9nD2SPZo9lj2ePZE9mT2VPZ09kz2bPZc9n72QvZi9lL2cvZK9mr2WvZ69kb2ZvZW9nb2TvZu9l72ffZB9mH2UfZx9kn2afZZ9nn2RfZl9lX2dfZN9m32XfZ/9kP2Y/ZT9nP2S/Zr9lv2e/ZH9mf2V/Z39k/2b/ZcPyY3czK3czp3czb3cz4M8zKM8zpM8zbM8z4u8l0+TT5tPl0+fz5DPmM+Uz5zPks+az5bPns+RD83nzOfK587nyefNh+Xz5fPnC+QL5sPzhfKF8xH5yHxU3s+RS17mVV7nTd7mXb5Ivmi+WL54vkS+ZL5UvnQ+Ol8mXzZfLl8+XyFfMV8pXzlfJR+Tj83H5avmq+Wr5+PzNfI187XytfN18gn5uvl6+fr5xHxSvkE+Od8wn5JvlG+cb5JPzTfNN8s3z7fIt8y3yrfOt8m3zbfLt893yHfMd8p3znfJd813y3fP98j3zPfK9873yffN98v3zw/ID8wPyg/OD8kPzQ/LD8+PyI/Mj8qPzo/Jj82Py4/PT8hPzE/KT85PyU/NT8tPz8/Iz8zPys/Oz8nPzc/Lz88vyC/ML8ovzi/JL80vyy/Pr8ivzK/Kr86vya/Nr8uvz2/Ib8xvym/Ob8lvzW/Lb8/vyO/M78rvzu/J783vy+/PH8gfzB/KH84fyR/NH8sfz5/In8yfyp/On8mfzZ/Ln89fyF/MX8pfzl/JX81fy1/P38jfzN/K387fyd/N38vfzz/IP8w/yj/OP8k/zT/LP8+/yL/Mv8q/zr/Jv82/y7/Pf8h/zH/Kf85/yX/Nf8t/z//I/8z/yv/O/8n/zf8rhhRGYRZWYRdO4RZe4RdBERZRERdJkRZZkRdF0SumKaYtpiumL2YoZixmKmYuZilmLWYrZi/mKIYWcxZzFXMX8xTzFsOK+Yr5iwWKBYvhxULFwsWIYmQxqugXKKQoi6qoi6Zoi65YpFi0WKxYvFiiWLJYqli6GF0sUyxbLFcsX6xQrFisVKxcrFKMKcYW44pVi9WK1YvxxRrFmsVaxdrFOsWEYt1ivWL9YmIxqdigmFxsWEwpNio2LjYpphabFpsVmxdbFFsWWxVbF9sU2xbbFdsXOxQ7FjsVOxe7FLsWuxW7F3sUexZ7FXsX+xT7FvsV+xcHFAcWBxUHF4cUhxaHFYcXRxRHFkcVRxfHFMcWxxXHFycUJxYnFScXpxSnFqcVpxdnFGcWZxVnF+cU5xbnFecXFxQXFhcVFxeXFJcWlxWXF1cUVxZXFVcX1xTXFtcV1xc3FDcWNxU3F7cUtxa3FbcXdxR3FncVdxf3FPcW9xX3Fw8UDxYPFQ8XjxSPFo8VjxdPFE8WTxVPF88UzxbPFc8XLxQvFi8VLxevFK8WrxWvF28UbxZvFW8X7xTvFu8V7xcfFB8WHxUfF58UnxafFZ8XXxRfFl8VXxffFN8W3xXfFz8UPxY/FT8XvxS/Fr8Vvxd/FH8WfxV/F/8U/xb/9Yb0jJ7Zs3p2z+m5Pa/n94Je2It6cS/ppb2sl/eKXq83TW/a3nS96Xsz9GbszdSbuTdLb9bebL3Ze3P0hvbm7M3Vm7s3T2/e3rDefL35ewv0FuwN7y3UW7g3ojeyN6rX76EnvbJX9epe02t7XW+R3qK9xXqL95boLdlbqrd0b3Rvmd6yveV6y/dW6K3YW6m3cm+V3pje2N643qq91Xqr98b31uit2Vurt3Zvnd6E3rq99Xrr9yb2JvU26E3ubdib0tuot7E/bso2U8dOHTHqf0f/fwf+d5T/O6r/HfX/juZ/R/u/owv+951Rg6s/uDC4ZHCVg6saXPXgagZXO7gGGxhsYLCBwQYGGxhsYLCBwQYGGxhsYLAhgw0ZbMhgQwYbMtiQwYYMNmSwIYMNGWyUg41ysFEONsrBRjnYKAcb5WCjHGyUg41ysFENNqrBRjXYqAYb1WCjGmxUg41qsFENNqrBRj3YqAcb9WCjHmzUg416sFEPNurBRj3YqAcbzWCjGWw0g41msNEMNprBRjPYaAYbzWCjGWy0g412sNEONtrBRjvYaAcb7WCjHWy0g412sNENNrrBRjfY6AYb3WCjG2x0g41usNENNrouHPyDo/Ts6wk9Rc9Sz0rPWs9Gz1ZPXevrWl/X+rrW17W+rvV1ra9rfV3r61pf16Br0DXoGnQNugZdg65B16Br0DXRNdE10TXRNdE10TXRNdE10TXRtVLXSl0rda3UtVLXSl0rda3UtVLXSl2rdK3StUrXKl2rdK3StUrXKl2rdK3StVrXal2rda3WtVrXal2rda3WtVrXal1rdK3RtUbXGl1rdK3RtUbXGl1rdK3RtVbXWl1rda3VtVbXWl1rda3VtVbXWl3rdK3TtU7XOl3rdK3TtU7XOl3rdE1bAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbAm0JtCXQlkBbItoS0ZaItkS0JaItEW2JaEtEWyLaEtGWiLZEtCWiLRFtiWhLRFsi2hLRloi2RLQloi0RbYloS0RbItoS0ZaItkS0JaItEW2JaEtEWyLaEtGWiLZEtCWiLRFtiWhLRFsi2hLRloi2RLQloi0RbYloS0RbItoS0ZaItkS0JaItEW2JaEtEWyLaEtGWiLZEtCWiLRFtiWhLRFsi2hLRloi2RLQloi0RbYloS0RbItoS0ZaItkS0JaItEW2JaEtEWyLaEtGWiLZEtCWiLRFtiWhLRFsi2hLRloi2RLQloi0RbYloS0RbItoS0ZaItkS0JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaktKbUmpLSm1JaW2pNSWlNqSUltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JZW2pNKWVNqSSltSaUsqbUmlLam0JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWltSa0tqbUmtLam1JbW2pNaW1NqSWlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0JY22pNGWNNqSRlvSaEsabUmjLWm0Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaktabUmrLWm1Ja22pNWWtNqSVlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem0JZ22pNOWdNqSTlvSaUs6bUmnLem6Lvq/Z3/UqFF09+kG3UJ3SXdFd013Q3dLN+32abdPu33a7dNun3b7tNun3T7t9mm3T7ugXdAuaBe0C9oF7YJ2QbugXdCu0K7QrtCu0K7QrtCu0K7QrtCu0G5JuyXtlrRb0m5JuyXtlrRb0m5JuyXtVrRb0W5FuxXtVrRb0W5FuxXtVrRb0W5NuzXt1rRb025NuzXt1rRb025NuzXtNrTb0G5Duw3tNrTb0G5Duw3tNrTb0G5Luy3ttrTb0m5Luy3ttrTb0m5Luy3tdrTb0W5Hux3tdrTb0W5Hux3tdrRLvepTr/rUqz71qk+96lOv+tSrPvWqT73qU6/61Ks+9apPvepTr/rUqz71qk+96lOv+tSrPvWqT73qU6/61Ks+9apPvepTr/rUqz71qk+96lOv+tSrPvWqT73qU6/61Ks+9apPvepTr/rUqz71qk+96lOv+tSrPvWqT73qU6/61Ks+9apPvepTr/rUqz71qk+96lOv+tSrPvWqT73qU6/61Ks+9apPvepTr/rUqz71qk+96lOv+tSrPvWqT73qU6/61Ks+9apPvepTr/rUqz71qk+96lOv+tSrPvWqT73qU6/61Ks+9apPvepTr/rUqz71qk+96lOv+tSrPvWqT73qU6/61Ks+9apPvepTr/rUqz71qk+9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9AvUK1CtQr0C9EuqVUK+EeiXUK6FeCfVKqFdCvRLqlVCvhHol1CuhXgn1SqhXQr0S6pVQr4R6JdQroV4J9UqoV0K9EuqVUK+EeiXUK6FeCfVKqFdCvRLqlVCvhHol1CuhXgn1SqhXQr0S6pVQr4R6JdQroV4J9UqoV0K9EuqVUK+EeiXUK6FeCfVKqFdCvRLqlVCvhHol1CuhXgn1SqhXQr0S6pVQr4R6JdQroV4J9UqoV0K9EuqVUK+EeiXUK6FeCfVKqFdCvRLqlVCvhHol1CuhXgn1SqhXQr0S6pVQr4R6JdQroV4J9UqoV0K9EuqVUK+EeiXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb0qqVcl9aqkXpXUq5J6VVKvSupVSb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq4p6VVGvKupVRb2qqFcV9aqiXlXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb2qqVc19aqmXtXUq5p6VVOvaupVTb1qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq4Z61VCvGupVQ71qqFcN9aqhXjXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS71qqVct9aqlXrXUq5Z61VKvWupVS73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXnXUq4561VGvOupVR73qqFcd9aqjXpFvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbwf5dpBvB/l2kG8H+XaQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7UK+Xci3C/l2Id8u5NuFfLuQbxfy7f9fk3ZQAwAMBEHIUpMd/9quTwTggPHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fv3389vHbx28fvz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89k/fAaryg8kAAHicbZRLTxtXFMfvmQGEzWMMjCGYkgOiiRzcyNTYAw4Pj41pkZAwBYJ4qEJQQ1jFg3C6q/AmuySyFKlqN4VvwOQOTe00YFfqImGDG5QipEpByqJZhXwD98wwVFnkav7n/O7j3Me5V/NkhkUb4QcGzEVWJWVJIovAPbZk6XuqqZAyvDcVNQcp3tKm5GDDEG91ZqMe2KDIHrKTJI20TSqQ3pCqmEQ2QloibZEqykWY5p+1K3mC73hjkwUTvDdow+fXafIJY7AZpX1YZOckgVZfMFo95uoLhtttee5yWRHzhsNpNmj29jRze2bHt9x9AStcdttgrzt1CXe4X7Gh/roFa9xRZ8HyJazyXsUGb7cN7R20yVXuacWLoYlv7JjhiA2tFwssG03WdpeNmjrTL3FvwOpI8NmFCzDCA0pPtBkSdMoEZTFB2dbIZkgCY5Cke0kSlciemQRJriWthb/iTbJyAc3NNlA2TIjxBjO1fxI4662WYd5yxYIhXkMAPeBXawL477skvnvVgx3PIUz3GKb5w1y8glEnDECAuRhCH/k68iEIcBn90VqqAyjQy+qpNUheJv8l9HIXqs+gnx5QvzohSG/9bwX9FHZOIXsKpVMongJV9WPYOYbsMZSOoXhsVv86ieDfJx7MvIbX5PAEtBM4fNmNhy/D/YdQ8yL+QsiVi0//cTQoiVdAqCK/EVBcvIOrfJJrPMN3uM5L/Iw7i/wDF+7nyu+NvWtjSq58Zuy5usi/V+v3HJKy5xnD0l0427CmcfxkPp4NmjdX/kN1aI10WSm6MbPPc9fRqGg/g3qHwrS1zNrOmr5WsbtaWDU3o3YnKSr1eOuxkMqC9gi2Hmw/EDI7wFYmV4ororqsLQuuxY7F7KKYg7SalwO4Lo+hQbopN+AX8jX0yWHslpvwjffcKxx5TSd6ZRf+0jGCKF/FTvId8iBue6bQ0/Y1tnkG0UPzuCmuSY5io+zBBpImgypHRx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"/><div class="t m0 x1 h1 y1 ff1 fs0 fc0 sc0 ls0 ws0">1<span class="ff2"> | </span><span class="fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span><span class="ff2"> </span></div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x2 h3 y3 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h3 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h3 y5 ff2 fs1 fc0 sc0 ls0 ws0">SPRAWOZDANIE FIN<span class="_ _2"></span>ANSOWE ZA 2023 ROK </div><div class="t m0 x4 h3 y6 ff2 fs1 fc0 sc0 ls0 ws0">MEGARON S<span class="_ _2"></span>.A<span class="_ _3"></span>. </div><div class="t m0 x2 h3 y7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5 h3 y8 ff2 fs1 fc0 sc0 ls0 ws0">SZCZECIN,<span class="_ _2"></span> 23<span class="_ _3"></span> KWIETNIA 202<span class="_ _2"></span>4<span class="_ _3"></span> R. </div><div class="t m0 x6 h4 y9 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ya ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h2 yb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ye ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yf ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y11 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y13 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y14 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y15 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y17 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y18 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y19 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y20 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi x8 y21 w2 h5" alt="" src="data:image/png;base64,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class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">2 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y22 ff2 fs3 fc2 sc0 ls0 ws0"> <span class="_ _4"> </span> </div><div class="t m0 x1 h6 y23 ff2 fs3 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y24 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y25 ff2 fs3 fc0 sc0 ls0 ws0">Spis treści </div><div class="t m0 x1 h1 y26 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y27 ff2 fs0 fc0 sc0 ls0 ws0">Wprowadzenie do sprawo<span class="_ _3"></span>zdania finansowego .<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>..........<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>........<span class="_ _2"></span>.<span class="_ _3"></span>...<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>. <span class="_ _5"></span>3 </div><div class="t m0 x1 h1 y28 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe..........<span class="_ _2"></span>........<span class="_ _2"></span>........<span class="_ _2"></span>.<span class="_ _3"></span>...<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>........<span class="_ _2"></span>.<span class="_ _3"></span>...<span class="_ _2"></span>.<span class="_ _3"></span>...<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>........<span class="_ _2"></span>.<span class="_ _3"></span>...<span class="_ _2"></span>..........<span class="_ _2"></span>..... <span class="_ _6"></span>19 </div><div class="t m0 x9 h2 y29 ff1 fs0 fc0 sc0 ls0 ws0">1. Bilans <span class="_ _5"></span>...<span class="_ _3"></span>..............<span class="_ _3"></span>..................<span class="_ _3"></span>................<span class="_ _3"></span>.....................<span class="_ _3"></span>................<span class="_ _3"></span>...............<span class="_ _3"></span>...................<span class="_ _3"></span>..................<span class="_ _3"></span>.. 19<span class="_ _3"></span> </div><div class="t m0 x9 h2 y2a ff1 fs0 fc0 sc0 ls0 ws0">2. Rachunek zysków i strat ................<span class="_ _3"></span>...............<span class="_ _3"></span>.............<span class="_ _3"></span>.....................<span class="_ _3"></span>...................<span class="_ _3"></span>.............<span class="_ _3"></span>............... <span class="_ _3"></span>21 </div><div class="t m0 x9 h2 y2b ff1 fs0 fc0 sc0 ls0 ws0">3. Zestawienie zmian w kap<span class="_ _3"></span>itale własnym .......<span class="_ _3"></span>...................<span class="_ _3"></span>...............<span class="_ _3"></span>...................<span class="_ _3"></span>.............<span class="_ _3"></span>............... <span class="_ _3"></span>23 </div><div class="t m0 x9 h2 y2c ff1 fs0 fc0 sc0 ls0 ws0">4. Rachunek przepływów pieniężn<span class="_ _3"></span>yc<span class="_ _2"></span>h<span class="_ _3"></span> <span class="_ _7"></span>............<span class="_ _3"></span>...............<span class="_ _3"></span>................<span class="_ _3"></span>...................<span class="_ _3"></span>...............<span class="_ _3"></span>................<span class="_ _3"></span>.. 25 </div><div class="t m0 x1 h1 y2d ff2 fs0 fc0 sc0 ls0 ws0">Noty objaśniające do sprawozdania <span class="_ _7"></span>..<span class="_ _2"></span>........<span class="_ _2"></span>........<span class="_ _2"></span>.<span class="_ _3"></span>...<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>..........<span class="_ _2"></span>....... <span class="_ _6"></span>27 </div><div class="t m0 x9 h2 y2e ff1 fs0 fc0 sc0 ls0 ws0">1. Noty objaśniające do bilansu <span class="_ _5"></span>...................<span class="_ _3"></span>..................<span class="_ _3"></span>...................<span class="_ _3"></span>..................<span class="_ _3"></span>................<span class="_ _3"></span>............... <span class="_ _3"></span>27 </div><div class="t m0 x9 h2 y2f ff1 fs0 fc0 sc0 ls0 ws0">2. Noty objaśniające do rachun<span class="_ _3"></span>ku zysków i strat ...<span class="_ _3"></span>..................<span class="_ _3"></span>................<span class="_ _3"></span>...............<span class="_ _3"></span>...................<span class="_ _3"></span>....... <span class="_ _3"></span>44 </div><div class="t m0 x9 h2 y30 ff1 fs0 fc0 sc0 ls0 ws0">3. Noty objaśniające do rachun<span class="_ _3"></span>ku przepływów pieniężnych ...........<span class="_ _3"></span>.....................<span class="_ _3"></span>................<span class="_ _3"></span>............ <span class="_ _3"></span>50 </div><div class="t m0 x1 h1 y31 ff2 fs0 fc0 sc0 ls0 ws0">Dodatkowe informacje i ob<span class="_ _3"></span>jaśnienia do sprawozdania finansowego <span class="_ _7"></span>........<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>..........<span class="_ _2"></span>........<span class="_ _2"></span>. <span class="_ _8"></span>51 </div><div class="t m0 x1 h2 y32 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y33 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y34 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y35 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y36 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y37 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y38 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y39 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y40 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y41 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf3" class="pf w0 h0" ><div class="pc pc3 w0 h0"><img class="bi x8 y21 w2 h7" alt="" 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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">3 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h2 y42 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h2 y43 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h2 y26 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h2 y44 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h6 y45 ff2 fs3 fc2 sc0 ls0 ws0"> <span class="_ _9"> </span> </div><div class="t m0 x1 h2 y46 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y47 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y48 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y49 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4a ff1 fs0 fc0 sc0 ls0 ws0">Roczne <span class="_ _0"> </span>sprawozdanie <span class="_ _0"> </span>finan<span class="_ _3"></span>sowe <span class="_ _0"> </span>MEGARON <span class="_ _0"> </span>S.A. <span class="_ _0"> </span>z  siedzibą <span class="_ _0"> </span>w <span class="_ _0"> </span>Szczecinie <span class="_ _0"> </span>zostało <span class="_ _0"> </span>sporządz<span class="_ _3"></span>one <span class="_ _0"> </span>zgodni<span class="_ _3"></span>e  </div><div class="t m0 x1 h2 y4b ff1 fs0 fc0 sc0 ls0 ws0">z następującymi przepisami: </div><div class="t m0 xc h2 y4c ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff5">Ustawą <span class="_ _0"> </span>z <span class="_ _0"> </span>dnia<span class="_ _3"></span> <span class="_ _0"> </span>29 <span class="_ _0"> </span>wrześni<span class="_ _3"></span>a <span class="_ _0"> </span>1994 <span class="_ _0"> </span>r. <span class="_ _0"> </span>o  Rachunkowości<span class="ff1"> <span class="_ _0"> </span>(<span class="_ _2"></span>t<span class="_ _3"></span>ekst <span class="_ _0"> </span>jednolity<span class="_ _3"></span> <span class="_ _0"> </span>Dz. <span class="_ _0"> </span>U. <span class="_ _0"> </span>2023<span class="_ _3"></span> <span class="_ _0"> </span>r. <span class="_ _0"> </span>poz.120 </span></span></span></div><div class="t m0 xd h2 y4d ff1 fs0 fc0 sc0 ls0 ws0">z późniejszymi zmianami), </div><div class="t m0 xc h8 y4e ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff5">Rozporządzeniem <span class="_ _0"> </span>Minist<span class="_ _3"></span>ra <span class="_ _0"> </span>Finansów  z <span class="_ _0"> </span>dnia <span class="_ _0"> </span>2<span class="_ _3"></span>9<span class="_ _2"></span>  marca <span class="_ _0"> </span>2018  r. <span class="_ _0"> </span>w <span class="_ _0"> </span>sprawie  inform<span class="_ _2"></span>ac<span class="_ _3"></span>ji <span class="_ _0"> </span>bieżącyc<span class="_ _3"></span>h  </span></span></div><div class="t m0 xd h8 y4f ff5 fs0 fc0 sc0 ls0 ws0">i okresowych przekaz<span class="_ _3"></span>ywanych przez emitentów pap<span class="_ _3"></span>ierów wartościowych oraz<span class="_ _3"></span> warunków uznawania </div><div class="t m0 xd h8 y50 ff5 fs0 fc0 sc0 ls0 ws0">za <span class="_ _b"> </span>równoważne <span class="_ _b"> </span>informacji <span class="_ _b"> </span>wymaganych <span class="_ _b"> </span>przepisami <span class="_ _b"> </span>prawa <span class="_ _b"> </span>państwa <span class="_ _b"> </span>niebędącego <span class="_ _b"> </span>państwem </div><div class="t m0 xd h2 y51 ff5 fs0 fc0 sc0 ls0 ws0">członkowskim<span class="ff1"> (Dz. U. z 2018 r. poz. 757 z <span class="_ _3"></span>późniejszymi zmianami), </span></div><div class="t m0 xc h8 y52 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff5">Rozporządzenie  Ministra  Finan<span class="_ _3"></span>sów  z <span class="_ _0"> </span>d<span class="_ _3"></span>nia  5  października  2020  r.  w  sprawie  zakresu  informacji </span></span></div><div class="t m0 xd h8 y53 ff5 fs0 fc0 sc0 ls0 ws0">wykazywanych <span class="_ _c"> </span>w <span class="_ _c"> </span>sprawozd<span class="_ _3"></span>aniach <span class="_ _c"> </span>finansowych <span class="_ _c"> </span>i <span class="_ _c"> </span>skonsolidowanych<span class="_ _3"></span> <span class="_ _c"> </span>spr<span class="_ _2"></span>a<span class="_ _3"></span>wozdaniach <span class="_ _c"> </span>finansowych </div><div class="t m0 xd h8 y54 ff5 fs0 fc0 sc0 ls0 ws0">wymaganych <span class="_ _c"> </span>w <span class="_ _d"> </span>prospekcie <span class="_ _d"> </span>dla <span class="_ _c"> </span>emitentów <span class="_ _d"> </span>z <span class="_ _d"> </span>s<span class="_ _2"></span>ied<span class="_ _3"></span>zibą <span class="_ _c"> </span>na <span class="_ _d"> </span>terytor<span class="_ _2"></span>iu<span class="_ _3"></span>m <span class="_ _d"> </span>Rzeczypospolitej <span class="_ _c"> </span>Polskiej, <span class="_ _d"> </span>dla </div><div class="t m0 xd h2 y55 ff5 fs0 fc0 sc0 ls0 ws0">których właściwe są polskie za<span class="_ _3"></span>sady rachunkowości <span class="ff1">(Dz. U. z 2020 r. poz. 2000 wraz<span class="_ _3"></span> ze zmianami). </span></div><div class="t m0 x1 h2 y56 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y57 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _2"></span>finansowe <span class="_ _2"></span>sporządzono <span class="_ _2"></span>zgodnie <span class="_ _2"></span>z <span class="_ _2"></span>art. <span class="_ _2"></span>45 <span class="_ _2"></span>1ga. <span class="_ _2"></span>Ustawy <span class="_ _2"></span>o <span class="_ _e"></span>rachunkowości<span class="_ _3"></span> <span class="_ _2"></span>oraz <span class="_ _2"></span>sprawozdanie <span class="_ _2"></span>z </div><div class="t m0 x1 h2 y58 ff1 fs0 fc0 sc0 ls0 ws0">działalności <span class="_ _d"> </span>zgodnie <span class="_ _d"></span>z <span class="_ _d"> </span>art. <span class="_ _d"></span>49.8 <span class="_ _d"> </span>Ustawy <span class="_ _d"> </span>o <span class="_ _d"> </span>rachunkowości <span class="_ _d"> </span>w <span class="_ _d"> </span>formacie, <span class="_ _d"> </span>o <span class="_ _c"> </span>którym <span class="_ _d"></span>mowa <span class="_ _d"></span>w <span class="_ _d"></span>rozporządzeniu </div><div class="t m0 x1 h2 y59 ff1 fs0 fc0 sc0 ls0 ws0">Komisji (UE) 2019/815. </div><div class="t m0 x1 h2 y5a ff1 fs0 fc0 sc0 ls0 ws0">Przy <span class="_ _0"> </span>sporządz<span class="_ _3"></span>aniu <span class="_ _0"> </span>roczneg<span class="_ _3"></span>o <span class="_ _0"> </span>sprawozdania  przyjęto <span class="_ _0"> </span>metody <span class="_ _0"> </span>i<span class="_ _3"></span> <span class="_ _0"> </span>zasa<span class="_ _3"></span>dy <span class="_ _0"> </span>rachunkowości  zgo<span class="_ _2"></span>d<span class="_ _3"></span>ne <span class="_ _0"> </span>z<span class="_ _3"></span> <span class="_ _0"> </span>polityką </div><div class="t m0 x1 h2 y5b ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości obowiązującą<span class="_ _3"></span> w <span class="_ _2"></span>S<span class="_ _3"></span>półce. </div><div class="t m0 x1 h2 y5c ff1 fs0 fc0 sc0 ls0 ws0">Walutą <span class="_ _2"></span>sprawozdawczą <span class="_ _2"></span>i <span class="_ _e"></span>prezentacji <span class="_ _2"></span>niniejszych <span class="_ _e"></span>danych <span class="_ _2"></span>jest <span class="_ _e"></span>złoty <span class="_ _2"></span>polski, <span class="_ _2"></span>a <span class="_ _2"></span>w<span class="_ _2"></span>szys<span class="_ _3"></span>tkie <span class="_ _e"></span>kwoty <span class="_ _2"></span>wyrażone <span class="_ _2"></span>s<span class="_ _2"></span>ą<span class="_ _3"></span> <span class="_ _2"></span>w </div><div class="t m0 x1 h2 y5d ff1 fs0 fc0 sc0 ls0 ws0">tysiącach złotych o ile nie wsk<span class="_ _3"></span>azano inaczej. </div><div class="t m0 x1 h2 y5e ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _f"> </span> </div><div class="c xe y5f w3 h9"><div class="t m0 xf h2 y60 ff1 fs0 fc0 sc0 ls0 ws0">WPROWADZENIE <span class="_ _10"> </span>DO <span class="_ _11"> </span>SPRAWOZDANIA<span class="_ _3"></span> </div></div><div class="t m0 xe h2 y61 ff1 fs0 fc0 sc0 ls0 ws0">FINANSOWEGO ZA 2023 ROK </div><div class="t m0 xe h2 y62 ff1 fs0 fc0 sc0 ls0 ws0">Megaron S.A. </div></div><div class="pi" ></div></div><div id="pf4" class="pf w0 h0" ><div class="pc pc4 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA48AAAVoCAIAAACMmn1YAAAACXBIWXMAABYlAAAWJQFJUiTwAAAV7klEQVR42u3WQQ0AIBADQSD4F1gzxcYlzEjY1+62CwAARjoSAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAOBWJQAAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQDArUoAAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAgFuVAAAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAAC3KgEAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAblUCAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAANyqBAAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAAC4VQkAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAcKsSAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAOBWJQAAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAA4FYBAHCrAADgVgEAcKsAAOBWAQDArQIA4FYBAMCtAgDgVgEAwK0CAIBbBQDArQIAgFsFAMCtAgCAWwUAALcKAIBbBQAAtwoAgFsFAAC3CgAAbhUAALcKAABuFQAAtwoAAG4VAADcKgAAbhUAANwqAABuFQAA3CoAALhVAADcKgAAuFUAANwqAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQDArUoAAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAAC3CgAAbhUAANwqAABuFQAA3CoAAG4VAADcKgAAuFUAANwqAAC4VQAA3CoAALhVAABwqwAAuFUAAHCrAAC4VQAAcKsAAOBWAQBwqwAA4FYBAHCrAADgVgEAwK0CAOBWAQDArQIA4FYBAMCtAgCAWwUAwK0CAIBbBQDArQIAgFsFAAC3CgCAWwUAALcKAIBbBQAAtwoAAG4VAAC3CgAAbhUAALcKAABuFQAA3CoAAG4VAADcKgAAbhUAANwqAAC4VQAA3CoAALhVAADcKgAAuFUAAHCrAAC4VQAAcKsAALhVAABwqwAAuFUAAHCrAADgVgEAcKsAAOBWAQBwqwAA4FYBAMCtAgDgVgEAwK0CAOBWAQDArQIAgFsFAMCtAgCAWwUAwK0CAIBbBQAAtwoAgFsFAAC3CgCAWwUAALcKAABuFQAAtwoAAG4VAICP3CQqAAAw0wNtrBBdf2is4QAAAABJRU5ErkJggg=="/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">4 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y63 ff2 fs3 fc0 sc0 ls0 ws0">1.<span class="ff6"> <span class="_ _12"> </span></span>DANE OGÓLNE </div><div class="t m0 x1 h2 y64 ff1 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _d"></span>jest <span class="_ _13"></span>spółką <span class="_ _13"></span>akcyjną <span class="_ _13"></span>z <span class="_ _d"></span>siedzibą <span class="_ _13"></span>w <span class="_ _13"></span>Szczecinie. <span class="_ _13"></span>Kr<span class="_ _2"></span>a<span class="_ _3"></span>jem <span class="_ _13"></span>siedziby <span class="_ _13"></span>Em<span class="_ _2"></span>i<span class="_ _3"></span>tenta <span class="_ _13"></span>jest <span class="_ _13"></span>R<span class="_ _2"></span>z<span class="_ _3"></span>eczpospolita <span class="_ _13"></span>Polska. </div><div class="t m0 x1 h2 y65 ff1 fs0 fc0 sc0 ls0 ws0">Emitent z<span class="_ _3"></span>ostał utw<span class="_ _3"></span>orzony i <span class="_ _14"></span>działa z<span class="_ _3"></span>godnie z <span class="_ _14"></span>prze<span class="_ _2"></span>pi<span class="_ _14"></span>s<span class="_ _2"></span>a<span class="_ _3"></span>mi p<span class="_ _3"></span>rawa polskieg<span class="_ _14"></span>o<span class="_ _2"></span>, <span class="_ _3"></span>w <span class="_ _3"></span>szczególności <span class="_ _14"></span>przepisami Kodeksu </div><div class="t m0 x1 h2 y66 ff1 fs0 fc0 sc0 ls0 ws0">Spółek Handlowych. Głównym mi<span class="_ _3"></span>ejscem prowadzenia dz<span class="_ _3"></span>iałalności przez Emitenta jest jego siedziba.  </div><div class="t m0 x1 h2 y67 ff5 fs0 fc0 sc0 ls0 ws0">Firma<span class="ff1"> <span class="_ _15"> </span> <span class="_ _16"> </span>MEGARON Spółka Akcyjna<span class="_ _3"></span> </span></div><div class="t m0 x1 h2 y68 ff5 fs0 fc0 sc0 ls0 ws0">Siedziba<span class="ff1"> <span class="_ _17"> </span> <span class="_ _16"> </span>Szczecin, Rzeczpospolita Polska </span></div><div class="t m0 x1 h2 y69 ff5 fs0 fc0 sc0 ls0 ws0">Województwo<span class="ff1"> <span class="_ _18"> </span> <span class="_ _16"> </span>Zachodniopomorskie </span></div><div class="t m0 x1 h2 y6a ff5 fs0 fc0 sc0 ls0 ws0">Adres siedziby<span class="ff1"> <span class="_ _19"> </span> <span class="_ _16"> </span>ul. Pyrzycka 3 e, f, 70-892 Szczecin <span class="_ _1a"> </span> </span></div><div class="t m0 x1 h2 y6b ff5 fs0 fc0 sc0 ls0 ws0">Sąd Rejestrowy<span class="ff1"> <span class="_ _1b"> </span>Sąd  Rejonowy  w  Szczecinie  XIII  Wydział  Gospodarczy  Krajowego </span></div><div class="t m0 x10 h2 y6c ff1 fs0 fc0 sc0 ls0 ws0">Rejestru Sądowego   </div><div class="t m0 x1 h2 y6d ff5 fs0 fc0 sc0 ls0 ws0">Numer KRS <span class="_ _1c"> </span><span class="ff1">0000301201 </span> <span class="_ _1d"> </span> </div><div class="t m0 x1 h2 y6e ff5 fs0 fc0 sc0 ls0 ws0">Przeważająca działal<span class="_ _14"></span>no<span class="_ _2"></span>ść wg PKD <span class="_ _1e"> </span><span class="ff1">2352Z</span> </div><div class="t m0 x1 h6 y6f ff2 fs3 fc0 sc0 ls0 ws0">2.<span class="ff6"> <span class="_ _12"> </span></span>CZAS TRWANIA EMITE<span class="_ _3"></span>NTA </div><div class="t m0 x1 h2 y70 ff1 fs0 fc0 sc0 ls0 ws0">Emitent, zgodnie z § 3 Statutu, <span class="_ _3"></span>został utworzony na czas nieoznaczony. </div><div class="t m0 x1 h6 y71 ff2 fs3 fc0 sc0 ls0 ws0">3.<span class="ff6"> <span class="_ _12"> </span></span>OKRES, <span class="_ _1f"> </span>ZA <span class="_ _1f"> </span>KTÓRY <span class="_ _1f"> </span>SPORZĄDZONE <span class="_ _1f"> </span>JEST <span class="_ _1f"> </span>SPRAWOZDANIE <span class="_ _1f"> </span>FINANSOWE  </div><div class="t m0 x11 h6 y72 ff2 fs3 fc0 sc0 ls0 ws0">I PORÓWNYWALNOŚĆ DANYCH   </div><div class="t m0 x1 h2 y73 ff1 fs0 fc0 sc0 ls0 ws0">Roczne <span class="_ _0"> </span>sprawozdanie <span class="_ _20"> </span>finansowe <span class="_ _0"> </span>obejmuje <span class="_ _0"> </span>okres <span class="_ _20"> </span>od <span class="_ _0"> </span>dnia <span class="_ _20"> </span>1 <span class="_ _20"> </span>stycznia <span class="_ _0"> </span>2023 <span class="_ _0"> </span>r. <span class="_ _20"> </span>do <span class="_ _20"> </span>31 <span class="_ _20"> </span>grudnia <span class="_ _0"> </span>2023 <span class="_ _0"> </span>r., </div><div class="t m0 x1 h2 y74 ff1 fs0 fc0 sc0 ls0 ws0">a prezentowane dane poró<span class="_ _3"></span>wnywalne są:  </div><div class="t m0 xc h2 y75 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">za <span class="_ _14"></span>okre<span class="_ _2"></span>s <span class="_ _14"></span>od <span class="_ _14"></span>1 stycznia <span class="_ _14"></span>2022 <span class="_ _14"></span>r. do <span class="_ _14"></span>31 gr<span class="_ _3"></span>udnia <span class="_ _3"></span>2022 <span class="_ _3"></span>r. – <span class="_ _14"></span>Rach<span class="_ _3"></span>unek zysków <span class="_ _14"></span>i stra<span class="_ _3"></span>t, <span class="_ _14"></span>R<span class="_ _2"></span>a<span class="_ _3"></span>chunek <span class="_ _3"></span>przepływów </span></span></div><div class="t m0 xd h2 y76 ff1 fs0 fc0 sc0 ls0 ws0">pieniężnych oraz Zestawienie zmian w<span class="_ _3"></span> kapitale własnym, </div><div class="t m0 xc h2 y77 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">na dzień 31 grudnia 2022 r.<span class="_ _3"></span> – B<span class="_ _2"></span>i<span class="_ _14"></span>lans. </span></span></div><div class="t m0 x1 h6 y78 ff2 fs3 fc0 sc0 ls0 ws0">4.<span class="ff6"> <span class="_ _12"> </span></span>INFORMACJE DOTYCZĄCE SKŁADU ZARZĄDU <span class="_ _3"></span>I RADY NADZORCZEJ </div><div class="t m0 x1 h2 y79 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>okresie <span class="_ _21"> </span>sp<span class="_ _3"></span>rawozdawczym <span class="_ _21"> </span>oraz <span class="_ _21"> </span>w <span class="_ _21"> </span>okresie <span class="_ _20"> </span>o<span class="_ _2"></span>d <span class="_ _20"> </span>dnia <span class="_ _21"> </span>bilansowego <span class="_ _21"> </span>do <span class="_ _21"> </span>dnia<span class="_ _14"></span> <span class="_ _21"> </span>s<span class="_ _2"></span>p<span class="_ _3"></span>orządzenia <span class="_ _21"> </span>niniejszego </div><div class="t m0 x1 h2 y7a ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania Zarząd Sp<span class="_ _3"></span>ółki pracował w następującym składzie: </div><div class="t m0 x1 h2 y7b ff1 fs0 fc0 sc0 ls0 ws0">W okresie od dnia 0<span class="_ _3"></span>5 lipc<span class="_ _2"></span>a<span class="_ _14"></span>2021<span class="_ _2"></span> <span class="_ _3"></span>r.: </div><div class="t m0 x12 h2 y7c ff1 fs0 fc0 sc0 ls0 ws0">Piotr Sikora <span class="_ _22"> </span>Prezes Zarządu </div><div class="t m0 x12 h2 y7d ff1 fs0 fc0 sc0 ls0 ws0">Kasper Zaziemski <span class="_ _23"> </span>Członek Zarządu </div><div class="t m0 x12 h2 y7e ff1 fs0 fc0 sc0 ls0 ws0">Kajetan Zaziemski </div><div class="t m0 x12 h2 y7f ff1 fs0 fc0 sc0 ls0 ws0">Mariusz Sikora </div><div class="t m0 x13 h2 y7e ff1 fs0 fc0 sc0 ls0 ws0">Członek Zarządu </div><div class="t m0 x13 h2 y7f ff1 fs0 fc0 sc0 ls0 ws0">Członek Zarządu </div><div class="t m0 x1 h2 y80 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dni<span class="_ _3"></span>u <span class="_ _2"></span>5 ma<span class="_ _2"></span>rca<span class="_ _14"></span> <span class="_ _2"></span>2024 <span class="_ _2"></span>r. <span class="_ _2"></span>Cz<span class="_ _3"></span>łonek <span class="_ _2"></span>Zarządu Spółki, <span class="_ _2"></span>Pan Kajetan <span class="_ _2"></span>Zaziemski <span class="_ _2"></span>p<span class="_ _14"></span>oi<span class="_ _2"></span>nfor<span class="_ _14"></span>m<span class="_ _2"></span>ował<span class="_ _3"></span> <span class="_ _2"></span>o zamiarze <span class="_ _2"></span>rezygnacji </div><div class="t m0 x1 h2 y81 ff1 fs0 fc0 sc0 ls0 ws0">ze <span class="_ _2"></span>s<span class="_ _2"></span>prawow<span class="_ _3"></span>anej <span class="_ _e"></span>funkcji <span class="_ _e"></span>Członka <span class="_ _e"></span>Zarządu <span class="_ _e"></span>Megaron <span class="_ _e"></span>S.A., <span class="_ _2"></span>natomia<span class="_ _2"></span>s<span class="_ _14"></span>t <span class="_ _e"></span>w <span class="_ _e"></span>5<span class="_ _2"></span> <span class="_ _2"></span>kwietnia <span class="_ _2"></span>2024 <span class="_ _e"></span>r.<span class="_ _2"></span> <span class="_ _2"></span>złożył <span class="_ _e"></span>rezygnację <span class="_ _e"></span>z </div><div class="t m0 x1 h2 y82 ff1 fs0 fc0 sc0 ls0 ws0">zajmowanego stanowiska z<span class="_ _3"></span>e  skutkiem na koniec dnia 26 kwietnia 2024 r.  <span class="ff7"> </span></div></div><div class="pi" ></div></div><div id="pf5" class="pf w0 h0" ><div class="pc pc5 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">5 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>okresie <span class="_ _21"> </span>sp<span class="_ _3"></span>rawozdawczym <span class="_ _21"> </span>oraz <span class="_ _21"> </span>w <span class="_ _21"> </span>okresie <span class="_ _20"> </span>o<span class="_ _2"></span>d <span class="_ _20"> </span>dnia <span class="_ _21"> </span>bilansowego <span class="_ _21"> </span>do <span class="_ _21"> </span>dnia<span class="_ _14"></span> <span class="_ _21"> </span>s<span class="_ _2"></span>p<span class="_ _3"></span>orządzenia <span class="_ _21"> </span>niniejszego </div><div class="t m0 x1 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania Rada Nadzor<span class="_ _14"></span>c<span class="_ _2"></span>za pra<span class="_ _3"></span>cowała w następującym składzie: </div><div class="t m0 x12 h2 y83 ff1 fs0 fc0 sc0 ls0 ws0">Andrzej Malec <span class="_ _24"> </span>Przewodniczący Rady Nadzorczej </div><div class="t m0 x12 h2 y84 ff1 fs0 fc0 sc0 ls0 ws0">Iwona Kowalczyk </div><div class="t m0 x12 h2 y85 ff1 fs0 fc0 sc0 ls0 ws0">Arkadiusz Mielczarek </div><div class="t m0 x13 h2 y84 ff1 fs0 fc0 sc0 ls0 ws0">Wiceprzewodniczący Rady N<span class="_ _3"></span>adzorczej </div><div class="t m0 x13 h2 y85 ff1 fs0 fc0 sc0 ls0 ws0">Sekretarz Rady Nadzorczej </div><div class="t m0 x12 h2 y44 ff1 fs0 fc0 sc0 ls0 ws0">Adam Krawiec <span class="_ _24"> </span>Członek Rady Nadzorczej </div><div class="t m0 x12 h2 y86 ff1 fs0 fc0 sc0 ls0 ws0">Artur Gibas <span class="_ _25"> </span>Członek Rady Nadzorczej </div><div class="t m0 x1 h2 y45 ff1 fs0 fc0 sc0 ls0 ws0">Zasady <span class="_ _20"> </span>funkcjonowania <span class="_ _21"> </span>Z<span class="_ _14"></span>arządu <span class="_ _21"> </span>oraz <span class="_ _20"> </span>Rady <span class="_ _20"> </span>Nadzorczej <span class="_ _21"> </span>regul<span class="_ _3"></span>ują <span class="_ _20"> </span>odpowiednio <span class="_ _20"> </span>regulamin <span class="_ _21"> </span>zarządu<span class="_ _3"></span> <span class="_ _20"> </span>oraz </div><div class="t m0 x1 h2 y46 ff1 fs0 fc0 sc0 ls0 ws0">regulamin <span class="_ _a"> </span>rad<span class="_ _3"></span>y <span class="_ _a"> </span>nadzorczej <span class="_ _26"> </span>- <span class="_ _26"> </span>dokumenty <span class="_ _a"> </span>dostępne <span class="_ _26"> </span>są <span class="_ _26"> </span>na <span class="_ _a"> </span>stronie <span class="_ _26"> </span>internetowej <span class="_ _26"> </span>Em<span class="_ _2"></span>i<span class="_ _3"></span>tenta </div><div class="t m0 x1 h2 y87 ff1 fs0 fc0 sc0 ls0 ws0">(www.megaron.com.pl). </div><div class="t m0 x1 h6 y88 ff2 fs3 fc0 sc0 ls0 ws0">5.<span class="ff6"> <span class="_ _12"> </span></span>WSKAZANIE, <span class="_ _11"> </span>CZY <span class="_ _27"> </span>S<span class="_ _3"></span>PRAWOZDANIE <span class="_ _11"> </span>FINANSOWE <span class="_ _11"> </span>I <span class="_ _11"> </span>D<span class="_ _2"></span>ANE <span class="_ _10"> </span>PORÓWNYWALNE </div><div class="t m0 x11 h6 y89 ff2 fs3 fc0 sc0 ls0 ws0">ZAWIERAJĄ <span class="_ _28"> </span>DANE <span class="_ _28"> </span>ŁĄCZNE <span class="_ _28"> </span>– <span class="_ _28"> </span>JEŻELI <span class="_ _28"> </span>W <span class="_ _28"> </span>SK<span class="_ _2"></span>ŁA<span class="_ _3"></span>D <span class="_ _28"> </span>PRZEDSIĘBIORSTWA <span class="_ _c"></span>E<span class="_ _2"></span>MI<span class="_ _3"></span>TENTA </div><div class="t m0 x11 h6 y8a ff2 fs3 fc0 sc0 ls0 ws0">WCHODZĄ <span class="_ _a"> </span>WEWNĘTRZNE <span class="_ _a"> </span>JEDNOSTKI<span class="_ _3"></span> <span class="_ _a"> </span>ORGANIZACYJNE <span class="_ _a"> </span>SPORZĄDZAJĄCE </div><div class="t m0 x11 h6 y8b ff2 fs3 fc0 sc0 ls0 ws0">SAMODZIELNE SPRAWOZDANIA <span class="_ _3"></span>FIN<span class="_ _2"></span>A<span class="_ _3"></span>NSOWE </div><div class="t m0 x1 h2 y8c ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>skład <span class="_ _b"> </span>p<span class="_ _3"></span>rzedsiębiorstwa <span class="_ _21"> </span>Emitenta <span class="_ _21"> </span>nie <span class="_ _21"> </span>wchodzą <span class="_ _21"> </span>wewnętrzne <span class="_ _b"> </span>j<span class="_ _14"></span>e<span class="_ _2"></span>dn<span class="_ _3"></span>ostki <span class="_ _21"> </span>organizacyjne <span class="_ _b"> </span>sp<span class="_ _14"></span>orządzające </div><div class="t m0 x1 h2 y30 ff1 fs0 fc0 sc0 ls0 ws0">samodzielne sprawozdania fi<span class="_ _14"></span>na<span class="_ _2"></span>nsowe. Spr<span class="_ _3"></span>awozdanie finansowe nie zawiera danych łącznych.<span class="_ _3"></span> </div><div class="t m0 x1 h6 y8d ff2 fs3 fc0 sc0 ls0 ws0">6.<span class="ff6"> <span class="_ _12"> </span></span>WSKAZANIE, <span class="_ _29"> </span>CZY <span class="_ _29"> </span>EMITENT <span class="_ _29"> </span>JEST <span class="_ _29"> </span>JEDNOSTKĄ <span class="_ _29"> </span>DOMINUJĄCĄ, <span class="_ _29"> </span>WSPÓLNIKIEM </div><div class="t m0 x11 h6 y8e ff2 fs3 fc0 sc0 ls0 ws0">JEDNOSTKI <span class="_ _1d"> </span>WSPÓŁZALEŻNEJ <span class="_ _1d"> </span>LUB <span class="_ _1d"> </span>ZNACZĄ<span class="_ _2"></span>C<span class="_ _3"></span>YM <span class="_ _1d"> </span>INWESTOREM <span class="_ _1d"> </span>ORAZ <span class="_ _1d"> </span>CZY </div><div class="t m0 x11 h6 y8f ff2 fs3 fc0 sc0 ls0 ws0">SPORZĄDZA SKONSOLIDOWANE SPRAWO<span class="_ _14"></span>ZDA<span class="_ _2"></span>NIE FIN<span class="_ _3"></span>ANSOWE </div><div class="t m0 x1 h2 y34 ff1 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _d"> </span>ni<span class="_ _2"></span>e<span class="_ _14"></span> <span class="_ _28"> </span>jest <span class="_ _d"> </span>jednostką <span class="_ _d"> </span>dominującą, <span class="_ _c"> </span>wspólnikiem <span class="_ _d"> </span>jednostki <span class="_ _d"> </span>ws<span class="_ _2"></span>p<span class="_ _14"></span>ół<span class="_ _2"></span>za<span class="_ _3"></span>leżnej <span class="_ _d"> </span>lub <span class="_ _c"> </span>znaczącym <span class="_ _d"> </span>inwestorem </div><div class="t m0 x1 h2 y90 ff1 fs0 fc0 sc0 ls0 ws0">wobec innych podmiotów, Emiten<span class="_ _3"></span>t nie sporządza skonsolidowanego sprawozdani<span class="_ _3"></span>a finansowego. </div><div class="t m0 x1 h6 y36 ff2 fs3 fc0 sc0 ls0 ws0">7.<span class="ff6"> <span class="_ _12"> </span></span>W <span class="_ _e"></span>PRZYPADKU <span class="_ _13"></span>SP<span class="_ _14"></span>R<span class="_ _2"></span>AWOZ<span class="_ _14"></span>D<span class="_ _2"></span>ANIA <span class="_ _2"></span>FINA<span class="_ _2"></span>NS<span class="_ _14"></span>OWEGO <span class="_ _13"></span>SPORZĄDZONEGO <span class="_ _2"></span>ZA <span class="_ _13"></span>OKRES, </div><div class="t m0 x11 h6 y91 ff2 fs3 fc0 sc0 ls0 ws0">W CZASIE <span class="_ _2"></span>K<span class="_ _3"></span>TÓREGO NASTĄPIŁO POŁĄCZENIE<span class="_ _3"></span> SPÓŁ<span class="_ _2"></span>EK – WSKAZ<span class="_ _3"></span>ANIE, ŻE J<span class="_ _2"></span>E<span class="_ _3"></span>ST TO </div><div class="t m0 x11 h6 y92 ff2 fs3 fc0 sc0 ls0 ws0">SPRAWOZDANIE <span class="_ _2a"> </span>FINANSOWE <span class="_ _2a"> </span>SPORZĄDZONE <span class="_ _2a"> </span>PO <span class="_ _2a"> </span>POŁĄCZENIU <span class="_ _2a"> </span>ORAZ </div><div class="t m0 x11 h6 y93 ff2 fs3 fc0 sc0 ls0 ws0">WSKAZANIE ZASTOSOWANEJ METODY ROZLICZENIA POŁĄCZ<span class="_ _14"></span>EN<span class="_ _2"></span>I<span class="_ _3"></span>A </div><div class="t m0 x1 h2 y94 ff1 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _b"> </span>nie <span class="_ _29"> </span>połączył <span class="_ _b"> </span>się <span class="_ _b"> </span>z <span class="_ _29"> </span>innym <span class="_ _b"> </span>podmiotem, <span class="_ _b"> </span>przedstawione <span class="_ _b"> </span>sprawozdanie <span class="_ _29"> </span>finansowe <span class="_ _b"> </span>nie <span class="_ _b"> </span>zostało </div><div class="t m0 x1 h2 y95 ff1 fs0 fc0 sc0 ls0 ws0">sporządzone za okres, w którym nas<span class="_ _3"></span>tąpiłoby połączenie. </div><div class="t m0 x1 h6 y96 ff2 fs3 fc0 sc0 ls0 ws0">8.<span class="ff6"> <span class="_ _12"> </span></span>WSKAZANIE, <span class="_ _13"></span>CZY <span class="_ _e"></span>SPRAWOZDANIE <span class="_ _13"></span>FINANSO<span class="_ _3"></span>WE <span class="_ _13"></span>ZOSTAŁO <span class="_ _e"></span>SPORZĄDZONE <span class="_ _13"></span>PRZY </div><div class="t m0 x11 h6 y97 ff2 fs3 fc0 sc0 ls0 ws0">ZAŁOŻENIU <span class="_ _2b"> </span>KONTYNUOWANIA <span class="_ _2b"> </span>DZIAŁALNOŚCI <span class="_ _2b"> </span>GOSPODARCZEJ <span class="_ _2b"> </span>PRZEZ </div><div class="t m0 x11 h6 y98 ff2 fs3 fc0 sc0 ls0 ws0">EMITENTA <span class="_ _13"></span>W <span class="_ _d"></span>DAJĄCEJ <span class="_ _13"></span>SIĘ <span class="_ _d"></span>PRZEWIDZIEĆ <span class="_ _13"></span>PRZYSZŁOŚCI <span class="_ _13"></span>ORAZ <span class="_ _d"></span>CZY <span class="_ _13"></span>NI<span class="_ _2"></span>E <span class="_ _13"></span>ISTNIEJĄ </div><div class="t m0 x11 h6 y99 ff2 fs3 fc0 sc0 ls0 ws0">OKOLICZNOŚCI <span class="_ _2c"> </span>WSKAZUJĄCE <span class="_ _2c"> </span>NA <span class="_ _2d"> </span>ZAGROŻENIE <span class="_ _2d"> </span>KO<span class="_ _2"></span>N<span class="_ _3"></span>TYNUOWANIA </div><div class="t m0 x11 h6 y9a ff2 fs3 fc0 sc0 ls0 ws0">DZIAŁALNOŚCI </div><div class="t m0 x1 h2 y9b ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdanie  finansowe  zostało <span class="_ _0"> </span>s<span class="_ _14"></span>po<span class="_ _2"></span>rzą<span class="_ _14"></span>d<span class="_ _2"></span>z<span class="_ _3"></span>one <span class="_ _0"> </span>p<span class="_ _3"></span>rzy  założeniu  kontynuowania  działalnoś<span class="_ _2"></span>c<span class="_ _14"></span>i<span class="_ _2"></span>  gospodarczej. </div><div class="t m0 x1 h2 y9c ff1 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _28"> </span>przeanalizował  oto<span class="_ _14"></span>c<span class="_ _2"></span>zenie <span class="_ _c"> </span>w  którym  fu<span class="_ _3"></span>nkcjonuje  Spółka <span class="_ _28"> </span>i <span class="_ _28"> </span>stwierdza, <span class="_ _28"> </span>iż  n<span class="_ _3"></span>ie  istnieją <span class="_ _c"> </span>pr<span class="_ _2"></span>z<span class="_ _14"></span>e<span class="_ _2"></span>słanki<span class="_ _3"></span>  d<span class="_ _3"></span>o </div><div class="t m0 x1 h2 y9d ff1 fs0 fc0 sc0 ls0 ws0">stwierdzenia aby działalność<span class="_ _3"></span> Spółki nie mogła być kontynuowana <span class="_ _3"></span>w dającej się przewidzieć przysz<span class="_ _3"></span>łości. </div></div><div class="pi" ></div></div><div id="pf6" class="pf w0 h0" ><div class="pc pc6 w0 h0"><img class="bi x8 y21 w2 ha" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA48AAAABCAIAAADxWQxtAAAACXBIWXMAABYlAAAWJQFJUiTwAAAAHUlEQVRIx+3BMQEAAAjAIO2fcG2s4QFsNQAA8NIBOlUCjRFPPKAAAAAASUVORK5CYII="/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">6 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y9e ff1 fs0 fc0 sc0 ls0 ws0">Od <span class="_ _2"></span>m<span class="_ _2"></span>aja <span class="_ _2"></span>2022 <span class="_ _e"></span>r. <span class="_ _e"></span>oraz <span class="_ _e"></span>przez <span class="_ _e"></span>cały <span class="_ _e"></span>2023 <span class="_ _13"></span>r<span class="_ _3"></span>ok <span class="_ _e"></span>Spółka <span class="_ _e"></span>obserwuje <span class="_ _2"></span>s<span class="_ _2"></span>powolnieni<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _2"></span>koniunktury <span class="_ _e"></span>na <span class="_ _e"></span>krajowym <span class="_ _e"></span>rynku </div><div class="t m0 x1 h2 y9f ff1 fs0 fc0 sc0 ls0 ws0">nieruchomości w ogólności, a rynku <span class="_ _2"></span>m<span class="_ _3"></span>ateriałów budowlanych i wykończeniowych w szczególności, które już </div><div class="t m0 x1 h2 ya0 ff1 fs0 fc0 sc0 ls0 ws0">bezpośrednio <span class="_ _2"></span>przyczynia <span class="_ _2"></span>się <span class="_ _2"></span>do <span class="_ _e"></span>spadku <span class="_ _2"></span>popytu <span class="_ _2"></span>na <span class="_ _2"></span>wyroby <span class="_ _e"></span>gotowe <span class="_ _2"></span>Emitenta. <span class="_ _2"></span>Dodatkowo <span class="_ _2"></span>Spółka <span class="_ _2"></span>spodziewa </div><div class="t m0 x1 h2 ya1 ff1 fs0 fc0 sc0 ls0 ws0">się <span class="_ _0"> </span>nasilenia  zjawisk <span class="_ _0"> </span>mogących <span class="_ _0"> </span>wy<span class="_ _14"></span>wrzeć <span class="_ _0"> </span>negatywny <span class="_ _0"> </span>wpływ  na <span class="_ _0"> </span>jej <span class="_ _0"> </span>dzi<span class="_ _3"></span>ałalność <span class="_ _0"> </span>po  dniu <span class="_ _0"> </span>bilansowym,  w </div><div class="t m0 x1 h2 ya2 ff1 fs0 fc0 sc0 ls0 ws0">szczególności: </div><div class="t m0 x1 h2 ya3 ff1 fs0 fc0 sc0 ls0 ws0">•      dalszy <span class="_ _21"> </span>utrzymujący <span class="_ _21"> </span>s<span class="_ _2"></span>i<span class="_ _14"></span>ę <span class="_ _b"> </span>wys<span class="_ _3"></span>oki <span class="_ _2e"> </span>poziom <span class="_ _21"> </span>stóp <span class="_ _2e"> </span>procentowych <span class="_ _21"> </span>mogący <span class="_ _21"> </span>wpłynąć <span class="_ _2e"> </span>na <span class="_ _21"> </span>wzrost <span class="_ _21"> </span>kosztów </div><div class="t m0 x11 h2 ya4 ff1 fs0 fc0 sc0 ls0 ws0">finansowania obcego i w konsekwencji na spadek ren<span class="_ _3"></span>towności; </div><div class="t m0 x1 h2 ya5 ff1 fs0 fc0 sc0 ls0 ws0">•      osłabianie się kursu EUR względem PLN, co skutkować będzie obniżani<span class="_ _3"></span>em się rentowności na sprzedaży </div><div class="t m0 x11 h2 ya6 ff1 fs0 fc0 sc0 ls0 ws0">eksportowej; </div><div class="t m0 x1 h2 ya7 ff1 fs0 fc0 sc0 ls0 ws0">•      dalsze <span class="_ _3"></span>spowolnienie <span class="_ _3"></span>koniunktury <span class="_ _14"></span>na rynku <span class="_ _14"></span>nieruchomości <span class="_ _3"></span>i <span class="_ _3"></span>w sek<span class="_ _3"></span>torze bud<span class="_ _3"></span>owlanym, <span class="_ _3"></span>które b<span class="_ _3"></span>ezpośrednio </div><div class="t m0 x11 h2 ya8 ff1 fs0 fc0 sc0 ls0 ws0">przyczyni <span class="_ _2"></span>się <span class="_ _e"></span>do <span class="_ _2"></span>spadku <span class="_ _2"></span>popytu <span class="_ _2"></span>krajowego <span class="_ _2"></span>na <span class="_ _2"></span>materiały <span class="_ _2"></span>budowlane <span class="_ _e"></span>i <span class="_ _2"></span>wykończeniowe. <span class="_ _2"></span>W <span class="_ _2"></span>opinii <span class="_ _e"></span>Spółki, </div><div class="t m0 x11 h2 ya9 ff1 fs0 fc0 sc0 ls0 ws0">spowolnienie to będzie występowało w 2<span class="_ _3"></span>024 r.; </div><div class="t m0 x1 h2 yaa ff1 fs0 fc0 sc0 ls0 ws0">•      utrzymująca  się<span class="_ _3"></span>  niestabilna  sytuacja <span class="_ _c"> </span>m<span class="_ _2"></span>iędzynar<span class="_ _3"></span>odowa,  mogąca  w  i<span class="_ _3"></span>stotny  sposób <span class="_ _28"> </span>przyczynić  się <span class="_ _28"> </span>do </div><div class="t m0 x11 h2 yab ff1 fs0 fc0 sc0 ls0 ws0">zakłócenia <span class="_ _e"></span>możliwości <span class="_ _e"></span>eksportu <span class="_ _13"></span>prod<span class="_ _3"></span>uktów <span class="_ _e"></span>Spółki <span class="_ _13"></span>i <span class="_ _e"></span>ciągłości <span class="_ _e"></span>łańcuchów <span class="_ _e"></span>dostaw <span class="_ _13"></span>komp<span class="_ _3"></span>onentów <span class="_ _13"></span>do <span class="_ _2"></span>ich </div><div class="t m0 x11 h2 yac ff1 fs0 fc0 sc0 ls0 ws0">produkcji, </div><div class="t m0 x1 h2 yad ff1 fs0 fc0 sc0 ls0 ws0">•    <span class="_ _29"> </span>w<span class="_ _2"></span>z<span class="_ _3"></span>rost <span class="_ _10"> </span>zadłużenia <span class="_ _29"> </span>krótkoterminowego <span class="_ _29"> </span>oraz <span class="_ _10"> </span>dalsze <span class="_ _10"> </span>pogorszanie <span class="_ _29"> </span>się <span class="_ _10"> </span>podstawowych <span class="_ _29"> </span>wskaźników </div><div class="t m0 x11 h2 yae ff1 fs0 fc0 sc0 ls0 ws0">finansowych <span class="_ _2"></span>Sp<span class="_ _3"></span>ółki, a <span class="_ _2"></span>także nieprzestrzeganie <span class="_ _2"></span>niekt<span class="_ _3"></span>órych <span class="_ _2"></span>kow<span class="_ _3"></span>enantów wyszczególnionych <span class="_ _2"></span>w<span class="_ _3"></span> <span class="_ _2"></span>um<span class="_ _14"></span>ow<span class="_ _2"></span>ach<span class="_ _3"></span> </div><div class="t m0 x11 h2 yaf ff1 fs0 fc0 sc0 ls0 ws0">kredytowych <span class="_ _2"></span>Spółki <span class="_ _2"></span>(Z<span class="_ _3"></span>arząd <span class="_ _2"></span>ocenia <span class="_ _2"></span>ryz<span class="_ _14"></span>y<span class="_ _2"></span>k<span class="_ _3"></span>o <span class="_ _2"></span>wypowiedzenia <span class="_ _2"></span>u<span class="_ _3"></span>mów <span class="_ _2"></span>bankowych l<span class="_ _2"></span>u<span class="_ _3"></span>b <span class="_ _2"></span>nie prze<span class="_ _2"></span>dł<span class="_ _3"></span>użenia <span class="_ _2"></span>tych </div><div class="t m0 x11 h2 yb0 ff1 fs0 fc0 sc0 ls0 ws0">kończących się w 2024 r. jako znikome).  <span class="_ _3"></span> </div><div class="t m0 x1 h2 yb1 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>celu przeciwdziałania ww<span class="_ _2"></span>. zjawiskom <span class="_ _2"></span>Spół<span class="_ _3"></span>ka <span class="_ _2"></span>przep<span class="_ _3"></span>rowadziła <span class="_ _2"></span>i planuje <span class="_ _2"></span>wprowa<span class="_ _3"></span>dzić niezbędne <span class="_ _2"></span>działania<span class="_ _3"></span> <span class="_ _2"></span>w </div><div class="t m0 x1 h2 yb2 ff1 fs0 fc0 sc0 ls0 ws0">poniższych obszarach: </div><div class="t m0 x1 h2 yb3 ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _d"></span> wprowadzenie <span class="_ _13"></span>programu <span class="_ _d"> </span>motywacyjnego <span class="_ _13"></span>„Spe<span class="_ _2"></span>cja<span class="_ _3"></span>lista”. <span class="_ _d"></span>Spółka <span class="_ _13"></span>w <span class="_ _d"> </span>marcu <span class="_ _d"> </span>2023 <span class="_ _d"></span>r. <span class="_ _13"></span>wprowadziła <span class="_ _d"></span>na <span class="_ _d"></span>rynek </div><div class="t m0 x1 h2 yb4 ff1 fs0 fc0 sc0 ls0 ws0">innowacyjny <span class="_ _c"> </span>klej <span class="_ _c"> </span>cementowy <span class="_ _c"> </span>wysokiej <span class="_ _c"> </span>kl<span class="_ _2"></span>a<span class="_ _3"></span>sy <span class="_ _c"> </span>normowej <span class="_ _c"> </span>C2TES1 <span class="_ _c"> </span>o <span class="_ _c"> </span>na<span class="_ _2"></span>zwi<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _d"></span>S-8 <span class="_ _c"> </span>Contact <span class="_ _28"> </span>Max <span class="_ _c"> </span>zapewniający </div><div class="t m0 x1 h2 yb5 ff1 fs0 fc0 sc0 ls0 ws0">maksymalny <span class="_ _2"></span>kontakt <span class="_ _2"></span>płytek <span class="_ _2"></span>z <span class="_ _2"></span>podłożem. <span class="_ _2"></span>Sprz<span class="_ _3"></span>edaż <span class="_ _2"></span>kleju <span class="_ _2"></span>wsparta <span class="_ _2"></span>została <span class="_ _2"></span>przez <span class="_ _2"></span>najnowocześniejsz<span class="_ _3"></span>y <span class="_ _2"></span>na <span class="_ _2"></span>rynku </div><div class="t m0 x1 h2 yb6 ff1 fs0 fc0 sc0 ls0 ws0">program <span class="_ _13"></span>lojalnościowy <span class="_ _13"></span>dla <span class="_ _d"></span>wykonawców. <span class="_ _13"></span>Rozwiązania <span class="_ _13"></span>zastosowane <span class="_ _13"></span>w <span class="_ _13"></span>programie <span class="_ _13"></span>są <span class="_ _13"></span>wyjątkowe <span class="_ _13"></span>w<span class="_ _2"></span> <span class="_ _13"></span>branży </div><div class="t m0 x1 h2 yb7 ff1 fs0 fc0 sc0 ls0 ws0">natomiast <span class="_ _13"></span>kleje <span class="_ _13"></span>cementowe <span class="_ _13"></span>są <span class="_ _13"></span>zupełnie <span class="_ _13"></span>nowym <span class="_ _13"></span>segmentem <span class="_ _13"></span>rynku<span class="_ _3"></span> <span class="_ _d"></span>dla <span class="_ _13"></span>Sp<span class="_ _3"></span>ó<span class="_ _2"></span>ł<span class="_ _14"></span>ki. <span class="_ _13"></span>Do<span class="_ _2"></span>datk<span class="_ _3"></span>owo <span class="_ _13"></span>w <span class="_ _13"></span>2024 <span class="_ _13"></span>Spółka </div><div class="t m0 x1 h2 yb8 ff1 fs0 fc0 sc0 ls0 ws0">planuje <span class="_ _20"> </span>poszerzenie <span class="_ _0"> </span>programu <span class="_ _21"> </span>l<span class="_ _14"></span>oja<span class="_ _2"></span>l<span class="_ _3"></span>nościowego <span class="_ _0"> </span>o <span class="_ _20"> </span>kole<span class="_ _2"></span>jn<span class="_ _3"></span>e <span class="_ _20"> </span>Asortymenty <span class="_ _20"> </span>jak <span class="_ _20"> </span>Gotowa <span class="_ _0"> </span>gł<span class="_ _2"></span>a<span class="_ _14"></span>d<span class="_ _2"></span>ź <span class="_ _0"> </span>polimerowa </div><div class="t m0 x1 h2 yb9 ff1 fs0 fc0 sc0 ls0 ws0">Megaron Dv-21 17 kg oraz S<span class="_ _14"></span>upe<span class="_ _2"></span>rmocna <span class="_ _14"></span>m<span class="_ _2"></span>asa szpachl<span class="_ _3"></span>owa ŚMIG C-50s 5kg. </div><div class="t m0 x1 h2 yba ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _2"></span>ro<span class="_ _2"></span>z<span class="_ _14"></span>wó<span class="_ _2"></span>j<span class="_ _14"></span> <span class="_ _13"></span>sprzedaż<span class="_ _3"></span>y <span class="_ _2"></span>pa<span class="_ _2"></span>p<span class="_ _3"></span>y <span class="_ _2"></span>w <span class="_ _2"></span>płynie. <span class="_ _e"></span>Rok <span class="_ _2"></span>2023 <span class="_ _e"></span>był <span class="_ _2"></span>kolejnym <span class="_ _2"></span>rokiem <span class="_ _2"></span>wzros<span class="_ _2"></span>tu<span class="_ _14"></span> <span class="_ _e"></span>sprzedaży <span class="_ _2"></span>pa<span class="_ _2"></span>py<span class="_ _14"></span> <span class="_ _13"></span>w <span class="_ _2"></span>płynie. <span class="_ _2"></span>Spółka </div><div class="t m0 x1 h2 y3d ff1 fs0 fc0 sc0 ls0 ws0">planuje intensyfik<span class="_ _14"></span>owa<span class="_ _2"></span>ć<span class="_ _3"></span> dzia<span class="_ _3"></span>łania mające na <span class="_ _14"></span>celu wzrost ud<span class="_ _3"></span>ziału w r<span class="_ _14"></span>y<span class="_ _2"></span>nku <span class="_ _3"></span>sprzedaży <span class="_ _3"></span>tego Asortym<span class="_ _14"></span>e<span class="_ _2"></span>ntu <span class="_ _14"></span>w 2024 </div><div class="t m0 x1 h2 ybb ff1 fs0 fc0 sc0 ls0 ws0">r., a także pozyskać nowe miejsca<span class="_ _3"></span> odbioru, </div><div class="t m0 x1 h2 ybc ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _2"></span>rozwój <span class="_ _2"></span>sprzedaż<span class="_ _3"></span>y <span class="_ _2"></span>jasnoszarej <span class="_ _2"></span>gładzi <span class="_ _2"></span>poli<span class="_ _3"></span>merowej <span class="_ _2"></span>FINISZ <span class="_ _2"></span>Dv-21. <span class="_ _2"></span>Gotowa <span class="_ _2"></span>szara gła<span class="_ _2"></span>d<span class="_ _3"></span>ź <span class="_ _2"></span>typu <span class="_ _2"></span>smart <span class="_ _2"></span>jest <span class="_ _2"></span>jedyną<span class="_ _3"></span> </div><div class="t m0 x1 h2 ybd ff1 fs0 fc0 sc0 ls0 ws0">na rynku <span class="_ _2"></span>gładzią zmieniającą <span class="_ _2"></span>kolor w <span class="_ _2"></span>trakcie pra<span class="_ _2"></span>cy<span class="_ _14"></span>.<span class="_ _2"></span> Ta <span class="_ _2"></span>cech<span class="_ _3"></span>a <span class="_ _2"></span>oraz pozostałe <span class="_ _2"></span>parame<span class="_ _3"></span>try <span class="_ _2"></span>dobran<span class="_ _3"></span>e <span class="_ _2"></span>przez okres </div><div class="t m0 x1 h2 ybe ff1 fs0 fc0 sc0 ls0 ws0">ponad 3-letnich bada<span class="_ _3"></span>ń znajdują <span class="_ _3"></span>wysokie uznanie wśród <span class="_ _14"></span>wy<span class="_ _2"></span>konawców. <span class="_ _14"></span>W 2023 r. Spółka odnotowała <span class="_ _3"></span>wysoką </div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi x8 y21 w2 hb" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">7 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y9e ff1 fs0 fc0 sc0 ls0 ws0">dynamikę spr<span class="_ _2"></span>z<span class="_ _14"></span>e<span class="_ _2"></span>daży.<span class="_ _14"></span> <span class="_ _2"></span>Wysokie pa<span class="_ _2"></span>ra<span class="_ _14"></span>m<span class="_ _2"></span>etr<span class="_ _14"></span>y<span class="_ _2"></span> połączone <span class="_ _2"></span>z<span class="_ _14"></span> <span class="_ _2"></span>działaniami marketingowymi wpł<span class="_ _2"></span>yną na dalszy <span class="_ _2"></span>wzrost<span class="_ _3"></span> </div><div class="t m0 x1 h2 y9f ff1 fs0 fc0 sc0 ls0 ws0">sprzedaży tego produktu.                           <span class="_ _3"></span>              </div><div class="t m0 x1 h2 ya0 ff1 fs0 fc0 sc0 ls0 ws0">- wprowadzenie do sprzedaż<span class="_ _3"></span>y Supermocnej masy szp<span class="_ _3"></span>achlowej Śmig C-50s o standardach szp<span class="_ _3"></span>achlowania Q1 i </div><div class="t m0 x1 h2 ya1 ff1 fs0 fc0 sc0 ls0 ws0">Q2. Po s<span class="_ _2"></span>u<span class="_ _3"></span>kcesach związanych ze <span class="_ _2"></span>s<span class="_ _14"></span>p<span class="_ _2"></span>rzedażą dyspersyjnej Supermocnej ma<span class="_ _2"></span>s<span class="_ _14"></span>y <span class="_ _2"></span>szpac<span class="_ _3"></span>hlowej Śmig C<span class="_ _2"></span>-5<span class="_ _3"></span>0, Emitent </div><div class="t m0 x1 h2 ya2 ff1 fs0 fc0 sc0 ls0 ws0">wprowadził <span class="_ _14"></span>w <span class="_ _14"></span>drugim <span class="_ _14"></span>kwartale <span class="_ _14"></span>2024 <span class="_ _14"></span>r. <span class="_ _14"></span>produkt <span class="_ _14"></span>suc<span class="_ _2"></span>h<span class="_ _14"></span>y<span class="_ _2"></span>. <span class="_ _14"></span>Spół<span class="_ _3"></span>ka <span class="_ _14"></span>spodziewa <span class="_ _14"></span>się <span class="_ _14"></span>dynamicznego <span class="_ _14"></span>wzrostu <span class="_ _3"></span>sprzedaż<span class="_ _3"></span>y </div><div class="t m0 x1 h2 ybf ff1 fs0 fc0 sc0 ls0 ws0">tego Asortymentu. </div><div class="t m0 x1 h2 yc0 ff1 fs0 fc0 sc0 ls0 ws0">Dodatkowo, w celu poprawien<span class="_ _3"></span>ia pły<span class="_ _2"></span>n<span class="_ _3"></span>ności finans<span class="_ _3"></span>ow<span class="_ _2"></span>e<span class="_ _14"></span>j<span class="_ _2"></span> <span class="_ _14"></span>w <span class="_ _2"></span>2024 r.<span class="_ _3"></span>, Spółka zawarła aneks do istniejącej um<span class="_ _3"></span>owy </div><div class="t m0 x1 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0">kredytowej, który opisany został w<span class="_ _3"></span> Nocie 15.4 i 16.3.                           </div><div class="t m0 x1 h6 yc2 ff2 fs3 fc0 sc0 ls0 ws0">9.<span class="ff6"> <span class="_ _12"> </span></span>STWIERDZENIE, <span class="_ _2f"> </span>ŻE <span class="_ _2f"> </span>SPRAWOZDANIA <span class="_ _16"> </span>F<span class="_ _2"></span>INANSOW<span class="_ _14"></span>E <span class="_ _2f"> </span>P<span class="_ _2"></span>ODLEGAŁY<span class="_ _14"></span> </div><div class="t m0 x11 h6 yc3 ff2 fs3 fc0 sc0 ls0 ws0">PRZEKSZTAŁCENIU <span class="_ _30"> </span>W <span class="_ _30"> </span>CELU <span class="_ _30"> </span>ZAPEWNIENIA <span class="_ _30"> </span>PORÓWNYWALNOŚCI <span class="_ _30"> </span>DANYCH, <span class="_ _14"></span> </div><div class="t m0 x11 h6 yc4 ff2 fs3 fc0 sc0 ls0 ws0">A <span class="_ _31"> </span>ZESTAWIENIE <span class="_ _31"> </span>I <span class="_ _31"> </span>OBJAŚNIENIE <span class="_ _31"> </span>RÓŻNI<span class="_ _3"></span>C, <span class="_ _31"> </span>BĘDĄCYCH <span class="_ _31"> </span>WYNIKIEM <span class="_ _31"> </span>KOREKT<span class="_ _3"></span>  </div><div class="t m0 x11 h6 yc5 ff2 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _d"></span>TYTUŁU <span class="_ _d"></span>ZMIAN<span class="_ _2"></span> <span class="_ _13"></span>ZASAD <span class="_ _c"></span>(POLITYKI) <span class="_ _d"></span>RACHUNKOWOŚCI <span class="_ _d"></span>LU<span class="_ _2"></span>B <span class="_ _13"></span>KOREKT <span class="_ _d"></span>BŁĘDÓW </div><div class="t m0 x11 h6 yc6 ff2 fs3 fc0 sc0 ls0 ws0">PODSTAWOWYCH, <span class="_ _32"> </span>ZOSTAŁO <span class="_ _33"> </span>ZAMIESZCZONE <span class="_ _32"> </span>W <span class="_ _32"> </span>D<span class="_ _2"></span>ODA<span class="_ _3"></span>TKOWEJ <span class="_ _32"> </span>NOCIE </div><div class="t m0 x11 h6 yc7 ff2 fs3 fc0 sc0 ls0 ws0">OBJAŚNIAJĄCEJ </div><div class="t m0 x1 h2 yc8 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 yc9 ff2 fs3 fc0 sc0 ls0 ws0">10.<span class="ff6"> <span class="_ _14"></span><span class="ff2">WSKAZANIE, <span class="_ _c"></span>C<span class="_ _2"></span>ZY <span class="_ _d"></span>W <span class="_ _c"></span>PR<span class="_ _2"></span>ZEDSTAWIO<span class="_ _3"></span>NYM <span class="_ _c"></span>SPRAWOZDANIU <span class="_ _c"></span>F<span class="_ _2"></span>I<span class="_ _14"></span>N<span class="_ _2"></span>ANSOWYM <span class="_ _d"></span>LU<span class="_ _2"></span>B<span class="_ _14"></span> </span></span></div><div class="t m0 x11 h6 yca ff2 fs3 fc0 sc0 ls0 ws0">DANYCH <span class="_ _34"> </span>PORÓWNYWALNYCH <span class="_ _34"> </span>DOKONANO <span class="_ _34"> </span>KOREKT <span class="_ _35"> </span>WYNIKAJĄCYCH <span class="_ _14"></span> </div><div class="t m0 x11 h6 ycb ff2 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _29"> </span>ZASTRZEŻEŃ <span class="_ _29"> </span>W <span class="_ _29"> </span>OPINIACH <span class="_ _29"> </span>PODMIOTÓW <span class="_ _29"> </span>UP<span class="_ _3"></span>RAWNIO<span class="_ _2"></span>N<span class="_ _14"></span>YCH <span class="_ _29"> </span>DO <span class="_ _29"> </span>BADANIA  </div><div class="t m0 x11 h6 ycc ff2 fs3 fc0 sc0 ls0 ws0">O SPRAWOZDANIACH FINANSOWYCH ZA LATA 2021 i 202<span class="_ _3"></span>3 </div><div class="t m0 x1 h2 ycd ff1 fs0 fc0 sc0 ls0 ws0">Firma <span class="_ _2"></span>aud<span class="_ _3"></span>ytorska nie <span class="_ _2"></span>wyraziła zastrzeże<span class="_ _2"></span>ń<span class="_ _3"></span> w<span class="_ _2"></span> sprawozdaniach z <span class="_ _2"></span>b<span class="_ _3"></span>adania <span class="_ _2"></span>sprawozd<span class="_ _14"></span>a<span class="_ _2"></span>nia finansowego <span class="_ _2"></span>za 2021 i </div><div class="t m0 x1 h2 yce ff1 fs0 fc0 sc0 ls0 ws0">2022 <span class="_ _d"></span>rok. <span class="_ _d"> </span>Firma <span class="_ _d"> </span>audytorska <span class="_ _d"></span>przeprowadziła <span class="_ _13"></span>bada<span class="_ _2"></span>n<span class="_ _3"></span>ie <span class="_ _d"> </span>sprawozdania <span class="_ _d"></span>finansowego <span class="_ _d"> </span>za <span class="_ _d"> </span>2023 <span class="_ _d"> </span>r. <span class="_ _d"> </span>i <span class="_ _d"></span>w <span class="_ _d"> </span>projekcie </div><div class="t m0 x1 h2 ycf ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania z badania ni<span class="_ _3"></span>e zawarła żadnych zastrzeż<span class="_ _3"></span>eń. </div><div class="t m0 x1 h6 yd0 ff2 fs3 fc0 sc0 ls0 ws0">11.<span class="ff6"> <span class="_ _14"></span><span class="ff2">POZIOM ZAOKRĄGLEŃ </span></span></div><div class="t m0 x1 h2 yd1 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _e"></span>finansowe <span class="_ _e"></span>sporządzono <span class="_ _e"></span>w <span class="_ _13"></span>zao<span class="_ _3"></span>krągleniu <span class="_ _e"></span>do <span class="_ _e"></span>t<span class="_ _2"></span>y<span class="_ _3"></span>sięcy <span class="_ _e"></span>złotych. <span class="_ _e"></span>P<span class="_ _2"></span>rz<span class="_ _14"></span>y<span class="_ _2"></span>jęto <span class="_ _2"></span>t<span class="_ _2"></span>a<span class="_ _3"></span>ki <span class="_ _e"></span>poziom <span class="_ _13"></span>zaok<span class="_ _3"></span>rągleń, </div><div class="t m0 x1 h2 yd2 ff1 fs0 fc0 sc0 ls0 ws0">gdyż <span class="_ _2"></span>zdaniem <span class="_ _2"></span>Zarządu <span class="_ _2"></span>nie <span class="_ _2"></span>zniekształci <span class="_ _2"></span>to<span class="_ _3"></span> <span class="_ _2"></span>o<span class="_ _2"></span>br<span class="_ _3"></span>azu <span class="_ _2"></span>Spółki <span class="_ _2"></span>w <span class="_ _2"></span>sprawozdaniu, <span class="_ _2"></span>a <span class="_ _2"></span>może <span class="_ _2"></span>przyczynić <span class="_ _2"></span>się <span class="_ _2"></span>do <span class="_ _2"></span>lepszego </div><div class="t m0 x1 h2 yd3 ff1 fs0 fc0 sc0 ls0 ws0">wypełnienia <span class="_ _2"></span>postulatu <span class="_ _e"></span>jasnego <span class="_ _e"></span>i <span class="_ _2"></span>rzetelnego <span class="_ _e"></span>zaprezentowania <span class="_ _2"></span>syt<span class="_ _2"></span>ua<span class="_ _14"></span>c<span class="_ _2"></span>j<span class="_ _3"></span>i <span class="_ _e"></span>majątkowej <span class="_ _2"></span>i <span class="_ _e"></span>finansowej <span class="_ _2"></span>oraz <span class="_ _e"></span>wyniku </div><div class="t m0 x1 h2 yd4 ff1 fs0 fc0 sc0 ls0 ws0">finansowego.  </div><div class="t m0 x1 h6 yd5 ff2 fs3 fc0 sc0 ls0 ws0">12.<span class="ff6"> <span class="_ _14"></span><span class="ff2">OPIS <span class="_ _12"> </span>PRZYJĘTYCH <span class="_ _30"> </span>ZASAD <span class="_ _12"> </span>(PO<span class="_ _3"></span>LITYKI<span class="_ _2"></span>)<span class="_ _14"></span> <span class="_ _12"> </span>RACHUNKOWOŚCI, <span class="_ _30"> </span>W <span class="_ _12"> </span>TYM <span class="_ _12"> </span>METO<span class="_ _14"></span>D </span></span></div><div class="t m0 x11 h6 yd6 ff2 fs3 fc0 sc0 ls0 ws0">WYCENY <span class="_ _a"> </span>AKTYWÓW <span class="_ _a"> </span>I <span class="_ _a"> </span>PASYWÓW <span class="_ _a"> </span>(TAKŻE <span class="_ _a"> </span>AMORTYZACJI), <span class="_ _a"> </span>USTALENIA </div><div class="t m0 x11 h6 yd7 ff2 fs3 fc0 sc0 ls0 ws0">PRZYCHODÓW, <span class="_ _a"> </span>KOSZTÓW <span class="_ _26"> </span>I <span class="_ _a"> </span>WYNIKU <span class="_ _26"> </span>F<span class="_ _2"></span>INANSOWE<span class="_ _14"></span>GO <span class="_ _a"> </span>ORAZ <span class="_ _a"> </span>SPOSOBU </div><div class="t m0 x11 h6 yd8 ff2 fs3 fc0 sc0 ls0 ws0">SPORZĄDZENIA <span class="_ _36"> </span>SPRAWOZDANIA <span class="_ _36"> </span>FINANSOWEGO <span class="_ _36"> </span>I <span class="_ _36"> </span>DANYCH </div><div class="t m0 x11 h6 yd9 ff2 fs3 fc0 sc0 ls0 ws0">PORÓWNYWALNYCH </div><div class="t m0 x1 h2 yda ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _13"></span>finansowe <span class="_ _13"></span>sporządzone <span class="_ _d"></span>zostało <span class="_ _13"></span>w <span class="_ _d"></span>zgodzie <span class="_ _13"></span>z <span class="_ _13"></span>pr<span class="_ _2"></span>a<span class="_ _3"></span>ktyką <span class="_ _d"></span>stosowaną <span class="_ _13"></span>przez <span class="_ _13"></span>jednostki <span class="_ _d"> </span>działające  </div><div class="t m0 x1 h2 ydb ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _13"></span>Po<span class="_ _2"></span>lsce<span class="_ _3"></span>, <span class="_ _d"> </span>w <span class="_ _13"></span>oparciu <span class="_ _d"></span>o <span class="_ _d"></span>zasady <span class="_ _d"></span>rachunkowości<span class="_ _3"></span> <span class="_ _d"> </span>wynikające <span class="_ _d"></span>z <span class="_ _d"></span>przepisów <span class="_ _13"></span>ustawy <span class="_ _13"></span>z <span class="_ _d"> </span>dnia <span class="_ _d"> </span>29 <span class="_ _d"> </span>września <span class="_ _13"></span>19<span class="_ _2"></span>94<span class="_ _3"></span> <span class="_ _d"></span>r.  </div></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">8 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">o rachunkowośc<span class="_ _3"></span>i (Dz. U.<span class="_ _14"></span> z 2023 r. <span class="_ _3"></span>poz. 120 z <span class="_ _14"></span>późniejszymi zmiana<span class="_ _3"></span>mi) i w<span class="_ _3"></span>ydanymi na <span class="_ _3"></span>jej podsta<span class="_ _3"></span>wie przepisa<span class="_ _3"></span>mi </div><div class="t m0 x1 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">wykonawczymi.  </div><div class="t m0 x1 h2 y83 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _13"></span>sprawozdaniu <span class="_ _13"></span>finansowym <span class="_ _13"></span>Spółka <span class="_ _13"></span>wykazuje <span class="_ _13"></span>zdarzen<span class="_ _3"></span>ia <span class="_ _13"></span>gospodarcze <span class="_ _13"></span>zgodnie <span class="_ _13"></span>z <span class="_ _13"></span>ich <span class="_ _13"></span>treścią <span class="_ _13"></span>ekonomiczną. </div><div class="t m0 x1 h2 y84 ff1 fs0 fc0 sc0 ls0 ws0">Rokiem  obrotowym  dla  MEGARON  S.A.  jest  rok  kalendarzowy.  Okresami  sprawo<span class="_ _2"></span>z<span class="_ _3"></span>dawczymi  są  kolejne </div><div class="t m0 x1 h2 y85 ff1 fs0 fc0 sc0 ls0 ws0">miesiące w roku obrotowym.      </div><div class="t m0 x1 h1 ydc ff2 fs0 fc0 sc0 ls0 ws0">Wynik <span class="_ _2"></span>finansowy<span class="ff1"> <span class="_ _2"></span>Spółki <span class="_ _2"></span>za o<span class="_ _2"></span>kr<span class="_ _3"></span>es <span class="_ _2"></span>sprawozdawczy <span class="_ _2"></span>ob<span class="_ _3"></span>ejmuje <span class="_ _2"></span>wszystkie <span class="_ _2"></span>osiągnięte i przypadające <span class="_ _2"></span>na <span class="_ _2"></span>jej <span class="_ _2"></span>rzecz </span></div><div class="t m0 x1 h2 ydd ff1 fs0 fc0 sc0 ls0 ws0">przychody <span class="_ _0"> </span>o<span class="_ _2"></span>r<span class="_ _3"></span>az <span class="_ _20"> </span>związane <span class="_ _0"> </span>z <span class="_ _0"> </span>ty<span class="_ _2"></span>mi <span class="_ _0"> </span>przychodami <span class="_ _0"> </span>koszty <span class="_ _20"> </span>zgodnie <span class="_ _20"> </span>z <span class="_ _0"> </span>zasadami <span class="_ _20"> </span>memoriału, <span class="_ _20"> </span>współmiernoś<span class="_ _3"></span>ci </div><div class="t m0 x1 h2 y45 ff1 fs0 fc0 sc0 ls0 ws0">przychodów i kosztów oraz<span class="_ _14"></span> <span class="_ _2"></span>ostrożn<span class="_ _3"></span>ej wyceny. </div><div class="t m0 x1 h2 yde ff1 fs0 fc0 sc0 ls0 ws0">Spółka sporządza rachunek zysków i strat <span class="_ _3"></span>w we<span class="_ _2"></span>r<span class="_ _14"></span>sji kalkulacyjnej. </div><div class="t m0 x1 h2 ydf ff1 fs0 fc0 sc0 ls0 ws0">Spółka sporządza rachunek przep<span class="_ _3"></span>ływów pieniężnych metodą pośrednią. </div><div class="t m0 x1 h2 y2c ff1 fs0 fc0 sc0 ls0 ws0">Walutą funkcjo<span class="_ _2"></span>n<span class="_ _3"></span>alną i <span class="_ _2"></span>sprawozdawczą jednostki <span class="_ _2"></span>j<span class="_ _3"></span>est <span class="_ _2"></span>z<span class="_ _3"></span>łoty <span class="_ _2"></span>polski. Jednostką <span class="_ _2"></span>spra<span class="_ _14"></span>wo<span class="_ _2"></span>zd<span class="_ _3"></span>ania <span class="_ _2"></span>są tysiące <span class="_ _2"></span>zł<span class="_ _14"></span>oty<span class="_ _2"></span>ch </div><div class="t m0 x1 h2 ye0 ff1 fs0 fc0 sc0 ls0 ws0">(PLN). <span class="_ _13"></span>Należy <span class="_ _13"></span>zwrócić <span class="_ _13"></span>uwagę, <span class="_ _13"></span>że <span class="_ _13"></span>kwoty <span class="_ _13"></span>wynikające <span class="_ _13"></span>z <span class="_ _13"></span>ksiąg <span class="_ _13"></span>rachunkowy<span class="_ _3"></span>ch <span class="_ _13"></span>za<span class="_ _2"></span>o<span class="_ _3"></span>krąglono <span class="_ _13"></span>do <span class="_ _13"></span>pełnych <span class="_ _13"></span>tysięcy </div><div class="t m0 x1 h2 ye1 ff1 fs0 fc0 sc0 ls0 ws0">złotych, <span class="_ _11"> </span>dlatego <span class="_ _10"> </span>mo<span class="_ _2"></span>gą<span class="_ _14"></span> <span class="_ _11"> </span>wy<span class="_ _2"></span>ni<span class="_ _3"></span>kać <span class="_ _11"> </span>różnice <span class="_ _11"> </span>wynikające <span class="_ _10"> </span>z zaokrągleń <span class="_ _11"> </span>pomiędzy <span class="_ _11"> </span>wartością <span class="_ _11"> </span>ujawnionych  </div><div class="t m0 x1 h2 ye2 ff1 fs0 fc0 sc0 ls0 ws0">w sprawozdaniu finansowy<span class="_ _3"></span>m <span class="_ _2"></span>s<span class="_ _3"></span>um a łączną war<span class="_ _3"></span>tością ich składowych w tysiącach złotych. </div><div class="t m0 x1 h1 y4d ff2 fs0 fc0 sc0 ls0 ws0">Wartości <span class="_ _2"></span>niematerialne <span class="_ _2"></span>i <span class="_ _2"></span>prawn<span class="_ _3"></span>e<span class="ff1"> <span class="_ _2"></span>wycenia <span class="_ _2"></span>się <span class="_ _2"></span>według <span class="_ _2"></span>cen <span class="_ _2"></span>nabycia, <span class="_ _2"></span>pomniejszonych o<span class="_ _2"></span> skumul<span class="_ _3"></span>owane <span class="_ _2"></span>odpisy </span></div><div class="t m0 x1 h2 y4e ff1 fs0 fc0 sc0 ls0 ws0">umorzeniowe oraz o ewentualn<span class="_ _3"></span>e odpisy z tytułu trwałej utraty wartości.  </div><div class="t m0 x1 h2 ye3 ff1 fs0 fc0 sc0 ls0 ws0">Wartości niematerialne <span class="_ _2"></span>i prawne <span class="_ _2"></span>a<span class="_ _14"></span>mortyzowane <span class="_ _2"></span>są metodą liniową <span class="_ _2"></span>w okresie przewidywanej ekonomicznej </div><div class="t m0 x1 h2 y32 ff1 fs0 fc0 sc0 ls0 ws0">użyteczności, <span class="_ _13"></span>według <span class="_ _13"></span>następujących <span class="_ _d"></span>zasad: <span class="_ _13"></span>oprogramowanie <span class="_ _13"></span>komputerów <span class="_ _13"></span>2 <span class="_ _13"></span>lub <span class="_ _13"></span>5 <span class="_ _d"></span>lat <span class="_ _13"></span>(aktualnie <span class="_ _13"></span>używane </div><div class="t m0 x1 h2 ye4 ff1 fs0 fc0 sc0 ls0 ws0">wartości amortyzowane są w ok<span class="_ _3"></span>resie 2 lat). </div><div class="t m0 x1 h2 y73 ff1 fs0 fc0 sc0 ls0 ws0">Wartości <span class="_ _27"> </span>niematerialne <span class="_ _27"> </span>i <span class="_ _30"> </span>prawne, <span class="_ _27"> </span>których <span class="_ _27"> </span>wartość <span class="_ _30"> </span>przekracza <span class="_ _27"> </span>3.500,00 <span class="_ _27"> </span>PLN <span class="_ _30"> </span>podlegają<span class="_ _14"></span> <span class="_ _30"> </span>odpisom </div><div class="t m0 x1 h2 y74 ff1 fs0 fc0 sc0 ls0 ws0">amortyzacyjnym <span class="_ _2"></span>według p<span class="_ _2"></span>l<span class="_ _3"></span>anu <span class="_ _2"></span>amortyzacji, określa<span class="_ _2"></span>j<span class="_ _3"></span>ącego <span class="_ _2"></span>stawki <span class="_ _2"></span>i kwoty<span class="_ _2"></span> rocznych <span class="_ _2"></span>odp<span class="_ _3"></span>isów <span class="_ _2"></span>poszczególnych<span class="_ _3"></span> </div><div class="t m0 x1 h2 y75 ff1 fs0 fc0 sc0 ls0 ws0">wartości <span class="_ _10"> </span>niematerialnych <span class="_ _29"> </span>i <span class="_ _10"> </span>prawnych. <span class="_ _10"> </span>Kwoty <span class="_ _10"> </span>rocz<span class="_ _3"></span>nych <span class="_ _10"> </span>odpisów <span class="_ _10"> </span>amortyzacyjnych <span class="_ _29"> </span>ustala <span class="_ _10"> </span>się <span class="_ _10"> </span>drogą </div><div class="t m0 x1 h2 y76 ff1 fs0 fc0 sc0 ls0 ws0">systematycznego <span class="_ _14"></span>ro<span class="_ _2"></span>z<span class="_ _3"></span>łożenia w<span class="_ _3"></span>artości p<span class="_ _14"></span>o<span class="_ _2"></span>czątko<span class="_ _14"></span>we<span class="_ _2"></span>j <span class="_ _14"></span>danej wart<span class="_ _3"></span>ości ni<span class="_ _3"></span>ematerialnej <span class="_ _3"></span>i p<span class="_ _3"></span>rawnej <span class="_ _14"></span>na przewid<span class="_ _3"></span>ywane </div><div class="t m0 x1 h2 y77 ff1 fs0 fc0 sc0 ls0 ws0">lata  jej <span class="_ _c"> </span>uży<span class="_ _2"></span>tk<span class="_ _3"></span>owania  uwzg<span class="_ _14"></span>l<span class="_ _2"></span>ędn<span class="_ _3"></span>iając  okres <span class="_ _28"> </span>ekonomicznej  u<span class="_ _3"></span>żyteczności.  War<span class="_ _14"></span>to<span class="_ _2"></span>ści <span class="_ _c"> </span>niematerialne  i  p<span class="_ _3"></span>rawne, </div><div class="t m0 x1 h2 ye5 ff1 fs0 fc0 sc0 ls0 ws0">których <span class="_ _13"></span>wartość <span class="_ _13"></span>nie <span class="_ _13"></span>prze<span class="_ _2"></span>kr<span class="_ _14"></span>a<span class="_ _2"></span>cz<span class="_ _3"></span>a <span class="_ _13"></span>1.0<span class="_ _2"></span>0<span class="_ _14"></span>0,0<span class="_ _2"></span>0 <span class="_ _e"></span>PL<span class="_ _2"></span>N, <span class="_ _13"></span>są <span class="_ _13"></span>odpisywane <span class="_ _13"></span>bezpośrednio <span class="_ _13"></span>w <span class="_ _d"></span>koszty <span class="_ _13"></span>zużycia <span class="_ _13"></span>materiałów. </div><div class="t m0 x1 h2 ye6 ff1 fs0 fc0 sc0 ls0 ws0">Wartości <span class="_ _c"> </span>niematerialne <span class="_ _28"> </span>i <span class="_ _d"> </span>prawne <span class="_ _c"> </span>o<span class="_ _2"></span>d <span class="_ _d"> </span>1.00<span class="_ _2"></span>0<span class="_ _3"></span>,00 <span class="_ _c"> </span>do <span class="_ _c"> </span>3.5<span class="_ _2"></span>0<span class="_ _14"></span>0,<span class="_ _2"></span>00 <span class="_ _d"> </span>PLN <span class="_ _28"> </span>wprowadza <span class="_ _c"> </span>się <span class="_ _c"> </span>do <span class="_ _c"> </span>e<span class="_ _2"></span>wid<span class="_ _3"></span>encji <span class="_ _28"> </span>bilansowej  </div><div class="t m0 x1 h2 ye7 ff1 fs0 fc0 sc0 ls0 ws0">i umarza jednorazowo w miesiącu ich przyjęcia d<span class="_ _3"></span>o używania. </div><div class="t m0 x1 h1 y95 ff2 fs0 fc0 sc0 ls0 ws0">Środki <span class="_ _21"> </span>trwałe<span class="ff1"> <span class="_ _21"> </span>są <span class="_ _21"> </span>wycenianie <span class="_ _21"> </span>zgodnie <span class="_ _21"> </span>z <span class="_ _21"> </span>Ustawą <span class="_ _21"> </span>o <span class="_ _21"> </span>Rachunkowości <span class="_ _21"> </span>wedłu<span class="_ _3"></span>g <span class="_ _21"> </span>cen <span class="_ _21"> </span>nabycia <span class="_ _21"> </span>lub <span class="_ _21"> </span>kosztów </span></div><div class="t m0 x1 h2 ye8 ff1 fs0 fc0 sc0 ls0 ws0">wytworzenia, <span class="_ _e"></span>pomniejszonych <span class="_ _e"></span>o <span class="_ _13"></span>odpi<span class="_ _3"></span>sy <span class="_ _e"></span>amortyzacyjne <span class="_ _13"></span>l<span class="_ _3"></span>ub <span class="_ _13"></span>u<span class="_ _3"></span>morzeniowe, <span class="_ _e"></span>a <span class="_ _e"></span>także <span class="_ _e"></span>o<span class="_ _2"></span> <span class="_ _2"></span>odpisy <span class="_ _13"></span>z<span class="_ _14"></span> <span class="_ _13"></span>tytułu <span class="_ _e"></span>trwałej </div><div class="t m0 x1 h2 ye9 ff1 fs0 fc0 sc0 ls0 ws0">utraty <span class="_ _13"></span>wartości. <span class="_ _13"></span>Do <span class="_ _13"></span>ceny <span class="_ _13"></span>nabycia <span class="_ _13"></span>lub <span class="_ _13"></span>kosztu <span class="_ _13"></span>wytworz<span class="_ _14"></span>eni<span class="_ _2"></span>a <span class="_ _13"></span>środk<span class="_ _14"></span>ó<span class="_ _2"></span>w<span class="_ _3"></span> <span class="_ _13"></span>t<span class="_ _2"></span>r<span class="_ _3"></span>wałych <span class="_ _13"></span>zalicza <span class="_ _13"></span>się <span class="_ _13"></span>różnice <span class="_ _13"></span>kursowe <span class="_ _13"></span>z </div><div class="t m0 x1 h2 yea ff1 fs0 fc0 sc0 ls0 ws0">wyceny <span class="_ _13"></span>powstałe <span class="_ _13"></span>na <span class="_ _13"></span>dzień<span class="_ _14"></span> <span class="_ _13"></span>bil<span class="_ _2"></span>a<span class="_ _3"></span>nsowy <span class="_ _13"></span>oraz <span class="_ _13"></span>odsetki <span class="_ _13"></span>od <span class="_ _e"></span>zo<span class="_ _2"></span>bowiązań <span class="_ _e"></span>fi<span class="_ _2"></span>n<span class="_ _3"></span>ansujących<span class="_ _3"></span> <span class="_ _13"></span>wytworzenie <span class="_ _13"></span>lub <span class="_ _13"></span>nabycie </div><div class="t m0 x1 h2 yeb ff1 fs0 fc0 sc0 ls0 ws0">środków trwałych.<span class="_ _3"></span> </div><div class="t m0 x1 h2 yec ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie z <span class="_ _14"></span>U<span class="_ _2"></span>sta<span class="_ _3"></span>wą o <span class="_ _14"></span>R<span class="_ _2"></span>achun<span class="_ _14"></span>kowo<span class="_ _2"></span>ści <span class="_ _14"></span>wartość początkowa <span class="_ _3"></span>i dot<span class="_ _3"></span>ychczas dokonane<span class="_ _14"></span> od środków trwał<span class="_ _3"></span>ych odpis<span class="_ _3"></span>y </div><div class="t m0 x1 h2 yed ff1 fs0 fc0 sc0 ls0 ws0">amortyzacyjne <span class="_ _20"> </span>(umorzeniowe) <span class="_ _21"> </span>mogą <span class="_ _20"> </span>na <span class="_ _21"> </span>podstawie<span class="_ _3"></span> <span class="_ _21"> </span>odrębnych <span class="_ _20"> </span>przepisów, <span class="_ _20"> </span>uleg<span class="_ _2"></span>a<span class="_ _3"></span>ć <span class="_ _21"> </span>aktualizacji <span class="_ _20"> </span>wyceny. </div><div class="t m0 x1 h2 yee ff1 fs0 fc0 sc0 ls0 ws0">Ustalona w wy<span class="_ _2"></span>niku<span class="_ _14"></span> <span class="_ _2"></span>aktualizacji wyceny <span class="_ _2"></span>war<span class="_ _3"></span>tość <span class="_ _2"></span>k<span class="_ _3"></span>sięgowa <span class="_ _2"></span>ne<span class="_ _3"></span>tto środk<span class="_ _2"></span>a<span class="_ _14"></span> <span class="_ _2"></span>trwałego<span class="_ _3"></span> nie <span class="_ _2"></span>powinna być wy<span class="_ _2"></span>ższ<span class="_ _3"></span>a od </div><div class="t m0 x1 h2 yef ff1 fs0 fc0 sc0 ls0 ws0">realnej <span class="_ _28"> </span>wartości, <span class="_ _c"> </span>k<span class="_ _2"></span>t<span class="_ _3"></span>órej  o<span class="_ _3"></span>dpisanie <span class="_ _28"> </span>w przewidywanym <span class="_ _28"> </span>okresie <span class="_ _28"> </span>jego  d<span class="_ _3"></span>alszego <span class="_ _c"> </span>używania  jest <span class="_ _c"> </span>ekonomicznie </div><div class="t m0 x1 h2 yf0 ff1 fs0 fc0 sc0 ls0 ws0">uzasadnione.  </div></div><div class="pi" ></div></div><div id="pf9" class="pf w0 h0" ><div class="pc pc9 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">9 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">Składniki <span class="_ _2"></span>majątku <span class="_ _2"></span>o <span class="_ _2"></span>przewid<span class="_ _3"></span>ywanym<span class="_ _2"></span> okres<span class="_ _2"></span>i<span class="_ _3"></span>e <span class="_ _2"></span>użytkowania <span class="_ _2"></span>dłuższ<span class="_ _3"></span>ym <span class="_ _2"></span>niż <span class="_ _2"></span>rok,<span class="_ _2"></span> <span class="_ _2"></span>k<span class="_ _14"></span>tó<span class="_ _2"></span>r<span class="_ _14"></span>y<span class="_ _2"></span>ch <span class="_ _2"></span>wartość <span class="_ _2"></span>nie <span class="_ _2"></span>przekracza </div><div class="t m0 x1 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">1.000,00 <span class="_ _2"></span>PLN, są <span class="_ _2"></span>zaliczane <span class="_ _2"></span>do kosztów <span class="_ _2"></span>zużycia m<span class="_ _2"></span>at<span class="_ _3"></span>eriałów. <span class="_ _2"></span>Przedmi<span class="_ _3"></span>o<span class="_ _2"></span>t<span class="_ _3"></span>y <span class="_ _2"></span>o wartości <span class="_ _2"></span>początkowej o<span class="_ _2"></span>d 1.000,00 </div><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _14"></span>3.500,00 <span class="_ _14"></span>PL<span class="_ _2"></span>N <span class="_ _14"></span>wprowadza <span class="_ _14"></span>się <span class="_ _14"></span>d<span class="_ _2"></span>o<span class="_ _3"></span> <span class="_ _14"></span>ewi<span class="_ _2"></span>d<span class="_ _3"></span>encji <span class="_ _14"></span>bilansowej <span class="_ _3"></span>środków <span class="_ _14"></span>trwałych i<span class="_ _14"></span> umar<span class="_ _3"></span>za j<span class="_ _3"></span>ednorazowo <span class="_ _14"></span>w <span class="_ _14"></span>mi<span class="_ _2"></span>esiącu<span class="_ _3"></span> </div><div class="t m0 x1 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0">ich <span class="_ _e"></span>przyjęcia <span class="_ _e"></span>do <span class="_ _e"></span>używania. <span class="_ _2"></span>Środki <span class="_ _e"></span>trwałe, <span class="_ _e"></span>których <span class="_ _e"></span>wartość <span class="_ _e"></span>jest <span class="_ _2"></span>wy<span class="_ _2"></span>żs<span class="_ _14"></span>za<span class="_ _2"></span> <span class="_ _2"></span>niż <span class="_ _e"></span>3.500,00 <span class="_ _e"></span>PLN <span class="_ _e"></span>podlegają <span class="_ _2"></span>odpisom </div><div class="t m0 x1 h2 y26 ff1 fs0 fc0 sc0 ls0 ws0">amortyzacyjnym <span class="_ _2"></span>w<span class="_ _3"></span>edług <span class="_ _2"></span>planu <span class="_ _2"></span>amortyzacji, <span class="_ _2"></span>określając<span class="_ _14"></span>e<span class="_ _2"></span>go <span class="_ _2"></span>stawki <span class="_ _2"></span>i <span class="_ _14"></span>k<span class="_ _2"></span>w<span class="_ _3"></span>oty <span class="_ _2"></span>rocznych <span class="_ _2"></span>odpisów <span class="_ _2"></span>pos<span class="_ _14"></span>zc<span class="_ _2"></span>zeg<span class="_ _14"></span>ó<span class="_ _2"></span>lnych </div><div class="t m0 x1 h2 yf1 ff1 fs0 fc0 sc0 ls0 ws0">środków <span class="_ _e"></span>trwałych. <span class="_ _2"></span>K<span class="_ _2"></span>woty <span class="_ _2"></span>rocznych <span class="_ _e"></span>odpisów <span class="_ _e"></span>amortyzacyjnych <span class="_ _e"></span>ustala <span class="_ _e"></span>się <span class="_ _e"></span>drogą <span class="_ _e"></span>systematyc<span class="_ _2"></span>z<span class="_ _14"></span>ne<span class="_ _2"></span>g<span class="_ _3"></span>o <span class="_ _e"></span>rozłożenia </div><div class="t m0 x1 h2 yf2 ff1 fs0 fc0 sc0 ls0 ws0">wartości początkowej danego <span class="_ _2"></span>środ<span class="_ _3"></span>ka trwałego n<span class="_ _2"></span>a<span class="_ _3"></span> przewidywane lata <span class="_ _2"></span>jeg<span class="_ _14"></span>o<span class="_ _2"></span> użytkowania uwzględniając okres </div><div class="t m0 x1 h2 yf3 ff1 fs0 fc0 sc0 ls0 ws0">ekonomicznej użyteczności<span class="_ _14"></span> <span class="_ _2"></span>środka trwałego,<span class="_ _3"></span> z zastosowaniem metody liniowej lub <span class="_ _3"></span>degresywnej. </div><div class="t m0 x1 h2 yf4 ff1 fs0 fc0 sc0 ls0 ws0">Zastosowane roczne stawki<span class="_ _3"></span> amortyzacyjne są następujące: </div><div class="t m0 xc h2 y87 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">budynki i budowle <span class="_ _37"> </span>2,5 - 10%  </span></span></div><div class="t m0 xc h2 yf5 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">urządzenia techniczne i ma<span class="_ _3"></span>szyny (z wyłączeniem sprzętu komputeroweg<span class="_ _3"></span>o) 5-20%  </span></span></div><div class="t m0 xc h2 y2c ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">sprzęt komputerowy <span class="_ _1f"> </span>20 -<span class="_ _14"></span> <span class="_ _2"></span>3<span class="_ _3"></span>3<span class="_ _2"></span>,<span class="_ _3"></span>33%  </span></span></div><div class="t m0 xc h2 ye0 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">środki transportu <span class="_ _38"> </span>12 - 29%  </span></span></div><div class="t m0 xc h2 ye1 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">inne środki trwałe <span class="_ _39"> </span>10 - 20% </span></span></div><div class="t m0 x1 h2 yf6 ff1 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _21"> </span>ujmuje <span class="_ _21"> </span>w <span class="_ _2e"> </span>swoich <span class="_ _21"> </span>aktywach <span class="_ _21"> </span>środki <span class="_ _21"> </span>trwa<span class="_ _2"></span>ł<span class="_ _3"></span>e, <span class="_ _21"> </span>z <span class="_ _21"> </span>któ<span class="_ _2"></span>r<span class="_ _14"></span>y<span class="_ _2"></span>ch<span class="_ _3"></span> <span class="_ _21"> </span>korzysta <span class="_ _2e"> </span>na <span class="_ _21"> </span>podstawie <span class="_ _21"> </span>umów <span class="_ _21"> </span>leasingu  </div><div class="t m0 x1 h2 y6f ff1 fs0 fc0 sc0 ls0 ws0">lub podobnych umów, jeże<span class="_ _14"></span>li u<span class="_ _2"></span>m<span class="_ _14"></span>o<span class="_ _2"></span>wy leasin<span class="_ _3"></span>gu lub podo<span class="_ _3"></span>bne umowy spełniają przynaj<span class="_ _3"></span>mniej jeden z warunków </div><div class="t m0 x1 h2 yf7 ff1 fs0 fc0 sc0 ls0 ws0">określonych w art. 3 ust. 4 Ustawy o rachunk<span class="_ _3"></span>owości.  </div><div class="t m0 x1 h1 y8d ff2 fs0 fc0 sc0 ls0 ws0">Środki <span class="_ _2"></span>trwałe <span class="_ _2"></span>w <span class="_ _e"></span>bu<span class="_ _2"></span>d<span class="_ _3"></span>owie<span class="ff1"> <span class="_ _2"></span>wycenia <span class="_ _e"></span>się <span class="_ _2"></span>w <span class="_ _e"></span>wysokości <span class="_ _e"></span>ogółu <span class="_ _2"></span>kosztów <span class="_ _e"></span>pozostających <span class="_ _2"></span>w <span class="_ _e"></span>bezpośredni<span class="_ _3"></span>m <span class="_ _e"></span>związku  </span></div><div class="t m0 x1 h2 y8e ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _14"></span>ich nabyciem <span class="_ _3"></span>lub <span class="_ _14"></span>wytworzeniem, p<span class="_ _14"></span>om<span class="_ _2"></span>niejszon<span class="_ _3"></span>ych o <span class="_ _14"></span>odpisy <span class="_ _14"></span>z tytułu <span class="_ _14"></span>trwałej utraty<span class="_ _14"></span> wartości. D<span class="_ _14"></span>o ceny <span class="_ _14"></span>nabyc<span class="_ _2"></span>i<span class="_ _3"></span>a </div><div class="t m0 x1 h2 y8f ff1 fs0 fc0 sc0 ls0 ws0">lub <span class="_ _14"></span>kos<span class="_ _2"></span>z<span class="_ _3"></span>tu <span class="_ _14"></span>wytworzenia śr<span class="_ _14"></span>odkó<span class="_ _2"></span>w <span class="_ _14"></span>trwałych <span class="_ _14"></span>w bud<span class="_ _3"></span>owie <span class="_ _14"></span>zalicza s<span class="_ _3"></span>ię r<span class="_ _3"></span>óżnice <span class="_ _3"></span>kursowe <span class="_ _14"></span>oraz <span class="_ _14"></span>od<span class="_ _2"></span>s<span class="_ _3"></span>etki <span class="_ _14"></span>od zob<span class="_ _3"></span>owiązań </div><div class="t m0 x1 h2 yf8 ff1 fs0 fc0 sc0 ls0 ws0">finansujących wytworzenie lub<span class="_ _3"></span> nabycie środków trwałych. </div><div class="t m0 x1 h1 yf9 ff2 fs0 fc0 sc0 ls0 ws0">Długoterminowe <span class="_ _14"></span>a<span class="_ _2"></span>ktyw<span class="_ _3"></span>a fin<span class="_ _3"></span>ansowe<span class="ff1"> w post<span class="_ _3"></span>aci akcji <span class="_ _14"></span>i<span class="_ _2"></span> <span class="_ _14"></span>udziałów u<span class="_ _3"></span>jmuje się <span class="_ _14"></span>w księgach <span class="_ _14"></span>rachunkowy<span class="_ _2"></span>c<span class="_ _3"></span>h na <span class="_ _14"></span>dzień </span></div><div class="t m0 x1 h2 yfa ff1 fs0 fc0 sc0 ls0 ws0">nabycia <span class="_ _2"></span>według c<span class="_ _2"></span>en<span class="_ _14"></span>y<span class="_ _2"></span> nabycia <span class="_ _2"></span>albo <span class="_ _2"></span>ceny <span class="_ _2"></span>zakupu, jeżeli <span class="_ _2"></span>koszty <span class="_ _2"></span>przeprowadzenia i <span class="_ _2"></span>rozliczenia <span class="_ _2"></span>transakcji nie <span class="_ _2"></span>są </div><div class="t m0 x1 h2 yfb ff1 fs0 fc0 sc0 ls0 ws0">istotne. <span class="_ _d"> </span>Na <span class="_ _d"> </span>dzień <span class="_ _c"> </span>bilansowy <span class="_ _d"> </span>wycenia <span class="_ _d"> </span>się <span class="_ _d"> </span>j<span class="_ _2"></span>e <span class="_ _13"></span>wedł<span class="_ _2"></span>u<span class="_ _3"></span>g <span class="_ _d"> </span>ceny <span class="_ _c"> </span>nabycia <span class="_ _d"> </span>lub <span class="_ _c"> </span>ceny <span class="_ _d"></span>rynkowej <span class="_ _d"> </span>(wartości <span class="_ _d"> </span>godziwej), </div><div class="t m0 x1 h2 yfc ff1 fs0 fc0 sc0 ls0 ws0">zależnie <span class="_ _c"> </span>o<span class="_ _2"></span>d <span class="_ _c"> </span>tego,  która <span class="_ _28"> </span>z <span class="_ _c"> </span>nich  jest <span class="_ _28"> </span>niższa. <span class="_ _28"> </span>Udzielone <span class="_ _28"> </span>pożyczki <span class="_ _28"> </span>i <span class="_ _28"> </span>nabyte  in<span class="_ _3"></span>strumenty <span class="_ _c"> </span>dł<span class="_ _2"></span>uż<span class="_ _14"></span>ne<span class="_ _2"></span> <span class="_ _c"> </span>wycenia  się <span class="_ _3"></span> </div><div class="t m0 x1 h2 yfd ff1 fs0 fc0 sc0 ls0 ws0">w zamortyzowanej cenie nabycia. </div><div class="t m0 x1 h1 yfe ff2 fs0 fc0 sc0 ls0 ws0">Inwestycje <span class="_ _2"></span>krótkoterminowe<span class="ff1"> <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _2"></span>aktywa <span class="_ _2"></span>w <span class="_ _e"></span>postaci <span class="_ _2"></span>akcji <span class="_ _2"></span>i <span class="_ _e"></span>udziałów <span class="_ _e"></span>ujmuje <span class="_ _2"></span>się <span class="_ _e"></span>w <span class="_ _2"></span>księgach <span class="_ _2"></span>rac<span class="_ _2"></span>hu<span class="_ _3"></span>nkowych <span class="_ _2"></span>na </span></div><div class="t m0 x1 h2 yff ff1 fs0 fc0 sc0 ls0 ws0">dzień <span class="_ _2"></span>nabycia <span class="_ _2"></span>według <span class="_ _2"></span>ceny <span class="_ _2"></span>nabycia <span class="_ _e"></span>albo <span class="_ _2"></span>ceny <span class="_ _2"></span>zakupu, <span class="_ _2"></span>jeżeli <span class="_ _2"></span>koszty <span class="_ _e"></span>przeprowadz<span class="_ _3"></span>enia <span class="_ _2"></span>i <span class="_ _e"></span>rozliczenia <span class="_ _2"></span>transakcji </div><div class="t m0 x1 h2 y100 ff1 fs0 fc0 sc0 ls0 ws0">nie są<span class="_ _14"></span> istotne. <span class="_ _3"></span>Na <span class="_ _3"></span>dzień <span class="_ _14"></span>bi<span class="_ _2"></span>la<span class="_ _14"></span>nsowy wycenia <span class="_ _3"></span>się <span class="_ _14"></span>je według <span class="_ _3"></span>ceny <span class="_ _3"></span>nabycia l<span class="_ _14"></span>ub ceny <span class="_ _3"></span>rynkowej <span class="_ _14"></span>(<span class="_ _2"></span>war<span class="_ _3"></span>tości g<span class="_ _3"></span>odziwej), </div><div class="t m0 x1 h2 y7b ff1 fs0 fc0 sc0 ls0 ws0">zależnie <span class="_ _c"> </span>o<span class="_ _2"></span>d <span class="_ _c"> </span>tego,  która <span class="_ _28"> </span>z <span class="_ _c"> </span>nich  jest <span class="_ _28"> </span>niższa. <span class="_ _28"> </span>Udzielone <span class="_ _28"> </span>pożyczki <span class="_ _28"> </span>i <span class="_ _28"> </span>nabyte  in<span class="_ _3"></span>strumenty <span class="_ _c"> </span>dł<span class="_ _2"></span>uż<span class="_ _14"></span>ne<span class="_ _2"></span> <span class="_ _c"> </span>wycenia  się <span class="_ _3"></span> </div><div class="t m0 x1 h2 y101 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _20"> </span>zamortyzowanej <span class="_ _20"> </span>cenie <span class="_ _20"> </span>nabycia. <span class="_ _20"> </span>Instrumenty <span class="_ _20"> </span>pochodne <span class="_ _20"> </span>wycenia <span class="_ _20"> </span>się <span class="_ _20"> </span>w <span class="_ _20"> </span>wartośc<span class="_ _2"></span>i <span class="_ _0"> </span>godziwej <span class="_ _20"> </span>na <span class="_ _20"> </span>dzień </div><div class="t m0 x1 h2 y102 ff1 fs0 fc0 sc0 ls0 ws0">bilansowy. </div><div class="t m0 x1 h1 y7e ff2 fs0 fc0 sc0 ls0 ws0">Rzeczowe składniki aktywó<span class="_ _3"></span>w obrotowych </div><div class="t m0 x1 h1 y103 ff2 fs0 fc0 sc0 ls0 ws0">Zapasy<span class="ff1"> są<span class="_ _14"></span> wyceniane <span class="_ _14"></span>według <span class="_ _14"></span>niższej z <span class="_ _14"></span>dwóch <span class="_ _3"></span>wartości: ceny <span class="_ _14"></span>nabycia <span class="_ _14"></span>lub kosztu <span class="_ _14"></span>wytworzenia i<span class="_ _3"></span> <span class="_ _3"></span>ceny sprz<span class="_ _3"></span>edaży </span></div><div class="t m0 x1 h2 y80 ff1 fs0 fc0 sc0 ls0 ws0">netto. </div><div class="t m0 x1 h2 y104 ff1 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _2"></span>p<span class="_ _3"></span>oniesione <span class="_ _2"></span>w celu <span class="_ _2"></span>doprowadzenia <span class="_ _2"></span>s<span class="_ _3"></span>kładników wym<span class="_ _2"></span>i<span class="_ _3"></span>enionych <span class="_ _2"></span>niżej<span class="_ _3"></span> <span class="_ _2"></span>pozycji<span class="_ _3"></span> <span class="_ _2"></span>do <span class="_ _2"></span>i<span class="_ _3"></span>ch <span class="_ _2"></span>aktualnego <span class="_ _2"></span>m<span class="_ _3"></span>iejsca  </div><div class="t m0 x1 h2 y105 ff1 fs0 fc0 sc0 ls0 ws0">i stanu ujmowane są w następujący sposób<span class="_ _3"></span>: </div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi x8 y21 w2 hc" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">10 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _0"> </span>o<span class="_ _0"> </span>n<span class="_ _0"> </span>a </span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y22 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">materiały – według ceny nabycia ustalonej m<span class="_ _14"></span>e<span class="_ _2"></span>todą pie<span class="_ _3"></span>rwsze weszło, pierwsze wyszło (FIFO),<span class="_ _3"></span> </span></span></div><div class="t m0 xc h2 y23 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">produkty <span class="_ _e"></span>gotowe <span class="_ _13"></span>–<span class="_ _3"></span> <span class="_ _13"></span>według<span class="_ _14"></span> <span class="_ _13"></span>kosztu <span class="_ _e"></span>bezpośrednich <span class="_ _e"></span>materiałów <span class="_ _13"></span>i <span class="_ _e"></span>robocizny <span class="_ _2"></span>ora<span class="_ _2"></span>z <span class="_ _2"></span>uzasadnionej <span class="_ _13"></span>częś<span class="_ _3"></span>ci </span></span></div><div class="t m0 xd h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">pośrednich <span class="_ _13"></span>ko<span class="_ _2"></span>sz<span class="_ _14"></span>tów <span class="_ _d"> </span>produkcji, <span class="_ _d"> </span>ustalonej <span class="_ _d"></span>przy <span class="_ _d"></span>normalnym <span class="_ _13"></span>wykorzystaniu <span class="_ _d"></span>zdolności <span class="_ _13"></span>pr<span class="_ _2"></span>oduk<span class="_ _14"></span>c<span class="_ _2"></span>yjnych<span class="_ _14"></span> </div><div class="t m0 xd h2 y25 ff1 fs0 fc0 sc0 ls0 ws0">(techniczny koszt wytworzenia<span class="_ _3"></span>).  </div><div class="t m0 x1 h2 y106 ff1 fs0 fc0 sc0 ls0 ws0">Cena <span class="_ _0"> </span>sprzedaży  net<span class="_ _2"></span>t<span class="_ _3"></span>o <span class="_ _0"> </span>jest  to<span class="_ _2"></span>  możliwa <span class="_ _0"> </span>do <span class="_ _0"> </span>uzyskani<span class="_ _14"></span>a<span class="_ _2"></span> <span class="_ _0"> </span>n<span class="_ _3"></span>a <span class="_ _0"> </span>dzień <span class="_ _3a"> </span>bilansowy <span class="_ _3a"> </span>cena <span class="_ _0"> </span>sprzedaży <span class="_ _3a"> </span>bez <span class="_ _0"> </span>podatku  </div><div class="t m0 x1 h2 y107 ff1 fs0 fc0 sc0 ls0 ws0">od  t<span class="_ _14"></span>o<span class="_ _2"></span>war<span class="_ _14"></span>ó<span class="_ _2"></span>w <span class="_ _c"> </span>i  usług <span class="_ _c"> </span>i  p<span class="_ _14"></span>odatku  akcyzowego, <span class="_ _c"> </span>pomniejszona <span class="_ _c"> </span>o  rabaty, <span class="_ _c"> </span>opusty  i <span class="_ _d"> </span>ty<span class="_ _2"></span>m <span class="_ _c"> </span>podobne <span class="_ _28"> </span>oraz <span class="_ _28"> </span>koszty </div><div class="t m0 x1 h2 y67 ff1 fs0 fc0 sc0 ls0 ws0">związane z przystos<span class="_ _3"></span>owa<span class="_ _2"></span>ni<span class="_ _14"></span>em składnika do sprzedaży i dokonani<span class="_ _3"></span>em tej sprzedaży.  </div><div class="t m0 x1 h2 y108 ff1 fs0 fc0 sc0 ls0 ws0">Odpisy <span class="_ _d"> </span>aktualizujące <span class="_ _d"> </span>wartość <span class="_ _13"></span>rze<span class="_ _2"></span>czowych <span class="_ _13"></span>składników <span class="_ _d"></span>majątku <span class="_ _d"></span>obrotowego <span class="_ _d"></span>dokonane <span class="_ _d"></span>w związku <span class="_ _d"></span>z <span class="_ _d"></span>trwałą </div><div class="t m0 x1 h2 y69 ff1 fs0 fc0 sc0 ls0 ws0">utratą <span class="_ _14"></span>ich <span class="_ _14"></span>wartości <span class="_ _14"></span>lub <span class="_ _14"></span>spowodowane <span class="_ _14"></span>wyceną <span class="_ _14"></span>doprowadz<span class="_ _3"></span>ającą <span class="_ _14"></span>ich <span class="_ _14"></span>wartość <span class="_ _14"></span>do <span class="_ _14"></span>cen <span class="_ _14"></span>sprzedaży <span class="_ _14"></span>netto <span class="_ _14"></span>możliwych </div><div class="t m0 x1 h2 y109 ff1 fs0 fc0 sc0 ls0 ws0">do uzyskania pomniejszają<span class="_ _3"></span> wartość pozycji w bilansie i zali<span class="_ _3"></span>cza się je do pozostałych kosztów operacyjnych. </div><div class="t m0 x1 h2 y6b ff1 fs0 fc0 sc0 ls0 ws0">Wartość ujętych w <span class="_ _3"></span>wycenie wyrobów gotowych pośre<span class="_ _14"></span>d<span class="_ _2"></span>nich k<span class="_ _3"></span>o<span class="_ _2"></span>s<span class="_ _3"></span>ztów produkcji<span class="_ _14"></span> n<span class="_ _2"></span>ie jest istotna ze<span class="_ _14"></span> w<span class="_ _2"></span>zględ<span class="_ _3"></span>u na </div><div class="t m0 x1 h2 y6c ff1 fs0 fc0 sc0 ls0 ws0">ich <span class="_ _2"></span>niski <span class="_ _2"></span>udział <span class="_ _2"></span>w <span class="_ _2"></span>k<span class="_ _2"></span>oszci<span class="_ _3"></span>e <span class="_ _2"></span>wytworzenia <span class="_ _2"></span>wy<span class="_ _2"></span>r<span class="_ _14"></span>o<span class="_ _2"></span>bó<span class="_ _3"></span>w <span class="_ _2"></span>gotowych <span class="_ _2"></span>ora<span class="_ _2"></span>z<span class="_ _14"></span> <span class="_ _e"></span>niewielką <span class="_ _2"></span>wartość <span class="_ _2"></span>s<span class="_ _2"></span>kład<span class="_ _14"></span>owa<span class="_ _2"></span>n<span class="_ _14"></span>y<span class="_ _2"></span>ch <span class="_ _2"></span>wyrobów </div><div class="t m0 x1 h2 y10a ff1 fs0 fc0 sc0 ls0 ws0">gotowych, <span class="_ _14"></span>z tego <span class="_ _14"></span>względu, <span class="_ _14"></span>ki<span class="_ _2"></span>erując <span class="_ _14"></span>się <span class="_ _14"></span>zasa<span class="_ _2"></span>dą<span class="_ _14"></span> istotności, <span class="_ _14"></span>Spółka n<span class="_ _3"></span>ie sz<span class="_ _3"></span>acuje p<span class="_ _14"></span>oziomu w<span class="_ _3"></span>ykorzystania <span class="_ _14"></span>zdol<span class="_ _2"></span>nośc<span class="_ _14"></span>i </div><div class="t m0 x1 h2 y10b ff1 fs0 fc0 sc0 ls0 ws0">produkcyjnych. </div><div class="t m0 x1 h1 y10c ff2 fs0 fc0 sc0 ls0 ws0">Należności<span class="ff1"> <span class="_ _0"> </span>wycenia <span class="_ _3a"> </span>się<span class="_ _2"></span> <span class="_ _3a"> </span>w <span class="_ _3a"> </span>kwotac<span class="_ _2"></span>h<span class="_ _3"></span> <span class="_ _0"> </span>wymaganej <span class="_ _0"> </span>zapłaty, <span class="_ _3a"> </span>z <span class="_ _0"> </span>zachowaniem <span class="_ _0"> </span>zasady <span class="_ _3a"> </span>ostro<span class="_ _2"></span>ż<span class="_ _3"></span>nej <span class="_ _3a"> </span>wy<span class="_ _2"></span>ce<span class="_ _3"></span>ny <span class="_ _0"> </span>(po </span></div><div class="t m0 x1 h2 y10d ff1 fs0 fc0 sc0 ls0 ws0">pomniejszeniu o odpisy aktu<span class="_ _3"></span>alizujące). </div><div class="t m0 x1 h2 y10e ff1 fs0 fc0 sc0 ls0 ws0">Należności <span class="_ _2"></span>wy<span class="_ _2"></span>rażon<span class="_ _3"></span>e <span class="_ _e"></span>w <span class="_ _2"></span>w<span class="_ _2"></span>al<span class="_ _14"></span>ut<span class="_ _2"></span>ach <span class="_ _2"></span>obcy<span class="_ _2"></span>c<span class="_ _14"></span>h <span class="_ _13"></span>wy<span class="_ _3"></span>cenia <span class="_ _e"></span>s<span class="_ _2"></span>i<span class="_ _14"></span>ę<span class="_ _2"></span> <span class="_ _2"></span>na <span class="_ _e"></span>dzień <span class="_ _e"></span>bilansowy <span class="_ _e"></span>po <span class="_ _e"></span>kursie <span class="_ _e"></span>śre<span class="_ _2"></span>dn<span class="_ _3"></span>im <span class="_ _e"></span>ustalonym <span class="_ _2"></span>dla </div><div class="t m0 x1 h2 y10f ff1 fs0 fc0 sc0 ls0 ws0">danej waluty przez Nar<span class="_ _3"></span>odowy Bank Polski na ten dzień. </div><div class="t m0 x1 h2 y110 ff1 fs0 fc0 sc0 ls0 ws0">Różnice <span class="_ _13"></span>kursowe <span class="_ _e"></span>od <span class="_ _13"></span>należności <span class="_ _13"></span>wyrażon<span class="_ _3"></span>ych <span class="_ _13"></span>w <span class="_ _13"></span>walu<span class="_ _3"></span>tach <span class="_ _13"></span>obcych <span class="_ _e"></span>powstałe<span class="_ _2"></span> <span class="_ _e"></span>na <span class="_ _13"></span>dz<span class="_ _3"></span>ień <span class="_ _13"></span>wyceny <span class="_ _13"></span>i <span class="_ _e"></span>przy <span class="_ _13"></span>zapłacie </div><div class="t m0 x1 h2 y111 ff1 fs0 fc0 sc0 ls0 ws0">odnosi <span class="_ _2"></span>się <span class="_ _2"></span>w <span class="_ _2"></span>rach<span class="_ _3"></span>unek <span class="_ _2"></span>zysków i <span class="_ _e"></span>strat. <span class="_ _2"></span>W <span class="_ _2"></span>uzasadn<span class="_ _3"></span>ionych <span class="_ _2"></span>przypadkach <span class="_ _2"></span>odnosi się <span class="_ _2"></span>je <span class="_ _2"></span>do <span class="_ _2"></span>kosztu <span class="_ _2"></span>usług <span class="_ _2"></span>lub ceny </div><div class="t m0 x1 h2 y112 ff1 fs0 fc0 sc0 ls0 ws0">nabycia <span class="_ _2e"> </span>towarów <span class="_ _2e"> </span>a <span class="_ _2e"> </span>także <span class="_ _2e"> </span>wytwo<span class="_ _2"></span>rz<span class="_ _14"></span>enia <span class="_ _b"> </span>środków <span class="_ _21"> </span>trwa<span class="_ _2"></span>ł<span class="_ _14"></span>y<span class="_ _2"></span>ch <span class="_ _21"> </span>lub <span class="_ _2e"> </span>warto<span class="_ _2"></span>ś<span class="_ _3"></span>ci <span class="_ _2e"> </span>niematerialnych <span class="_ _2e"> </span>i <span class="_ _2e"> </span>prawnych </div><div class="t m0 x1 h2 y113 ff1 fs0 fc0 sc0 ls0 ws0">(odpowiednio na zwiększen<span class="_ _3"></span>ie lub zmniejszenie tych kosztów). </div><div class="t m0 x1 h2 y114 ff1 fs0 fc0 sc0 ls0 ws0">Wartość <span class="_ _b"> </span>należności <span class="_ _b"> </span>aktualizuje <span class="_ _b"> </span>się <span class="_ _29"> </span>uwzględniając <span class="_ _2e"> </span>stopień <span class="_ _29"> </span>prawdop<span class="_ _14"></span>o<span class="_ _2"></span>dobieństwa <span class="_ _b"> </span>ich <span class="_ _b"> </span>zapłaty <span class="_ _b"> </span>poprzez </div><div class="t m0 x1 h2 y115 ff1 fs0 fc0 sc0 ls0 ws0">dokonanie odpisu aktualizu<span class="_ _3"></span>jącego. Odpis aktualizujący tworzy się na:<span class="_ _3"></span> </div><div class="t m0 xc h2 yfd ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">należności  od <span class="_ _3a"> </span>dłużników <span class="_ _3a"> </span>postawionych <span class="_ _3a"> </span>w <span class="_ _3a"> </span>stan <span class="_ _3a"> </span>likwidacji  lub <span class="_ _0"> </span>w  stan <span class="_ _3a"> </span>upadłości <span class="_ _3a"> </span>- <span class="_ _3a"> </span>do <span class="_ _3a"> </span>wysokości </span></span></div><div class="t m0 xd h2 y116 ff1 fs0 fc0 sc0 ls0 ws0">należności <span class="_ _14"></span>nie <span class="_ _14"></span>objętej <span class="_ _3"></span>gwaran<span class="_ _3"></span>cją <span class="_ _14"></span>lub in<span class="_ _3"></span>nym <span class="_ _14"></span>zabezpieczeniem <span class="_ _14"></span>należności, <span class="_ _14"></span>zgłoszonej <span class="_ _14"></span>li<span class="_ _2"></span>k<span class="_ _14"></span>wi<span class="_ _2"></span>da<span class="_ _14"></span>t<span class="_ _2"></span>orowi <span class="_ _14"></span>lub </div><div class="t m0 xd h2 y79 ff1 fs0 fc0 sc0 ls0 ws0">sędziemu komisarzowi w postęp<span class="_ _3"></span>owaniu upadłościowym, </div><div class="t m0 xc h2 y7a ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">należności <span class="_ _c"> </span>od <span class="_ _c"> </span>dł<span class="_ _2"></span>u<span class="_ _3"></span>żników <span class="_ _d"> </span>w <span class="_ _28"> </span>przypadku <span class="_ _c"> </span>o<span class="_ _2"></span>d<span class="_ _3"></span>dalenia <span class="_ _c"> </span>wniosku <span class="_ _c"> </span>o <span class="_ _c"> </span>ogło<span class="_ _2"></span>s<span class="_ _14"></span>zen<span class="_ _2"></span>ie <span class="_ _d"> </span>upadłości, <span class="_ _c"> </span>jeżeli <span class="_ _c"> </span>ma<span class="_ _2"></span>j<span class="_ _3"></span>ątek </span></span></div><div class="t m0 xd h2 y117 ff1 fs0 fc0 sc0 ls0 ws0">dłużnika <span class="_ _1f"> </span>nie <span class="_ _3b"> </span>wystarcza <span class="_ _1f"> </span>na <span class="_ _3b"> </span>zaspokojenie <span class="_ _1f"> </span>kosztów <span class="_ _3b"> </span>postępowania <span class="_ _1f"> </span>upadłościowego <span class="_ _1f"> </span>-  </div><div class="t m0 xd h2 y118 ff1 fs0 fc0 sc0 ls0 ws0">do wysokości nie pokrytej gwarancją lub inn<span class="_ _3"></span>ym zabezpieczeniem należności,<span class="_ _3"></span> </div><div class="t m0 xc h2 yba ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">należności <span class="_ _e"></span>kwe<span class="_ _2"></span>s<span class="_ _14"></span>t<span class="_ _2"></span>i<span class="_ _14"></span>o<span class="_ _2"></span>nowane<span class="_ _3"></span> <span class="_ _13"></span>przez <span class="_ _e"></span>dłużników <span class="_ _13"></span>oraz <span class="_ _e"></span>z <span class="_ _e"></span>k<span class="_ _2"></span>t<span class="_ _3"></span>órych <span class="_ _13"></span>zapłatą<span class="_ _3"></span> <span class="_ _13"></span>dłużnik <span class="_ _e"></span>zalega, <span class="_ _13"></span>a <span class="_ _e"></span>według <span class="_ _13"></span>oceny </span></span></div><div class="t m0 xd h2 y119 ff1 fs0 fc0 sc0 ls0 ws0">sytuacji <span class="_ _10"> </span>majątkowej <span class="_ _11"> </span>i <span class="_ _10"> </span>finansowej <span class="_ _10"> </span>dłużnika <span class="_ _11"> </span>spłata <span class="_ _10"> </span>należności <span class="_ _11"> </span>w <span class="_ _10"> </span>umownej <span class="_ _10"> </span>kwo<span class="_ _2"></span>ci<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _10"> </span>nie <span class="_ _10"> </span>jest </div><div class="t m0 xd h2 y11a ff1 fs0 fc0 sc0 ls0 ws0">prawdopodobna - d<span class="_ _3"></span>o<span class="_ _2"></span> <span class="_ _3"></span>wysokości nie pokrytej gwarancj<span class="_ _14"></span>ą<span class="_ _2"></span> lub<span class="_ _3"></span> innym zabezpieczeniem należności, </div><div class="t m0 xc h2 y103 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">należności <span class="_ _26"> </span>stanowiące <span class="_ _26"> </span>ró<span class="_ _2"></span>w<span class="_ _3"></span>nowartość <span class="_ _a"> </span>kwo<span class="_ _3"></span>t <span class="_ _a"> </span>p<span class="_ _3"></span>odwyższających <span class="_ _26"> </span>na<span class="_ _2"></span>le<span class="_ _3"></span>żności, <span class="_ _26"> </span>w <span class="_ _a"> </span>stosunku,  </span></span></div><div class="t m0 xd h2 y80 ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _28"> </span>których  uprzednio <span class="_ _c"> </span>do<span class="_ _2"></span>k<span class="_ _3"></span>onano  odpisu<span class="_ _3"></span>  aktualizu<span class="_ _3"></span>jącego  -<span class="_ _3"></span>  w <span class="_ _28"> </span>wysokości  t<span class="_ _14"></span>yc<span class="_ _2"></span>h <span class="_ _28"> </span>kwot, <span class="_ _28"> </span>do  cz<span class="_ _3"></span>asu  ich<span class="_ _3"></span> </div><div class="t m0 xd h2 y81 ff1 fs0 fc0 sc0 ls0 ws0">otrzymania lub odpisania,<span class="_ _3"></span> </div><div class="t m0 xc h2 y82 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">należności <span class="_ _c"> </span>przeterminowane <span class="_ _d"> </span>lub <span class="_ _c"> </span>nieprzeterminowane <span class="_ _c"> </span>o <span class="_ _c"> </span>znacznym <span class="_ _c"> </span>stopniu <span class="_ _c"> </span>prawdopodobieństwa </span></span></div><div class="t m0 xd h2 y11b ff1 fs0 fc0 sc0 ls0 ws0">nieściągalności,  w  przypad<span class="_ _14"></span>kac<span class="_ _2"></span>h <span class="_ _c"> </span>u<span class="_ _2"></span>zasad<span class="_ _3"></span>nionych  rodzajem  prowadz<span class="_ _14"></span>o<span class="_ _2"></span>nej  działaln<span class="_ _14"></span>oś<span class="_ _2"></span>ci<span class="_ _3"></span>  lub  strukturą<span class="_ _3"></span> </div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi x8 y21 w2 hd" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">11 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">odbiorców <span class="_ _3a"> </span>- <span class="_ _0"> </span>w <span class="_ _3a"> </span>wysokości <span class="_ _0"> </span>wiarygodnie <span class="_ _3a"> </span>oszacowanej <span class="_ _3a"> </span>kwoty <span class="_ _0"> </span>odpisu, <span class="_ _3a"> </span>w <span class="_ _0"> </span>tym <span class="_ _0"> </span>także <span class="_ _3a"> </span>ogólnego, <span class="_ _3a"> </span>na </div><div class="t m0 xd h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">nieściągalne należności.<span class="_ _3"></span> </div><div class="t m0 x1 h2 y11c ff1 fs0 fc0 sc0 ls0 ws0">Odpisy <span class="_ _2"></span>aktualizujące <span class="_ _e"></span>wartość <span class="_ _2"></span>należnośc<span class="_ _2"></span>i<span class="_ _3"></span> <span class="_ _e"></span>zalicza <span class="_ _2"></span>się<span class="_ _2"></span> <span class="_ _2"></span>odpowiedni<span class="_ _3"></span>o <span class="_ _e"></span>do <span class="_ _e"></span>pozost<span class="_ _2"></span>a<span class="_ _3"></span>łych <span class="_ _2"></span>kos<span class="_ _2"></span>z<span class="_ _14"></span>tó<span class="_ _2"></span>w <span class="_ _2"></span>operacyjnych <span class="_ _2"></span>lub </div><div class="t m0 x1 h2 y11d ff1 fs0 fc0 sc0 ls0 ws0">do kosztów finansowych - za<span class="_ _3"></span>leżnie od rodzaju należności, której dotyczy od<span class="_ _3"></span>pis aktualizacji. </div><div class="t m0 x1 h1 y11e ff2 fs0 fc0 sc0 ls0 ws0">Środki <span class="_ _13"></span>pi<span class="_ _2"></span>eniężne<span class="_ _3"></span><span class="ff1"> <span class="_ _d"></span>wyceniane <span class="_ _13"></span>są <span class="_ _d"> </span>w <span class="_ _d"> </span>wartości <span class="_ _d"> </span>nominalnej. <span class="_ _13"></span>Śro<span class="_ _2"></span>d<span class="_ _3"></span>ki <span class="_ _d"></span>pieniężne <span class="_ _13"></span>w <span class="_ _d"> </span>walutach <span class="_ _d"></span>obcych <span class="_ _13"></span>wy<span class="_ _2"></span>cen<span class="_ _3"></span>ia <span class="_ _d"></span>się </span></div><div class="t m0 x1 h2 y11f ff1 fs0 fc0 sc0 ls0 ws0">według <span class="_ _13"></span>kursu<span class="_ _3"></span> <span class="_ _13"></span>średnieg<span class="_ _3"></span>o <span class="_ _13"></span>NBP <span class="_ _e"></span>na<span class="_ _2"></span> <span class="_ _e"></span>dzień <span class="_ _e"></span>bilansowy.<span class="_ _2"></span> <span class="_ _2"></span>Do <span class="_ _13"></span>środkó<span class="_ _3"></span>w <span class="_ _13"></span>pieniężnych <span class="_ _e"></span>za<span class="_ _2"></span>l<span class="_ _3"></span>icza <span class="_ _e"></span>się <span class="_ _13"></span>krótkoterminowe <span class="_ _e"></span>(<span class="_ _2"></span>o </div><div class="t m0 x1 h2 y120 ff1 fs0 fc0 sc0 ls0 ws0">terminie <span class="_ _d"> </span>wymagalności <span class="_ _d"> </span>krótszym <span class="_ _d"> </span>niż <span class="_ _d"> </span>3 <span class="_ _d"> </span>m<span class="_ _2"></span>iesiące <span class="_ _13"></span>od <span class="_ _d"> </span>daty <span class="_ _c"> </span>założenia) <span class="_ _d"> </span>lokaty, <span class="_ _d"> </span>które <span class="_ _d"> </span>wyce<span class="_ _2"></span>nia<span class="_ _3"></span> <span class="_ _d"> </span>się <span class="_ _d"> </span>w <span class="_ _c"> </span>wartości </div><div class="t m0 x1 h2 y108 ff1 fs0 fc0 sc0 ls0 ws0">uwzględniającej  na<span class="_ _3"></span>liczone <span class="_ _28"> </span>do  dnia <span class="_ _28"> </span>bilansowego <span class="_ _c"> </span>odsetki,  naliczone <span class="_ _28"> </span>zgodnie <span class="_ _28"> </span>z <span class="_ _28"> </span>metodą  zamortyz<span class="_ _14"></span>owa<span class="_ _2"></span>n<span class="_ _3"></span>ego </div><div class="t m0 x1 h2 y69 ff1 fs0 fc0 sc0 ls0 ws0">kosztu. </div><div class="t m0 x1 h1 y121 ff2 fs0 fc0 sc0 ls0 ws0">Rozliczenia <span class="_ _e"></span>międzyokresowe <span class="_ _e"></span>kosztów <span class="_ _13"></span>czynne<span class="ff1"> <span class="_ _e"></span>dokonywane <span class="_ _e"></span>są, <span class="_ _13"></span>jeżeli <span class="_ _e"></span>koszty <span class="_ _e"></span>poniesione <span class="_ _e"></span>dotyczą <span class="_ _13"></span>przyszł<span class="_ _3"></span>ych </span></div><div class="t m0 x1 h2 y6b ff1 fs0 fc0 sc0 ls0 ws0">okresów sprawozdawczych. W szczególności rozliczaniu w c<span class="_ _2"></span>z<span class="_ _14"></span>as<span class="_ _2"></span>i<span class="_ _3"></span>e podlegają koszty ubezpieczeń, prenumerat </div><div class="t m0 x1 h2 y6c ff1 fs0 fc0 sc0 ls0 ws0">i abonamentów oraz koszty poniesi<span class="_ _3"></span>one na przełomie roku. </div><div class="t m0 x1 h1 y122 ff2 fs0 fc0 sc0 ls0 ws0">Kapitały <span class="_ _e"></span>własne<span class="ff1"> <span class="_ _e"></span>ujmuje <span class="_ _e"></span>s<span class="_ _2"></span>i<span class="_ _14"></span>ę <span class="_ _13"></span>w <span class="_ _2"></span>księg<span class="_ _2"></span>a<span class="_ _3"></span>ch <span class="_ _e"></span>rachunkowych <span class="_ _e"></span>w <span class="_ _e"></span>wartości <span class="_ _e"></span>nominalnej <span class="_ _e"></span>wedł<span class="_ _2"></span>u<span class="_ _3"></span>g <span class="_ _e"></span>ich <span class="_ _e"></span>rodzajów <span class="_ _e"></span>i <span class="_ _e"></span>zasad </span></div><div class="t m0 x1 h2 y6e ff1 fs0 fc0 sc0 ls0 ws0">określonych przepisami prawa, w tym<span class="_ _3"></span> statutu spółki. </div><div class="t m0 x1 h2 y8c ff1 fs0 fc0 sc0 ls0 ws0">Kapitał zakładowy <span class="_ _2"></span>sp<span class="_ _14"></span>ółki <span class="_ _2"></span>kapi<span class="_ _3"></span>tałowej wyka<span class="_ _2"></span>z<span class="_ _3"></span>uje się w<span class="_ _2"></span> wyso<span class="_ _3"></span>kości okreś<span class="_ _2"></span>l<span class="_ _14"></span>one<span class="_ _2"></span>j<span class="_ _3"></span> w <span class="_ _2"></span>u<span class="_ _3"></span>mowie <span class="_ _2"></span>lu<span class="_ _3"></span>b statucie <span class="_ _2"></span>i wpisanej </div><div class="t m0 x1 h2 y30 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>r<span class="_ _3"></span>ejestrze sądowy<span class="_ _2"></span>m<span class="_ _3"></span>. Zadeklarowane, <span class="_ _2"></span>le<span class="_ _3"></span>cz <span class="_ _2"></span>niewniesi<span class="_ _14"></span>o<span class="_ _2"></span>ne wkłady kapitałowe <span class="_ _2"></span>uj<span class="_ _3"></span>muje <span class="_ _2"></span>się<span class="_ _3"></span> <span class="_ _2"></span>jak<span class="_ _3"></span>o <span class="_ _2"></span>należne<span class="_ _3"></span> <span class="_ _2"></span>w<span class="_ _3"></span>kłady </div><div class="t m0 x1 h2 y10e ff1 fs0 fc0 sc0 ls0 ws0">na poczet kapitału. </div><div class="t m0 x1 h2 y123 ff1 fs0 fc0 sc0 ls0 ws0">Kapitał <span class="_ _14"></span>zapa<span class="_ _2"></span>so<span class="_ _3"></span>wy <span class="_ _3"></span>tworzony jes<span class="_ _14"></span>t z p<span class="_ _3"></span>odziału z<span class="_ _14"></span>y<span class="_ _2"></span>sku,<span class="_ _3"></span> przen<span class="_ _14"></span>iesienia z <span class="_ _14"></span>ka<span class="_ _2"></span>pita<span class="_ _14"></span>ł<span class="_ _2"></span>u <span class="_ _14"></span>rezerwowego <span class="_ _14"></span>z aktualizacji wyceny, </div><div class="t m0 x1 h2 y110 ff1 fs0 fc0 sc0 ls0 ws0">z nadwyżki powstałej przy sprz<span class="_ _14"></span>e<span class="_ _2"></span>daży akcji powyżej <span class="_ _3"></span>ceny nominalnej (agio). </div><div class="t m0 x1 h2 yf8 ff1 fs0 fc0 sc0 ls0 ws0">Akcje własne wyceniane są <span class="_ _3"></span>w cenie nabycia i wykazywane w odrębnej pozycji akt<span class="_ _3"></span>ywów. </div><div class="t m0 x1 h2 yf9 ff1 fs0 fc0 sc0 ls0 ws0">Kapitał <span class="_ _14"></span>r<span class="_ _2"></span>ez<span class="_ _14"></span>e<span class="_ _2"></span>rwowy <span class="_ _14"></span>z <span class="_ _14"></span>ak<span class="_ _2"></span>tu<span class="_ _3"></span>alizacji <span class="_ _14"></span>wy<span class="_ _2"></span>c<span class="_ _3"></span>eny r<span class="_ _3"></span>zeczowych <span class="_ _3"></span>aktywów jest <span class="_ _14"></span>to <span class="_ _14"></span>kapitał p<span class="_ _3"></span>owstały jako <span class="_ _14"></span>skutek <span class="_ _14"></span>aktu<span class="_ _2"></span>a<span class="_ _3"></span>lizacji </div><div class="t m0 x1 h2 yfa ff1 fs0 fc0 sc0 ls0 ws0">wyceny aktywów trwałych. W<span class="_ _2"></span> prz<span class="_ _3"></span>ypadku zbycia <span class="_ _2"></span>lu<span class="_ _3"></span>b likwidacji składnik<span class="_ _2"></span>a<span class="_ _14"></span> ma<span class="_ _2"></span>jąt<span class="_ _3"></span>ku odpo<span class="_ _2"></span>wi<span class="_ _14"></span>e<span class="_ _2"></span>dn<span class="_ _3"></span>ia część kapitału </div><div class="t m0 x1 h2 yfb ff1 fs0 fc0 sc0 ls0 ws0">rezerwowego <span class="_ _c"> </span>z <span class="_ _c"> </span>aktualizacji <span class="_ _c"> </span>wyceny <span class="_ _c"> </span>jest <span class="_ _c"> </span>przeno<span class="_ _2"></span>sz<span class="_ _14"></span>on<span class="_ _2"></span>a<span class="_ _14"></span> <span class="_ _28"> </span>na <span class="_ _c"> </span>kapitał <span class="_ _c"> </span>zapasowy<span class="_ _2"></span>. <span class="_ _d"></span>Odpis <span class="_ _d"> </span>z  t<span class="_ _3"></span>ytułu <span class="_ _c"> </span>tr<span class="_ _2"></span>wa<span class="_ _14"></span>ł<span class="_ _2"></span>ej <span class="_ _d"> </span>ut<span class="_ _2"></span>r<span class="_ _3"></span>aty </div><div class="t m0 x1 h2 yfc ff1 fs0 fc0 sc0 ls0 ws0">wartości <span class="_ _3"></span>aktywów <span class="_ _14"></span>trwałych, <span class="_ _3"></span>który <span class="_ _3"></span>uprzednio <span class="_ _14"></span>podlegał <span class="_ _14"></span>ak<span class="_ _2"></span>tua<span class="_ _14"></span>l<span class="_ _2"></span>izacji <span class="_ _14"></span>wyceny <span class="_ _3"></span>pomniejsz<span class="_ _3"></span>a kapitał <span class="_ _14"></span>z <span class="_ _14"></span>a<span class="_ _2"></span>ktu<span class="_ _3"></span>alizacji <span class="_ _3"></span>do </div><div class="t m0 x1 h2 yfd ff1 fs0 fc0 sc0 ls0 ws0">wysokości części kapitału, która dotyczy teg<span class="_ _14"></span>o<span class="_ _2"></span> składnika<span class="_ _14"></span> <span class="_ _2"></span>mająt<span class="_ _3"></span>ku trwałego. </div><div class="t m0 x1 h1 yfe ff2 fs0 fc0 sc0 ls0 ws0">Rezerwy<span class="ff1"> <span class="_ _14"></span>twor<span class="_ _2"></span>zy <span class="_ _14"></span>się <span class="_ _14"></span>na <span class="_ _3"></span>pewne <span class="_ _14"></span>lub o <span class="_ _14"></span>dużym <span class="_ _14"></span>stopniu <span class="_ _3"></span>prawdopodobieństwa <span class="_ _14"></span>przyszłe <span class="_ _14"></span>zo<span class="_ _2"></span>b<span class="_ _3"></span>owiązania <span class="_ _14"></span>i <span class="_ _14"></span>wy<span class="_ _2"></span>cenia <span class="_ _14"></span>się </span></div><div class="t m0 x1 h2 yff ff1 fs0 fc0 sc0 ls0 ws0">je na dzi<span class="_ _14"></span>e<span class="_ _2"></span>ń<span class="_ _3"></span> bilansowy <span class="_ _14"></span>w<span class="_ _2"></span> <span class="_ _14"></span>wiarygodnie oszacowanej wa<span class="_ _14"></span>rto<span class="_ _2"></span>ści.<span class="_ _3"></span> Rezerwy zali<span class="_ _14"></span>c<span class="_ _2"></span>za <span class="_ _3"></span>się o<span class="_ _3"></span>dpowiednio do <span class="_ _3"></span>pozostałych </div><div class="t m0 x1 h2 y100 ff1 fs0 fc0 sc0 ls0 ws0">kosztów <span class="_ _e"></span>operacyjnych, <span class="_ _13"></span>k<span class="_ _14"></span>o<span class="_ _2"></span>sz<span class="_ _3"></span>tów <span class="_ _13"></span>finan<span class="_ _3"></span>sowych <span class="_ _e"></span>lub <span class="_ _13"></span>strat<span class="_ _3"></span> <span class="_ _13"></span>na<span class="_ _14"></span>d<span class="_ _2"></span>zwyczajnych,<span class="_ _3"></span> <span class="_ _e"></span>zależnie <span class="_ _e"></span>o<span class="_ _2"></span>d <span class="_ _2"></span>okoliczności, <span class="_ _13"></span>z <span class="_ _2"></span>którymi </div><div class="t m0 x1 h2 y7b ff1 fs0 fc0 sc0 ls0 ws0">przyszłe zobowiązania się wiążą. </div><div class="t m0 x1 h2 y7c ff1 fs0 fc0 sc0 ls0 ws0">W szczególności Spółka tworzy rez<span class="_ _3"></span>erwy na: </div><div class="t m0 xc h2 y119 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">świadczenia pracownicze (odprawy eme<span class="_ _2"></span>r<span class="_ _14"></span>yta<span class="_ _2"></span>lne<span class="_ _14"></span> <span class="_ _2"></span>i niewykorzystane urlopy) – w wysokości ustalonej z </span></span></div><div class="t m0 xd h2 y11a ff1 fs0 fc0 sc0 ls0 ws0">zastosowaniem metod aktuar<span class="_ _3"></span>ialnych, </div><div class="t m0 xc h2 y103 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">sprawy <span class="_ _21"> </span>s<span class="_ _3"></span>porne <span class="_ _20"> </span>– <span class="_ _21"> </span>w <span class="_ _0"> </span>wysokoś<span class="_ _2"></span>c<span class="_ _14"></span>i <span class="_ _21"> </span>spodziewanego <span class="_ _0"> </span>wypły<span class="_ _2"></span>w<span class="_ _3"></span>u <span class="_ _20"> </span>k<span class="_ _2"></span>orz<span class="_ _14"></span>yśc<span class="_ _2"></span>i <span class="_ _0"> </span>ekonomicznych <span class="_ _20"> </span>ze <span class="_ _21"> </span>Spółki <span class="_ _20"> </span>w </span></span></div><div class="t m0 xd h2 y80 ff1 fs0 fc0 sc0 ls0 ws0">przypadku  niekorzystnego  rozstrzygnięcia  sporu  – <span class="_ _3a"> </span>jeżeli  niekorzystne  rozstrzygnięcie  sporu <span class="_ _3a"> </span>jest </div><div class="t m0 xd h2 y81 ff1 fs0 fc0 sc0 ls0 ws0">prawdopodobne, </div><div class="t m0 xc h2 y82 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">inne <span class="_ _13"></span>tytuły <span class="_ _13"></span>– <span class="_ _13"></span>jeże<span class="_ _2"></span>l<span class="_ _3"></span>i <span class="_ _13"></span>zdarzenia <span class="_ _13"></span>przeszłe <span class="_ _13"></span>w <span class="_ _d"></span>prz<span class="_ _3"></span>yszłości <span class="_ _13"></span>spowodują <span class="_ _d"></span>prawdopod<span class="_ _3"></span>obnie <span class="_ _13"></span>wypływ <span class="_ _13"></span>korzyśc<span class="_ _2"></span>i<span class="_ _14"></span> </span></span></div><div class="t m0 xd h2 y11b ff1 fs0 fc0 sc0 ls0 ws0">ekonomicznych ze Spółki a wartość r<span class="_ _3"></span>ezerwy można wiarygodnie oszacować.<span class="_ _3"></span> </div></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">12 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">Spółka  nie  szacuje  rezerw  na  zwroty  i  naprawy  gwarancyjne,  ponieważ  histo<span class="_ _3"></span>ryczne  dane  wska<span class="_ _2"></span>z<span class="_ _3"></span>ują  na </div><div class="t m0 x1 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">nieistotność przyszłych zobowiązań z<span class="_ _3"></span> tego tytułu. </div><div class="t m0 x1 h1 y83 ff2 fs0 fc0 sc0 ls0 ws0">Zobowiązania<span class="ff1"> <span class="_ _28"> </span>wycenia <span class="_ _c"> </span>się <span class="_ _c"> </span>na  dzień<span class="_ _3"></span> <span class="_ _28"> </span>bilansowy <span class="_ _28"> </span>w <span class="_ _c"> </span>kwocie <span class="_ _28"> </span>wymagającej <span class="_ _28"> </span>zapłat<span class="_ _14"></span>y<span class="_ _2"></span> <span class="_ _d"> </span>z  wyjątkiem <span class="_ _c"> </span>zobowiązań, </span></div><div class="t m0 x1 h2 y84 ff1 fs0 fc0 sc0 ls0 ws0">których <span class="_ _28"> </span>uregulowanie <span class="_ _c"> </span>zgodnie  z <span class="_ _c"> </span>umową <span class="_ _28"> </span>następuje <span class="_ _c"> </span>przez  wydanie <span class="_ _c"> </span>innych  n<span class="_ _3"></span>iż <span class="_ _28"> </span>środki <span class="_ _28"> </span>pieniężne <span class="_ _c"> </span>aktywów </div><div class="t m0 x1 h2 y85 ff1 fs0 fc0 sc0 ls0 ws0">finansowych lub wymiany na instru<span class="_ _3"></span>menty finansowe – które wycenia się według wart<span class="_ _3"></span>ości godziwej. </div><div class="t m0 x1 h2 ydc ff1 fs0 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _13"></span>ter<span class="_ _3"></span>min <span class="_ _13"></span>wymagalności <span class="_ _13"></span>prz<span class="_ _3"></span>ekracza <span class="_ _13"></span>jeden <span class="_ _13"></span>rok<span class="_ _14"></span> <span class="_ _13"></span>od <span class="_ _13"></span>daty <span class="_ _13"></span>bilansowej, <span class="_ _13"></span>salda <span class="_ _e"></span>tych <span class="_ _13"></span>zobowiązań, <span class="_ _13"></span>z <span class="_ _e"></span>wyjątkiem </div><div class="t m0 x1 h2 ydd ff1 fs0 fc0 sc0 ls0 ws0">zobowiązań z tytułu<span class="_ _3"></span> dostaw i<span class="_ _3"></span> usług, wykazuje si<span class="_ _14"></span>ę<span class="_ _2"></span> j<span class="_ _3"></span>ako dług<span class="_ _3"></span>oterminowe. Pozostałe części sald<span class="_ _3"></span> wykazywane s<span class="_ _14"></span>ą </div><div class="t m0 x1 h2 y45 ff1 fs0 fc0 sc0 ls0 ws0">jako krótkoterminowe. </div><div class="t m0 x1 h2 yde ff1 fs0 fc0 sc0 ls0 ws0">Zobowiązania wyrażo<span class="_ _2"></span>n<span class="_ _14"></span>e <span class="_ _2"></span>w walutach <span class="_ _2"></span>obcy<span class="_ _14"></span>c<span class="_ _2"></span>h wycenia <span class="_ _2"></span>s<span class="_ _14"></span>ię<span class="_ _2"></span> na dzień <span class="_ _2"></span>bilansow<span class="_ _3"></span>y <span class="_ _2"></span>po kursie ś<span class="_ _2"></span>redni<span class="_ _14"></span>m<span class="_ _2"></span> Narodowego </div><div class="t m0 x1 h2 y47 ff1 fs0 fc0 sc0 ls0 ws0">Banku Polskiego na ten dzi<span class="_ _14"></span>e<span class="_ _2"></span>ń. </div><div class="t m0 x1 h2 y88 ff1 fs0 fc0 sc0 ls0 ws0">Różnice <span class="_ _13"></span>kursow<span class="_ _3"></span>e <span class="_ _13"></span>dotyczące <span class="_ _13"></span>z<span class="_ _3"></span>o<span class="_ _2"></span>b<span class="_ _3"></span>owiązań <span class="_ _13"></span>w<span class="_ _3"></span>yrażonych <span class="_ _13"></span>w <span class="_ _e"></span>wa<span class="_ _2"></span>l<span class="_ _14"></span>ut<span class="_ _2"></span>ach <span class="_ _e"></span>obcych <span class="_ _13"></span>powstałe <span class="_ _13"></span>na <span class="_ _e"></span>dzień <span class="_ _13"></span>wyceny <span class="_ _13"></span>i <span class="_ _13"></span>prz<span class="_ _3"></span>y </div><div class="t m0 x1 h2 y89 ff1 fs0 fc0 sc0 ls0 ws0">uregulowaniu <span class="_ _21"> </span>zalicza <span class="_ _21"> </span>się <span class="_ _21"> </span>odpowiednio: <span class="_ _21"> </span>ujemne <span class="_ _21"> </span>do <span class="_ _21"> </span>kosztów <span class="_ _21"> </span>finansowych <span class="_ _21"> </span>i <span class="_ _21"> </span>dodatnie <span class="_ _21"> </span>do <span class="_ _2e"> </span>przychodów </div><div class="t m0 x1 h2 y8a ff1 fs0 fc0 sc0 ls0 ws0">finansowych. W uzasadni<span class="_ _14"></span>onyc<span class="_ _2"></span>h prz<span class="_ _3"></span>ypadkach odnosi się j<span class="_ _14"></span>e<span class="_ _2"></span> do <span class="_ _14"></span>kosztu wytworzenia produktów, usłu<span class="_ _3"></span>g lub ceny </div><div class="t m0 x1 h2 y8b ff1 fs0 fc0 sc0 ls0 ws0">nabycia towarów a także w<span class="_ _3"></span>ytworzenia środków trwałych lub wartości niematerialn<span class="_ _3"></span>ych i prawnych.  </div><div class="t m0 x1 h1 y124 ff2 fs0 fc0 sc0 ls0 ws0">Rozliczeń <span class="_ _14"></span>m<span class="_ _2"></span>iędzyo<span class="_ _3"></span>kresowych pas<span class="_ _3"></span>ywnych<span class="ff1"> dokonuje<span class="_ _3"></span> się<span class="_ _3"></span> w <span class="_ _14"></span>przypadku <span class="_ _3"></span>otrzymania śr<span class="_ _3"></span>odków z <span class="_ _14"></span>tytułu świadcz<span class="_ _3"></span>eń, </span></div><div class="t m0 x1 h2 y125 ff1 fs0 fc0 sc0 ls0 ws0">których wy<span class="_ _2"></span>kona<span class="_ _14"></span>n<span class="_ _2"></span>ie nastąpi w <span class="_ _2"></span>następnych o<span class="_ _2"></span>kr<span class="_ _3"></span>esach <span class="_ _2"></span>sprawozdawczych, jak <span class="_ _2"></span>równi<span class="_ _14"></span>e<span class="_ _2"></span>ż w <span class="_ _2"></span>przypadku uzyskanych </div><div class="t m0 x1 h2 y126 ff1 fs0 fc0 sc0 ls0 ws0">dofinansowań <span class="_ _31"> </span>d<span class="_ _14"></span>o <span class="_ _31"> </span>nabyć <span class="_ _31"> </span>środkó<span class="_ _3"></span>w <span class="_ _31"> </span>trwałych. <span class="_ _3c"> </span>Otrzymane <span class="_ _3c"> </span>dofinansowania, <span class="_ _3c"> </span>zaliczone <span class="_ _3c"> </span>do <span class="_ _31"> </span>rozliczeń </div><div class="t m0 x1 h2 y127 ff1 fs0 fc0 sc0 ls0 ws0">międzyokresowych <span class="_ _2"></span>przychodów, <span class="_ _2"></span>odnoszone <span class="_ _2"></span>są <span class="_ _2"></span>na <span class="_ _e"></span>pozostałe <span class="_ _2"></span>przychody <span class="_ _2"></span>operacyjne <span class="_ _2"></span>równolegle <span class="_ _e"></span>do <span class="_ _2"></span>odpisów </div><div class="t m0 x1 h2 y128 ff1 fs0 fc0 sc0 ls0 ws0">amortyzacyjnych obiektów s<span class="_ _3"></span>finansowanych z ich udziałem. </div><div class="t m0 x1 h2 y52 ff1 fs0 fc0 sc0 ls0 ws0">Spółka ro<span class="_ _2"></span>z<span class="_ _3"></span>poznaje <span class="_ _2"></span>dotacje jako <span class="_ _2"></span>skład<span class="_ _3"></span>nik <span class="_ _2"></span>rozliczeń międzyokresowych pa<span class="_ _2"></span>s<span class="_ _3"></span>ywnych zgodnie <span class="_ _2"></span>z <span class="_ _2"></span>me<span class="_ _3"></span>todą <span class="_ _2"></span>kasową,<span class="_ _14"></span> </div><div class="t m0 x1 h2 y53 ff1 fs0 fc0 sc0 ls0 ws0">czyli w dacie wpływu dotacji do ak<span class="_ _3"></span>tywów. </div><div class="t m0 x1 h1 y129 ff2 fs0 fc0 sc0 ls0 ws0">Przychody <span class="_ _10"> </span>ze <span class="_ _10"> </span>sprzedaży<span class="ff1"> <span class="_ _10"> </span>obe<span class="_ _2"></span>j<span class="_ _14"></span>m<span class="_ _2"></span>u<span class="_ _3"></span>ją <span class="_ _10"> </span>niewątpliwie <span class="_ _10"> </span>należne <span class="_ _10"> </span>lub <span class="_ _10"> </span>uzyska<span class="_ _2"></span>n<span class="_ _14"></span>e <span class="_ _11"> </span>kwoty <span class="_ _11"> </span>nett<span class="_ _3"></span>o <span class="_ _10"> </span>ze <span class="_ _10"> </span>sprzedaży  </span></div><div class="t m0 x1 h2 y12a ff1 fs0 fc0 sc0 ls0 ws0">tj. <span class="_ _14"></span>pomniejszone o <span class="_ _14"></span>należny <span class="_ _14"></span>po<span class="_ _2"></span>d<span class="_ _3"></span>atek <span class="_ _14"></span>od towarów <span class="_ _14"></span>i usłu<span class="_ _3"></span>g <span class="_ _14"></span>(VAT)<span class="_ _2"></span> <span class="_ _14"></span>ujmowane <span class="_ _14"></span>w okr<span class="_ _14"></span>e<span class="_ _2"></span>sach,<span class="_ _3"></span> kt<span class="_ _3"></span>órych d<span class="_ _14"></span>otyc<span class="_ _2"></span>zą. <span class="_ _14"></span>Spółka </div><div class="t m0 x1 h2 y12b ff1 fs0 fc0 sc0 ls0 ws0">ujmuje <span class="_ _d"> </span>przychody <span class="_ _d"> </span>w <span class="_ _c"> </span>dacie <span class="_ _c"> </span>przejścia <span class="_ _d"> </span>ryzyka <span class="_ _d"> </span>i <span class="_ _c"> </span>korzyści <span class="_ _c"> </span>związanych <span class="_ _d"> </span>ze <span class="_ _d"> </span>zby<span class="_ _2"></span>w<span class="_ _3"></span>anym <span class="_ _d"> </span>składnikiem <span class="_ _c"> </span>aktywów <span class="_ _d"></span>na </div><div class="t m0 x1 h2 y12c ff1 fs0 fc0 sc0 ls0 ws0">kupującego. <span class="_ _28"> </span>Otrzymane <span class="_ _28"> </span>dotacje <span class="_ _c"> </span>do  kosztów <span class="_ _28"> </span>Spółka <span class="_ _c"> </span>wy<span class="_ _2"></span>kazuje<span class="_ _14"></span>  w <span class="_ _28"> </span>przychodach <span class="_ _c"> </span>w  dacie <span class="_ _28"> </span>wpływu <span class="_ _28"> </span>środkó<span class="_ _3"></span>w </div><div class="t m0 x1 h2 y12d ff1 fs0 fc0 sc0 ls0 ws0">pieniężnych <span class="_ _13"></span>z <span class="_ _13"></span>tytułu <span class="_ _13"></span>dotacj<span class="_ _14"></span>i<span class="_ _2"></span>, <span class="_ _13"></span>zaś <span class="_ _e"></span>dota<span class="_ _2"></span>cj<span class="_ _3"></span>e <span class="_ _13"></span>do <span class="_ _13"></span>aktywów <span class="_ _13"></span>w <span class="_ _13"></span>dacie <span class="_ _e"></span>o<span class="_ _2"></span>b<span class="_ _3"></span>ciążenia <span class="_ _13"></span>kosztów <span class="_ _e"></span>z <span class="_ _13"></span>ty<span class="_ _2"></span>tułu <span class="_ _e"></span>wyłą<span class="_ _2"></span>c<span class="_ _14"></span>zenia <span class="_ _13"></span>lub </div><div class="t m0 x1 h2 y12e ff1 fs0 fc0 sc0 ls0 ws0">amortyzacji dotowanych aktywów. </div><div class="t m0 x1 h1 y12f ff2 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _27"> </span>podstawowej <span class="_ _11"> </span>działalności <span class="_ _27"> </span>operacyjnej<span class="ff1">. <span class="_ _27"> </span>Spółka <span class="_ _27"> </span>prowadzi <span class="_ _11"> </span>koszty <span class="_ _27"> </span>w <span class="_ _27"> </span>układzie <span class="_ _11"> </span>k<span class="_ _2"></span>a<span class="_ _3"></span>lkulacyjnym </span></div><div class="t m0 x1 h2 y130 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _e"></span>ro<span class="_ _2"></span>dz<span class="_ _3"></span>ajowym. <span class="_ _2"></span>Kos<span class="_ _2"></span>zt<span class="_ _3"></span> <span class="_ _e"></span>sprzedanych <span class="_ _13"></span>pr<span class="_ _3"></span>oduktów, <span class="_ _e"></span>towa<span class="_ _2"></span>r<span class="_ _14"></span>ów <span class="_ _13"></span>i <span class="_ _2"></span>m<span class="_ _2"></span>a<span class="_ _3"></span>teriałów <span class="_ _e"></span>obejmuje <span class="_ _e"></span>ko<span class="_ _2"></span>sz<span class="_ _3"></span>ty <span class="_ _e"></span>bezpośrednio <span class="_ _e"></span>z <span class="_ _e"></span>n<span class="_ _2"></span>i<span class="_ _14"></span>mi </div><div class="t m0 x1 h2 y96 ff1 fs0 fc0 sc0 ls0 ws0">związane <span class="_ _e"></span>oraz <span class="_ _e"></span>uzasadnioną <span class="_ _e"></span>część <span class="_ _e"></span>kosztów <span class="_ _e"></span>po<span class="_ _2"></span>śr<span class="_ _3"></span>ednich. <span class="_ _e"></span>Ewidencja <span class="_ _13"></span>na <span class="_ _2"></span>kontach <span class="_ _e"></span>kosztów <span class="_ _e"></span>jest <span class="_ _e"></span>komplet<span class="_ _2"></span>na, <span class="_ _2"></span>tzn. </div><div class="t m0 x1 h2 y97 ff1 fs0 fc0 sc0 ls0 ws0">ujmuje <span class="_ _14"></span>wszystkie <span class="_ _14"></span>o<span class="_ _2"></span>p<span class="_ _3"></span>eracje <span class="_ _14"></span>gospodarcze <span class="_ _14"></span>dokonane w <span class="_ _3d"></span>okresie <span class="_ _14"></span>sprawozdawczym. <span class="_ _14"></span>Ewentualne <span class="_ _14"></span>różnice <span class="_ _3"></span>wartości, </div><div class="t m0 x1 h2 y98 ff1 fs0 fc0 sc0 ls0 ws0">jakie mogą <span class="_ _3"></span>powstać po otrz<span class="_ _14"></span>y<span class="_ _2"></span>maniu d<span class="_ _14"></span>okume<span class="_ _2"></span>nt<span class="_ _14"></span>ó<span class="_ _2"></span>w<span class="_ _14"></span> o<span class="_ _2"></span>bc<span class="_ _14"></span>ych, ujmowane są w <span class="_ _14"></span>ewi<span class="_ _2"></span>den<span class="_ _14"></span>c<span class="_ _2"></span>j<span class="_ _3"></span>i nie później<span class="_ _3"></span> niż w <span class="_ _14"></span>o<span class="_ _2"></span>kresi<span class="_ _3"></span>e </div><div class="t m0 x1 h2 y99 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdawczym, w któr<span class="_ _3"></span>ym dokumenty te otrzymano. </div><div class="t m0 x1 h2 y131 ff1 fs0 fc0 sc0 ls0 ws0">Na wynik finansowy Sp<span class="_ _3"></span>ó<span class="_ _2"></span>ł<span class="_ _3"></span>ki wpływają ponadto<span class="_ _3"></span>: </div><div class="t m0 xc h1 yee ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff2">pozostałe <span class="_ _3e"> </span>przychody <span class="_ _3e"> </span>i <span class="_ _3f"> </span>koszty <span class="_ _3f"> </span>operacyjne<span class="ff1"> <span class="_ _3e"> </span>poś<span class="_ _2"></span>r<span class="_ _3"></span>ednio <span class="_ _3e"> </span>związane <span class="_ _3e"> </span>z <span class="_ _3f"> </span>działalnością <span class="_ _3e"> </span>Spółki  </span></span></span></div><div class="t m0 xd h2 yef ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _c"> </span>zakresie <span class="_ _d"></span>m.in. <span class="_ _c"> </span>zysków <span class="_ _d"> </span>i <span class="_ _d"> </span>stra<span class="_ _2"></span>t<span class="_ _3"></span> <span class="_ _c"> </span>ze <span class="_ _c"> </span>zbycia <span class="_ _d"> </span>niefinansowych <span class="_ _d"> </span>aktywów <span class="_ _c"> </span>trwałych, <span class="_ _d"></span>aktualizacji <span class="_ _c"> </span>wyceny </div><div class="t m0 xd h2 yf0 ff1 fs0 fc0 sc0 ls0 ws0">aktywów <span class="_ _3a"> </span>niefinansowych, <span class="_ _3a"> </span>utworzenia <span class="_ _3a"> </span>i <span class="_ _3a"> </span>rozwiązania <span class="_ _3a"> </span>rezerw <span class="_ _3a"> </span>na <span class="_ _3a"> </span>przyszłe <span class="_ _3a"> </span>ryzyko, <span class="_ _3a"> </span>kar, <span class="_ _0"> </span>grzywien <span class="_ _3a"> </span>i </div></div><div class="pi" ></div></div><div id="pfd" class="pf w0 h0" ><div class="pc pcd w0 h0"><img class="bi x8 y21 w2 he" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">13 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">odszkodowań, <span class="_ _2e"> </span>otrzymania <span class="_ _b"> </span>lub <span class="_ _2e"> </span>przekazania <span class="_ _b"> </span>darowizn. <span class="_ _2e"> </span>Do <span class="_ _b"> </span>pozostałych <span class="_ _2e"> </span>przychodów <span class="_ _b"> </span>i <span class="_ _2e"> </span>kosztów </div><div class="t m0 xd h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">operacyjnych <span class="_ _40"> </span>jednostka <span class="_ _40"> </span>z<span class="_ _3"></span>alicza <span class="_ _40"> </span>również <span class="_ _40"> </span>otrzymane <span class="_ _40"> </span>i <span class="_ _40"> </span>udzielone <span class="_ _40"> </span>bonusy, <span class="_ _40"> </span>skonta <span class="_ _3"></span> </div><div class="t m0 xd h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _3d"></span>r<span class="_ _2"></span>ab<span class="_ _3"></span>aty, <span class="_ _14"></span>które <span class="_ _14"></span>nie <span class="_ _14"></span>są <span class="_ _14"></span>uwzględniane <span class="_ _3d"></span>bezpośrednio <span class="_ _14"></span>przy <span class="_ _14"></span>dokonywaniu <span class="_ _14"></span>sprzedaży <span class="_ _14"></span>lub <span class="_ _14"></span>zakupów <span class="_ _14"></span>wyrobów </div><div class="t m0 xd h2 y25 ff1 fs0 fc0 sc0 ls0 ws0">gotowych, towarów i materiałó<span class="_ _3"></span>w, </div><div class="t m0 xc h1 y26 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff2">przychody finansowe<span class="ff1"> z tytułu odsetek, nadwyżki doda<span class="_ _3"></span>tnich różnic kursowych nad <span class="_ _3"></span>ujemnymi, </span></span></span></div><div class="t m0 xc h1 yf1 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff2">koszty <span class="_ _3a"> </span>finansowe<span class="ff1"> <span class="_ _0"> </span>z  tytułu <span class="_ _3a"> </span>odse<span class="_ _2"></span>t<span class="_ _3"></span>ek, <span class="_ _3a"> </span>aktualizacji <span class="_ _3a"> </span>wartości <span class="_ _3a"> </span>inwestycji, <span class="_ _3a"> </span>na<span class="_ _2"></span>d<span class="_ _14"></span>wy<span class="_ _2"></span>ż<span class="_ _3"></span>ki <span class="_ _3a"> </span>ujemnych <span class="_ _3a"> </span>różnic </span></span></span></div><div class="t m0 xd h2 yf2 ff1 fs0 fc0 sc0 ls0 ws0">kursowych nad dodatnimi. </div><div class="t m0 x1 h1 y132 ff2 fs0 fc0 sc0 ls0 ws0">Opodatkowanie. <span class="ff1">Wynik fin<span class="_ _3"></span>ansowy brutto korygują: </span></div><div class="t m0 xc h2 y69 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">bieżące zobowiązania z tytu<span class="_ _3"></span>łu podatku dochodowego od o<span class="_ _3"></span>sób prawnych, </span></span></div><div class="t m0 xc h2 y109 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">aktywa oraz rezerwy z tytułu <span class="_ _3"></span>odroczonego podatku dochodowego. </span></span></div><div class="t m0 x1 h1 y133 ff2 fs0 fc0 sc0 ls0 ws0">Podatek <span class="_ _e"></span>dochodowy <span class="_ _13"></span>bież<span class="_ _14"></span>ą<span class="_ _2"></span>cy. <span class="_ _e"></span><span class="ff1">Bieżące <span class="_ _e"></span>zobowiązania <span class="_ _13"></span>z<span class="_ _3"></span> <span class="_ _e"></span>ty<span class="_ _2"></span>tu<span class="_ _14"></span>ł<span class="_ _2"></span>u <span class="_ _2"></span>po<span class="_ _2"></span>da<span class="_ _14"></span>tku <span class="_ _13"></span>dochodowego <span class="_ _e"></span>od <span class="_ _e"></span>osób <span class="_ _13"></span>prawnych <span class="_ _2"></span>s<span class="_ _2"></span>ą<span class="_ _14"></span> </span></div><div class="t m0 x1 h2 y134 ff1 fs0 fc0 sc0 ls0 ws0">naliczone zgodnie z przepisami p<span class="_ _3"></span>odatkowymi. </div><div class="t m0 x1 h1 y135 ff2 fs0 fc0 sc0 ls0 ws0">Podatek <span class="_ _c"> </span>dochodowy <span class="_ _28"> </span>odroczony. <span class="_ _c"> </span><span class="ff1">W <span class="_ _c"> </span>zwi<span class="_ _2"></span>ą<span class="_ _3"></span>zku <span class="_ _c"> </span>z <span class="_ _28"> </span>przejściowymi <span class="_ _c"> </span>różnicami <span class="_ _d"> </span>mię<span class="_ _2"></span>dz<span class="_ _3"></span>y <span class="_ _28"> </span>wykazywaną <span class="_ _d"> </span>w  k<span class="_ _3"></span>sięgach </span></div><div class="t m0 x1 h2 y136 ff1 fs0 fc0 sc0 ls0 ws0">rachunkowych wartością aktywów i pasywów a ich wartością podatkową oraz st<span class="_ _3"></span>ratą podatkową możliwą do </div><div class="t m0 x1 h2 y137 ff1 fs0 fc0 sc0 ls0 ws0">odliczenia <span class="_ _2e"> </span>w <span class="_ _b"> </span>przyszłości, <span class="_ _21"> </span>j<span class="_ _2"></span>edn<span class="_ _3"></span>ostka <span class="_ _2e"> </span>tworzy<span class="_ _2"></span> <span class="_ _21"> </span>rezerwę <span class="_ _b"> </span>i <span class="_ _2e"> </span>ustala <span class="_ _b"> </span>aktywa <span class="_ _2e"> </span>z <span class="_ _2e"> </span>tytuł<span class="_ _2"></span>u <span class="_ _21"> </span>o<span class="_ _2"></span>dro<span class="_ _3"></span>czonego <span class="_ _2e"> </span>podatku </div><div class="t m0 x1 h2 yac ff1 fs0 fc0 sc0 ls0 ws0">dochodowego, którego jest p<span class="_ _3"></span>odatnikiem. </div><div class="t m0 x1 h1 y138 ff2 fs0 fc0 sc0 ls0 ws0">Aktywa <span class="_ _21"> </span>z<span class="_ _2"></span> <span class="_ _21"> </span>tytułu <span class="_ _2e"> </span>odroczonego <span class="_ _21"> </span>podatku <span class="_ _2e"> </span>dochodowego<span class="ff1"> <span class="_ _2e"> </span>ustala <span class="_ _b"> </span>się <span class="_ _21"> </span>w <span class="_ _21"> </span>wy<span class="_ _2"></span>sok<span class="_ _14"></span>o<span class="_ _2"></span>ści <span class="_ _21"> </span>kwoty <span class="_ _2e"> </span>przewidzianej  </span></div><div class="t m0 x1 h2 y139 ff1 fs0 fc0 sc0 ls0 ws0">w prz<span class="_ _3"></span>yszłości do <span class="_ _14"></span>o<span class="_ _2"></span>dli<span class="_ _3"></span>czenia <span class="_ _14"></span>od podatku <span class="_ _3"></span>dochodowego, <span class="_ _14"></span>w związku z<span class="_ _3"></span> ujemnymi <span class="_ _14"></span>różnicami przejścio<span class="_ _3"></span>wymi, które </div><div class="t m0 x1 h2 y13a ff1 fs0 fc0 sc0 ls0 ws0">spowodują <span class="_ _e"></span>w <span class="_ _e"></span>przyszłości <span class="_ _2"></span>zmniejs<span class="_ _2"></span>z<span class="_ _14"></span>e<span class="_ _2"></span>ni<span class="_ _3"></span>e <span class="_ _e"></span>podstawy <span class="_ _e"></span>obliczenia <span class="_ _2"></span>po<span class="_ _2"></span>da<span class="_ _14"></span>t<span class="_ _2"></span>ku <span class="_ _2"></span>dochodowego <span class="_ _e"></span>oraz <span class="_ _e"></span>straty <span class="_ _e"></span>podatkowej </div><div class="t m0 x1 h2 y13b ff1 fs0 fc0 sc0 ls0 ws0">możliwej do odliczenia, ustalonej przy uwzg<span class="_ _3"></span>lędnieniu zasady ostrożności. </div><div class="t m0 x1 h1 y13c ff2 fs0 fc0 sc0 ls0 ws0">Rezerwę <span class="_ _11"> </span>z <span class="_ _11"> </span>tytułu <span class="_ _10"> </span>o<span class="_ _2"></span>d<span class="_ _3"></span>roczonego <span class="_ _11"> </span>podatku <span class="_ _11"> </span>dochodowego<span class="_ _2"></span><span class="ff1"> <span class="_ _10"> </span>tworzy <span class="_ _11"> </span>się <span class="_ _11"> </span>w <span class="_ _27"> </span>wysokości <span class="_ _10"> </span>kwoty <span class="_ _27"> </span>podatku<span class="_ _14"></span> </span></div><div class="t m0 x1 h2 y35 ff1 fs0 fc0 sc0 ls0 ws0">dochodowego, <span class="_ _29"> </span>wymagającej <span class="_ _10"> </span>w <span class="_ _29"> </span>przyszłości <span class="_ _29"> </span>zapłaty, <span class="_ _29"> </span>w <span class="_ _10"> </span>związku <span class="_ _29"> </span>z <span class="_ _29"> </span>występowaniem <span class="_ _29"> </span>do<span class="_ _2"></span>d<span class="_ _3"></span>atnich <span class="_ _29"> </span>różnic </div><div class="t m0 x1 h2 y13d ff1 fs0 fc0 sc0 ls0 ws0">przejściowych, <span class="_ _28"> </span>to <span class="_ _c"> </span>je<span class="_ _2"></span>s<span class="_ _14"></span>t  różnic, <span class="_ _c"> </span>k<span class="_ _2"></span>tóre <span class="_ _c"> </span>spowodują  z<span class="_ _14"></span>wi<span class="_ _2"></span>ę<span class="_ _14"></span>kszenie  podstawy <span class="_ _c"> </span>obliczenia <span class="_ _28"> </span>podatku  d<span class="_ _3"></span>ochodowego  </div><div class="t m0 x1 h2 y13e ff1 fs0 fc0 sc0 ls0 ws0">w przyszłości. </div><div class="t m0 x1 h2 y92 ff1 fs0 fc0 sc0 ls0 ws0">Wykazywana <span class="_ _14"></span>w <span class="_ _3"></span>rachunku <span class="_ _14"></span>zys<span class="_ _2"></span>k<span class="_ _14"></span>ów i <span class="_ _14"></span>strat <span class="_ _14"></span>częś<span class="_ _2"></span>ć<span class="_ _14"></span> odroczo<span class="_ _3"></span>na <span class="_ _14"></span>s<span class="_ _2"></span>tano<span class="_ _3"></span>wi <span class="_ _14"></span>różnicę po<span class="_ _3"></span>między <span class="_ _3"></span>stanem <span class="_ _14"></span>rezerw <span class="_ _14"></span>i aktywów </div><div class="t m0 x1 h1 y93 ff1 fs0 fc0 sc0 ls0 ws0">z tytułu podatku odroczone<span class="_ _3"></span>go na koniec i początek okresu spraw<span class="_ _3"></span>ozdawczego.<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x1 h6 y13f ff2 fs3 fc0 sc0 ls0 ws0">13.<span class="ff6"> <span class="_ _14"></span><span class="ff2">WSKAZANIE <span class="_ _2"></span>Ś<span class="_ _3"></span>REDNICH <span class="_ _2"></span>KURSÓW WYMIA<span class="_ _3"></span>NY ZŁ<span class="_ _2"></span>OTE<span class="_ _3"></span>GO, W <span class="_ _2"></span>OKRES<span class="_ _14"></span>ACH<span class="_ _2"></span> OBJĘTYCH </span></span></div><div class="t m0 x11 h6 y140 ff2 fs3 fc0 sc0 ls0 ws0">SPRAWOZDANIEM <span class="_ _41"> </span>FINANSOWYM <span class="_ _41"> </span>I <span class="_ _41"> </span>DANY<span class="_ _2"></span>MI <span class="_ _41"> </span>PORÓWNYWALNYMI,  </div><div class="t m0 x11 h6 y3b ff2 fs3 fc0 sc0 ls0 ws0">W STOSUNKU DO EURO, USTALONYCH P<span class="_ _14"></span>R<span class="_ _2"></span>ZEZ NARO<span class="_ _3"></span>DOWY BANK POLSKI </div><div class="t m0 x1 h2 y97 ff1 fs0 fc0 sc0 ls0 ws0">Kurs obowiązujący na ostat<span class="_ _3"></span>ni dzień każdego okresu. </div><div class="t m0 xc h2 yeb ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">Kurs 1 EURO obowiązujący <span class="_ _3"></span>w dniu 31.12.2022 wynosił:  <span class="_ _8"></span> <span class="_ _42"> </span> <span class="_ _42"> </span> <span class="_ _42"> </span>4,<span class="_ _2"></span>6<span class="_ _3"></span>899 PLN  </span></span></div><div class="t m0 xc h2 y141 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">Kurs 1 EURO obowiązujący <span class="_ _3"></span>w dniu 31.12.2023 wynosił: <span class="_ _e"></span> <span class="_ _42"> </span> <span class="_ _42"> </span> <span class="_ _42"> </span>4,<span class="_ _2"></span>3<span class="_ _14"></span>480<span class="_ _2"></span> PLN <span class="_ _14"></span> </span></span></div><div class="t m0 x1 h2 y142 ff1 fs0 fc0 sc0 ls0 ws0">Kurs średni w każdym okresie, obliczony jako średnia arytmetyczna kursów obowiązujących na ostatni dzień </div><div class="t m0 x1 h2 y143 ff1 fs0 fc0 sc0 ls0 ws0">każdego <span class="_ _14"></span>miesiąca <span class="_ _14"></span>w <span class="_ _14"></span>danym <span class="_ _14"></span>okresie, <span class="_ _14"></span>a <span class="_ _14"></span>w u<span class="_ _3"></span>zasadnionych <span class="_ _3d"></span>przypadkach <span class="_ _14"></span>– <span class="_ _14"></span>o<span class="_ _2"></span>b<span class="_ _3"></span>liczonego <span class="_ _3d"></span>jako <span class="_ _3"></span>średnia <span class="_ _3d"></span>ar<span class="_ _2"></span>y<span class="_ _3"></span>tmetyczna </div><div class="t m0 x1 h2 y144 ff1 fs0 fc0 sc0 ls0 ws0">kursów obowiązujących na ostatni dzi<span class="_ _14"></span>e<span class="_ _2"></span>ń danego<span class="_ _3"></span> okresu i ostatni dzień okresu go poprzedzającego. </div><div class="t m0 xc h2 y11b ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">Kurs średni 1 EURO w okresie od 01.01.202<span class="_ _3"></span>2 do 31.12.2022 wyniósł:  <span class="_ _3f"> </span> <span class="_ _42"> </span>4,6883<span class="_ _2"></span> <span class="_ _14"></span>P<span class="_ _2"></span>LN </span></span></div></div><div class="pi" ></div></div><div id="pfe" class="pf w0 h0" ><div class="pc pce w0 h0"><img class="bi x8 y21 w2 hf" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">14 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y22 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">Kurs średni 1 EURO w okresie od 01.01.202<span class="_ _3"></span>3 do 31.12.2023 wyniósł:  <span class="_ _3f"> </span> <span class="_ _42"> </span>4,5284<span class="_ _2"></span> <span class="_ _14"></span>P<span class="_ _2"></span>LN </span></span></div><div class="t m0 x1 h2 y145 ff1 fs0 fc0 sc0 ls0 ws0">Najwyższy i najniższy kurs <span class="_ _3"></span>w każdym okresie. </div><div class="t m0 xc h2 y146 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">Najwyższy kurs 1 EURO w ok<span class="_ _3"></span>resie od 01.01.2022 do 31.12.2022 wyniósł: <span class="_ _43"> </span>4,8698 PLN </span></span></div><div class="t m0 xc h2 y147 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">Najniższy kurs 1 EURO w ok<span class="_ _14"></span>r<span class="_ _2"></span>esie od 01.<span class="_ _3"></span>01.2022 do 31.12.2022 wyniósł:  <span class="_ _44"> </span>4,5756 PLN </span></span></div><div class="t m0 xc h2 y11e ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">Najwyższy kurs 1 EURO w ok<span class="_ _3"></span>resie od 01.01.2023 do 31.12.2023 wyniósł: <span class="_ _43"> </span>4,7170 PLN </span></span></div><div class="t m0 xc h2 y11f ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">Najniższy kurs 1 EURO w ok<span class="_ _14"></span>r<span class="_ _2"></span>esie od 01.<span class="_ _3"></span>01.2023 do 31.12.2023 wyniósł:  <span class="_ _44"> </span>4,3480 PLN</span></span></div><div class="t m0 x1 h2 y120 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y148 ff2 fs3 fc0 sc0 ls0 ws0">14.<span class="ff6"> <span class="_ _14"></span><span class="ff2">WYBRANE <span class="_ _45"> </span>DANE <span class="_ _45"> </span>FINANSOWE <span class="_ _34"> </span>OKRES<span class="_ _2"></span>U<span class="_ _14"></span> <span class="_ _45"> </span>BIEŻĄ<span class="_ _2"></span>CE<span class="_ _3"></span>GO <span class="_ _45"> </span>I <span class="_ _45"> </span>OKRESÓW </span></span></div><div class="t m0 x11 h6 y149 ff2 fs3 fc0 sc0 ls0 ws0">PORÓWNYWALNYCH PRZELICZONE WEDŁUG WY<span class="_ _3"></span>ŻEJ PODANYCH KURSÓW  </div><div class="c x14 y88 w4 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">WYBRANE DANE FINANSOWE     <span class="_ _2"></span>                                                                </div></div><div class="t m0 x15 h11 y14b ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x15 h11 y14c ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x16 h11 y14b ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x16 h11 y14c ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x17 h11 y14b ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x17 h11 y14c ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x18 h11 y14b ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x18 h11 y14c ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x19 h11 y14d ff2 fs4 fc0 sc0 ls0 ws0">w tys. zł <span class="_ _46"> </span>w tys. EUR </div><div class="t m0 x1a h12 ye0 ff1 fs4 fc0 sc0 ls0 ws0">I. <span class="_ _3a"> </span>Przycho<span class="_ _2"></span>d<span class="_ _14"></span>y <span class="_ _0"> </span>netto <span class="_ _3a"> </span>ze <span class="_ _3a"> </span>sprzedaży <span class="_ _3a"> </span>produktów<span class="_ _2"></span>,<span class="_ _3"></span> <span class="_ _3a"> </span>tow<span class="_ _2"></span>ar<span class="_ _3"></span>ów<span class="_ _2"></span> <span class="_ _28"> </span>i </div><div class="t m0 x1a h12 y14e ff1 fs4 fc0 sc0 ls0 ws0">materiałów </div><div class="t m0 x1b h12 y14f ff1 fs4 fc0 sc0 ls0 ws0">43 817</div><div class="c x1c y150 w5 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x1d h12 y14f ff1 fs4 fc0 sc0 ls0 ws0">47 829</div><div class="c x1e y150 w6 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y14f ff1 fs4 fc0 sc0 ls0 ws0">9 676</div><div class="c x20 y150 w7 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y14f ff1 fs4 fc0 sc0 ls0 ws0">10 202</div><div class="c x22 y150 w5 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y152 ff1 fs4 fc0 sc0 ls0 ws0">II. Zysk (strata) z działalności o<span class="_ _2"></span>p<span class="_ _3"></span>eracyjnej <span class="_ _47"> </span>-59</div><div class="c x1c y153 w5 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x23 h12 y152 ff1 fs4 fc0 sc0 ls0 ws0">-423</div><div class="c x1e y153 w6 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x24 h12 y152 ff1 fs4 fc0 sc0 ls0 ws0">-13</div><div class="c x20 y153 w7 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h12 y152 ff1 fs4 fc0 sc0 ls0 ws0">-90</div><div class="c x22 y153 w5 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y154 ff1 fs4 fc0 sc0 ls0 ws0">III. Zysk (strata) brutto <span class="_ _48"> </span>-902</div><div class="c x1c y155 w5 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x26 h12 y154 ff1 fs4 fc0 sc0 ls0 ws0">-1 149</div><div class="c x1e y155 w6 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h12 y154 ff1 fs4 fc0 sc0 ls0 ws0">-199</div><div class="c x20 y155 w7 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h12 y154 ff1 fs4 fc0 sc0 ls0 ws0">-245</div><div class="c x22 y155 w5 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y156 ff2 fs4 fc0 sc0 ls0 ws0">IV. Zysk (strata) net<span class="_ _2"></span>t<span class="_ _3"></span>o <span class="_ _49"> </span>-765</div><div class="c x1c y157 w5 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x26 h11 y156 ff2 fs4 fc0 sc0 ls0 ws0">-1 053</div><div class="c x1e y157 w6 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h11 y156 ff2 fs4 fc0 sc0 ls0 ws0">-169</div><div class="c x20 y157 w7 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h11 y156 ff2 fs4 fc0 sc0 ls0 ws0">-225</div><div class="c x22 y157 w5 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y158 ff1 fs4 fc0 sc0 ls0 ws0">V. Przepływy pieniężne netto z dzia<span class="_ _2"></span>ła<span class="_ _3"></span>lności operacyjnej<span class="_ _2"></span> <span class="_ _4a"> </span>3 107</div><div class="c x1c y159 w5 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x29 h12 y158 ff1 fs4 fc0 sc0 ls0 ws0">3 142</div><div class="c x1e y159 w6 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2a h12 y158 ff1 fs4 fc0 sc0 ls0 ws0">686</div><div class="c x20 y159 w7 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y158 ff1 fs4 fc0 sc0 ls0 ws0">670</div><div class="c x22 y159 w5 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y15a ff1 fs4 fc0 sc0 ls0 ws0">VI. Przepływy pieniężne netto z dzi<span class="_ _2"></span>ał<span class="_ _3"></span>alności inwestycyjnej <span class="_ _4b"> </span>-1 041</div><div class="c x1c y15b w5 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x23 h12 y15a ff1 fs4 fc0 sc0 ls0 ws0">-375</div><div class="c x1e y15b w6 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h12 y15a ff1 fs4 fc0 sc0 ls0 ws0">-230</div><div class="c x20 y15b w7 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h12 y15a ff1 fs4 fc0 sc0 ls0 ws0">-80</div><div class="c x22 y15b w5 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y15c ff1 fs4 fc0 sc0 ls0 ws0">VII. Przepływy pieniężne netto<span class="_ _2"></span> <span class="_ _3"></span>z działalności finansowej<span class="_ _2"></span> <span class="_ _4c"> </span>-1 967</div><div class="c x1c y15d w5 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x26 h12 y15c ff1 fs4 fc0 sc0 ls0 ws0">-2 824</div><div class="c x1e y15d w6 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h12 y15c ff1 fs4 fc0 sc0 ls0 ws0">-434</div><div class="c x20 y15d w7 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h12 y15c ff1 fs4 fc0 sc0 ls0 ws0">-602</div><div class="c x22 y15d w5 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y15e ff1 fs4 fc0 sc0 ls0 ws0">VIII. Przepływy pieniężne netto, r<span class="_ _2"></span>azem <span class="_ _4d"> </span>99</div><div class="c x1c y15f w5 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2c h12 y15e ff1 fs4 fc0 sc0 ls0 ws0">-57</div><div class="c x1e y15f w6 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2d h12 y15e ff1 fs4 fc0 sc0 ls0 ws0">22</div><div class="c x20 y15f w7 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h12 y15e ff1 fs4 fc0 sc0 ls0 ws0">-12</div><div class="c x22 y15f w5 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y160 ff2 fs4 fc0 sc0 ls0 ws0">IX. Aktywa, razem <span class="_ _4e"> </span>33 563</div><div class="c x1c y161 w5 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x1d h11 y160 ff2 fs4 fc0 sc0 ls0 ws0">35 879</div><div class="c x1e y161 w6 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h11 y160 ff2 fs4 fc0 sc0 ls0 ws0">7 719</div><div class="c x20 y161 w7 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y160 ff2 fs4 fc0 sc0 ls0 ws0">7 650</div><div class="c x22 y161 w5 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y162 ff1 fs4 fc0 sc0 ls0 ws0">X. Zobowiąza<span class="_ _2"></span>n<span class="_ _14"></span>ia i rez<span class="_ _2"></span>e<span class="_ _14"></span>r<span class="_ _2"></span>wy na zobowiązania <span class="_ _4f"> </span>14 028</div><div class="c x1c y163 w5 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x1d h12 y162 ff1 fs4 fc0 sc0 ls0 ws0">15 578</div><div class="c x1e y163 w6 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y162 ff1 fs4 fc0 sc0 ls0 ws0">3 226</div><div class="c x20 y163 w7 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y162 ff1 fs4 fc0 sc0 ls0 ws0">3 322</div><div class="c x22 y163 w5 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y164 ff1 fs4 fc0 sc0 ls0 ws0">XI. Zobowią<span class="_ _2"></span>zan<span class="_ _3"></span>ia długoterminowe <span class="_ _50"> </span>2 460</div><div class="c x1c y165 w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x29 h12 y164 ff1 fs4 fc0 sc0 ls0 ws0">3 854</div><div class="c x1e y165 w6 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2a h12 y164 ff1 fs4 fc0 sc0 ls0 ws0">566</div><div class="c x20 y165 w7 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y164 ff1 fs4 fc0 sc0 ls0 ws0">822</div><div class="c x22 y165 w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y167 ff1 fs4 fc0 sc0 ls0 ws0">XII. Zobowiąz<span class="_ _2"></span>ani<span class="_ _14"></span>a<span class="_ _2"></span> kr<span class="_ _3"></span>ótkot<span class="_ _2"></span>e<span class="_ _3"></span>rminowe <span class="_ _51"> </span>7 973</div><div class="c x1c y168 w5 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x29 h12 y167 ff1 fs4 fc0 sc0 ls0 ws0">8 685</div><div class="c x1e y168 w6 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y167 ff1 fs4 fc0 sc0 ls0 ws0">1 834</div><div class="c x20 y168 w7 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y167 ff1 fs4 fc0 sc0 ls0 ws0">1 852</div><div class="c x22 y168 w5 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y169 ff2 fs4 fc0 sc0 ls0 ws0">XIII. Kapitał własny <span class="_ _52"> </span>19 535</div><div class="c x1c y16a w5 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x1d h11 y169 ff2 fs4 fc0 sc0 ls0 ws0">20 300</div><div class="c x1e y16a w6 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h11 y169 ff2 fs4 fc0 sc0 ls0 ws0">4 493</div><div class="c x20 y16a w7 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y169 ff2 fs4 fc0 sc0 ls0 ws0">4 328</div><div class="c x22 y16a w5 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y16b ff1 fs4 fc0 sc0 ls0 ws0">XIV. Kapitał zakł<span class="_ _2"></span>ad<span class="_ _14"></span>o<span class="_ _2"></span>wy <span class="_ _52"> </span>54<span class="_ _3"></span>0</div><div class="c x1c y16c w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2f h12 y16b ff1 fs4 fc0 sc0 ls0 ws0">540</div><div class="c x1e y16c w6 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2a h12 y16b ff1 fs4 fc0 sc0 ls0 ws0">124</div><div class="c x20 y16c w7 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y16b ff1 fs4 fc0 sc0 ls0 ws0">115</div><div class="c x22 y16c w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y16d ff1 fs4 fc0 sc0 ls0 ws0">XV. Liczba akcji (w szt.<span class="_ _2"></span>)<span class="_ _14"></span> <span class="_ _53"> </span>2 700 000</div><div class="c x1c y79 w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x30 h12 y16d ff1 fs4 fc0 sc0 ls0 ws0">2 700 000</div><div class="c x1e y79 w6 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x31 h12 y16d ff1 fs4 fc0 sc0 ls0 ws0">2 700 000</div><div class="c x20 y79 w7 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x32 h12 y16d ff1 fs4 fc0 sc0 ls0 ws0">2 700 000</div><div class="c x22 y79 w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y7a ff2 fs4 fc0 sc0 ls0 ws0">XVI. Zysk (strata) na jedną akcję z<span class="_ _2"></span>wykłą (w zł / EUR)  <span class="_ _54"> </span>-0,28</div><div class="c x1c y16e w5 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x33 h11 y7a ff2 fs4 fc0 sc0 ls0 ws0">-0,39</div><div class="c x1e y16e w6 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x34 h11 y7a ff2 fs4 fc0 sc0 ls0 ws0">-0,06</div><div class="c x20 y16e w7 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x35 h11 y7a ff2 fs4 fc0 sc0 ls0 ws0">-0,08</div><div class="c x22 y16e w5 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y16f ff1 fs4 fc0 sc0 ls0 ws0">XVII. <span class="_ _2"></span>Rozwodniony <span class="_ _2"></span>zysk (s<span class="_ _2"></span>t<span class="_ _3"></span>rata) <span class="_ _2"></span>na jedną <span class="_ _2"></span>akcję <span class="_ _2"></span>zwykłą <span class="_ _2"></span>(w <span class="_ _2"></span>zł<span class="_ _3"></span> </div><div class="t m0 x1a h12 y170 ff1 fs4 fc0 sc0 ls0 ws0">/ EUR)  </div><div class="t m0 x36 h12 y171 ff1 fs4 fc0 sc0 ls0 ws0">-0,28</div><div class="c x1c y172 w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x33 h12 y171 ff1 fs4 fc0 sc0 ls0 ws0">-0,39</div><div class="c x1e y172 w6 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x34 h12 y171 ff1 fs4 fc0 sc0 ls0 ws0">-0,06</div><div class="c x20 y172 w7 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x35 h12 y171 ff1 fs4 fc0 sc0 ls0 ws0">-0,08</div><div class="c x22 y172 w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y173 ff1 fs4 fc0 sc0 ls0 ws0">XVIII. War<span class="_ _2"></span>t<span class="_ _14"></span>o<span class="_ _2"></span>ść księgowa na jedną<span class="_ _3"></span> akcję (w zł<span class="_ _2"></span>/EUR) <span class="_ _55"> </span>7,24</div><div class="c x1c y174 w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x23 h12 y173 ff1 fs4 fc0 sc0 ls0 ws0">7,52</div><div class="c x1e y174 w6 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h12 y173 ff1 fs4 fc0 sc0 ls0 ws0">1,66</div><div class="c x20 y174 w7 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h12 y173 ff1 fs4 fc0 sc0 ls0 ws0">1,60</div><div class="c x22 y174 w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y175 ff1 fs4 fc0 sc0 ls0 ws0">XIX. <span class="_ _3a"> </span>Rozwodniona <span class="_ _3a"> </span>wartoś<span class="_ _2"></span>ć <span class="_ _56"> </span>księgowa <span class="_ _3a"> </span>na <span class="_ _3a"> </span>jedną <span class="_ _3a"> </span>akcję <span class="_ _3a"> </span>(w </div><div class="t m0 x1a h12 y176 ff1 fs4 fc0 sc0 ls0 ws0">zł/EUR) </div><div class="t m0 x6 h12 y177 ff1 fs4 fc0 sc0 ls0 ws0">7,24</div><div class="c x1c y178 w5 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x23 h12 y177 ff1 fs4 fc0 sc0 ls0 ws0">7,52</div><div class="c x1e y178 w6 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h12 y177 ff1 fs4 fc0 sc0 ls0 ws0">1,66</div><div class="c x20 y178 w7 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h12 y177 ff1 fs4 fc0 sc0 ls0 ws0">1,60</div><div class="c x22 y178 w5 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y179 ff1 fs4 fc0 sc0 ls0 ws0">XX. <span class="_ _3a"> </span>Zadeklarowana<span class="_ _2"></span> <span class="_ _56"> </span>lub <span class="_ _3a"> </span>wypłaco<span class="_ _2"></span>na <span class="_ _56"> </span>dy<span class="_ _2"></span>w<span class="_ _3"></span>idenda <span class="_ _3a"> </span>na <span class="_ _3a"> </span>jedną </div><div class="t m0 x1a h12 y17a ff1 fs4 fc0 sc0 ls0 ws0">akcję (w zł / EUR<span class="_ _2"></span>)<span class="_ _14"></span> </div><div class="t m0 x6 h12 y17b ff1 fs4 fc0 sc0 ls0 ws0">0,00</div><div class="c x1c y17c w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x23 h12 y17b ff1 fs4 fc0 sc0 ls0 ws0">0,20</div><div class="c x1e y17c w6 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h12 y17b ff1 fs4 fc0 sc0 ls0 ws0">0,00</div><div class="c x20 y17c w7 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h12 y17b ff1 fs4 fc0 sc0 ls0 ws0">0,04</div><div class="c x22 y17c w5 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y142 ff1 fs0 fc0 sc0 ls0 ws0">Dla przeliczeń powyższych przyjęto: </div><div class="t m0 x1 h2 y143 ff8 fs0 fc0 sc0 ls0 ws0">-<span class="ff4"> <span class="_ _31"> </span><span class="ff1">dla  pozycji  bil<span class="_ _14"></span>a<span class="_ _2"></span>ns<span class="_ _14"></span>o<span class="_ _2"></span>wych <span class="_ _c"> </span>–  wg <span class="_ _28"> </span>średniego <span class="_ _c"> </span>k<span class="_ _2"></span>ursu<span class="_ _3"></span>  NB<span class="_ _3"></span>P  obowiąz<span class="_ _3"></span>ującego <span class="_ _28"> </span>na  dz<span class="_ _3"></span>ień  bilanso<span class="_ _14"></span>wy<span class="_ _2"></span> <span class="_ _c"> </span>tj.  na  dz<span class="_ _3"></span>ień  </span></span></div><div class="t m0 x37 h2 y144 ff1 fs0 fc0 sc0 ls0 ws0">31 grudnia 2023 r. kurs 1 EUR = 4,3480 PLN, a na dzi<span class="_ _3"></span>eń 31 grudnia 2022 r. kurs 1 EUR = 4,6899 PLN. </div></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">15 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff8 fs0 fc0 sc0 ls0 ws0">-<span class="ff4"> <span class="_ _31"> </span><span class="ff1">dla <span class="_ _d"> </span>pozycji <span class="_ _d"></span>rachunku <span class="_ _d"></span>zysków <span class="_ _13"></span>i <span class="_ _c"> </span>strat <span class="_ _13"></span>oraz <span class="_ _d"> </span>przepływów <span class="_ _d"></span>pieniężnych <span class="_ _13"></span>- <span class="_ _d"> </span>wg <span class="_ _d"></span>średniego <span class="_ _d"> </span>kursu <span class="_ _13"></span>stanowiącego </span></span></div><div class="t m0 x37 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">średnią <span class="_ _12"> </span>arytmetyczną <span class="_ _12"> </span>średnich <span class="_ _30"> </span>k<span class="_ _2"></span>ursó<span class="_ _3"></span>w <span class="_ _12"> </span>ogłaszanych <span class="_ _12"> </span>przez <span class="_ _12"> </span>NBP <span class="_ _30"> </span>na<span class="_ _2"></span> <span class="_ _30"> </span>koniec <span class="_ _12"> </span>każdego <span class="_ _12"> </span>miesiąca </div><div class="t m0 x37 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">kalendarzowego danego <span class="_ _2"></span>okresu tj. <span class="_ _2"></span>za okres <span class="_ _2"></span>1 s<span class="_ _2"></span>t<span class="_ _14"></span>y<span class="_ _2"></span>czn<span class="_ _3"></span>ia 202<span class="_ _2"></span>3 r. <span class="_ _2"></span>do 31 <span class="_ _2"></span>grudn<span class="_ _3"></span>ia <span class="_ _2"></span>2023 r<span class="_ _2"></span>.<span class="_ _3"></span> <span class="_ _2"></span>ku<span class="_ _3"></span>rs <span class="_ _2"></span>1 EUR <span class="_ _2"></span>= 4,5284 </div><div class="t m0 x37 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0">PLN, a za okres 1 stycznia 2022 r. d<span class="_ _14"></span>o<span class="_ _2"></span> 31 grudnia 2<span class="_ _3"></span>022 r. kurs 1 EUR = 4,6883 PLN. </div><div class="t m0 x1 h6 y17d ff2 fs3 fc0 sc0 ls0 ws0">15.<span class="ff6"> <span class="_ _14"></span><span class="ff2">WSKAZANIE <span class="_ _21"> </span>I<span class="_ _3"></span>  OB<span class="_ _2"></span>J<span class="_ _14"></span>AŚNIENIE  R<span class="_ _2"></span>Ó<span class="_ _3"></span>ŻNIC<span class="_ _2"></span>  W  WARTOŚCI <span class="_ _20"> </span>UJAWNIONYCH <span class="_ _20"> </span>DANYCH, </span></span></div><div class="t m0 x11 h6 ydc ff2 fs3 fc0 sc0 ls0 ws0">DOTYCZĄCYCH <span class="_ _12"> </span>CO<span class="_ _2"></span> <span class="_ _30"> </span>NAJMNIEJ <span class="_ _12"> </span>KAPITAŁU <span class="_ _12"> </span>WŁASNEGO <span class="_ _12"> </span>(AKTYWÓ<span class="_ _2"></span>W <span class="_ _30"> </span>N<span class="_ _2"></span>ET<span class="_ _3"></span>TO) <span class="_ _3"></span> </div><div class="t m0 x11 h6 ydd ff2 fs3 fc0 sc0 ls0 ws0">I  WYNIKU  FINANSO<span class="_ _3"></span>WEGO  NETTO,  ORAZ  I<span class="_ _3"></span>STOTNYCH  RÓŻNIC  DOTYCZĄCYC<span class="_ _14"></span>H </div><div class="t m0 x11 h6 y45 ff2 fs3 fc0 sc0 ls0 ws0">PRZYJĘTYCH ZASAD(POLITYKI) RACH<span class="_ _2"></span>U<span class="_ _14"></span>NKOWOŚCI – ZG<span class="_ _2"></span>ODNIE<span class="_ _3"></span> Z <span class="_ _2"></span>§<span class="_ _3"></span> 2. <span class="_ _2"></span>UST. 1 pkt 7<span class="_ _2"></span> </div><div class="t m0 x11 h6 y46 ff2 fs3 fc0 sc0 ls0 ws0">ROZPORZĄDZENIA <span class="_ _21"> </span>MINISTRA <span class="_ _2e"> </span>FIN<span class="_ _2"></span>ANSÓ<span class="_ _14"></span>W <span class="_ _2e"> </span>Z<span class="_ _2"></span> <span class="_ _21"> </span>DNIA <span class="_ _2e"> </span>4 <span class="_ _2e"> </span>PAŹDZIE<span class="_ _2"></span>RN<span class="_ _3"></span>IKA <span class="_ _21"> </span>20<span class="_ _2"></span>20<span class="_ _3"></span> <span class="_ _2e"> </span>R.  </div><div class="t m0 x11 h6 y87 ff2 fs3 fc0 sc0 ls0 ws0">O SPRAWOZDANIACH FINANSOWYCH W PROSPE<span class="_ _3"></span>KCIE </div><div class="t m0 x1 h1 y6b ff2 fs0 fc0 sc0 ls0 ws0">Różnice między polskimi a międzyn<span class="_ _3"></span>arodowymi standardami rachunkowości.  </div><div class="t m0 x1 h2 y6c ff1 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _10"> </span>prowadzi <span class="_ _10"> </span>ks<span class="_ _2"></span>i<span class="_ _3"></span>ęgi <span class="_ _10"> </span>ra<span class="_ _2"></span>c<span class="_ _14"></span>hunkowe <span class="_ _11"> </span>zgodnie <span class="_ _10"> </span>z <span class="_ _11"> </span>polskimi <span class="_ _10"> </span>standardami <span class="_ _11"> </span>rachun<span class="_ _3"></span>kowości <span class="_ _10"> </span>ok<span class="_ _2"></span>reślon<span class="_ _3"></span>ymi  </div><div class="t m0 x1 h2 y10a ff1 fs0 fc0 sc0 ls0 ws0">w Ustawie o rachunkowości (zwane dalej „PSR”). Dokonano identyfikacji obszaró<span class="_ _3"></span>w różnic między przyjętymi </div><div class="t m0 x1 h2 y10b ff1 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _d"> </span>Em<span class="_ _2"></span>i<span class="_ _3"></span>tenta <span class="_ _d"> </span>po<span class="_ _2"></span>lski<span class="_ _14"></span>m<span class="_ _2"></span>i <span class="_ _d"> </span>zasadami <span class="_ _c"> </span>rachunkowości, <span class="_ _c"> </span>a <span class="_ _d"> </span>Mi<span class="_ _2"></span>ę<span class="_ _3"></span>dzynarodowymi <span class="_ _d"> </span>St<span class="_ _2"></span>an<span class="_ _14"></span>dardami <span class="_ _c"> </span>Sprawozdawczości </div><div class="t m0 x1 h2 yf6 ff1 fs0 fc0 sc0 ls0 ws0">Finansowej <span class="_ _35"> </span>(zwanymi <span class="_ _35"> </span>dalej <span class="_ _35"> </span>„MSSF”) <span class="_ _35"> </span>oraz <span class="_ _35"> </span>dokon<span class="_ _2"></span>a<span class="_ _3"></span>no <span class="_ _35"> </span>analizy <span class="_ _35"> </span>potencjalnych <span class="_ _34"> </span>różnic  </div><div class="t m0 x1 h2 y6f ff1 fs0 fc0 sc0 ls0 ws0">w  wartościach  kapitału  własnego  i  wyniku  finansow<span class="_ _3"></span>ego  netto  wykazanych  w  niniejszym  sprawozdaniu<span class="_ _3"></span> </div><div class="t m0 x1 h2 yf7 ff1 fs0 fc0 sc0 ls0 ws0">finansowym <span class="_ _c"> </span>i <span class="_ _d"> </span>w <span class="_ _28"> </span>sprawozd<span class="_ _3"></span>aniu <span class="_ _d"> </span>f<span class="_ _2"></span>ina<span class="_ _3"></span>nsowym, <span class="_ _c"> </span>jakie <span class="_ _c"> </span>zostałoby <span class="_ _c"> </span>sporządzone <span class="_ _d"> </span>zgodnie <span class="_ _c"> </span>z <span class="_ _d"> </span>MS<span class="_ _2"></span>S<span class="_ _3"></span>F, <span class="_ _c"> </span>wykorzystując  </div><div class="t m0 x1 h2 y17e ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _29"> </span>tym <span class="_ _10"> </span>celu <span class="_ _29"> </span>najlepszą <span class="_ _29"> </span>wiedzę <span class="_ _10"> </span>o <span class="_ _29"> </span>obowiązujących <span class="_ _29"> </span>standardach <span class="_ _29"> </span>i <span class="_ _10"> </span>ich <span class="_ _29"> </span>interpretacjach <span class="_ _29"> </span>o<span class="_ _2"></span>raz <span class="_ _29"> </span>zasadach </div><div class="t m0 x1 h2 y123 ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości, <span class="_ _e"></span>które <span class="_ _e"></span>miałyby <span class="_ _e"></span>zastosowanie <span class="_ _2"></span>pr<span class="_ _2"></span>zy <span class="_ _2"></span>sporządzaniu<span class="_ _3"></span> <span class="_ _e"></span>sprawo<span class="_ _2"></span>z<span class="_ _3"></span>dania <span class="_ _e"></span>zgodnego <span class="_ _e"></span>z <span class="_ _e"></span>MSSF. <span class="_ _e"></span>W <span class="_ _e"></span>wyniku </div><div class="t m0 x1 h2 y110 ff1 fs0 fc0 sc0 ls0 ws0">przeprowadzenia <span class="_ _20"> </span>powyższych <span class="_ _20"> </span>analiz <span class="_ _20"> </span>stwierdzono, <span class="_ _20"> </span>iż <span class="_ _0"> </span>wy<span class="_ _2"></span>nik <span class="_ _20"> </span>finans<span class="_ _3"></span>owy <span class="_ _20"> </span>oraz <span class="_ _20"> </span>nie<span class="_ _2"></span>któr<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _0"> </span>po<span class="_ _2"></span>z<span class="_ _14"></span>yc<span class="_ _2"></span>je <span class="_ _0"> </span>aktywów  </div><div class="t m0 x1 h2 y111 ff1 fs0 fc0 sc0 ls0 ws0">i pasywów różniłyby się od wielk<span class="_ _3"></span>ości, które wykazane byłyby w sprawozda<span class="_ _3"></span>niach finansowych sporządzonych </div><div class="t m0 x1 h2 y112 ff1 fs0 fc0 sc0 ls0 ws0">zgodnie z MSSF  </div><div class="t m0 x1 h2 y17f ff1 fs0 fc0 sc0 ls0 ws0">Poniżej <span class="_ _21"> </span>zostaną <span class="_ _2e"> </span>zaprezentowane <span class="_ _21"> </span>i <span class="_ _21"> </span>objaśnione <span class="_ _21"> </span>podstawowe <span class="_ _2e"> </span>różnice <span class="_ _21"> </span>w <span class="_ _2e"> </span>wartości <span class="_ _21"> </span>ujawnionych <span class="_ _21"> </span>danyc<span class="_ _2"></span>h<span class="_ _14"></span> </div><div class="t m0 x1 h2 y114 ff1 fs0 fc0 sc0 ls0 ws0">dotyczących <span class="_ _0"> </span>kapi<span class="_ _3"></span>tału <span class="_ _0"> </span>własnego <span class="_ _3a"> </span>i <span class="_ _3a"> </span>w<span class="_ _2"></span>yni<span class="_ _3"></span>ku <span class="_ _3a"> </span>finansowego <span class="_ _3a"> </span>net<span class="_ _2"></span>t<span class="_ _3"></span>o <span class="_ _3a"> </span>oraz <span class="_ _0"> </span>istotne <span class="_ _3a"> </span>różnice <span class="_ _0"> </span>pomiędzy <span class="_ _3a"> </span>przyjętymi  </div><div class="t m0 x1 h2 y115 ff1 fs0 fc0 sc0 ls0 ws0">w Spółce zasadami rachunkowości a<span class="_ _14"></span> <span class="_ _2"></span>zasad<span class="_ _3"></span>ami sporządzania sprawozdań finanso<span class="_ _14"></span>w<span class="_ _2"></span>ych zg<span class="_ _14"></span>o<span class="_ _2"></span>dnie z MSSF.<span class="_ _14"></span> </div><div class="t m0 x1 h1 yfd ff2 fs0 fc0 sc0 ls0 ws0">15.1 MSSF 9 Instrumenty finansowe </div><div class="t m0 x1 h2 yfe ff1 fs0 fc0 sc0 ls0 ws0">Zastosowanie <span class="_ _13"></span>MSS<span class="_ _3"></span>F <span class="_ _13"></span>9 <span class="_ _e"></span>„<span class="_ _2"></span><span class="ff5">Instrumenty<span class="_ _3"></span> <span class="_ _13"></span>finansowe<span class="ff1">” <span class="_ _e"></span>wy<span class="_ _2"></span>mag<span class="_ _14"></span>a<span class="_ _2"></span>łoby <span class="_ _13"></span>za<span class="_ _14"></span>sto<span class="_ _2"></span>s<span class="_ _3"></span>owania <span class="_ _e"></span>inny<span class="_ _2"></span>ch <span class="_ _e"></span>kategorii <span class="_ _13"></span>instrumentów<span class="_ _3"></span> </span></span></div><div class="t m0 x1 h2 yff ff1 fs0 fc0 sc0 ls0 ws0">finansowych, <span class="_ _13"></span>niż <span class="_ _13"></span>określon<span class="_ _14"></span>e <span class="_ _13"></span>we<span class="_ _2"></span>d<span class="_ _3"></span>ług <span class="_ _13"></span>polskich <span class="_ _13"></span>standar<span class="_ _3"></span>dów <span class="_ _13"></span>rachunkowości <span class="_ _13"></span>wymienionych <span class="_ _13"></span>w <span class="_ _13"></span>Rozporządz<span class="_ _3"></span>eniu </div><div class="t m0 x1 h2 y100 ff1 fs0 fc0 sc0 ls0 ws0">Ministra Finansów <span class="_ _3"></span>w sprawie szczegółowych zasad <span class="_ _3"></span>uznawania, met<span class="_ _14"></span>od wy<span class="_ _2"></span>c<span class="_ _14"></span>e<span class="_ _2"></span>ny, zak<span class="_ _14"></span>re<span class="_ _2"></span>su <span class="_ _14"></span>ujawniania i sposobu </div><div class="t m0 x1 h2 y7b ff1 fs0 fc0 sc0 ls0 ws0">prezentacji <span class="_ _28"> </span>instrumentów <span class="_ _c"> </span>finansowych. <span class="_ _c"> </span>  Zgodnie <span class="_ _c"> </span>z <span class="_ _c"> </span>MSSF  9 <span class="_ _c"> </span>instrumenty <span class="_ _28"> </span>finans<span class="_ _3"></span>owe <span class="_ _28"> </span>klasyfikowane <span class="_ _c"> </span>są  do </div><div class="t m0 x1 h2 y101 ff1 fs0 fc0 sc0 ls0 ws0">następujących kategorii: </div><div class="t m0 x1 h1 y7d ff2 fs0 fc0 sc0 ls0 ws0">Klasyfikacji aktywów finansowych do następują<span class="_ _14"></span>c<span class="_ _2"></span>y<span class="_ _3"></span>ch kategorii: </div><div class="t m0 x1 h8 y11a ff5 fs0 fc0 sc0 ls0 ws0">- wyceniane według za<span class="_ _3"></span>mortyzowanego kosztu,<span class="_ _3"></span> </div><div class="t m0 x1 h2 y180 ff1 fs0 fc0 sc0 ls0 ws0">Aktywa <span class="_ _20"> </span>finansowe <span class="_ _20"> </span>wyce<span class="_ _2"></span>ni<span class="_ _14"></span>ane <span class="_ _21"> </span>po <span class="_ _20"> </span>początkowym <span class="_ _20"> </span>ujęciu <span class="_ _20"> </span>w <span class="_ _21"> </span>zamortyzowan<span class="_ _14"></span>y<span class="_ _2"></span>m <span class="_ _0"> </span>kos<span class="_ _2"></span>zcie<span class="_ _14"></span>,<span class="_ _2"></span> <span class="_ _0"> </span>s<span class="_ _2"></span>tanowią<span class="_ _14"></span> <span class="_ _21"> </span>aktywa </div><div class="t m0 x1 h2 y181 ff1 fs0 fc0 sc0 ls0 ws0">finansowe utrzymywane dla u<span class="_ _3"></span>zyskiwania przepływó<span class="_ _14"></span>w pienię<span class="_ _2"></span>ż<span class="_ _14"></span>ny<span class="_ _2"></span>ch wyn<span class="_ _3"></span>ikających z umow<span class="_ _3"></span>y, a charakterystyka </div><div class="t m0 x1 h2 y104 ff1 fs0 fc0 sc0 ls0 ws0">umowy <span class="_ _e"></span>dotyczącej <span class="_ _2"></span>ty<span class="_ _2"></span>c<span class="_ _3"></span>h <span class="_ _e"></span>aktywów <span class="_ _e"></span>finansowych <span class="_ _e"></span>przewiduje <span class="_ _e"></span>powstawanie <span class="_ _2"></span>prze<span class="_ _2"></span>pł<span class="_ _14"></span>ywów <span class="_ _13"></span>pieniężn<span class="_ _14"></span>y<span class="_ _2"></span>ch, <span class="_ _2"></span>które <span class="_ _e"></span>są </div><div class="t m0 x1 h2 y105 ff1 fs0 fc0 sc0 ls0 ws0">jedynie <span class="_ _13"></span>s<span class="_ _3"></span>płatą <span class="_ _e"></span>kwoty <span class="_ _e"></span>g<span class="_ _2"></span>ł<span class="_ _3"></span>ównej <span class="_ _13"></span>i <span class="_ _2"></span>odsetek. <span class="_ _e"></span>W<span class="_ _2"></span> <span class="_ _e"></span>przypadku <span class="_ _e"></span>sporządzania <span class="_ _e"></span>sprawozdania <span class="_ _e"></span>finansowego <span class="_ _e"></span>wg<span class="_ _2"></span> <span class="_ _2"></span>MSSF <span class="_ _e"></span>,<span class="_ _2"></span> </div></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi x8 y21 w2 h16" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">16 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">Spółka klasyfikowałaby <span class="_ _2"></span>ja<span class="_ _3"></span>ko <span class="_ _2"></span>akt<span class="_ _14"></span>y<span class="_ _2"></span>wa<span class="_ _14"></span> <span class="_ _2"></span>finansowe wyceniane <span class="_ _2"></span>w<span class="_ _3"></span> <span class="_ _2"></span>zamortyz<span class="_ _14"></span>o<span class="_ _2"></span>wanym koszcie następujące <span class="_ _2"></span>p<span class="_ _3"></span>ozycje: </div><div class="t m0 x1 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">należności z tytuł<span class="_ _3"></span>u dostaw i<span class="_ _3"></span> usług, pożycz<span class="_ _14"></span>k<span class="_ _2"></span>i <span class="_ _3"></span>udzielone, <span class="_ _3"></span>pozostałe należności finans<span class="_ _14"></span>o<span class="_ _2"></span>w<span class="_ _3"></span>e, oraz środki <span class="_ _3"></span>pieniężne </div><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">i ich ekwiwalenty. </div><div class="t m0 x1 h8 y84 ff5 fs0 fc0 sc0 ls0 ws0">- wyceniane w wartości god<span class="_ _14"></span>ziw<span class="_ _2"></span>ej przez in<span class="_ _3"></span>ne całkowite doch<span class="_ _3"></span>ody </div><div class="t m0 x1 h2 y17d ff1 fs0 fc0 sc0 ls0 ws0">Aktywa <span class="_ _e"></span>finansowe <span class="_ _13"></span>w<span class="_ _3"></span>yceniane <span class="_ _e"></span>po <span class="_ _13"></span>początko<span class="_ _3"></span>wym <span class="_ _13"></span>ujęciu<span class="_ _3"></span> <span class="_ _13"></span>w <span class="_ _e"></span>wartości <span class="_ _e"></span>godziwej <span class="_ _13"></span>przez <span class="_ _2"></span>i<span class="_ _2"></span>n<span class="_ _3"></span>ne <span class="_ _e"></span>całkowite <span class="_ _13"></span>doch<span class="_ _3"></span>ody, </div><div class="t m0 x1 h2 ydc ff1 fs0 fc0 sc0 ls0 ws0">stanowią <span class="_ _2"></span>aktywa <span class="_ _2"></span>finansowe <span class="_ _2"></span>utrzymywane <span class="_ _2"></span>dla <span class="_ _2"></span>uzyskiwania <span class="_ _2"></span>przepływów <span class="_ _2"></span>pienię<span class="_ _2"></span>ż<span class="_ _14"></span>nych <span class="_ _2"></span>wynika<span class="_ _2"></span>j<span class="_ _3"></span>ących <span class="_ _2"></span>z <span class="_ _2"></span>umowy </div><div class="t m0 x1 h2 ydd ff1 fs0 fc0 sc0 ls0 ws0">jak  i  sprzedaż  aktywów  finansowych, <span class="_ _3a"> </span>a  charakterystyka  umowy  dotyczącej  tyc<span class="_ _2"></span>h<span class="_ _3"></span>  aktywów  finansowych </div><div class="t m0 x1 h2 y45 ff1 fs0 fc0 sc0 ls0 ws0">przewiduje <span class="_ _13"></span>powst<span class="_ _3"></span>awanie <span class="_ _13"></span>przepływów <span class="_ _13"></span>pieniężnych, <span class="_ _e"></span>które <span class="_ _13"></span>są <span class="_ _13"></span>jedynie <span class="_ _e"></span>s<span class="_ _2"></span>płatą <span class="_ _e"></span>kwoty <span class="_ _13"></span>głównej <span class="_ _13"></span>i <span class="_ _e"></span>odsetek. <span class="_ _13"></span>Zyski  </div><div class="t m0 x1 h2 y46 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _e"></span>straty<span class="_ _2"></span> <span class="_ _2"></span>na <span class="_ _e"></span>składniku <span class="_ _e"></span>aktywów <span class="_ _e"></span>f<span class="_ _2"></span>i<span class="_ _3"></span>nansowych <span class="_ _e"></span>stanowiącym <span class="_ _e"></span>instrument <span class="_ _e"></span>kapitałowy, <span class="_ _2"></span>d<span class="_ _2"></span>la <span class="_ _2"></span>kt<span class="_ _2"></span>óreg<span class="_ _14"></span>o<span class="_ _2"></span> <span class="_ _2"></span>zastosowano </div><div class="t m0 x1 h2 y87 ff1 fs0 fc0 sc0 ls0 ws0">opcję <span class="_ _3"></span>wyceny <span class="_ _3"></span>do wart<span class="_ _14"></span>o<span class="_ _2"></span>ści <span class="_ _14"></span>godziwej przez <span class="_ _14"></span>pozost<span class="_ _2"></span>a<span class="_ _14"></span>łe cał<span class="_ _3"></span>kowite dochody <span class="_ _14"></span>ujmuje się <span class="_ _14"></span>w pozostałych <span class="_ _14"></span>c<span class="_ _2"></span>a<span class="_ _14"></span>łkowityc<span class="_ _2"></span>h<span class="_ _14"></span> </div><div class="t m0 x1 h2 yf5 ff1 fs0 fc0 sc0 ls0 ws0">dochodach. </div><div class="t m0 x1 h8 y49 ff5 fs0 fc0 sc0 ls0 ws0">- wyceniane w wartości god<span class="_ _14"></span>ziw<span class="_ _2"></span>ej przez <span class="_ _14"></span>w<span class="_ _2"></span>ynik finansow<span class="_ _3"></span>y </div><div class="t m0 x1 h2 y8a ff1 fs0 fc0 sc0 ls0 ws0">Aktywa <span class="_ _3a"> </span>wyceniane <span class="_ _3a"> </span>w <span class="_ _0"> </span>wartości <span class="_ _3a"> </span>godziwej <span class="_ _3a"> </span>przez <span class="_ _3a"> </span>w<span class="_ _2"></span>yn<span class="_ _3"></span>ik <span class="_ _3a"> </span>finansowy, <span class="_ _3a"> </span>stanowią <span class="_ _3a"> </span>wszystkie <span class="_ _3a"> </span>pozostałe <span class="_ _0"> </span>aktywa </div><div class="t m0 x1 h2 y8b ff1 fs0 fc0 sc0 ls0 ws0">finansowe. <span class="_ _c"> </span>Zyski <span class="_ _28"> </span>lub <span class="_ _d"> </span>straty <span class="_ _c"> </span>wynikają<span class="_ _2"></span>c<span class="_ _14"></span>e  z<span class="_ _14"></span>  w<span class="_ _3"></span>yceny <span class="_ _c"> </span>składnika <span class="_ _c"> </span>aktywów <span class="_ _28"> </span>finansow<span class="_ _3"></span>ych, <span class="_ _c"> </span>kwalif<span class="_ _2"></span>i<span class="_ _3"></span>kowanego <span class="_ _c"> </span>jako </div><div class="t m0 x1 h2 y182 ff1 fs0 fc0 sc0 ls0 ws0">wyceniany <span class="_ _e"></span>według <span class="_ _13"></span>wartości <span class="_ _e"></span>godziwej <span class="_ _13"></span>przez <span class="_ _2"></span>wynik <span class="_ _13"></span>finansowy, <span class="_ _e"></span>ujm<span class="_ _2"></span>uj<span class="_ _14"></span>e <span class="_ _13"></span>się <span class="_ _e"></span>w <span class="_ _13"></span>wyniku <span class="_ _e"></span>finansowym <span class="_ _e"></span>w <span class="_ _13"></span>okresie,<span class="_ _3"></span>  </div><div class="t m0 x1 h2 y183 ff1 fs0 fc0 sc0 ls0 ws0">w którym powstały. </div><div class="t m0 x1 h1 y126 ff2 fs0 fc0 sc0 ls0 ws0">Klasyfikacja zobowiązań finansowych do następu<span class="_ _3"></span>jących kategorii: </div><div class="t m0 x1 h2 y50 ff1 fs0 fc0 sc0 ls0 ws0">Stanowią <span class="_ _14"></span>je <span class="_ _3d"></span>przede<span class="_ _2"></span> <span class="_ _3d"></span>wszystkim <span class="_ _3d"></span>zo<span class="_ _2"></span>b<span class="_ _14"></span>owi<span class="_ _2"></span>ąz<span class="_ _3"></span>ania <span class="_ _14"></span>z <span class="_ _14"></span>tytułu <span class="_ _3d"></span>k<span class="_ _2"></span>r<span class="_ _3"></span>edytów <span class="_ _14"></span>inwestycyjnych, <span class="_ _14"></span>zobowiązania <span class="_ _3d"></span>z <span class="_ _14"></span>tytułu <span class="_ _14"></span>leasingu </div><div class="t m0 x1 h2 y51 ff1 fs0 fc0 sc0 ls0 ws0">finansowego, <span class="_ _13"></span>subwencja <span class="_ _e"></span>otrzy<span class="_ _2"></span>mana<span class="_ _14"></span> <span class="_ _13"></span>z <span class="_ _13"></span>PFR, <span class="_ _13"></span>a <span class="_ _13"></span>także: <span class="_ _13"></span>zobowiązania <span class="_ _e"></span>handlowe <span class="_ _13"></span>oraz <span class="_ _13"></span>pozostałe <span class="_ _13"></span>zob<span class="_ _3"></span>owiązania. </div><div class="t m0 x1 h2 y52 ff1 fs0 fc0 sc0 ls0 ws0">Grupa dokonuje wyceny <span class="_ _2"></span>p<span class="_ _14"></span>owy<span class="_ _2"></span>ższ<span class="_ _14"></span>y<span class="_ _2"></span>ch zobowiązań finansowych, po <span class="_ _2"></span>p<span class="_ _14"></span>oc<span class="_ _2"></span>z<span class="_ _14"></span>ą<span class="_ _2"></span>tkowym<span class="_ _3"></span> <span class="_ _2"></span>u<span class="_ _3"></span>jęciu w <span class="_ _2"></span>za<span class="_ _14"></span>mo<span class="_ _2"></span>r<span class="_ _3"></span>tyzowanym </div><div class="t m0 x1 h2 y53 ff1 fs0 fc0 sc0 ls0 ws0">koszcie. <span class="_ _13"></span>Spółka <span class="_ _13"></span>nie <span class="_ _13"></span>posiad<span class="_ _3"></span>a <span class="_ _13"></span>instrumentów <span class="_ _13"></span>finansowych <span class="_ _13"></span>w <span class="_ _13"></span>zakresie <span class="_ _13"></span>zobowiązań<span class="_ _3"></span> <span class="_ _13"></span>finansowych, <span class="_ _13"></span>które <span class="_ _13"></span>byłyb<span class="_ _3"></span>y </div><div class="t m0 x1 h2 y54 ff1 fs0 fc0 sc0 ls0 ws0">wyceniane według wartośc<span class="_ _3"></span>i godziwej przez wynik finansowy. </div><div class="t m0 x1 h1 y12a ff2 fs0 fc0 sc0 ls0 ws0">Wycena pożyczek udzielonych wg. M<span class="_ _3"></span>SSF 9 „Instrumenty finansowe” </div><div class="t m0 x1 h2 y77 ff1 fs0 fc0 sc0 ls0 ws0">Emitent w <span class="_ _2"></span>dals<span class="_ _3"></span>zym c<span class="_ _2"></span>iąg<span class="_ _3"></span>u <span class="_ _2"></span>u<span class="_ _14"></span>dziela <span class="_ _2"></span>pożyczek pracownikom ze ś<span class="_ _2"></span>r<span class="_ _14"></span>o<span class="_ _2"></span>dk<span class="_ _3"></span>ów <span class="_ _2"></span>w<span class="_ _3"></span>łasnych oraz <span class="_ _2"></span>śr<span class="_ _3"></span>odków Z<span class="_ _2"></span>F<span class="_ _3"></span>ŚS. Wynikają </div><div class="t m0 x1 h2 ye5 ff1 fs0 fc0 sc0 ls0 ws0">one z<span class="_ _14"></span> zawartych u<span class="_ _14"></span>mó<span class="_ _2"></span>w,<span class="_ _14"></span> natomiast t<span class="_ _3"></span>erminy z<span class="_ _3"></span>apłaty <span class="_ _14"></span>o<span class="_ _2"></span>kr<span class="_ _14"></span>e<span class="_ _2"></span>ślone <span class="_ _14"></span>są w <span class="_ _14"></span>momencie pow<span class="_ _3"></span>stania należności. <span class="_ _14"></span>Na dzień </div><div class="t m0 x1 h2 ye6 ff1 fs0 fc0 sc0 ls0 ws0">bilansowy <span class="_ _d"></span>pożyczki <span class="_ _d"></span>według <span class="_ _d"> </span>polskich <span class="_ _d"> </span>standardów <span class="_ _d"> </span>rachunkowości <span class="_ _d"></span>wyceniane <span class="_ _d"> </span>są <span class="_ _d"> </span>według <span class="_ _d"> </span>kwoty <span class="_ _d"> </span>wymaganej </div><div class="t m0 x1 h2 ye7 ff1 fs0 fc0 sc0 ls0 ws0">zapłaty. <span class="_ _21"> </span>Zgodnie <span class="_ _2e"> </span>z <span class="_ _21"> </span>MSSF <span class="_ _2e"> </span>9 <span class="_ _2e"> </span>Spółka <span class="_ _21"> </span>doko<span class="_ _2"></span>na<span class="_ _14"></span>ł<span class="_ _2"></span>a <span class="_ _21"> </span>weryfikacji <span class="_ _21"> </span>spłat <span class="_ _2e"> </span>udzielonych <span class="_ _21"> </span>pożyczek <span class="_ _21"> </span>oraz <span class="_ _2e"> </span>informacji </div><div class="t m0 x1 h2 y12f ff1 fs0 fc0 sc0 ls0 ws0">dotyczących <span class="_ _20"> </span>ich <span class="_ _20"> </span>rea<span class="_ _2"></span>l<span class="_ _3"></span>izacji <span class="_ _0"> </span>w <span class="_ _21"> </span>p<span class="_ _3"></span>rzyszłych <span class="_ _20"> </span>okresach <span class="_ _20"> </span>uwzględniając <span class="_ _20"> </span>ryzyko <span class="_ _20"> </span>utraty <span class="_ _20"> </span>wa<span class="_ _2"></span>r<span class="_ _14"></span>t<span class="_ _2"></span>ości <span class="_ _0"> </span>w<span class="_ _2"></span> <span class="_ _0"> </span>odniesieniu  </div><div class="t m0 x1 h2 y130 ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _2"></span>oc<span class="_ _2"></span>ze<span class="_ _3"></span>kiwanych <span class="_ _e"></span>strat <span class="_ _e"></span>kredytowych <span class="_ _e"></span>i <span class="_ _2"></span>dokonała <span class="_ _e"></span>wyceny <span class="_ _2"></span>udzielo<span class="_ _2"></span>n<span class="_ _3"></span>ych <span class="_ _e"></span>pożyczek <span class="_ _2"></span>w <span class="_ _e"></span>zamor<span class="_ _2"></span>t<span class="_ _14"></span>yzowanym <span class="_ _e"></span>koszcie. </div><div class="t m0 x1 h2 y96 ff1 fs0 fc0 sc0 ls0 ws0">Różnica w wycenie na dzień bi<span class="_ _3"></span>lansowy nie ma istotnego wpływu na kapitał włas<span class="_ _14"></span>n<span class="_ _2"></span>y Spółki. </div><div class="t m0 x1 h1 yea ff2 fs0 fc0 sc0 ls0 ws0">Wycena należności handlowych <span class="_ _3"></span>wg. MSSF 9 „Instrumenty finansowe” </div><div class="t m0 x1 h2 y184 ff1 fs0 fc0 sc0 ls0 ws0">Należności <span class="_ _29"> </span>handlowe <span class="_ _10"> </span>są<span class="_ _3"></span> <span class="_ _29"> </span>u<span class="_ _2"></span>trz<span class="_ _3"></span>ymywane <span class="_ _29"> </span>zgodnie <span class="_ _10"> </span>z <span class="_ _29"> </span>modelem <span class="_ _29"> </span>biznesowym <span class="_ _29"> </span>Em<span class="_ _2"></span>it<span class="_ _3"></span>enta <span class="_ _10"> </span>dla <span class="_ _29"> </span>uzyskiwania<span class="_ _14"></span> </div><div class="t m0 x1 h2 yec ff1 fs0 fc0 sc0 ls0 ws0">przepływów  pieniężnych.  Wynika<span class="_ _2"></span>j<span class="_ _14"></span>ą<span class="_ _2"></span>  one  z  zaw<span class="_ _2"></span>ar<span class="_ _14"></span>ty<span class="_ _2"></span>c<span class="_ _14"></span>h <span class="_ _3a"> </span>przez <span class="_ _3a"> </span>niego  u<span class="_ _2"></span>mów,  natomiast  terminy  zapłaty  s<span class="_ _2"></span>ą <span class="_ _3"></span> </div><div class="t m0 x1 h2 yed ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _13"></span>momencie <span class="_ _d"> </span>powstania <span class="_ _d"> </span>należności <span class="_ _d"></span>określone. <span class="_ _13"></span>Z<span class="_ _2"></span>g<span class="_ _14"></span>odnie <span class="_ _d"> </span>z <span class="_ _d"> </span>polskimi <span class="_ _d"> </span>standardami <span class="_ _13"></span>rac<span class="_ _2"></span>h<span class="_ _3"></span>unkowości <span class="_ _13"></span>nal<span class="_ _2"></span>e<span class="_ _3"></span>żności </div><div class="t m0 x1 h2 yee ff1 fs0 fc0 sc0 ls0 ws0">handlowe <span class="_ _10"> </span>wycenia <span class="_ _10"> </span>się <span class="_ _10"> </span>w <span class="_ _11"> </span>kwotach <span class="_ _10"> </span>wymaganej <span class="_ _10"> </span>zapłaty, <span class="_ _10"> </span>z <span class="_ _11"> </span>zachowaniem <span class="_ _29"> </span>zasady <span class="_ _11"> </span>ostrożnej <span class="_ _10"> </span>wyceny  </div><div class="t m0 x1 h2 yef ff1 fs0 fc0 sc0 ls0 ws0">(po pomniejszeniu o odpisy aktualiz<span class="_ _3"></span>ujące). </div></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">17 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _13"></span>z <span class="_ _e"></span>MS<span class="_ _2"></span>S<span class="_ _3"></span>F <span class="_ _13"></span>9 <span class="_ _13"></span>dla <span class="_ _13"></span>nale<span class="_ _3"></span>żności <span class="_ _13"></span>handlowych <span class="_ _13"></span>(z <span class="_ _e"></span>wy<span class="_ _2"></span>j<span class="_ _14"></span>ątkiem <span class="_ _13"></span>tych, <span class="_ _13"></span>które <span class="_ _13"></span>są<span class="_ _3"></span> <span class="_ _13"></span>analizowane <span class="_ _13"></span>indywidualnie <span class="_ _e"></span>jako </div><div class="t m0 x1 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">nieobsługiwane), <span class="_ _29"> </span>przeprowadzono <span class="_ _29"> </span>analizę <span class="_ _29"> </span>portfelową <span class="_ _29"> </span>i <span class="_ _29"> </span>zastosowano <span class="_ _29"> </span>uproszczoną <span class="_ _29"> </span>matrycę <span class="_ _29"> </span>odpisów  </div><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>poszczególnych <span class="_ _2"></span>przedziałach <span class="_ _2"></span>w<span class="_ _2"></span>i<span class="_ _14"></span>e<span class="_ _2"></span>ko<span class="_ _3"></span>wych <span class="_ _2"></span>na <span class="_ _2"></span>podstawie <span class="_ _2"></span>oczekiwanych <span class="_ _2"></span>strat <span class="_ _2"></span>kredytowy<span class="_ _2"></span>ch<span class="_ _14"></span> <span class="_ _e"></span>w <span class="_ _e"></span>całym <span class="_ _2"></span>okresie </div><div class="t m0 x1 h2 y25 ff1 fs0 fc0 sc0 ls0 ws0">życia <span class="_ _21"> </span>należności <span class="_ _21"> </span>w <span class="_ _21"> </span>oparciu <span class="_ _21"> </span>o <span class="_ _21"> </span>wskaźnik <span class="_ _21"> </span>niewypełnienia <span class="_ _21"> </span>zobowiązania <span class="_ _21"> </span>ustalony <span class="_ _21"> </span>na <span class="_ _21"> </span>podstawie <span class="_ _21"> </span>danych </div><div class="t m0 x1 h2 y26 ff1 fs0 fc0 sc0 ls0 ws0">historycznych <span class="_ _21"> </span>(za <span class="_ _20"> </span>o<span class="_ _2"></span>kres <span class="_ _20"> </span>poprze<span class="_ _2"></span>d<span class="_ _3"></span>nich <span class="_ _21"> </span>pięciu <span class="_ _21"> </span>lat). <span class="_ _21"> </span>Wyc<span class="_ _14"></span>ena<span class="_ _2"></span> <span class="_ _21"> </span>na<span class="_ _14"></span>l<span class="_ _2"></span>eżn<span class="_ _3"></span>ośc<span class="_ _2"></span>i<span class="_ _3"></span> <span class="_ _21"> </span>handlowych <span class="_ _21"> </span>z<span class="_ _3"></span>godnie <span class="_ _21"> </span>z <span class="_ _21"> </span>MSSF <span class="_ _21"> </span>9,<span class="_ _3"></span>  </div><div class="t m0 x1 h2 yf1 ff1 fs0 fc0 sc0 ls0 ws0">przy wykorzystaniu oczekiwan<span class="_ _3"></span>ej straty kredytowej kształtuje się następując<span class="_ _3"></span>o: </div><div class="t m0 x1a h11 y185 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa <span class="_ _57"> </span><span class="ff1">wg PSR</span></div><div class="c x38 y186 w8 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x39 h12 y185 ff1 fs4 fc0 sc0 ls0 ws0">wg MSSF</div><div class="c x22 y186 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y188 ff1 fs4 fc0 sc0 ls0 ws0">Należności krótkoterminowe od po<span class="_ _2"></span>zostałych jednos<span class="_ _3"></span>tek z tytułu dostaw<span class="_ _2"></span> i us<span class="_ _14"></span>ł<span class="_ _2"></span>ug <span class="_ _4f"> </span>4 098</div><div class="c x38 y189 w8 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y188 ff1 fs4 fc0 sc0 ls0 ws0">4 042</div><div class="c x22 y189 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y18a ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y18b ff2 fs0 fc0 sc0 ls0 ws0">15.2. MSSF 15 „Przychody z umów z klientami”<span class="_ _3"></span> </div><div class="t m0 x1 h2 y18c ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie z <span class="_ _14"></span>MSSF 15 <span class="_ _14"></span>uzyskiwane przez <span class="_ _14"></span>jednostkę prz<span class="_ _14"></span>y<span class="_ _2"></span>chody <span class="_ _14"></span>powiązane są <span class="_ _14"></span>z momentem <span class="_ _14"></span>uzys<span class="_ _2"></span>kani<span class="_ _3"></span>a <span class="_ _3"></span>kontroli nad<span class="_ _3"></span> </div><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0">towarem <span class="_ _14"></span>lub <span class="_ _14"></span>usługą, <span class="_ _14"></span>natomiast <span class="_ _14"></span>kwota <span class="_ _14"></span>wynagrodzenie <span class="_ _14"></span>powinna <span class="_ _14"></span>odzwierciedlać <span class="_ _14"></span>uprawnienie <span class="_ _3d"></span>jednostki <span class="_ _3"></span>do <span class="_ _3d"></span>j<span class="_ _2"></span>ego<span class="_ _3"></span> </div><div class="t m0 x1 h2 y150 ff1 fs0 fc0 sc0 ls0 ws0">otrzymania.  </div><div class="t m0 x1 h2 y18e ff1 fs0 fc0 sc0 ls0 ws0">Emitent <span class="_ _21"> </span>d<span class="_ _3"></span>okonał <span class="_ _21"> </span>przegląd<span class="_ _14"></span>u <span class="_ _21"> </span>obowiązujących <span class="_ _21"> </span>jak <span class="_ _20"> </span>również <span class="_ _21"> </span>t<span class="_ _3"></span>ych <span class="_ _21"> </span>zawartych<span class="_ _3"></span> <span class="_ _21"> </span>w <span class="_ _20"> </span>2<span class="_ _2"></span>023<span class="_ _3"></span> <span class="_ _21"> </span>r. <span class="_ _20"> </span>umów <span class="_ _21"> </span>sprzedaż<span class="_ _14"></span>y  </div><div class="t m0 x1 h2 y18f ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _d"> </span>siec<span class="_ _2"></span>ia<span class="_ _14"></span>m<span class="_ _2"></span>i<span class="_ _3"></span> <span class="_ _c"> </span>handlowymi <span class="_ _d"> </span>i <span class="_ _c"> </span>dystrybutorami. <span class="_ _c"> </span>Głównymi <span class="_ _d"> </span>klientami <span class="_ _c"> </span>spółki <span class="_ _d"> </span>s<span class="_ _2"></span>ą<span class="_ _14"></span> <span class="_ _c"> </span>s<span class="_ _2"></span>i<span class="_ _3"></span>eci <span class="_ _d"> </span>oraz <span class="_ _c"> </span>hurtownie <span class="_ _d"> </span>budowlane. </div><div class="t m0 x1 h2 y190 ff1 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _3a"> </span>rozpoznaje <span class="_ _0"> </span>przychód <span class="_ _0"> </span>w <span class="_ _3a"> </span>m<span class="_ _2"></span>o<span class="_ _3"></span>mencie <span class="_ _0"> </span>dostarczenia <span class="_ _3a"> </span>sprzedanego <span class="_ _3a"> </span>a<span class="_ _2"></span>s<span class="_ _14"></span>o<span class="_ _2"></span>rty<span class="_ _3"></span>mentu <span class="_ _0"> </span>do <span class="_ _3a"> </span>k<span class="_ _2"></span>li<span class="_ _3"></span>enta. <span class="_ _3a"> </span>Te<span class="_ _2"></span>r<span class="_ _3"></span>miny </div><div class="t m0 x1 h2 y191 ff1 fs0 fc0 sc0 ls0 ws0">płatności <span class="_ _13"></span>są <span class="_ _e"></span>w <span class="_ _13"></span>przedziale <span class="_ _13"></span>14-60 <span class="_ _13"></span>dn<span class="_ _3"></span>i. <span class="_ _13"></span>Spółka <span class="_ _13"></span>przyznaj<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _e"></span>klientom <span class="_ _13"></span>rabaty <span class="_ _13"></span>retrospe<span class="_ _3"></span>ktywne <span class="_ _13"></span>od <span class="_ _13"></span>zrealiz<span class="_ _3"></span>owanego </div><div class="t m0 x1 h2 y192 ff1 fs0 fc0 sc0 ls0 ws0">obrotu (miesięczne, kwartalne, półr<span class="_ _3"></span>oczne oraz roczne w zależności od zapisów umowy). Wszystki<span class="_ _3"></span>e rabaty są </div><div class="t m0 x1 h2 y193 ff1 fs0 fc0 sc0 ls0 ws0">naliczone i zafakturowane na dz<span class="_ _14"></span>i<span class="_ _2"></span>eń bilansowy. </div><div class="t m0 x1 h2 y194 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _13"></span>opinii <span class="_ _d"></span>Emitenta <span class="_ _13"></span>różnice <span class="_ _13"></span>w <span class="_ _d"></span>wycenie <span class="_ _13"></span>przychodów <span class="_ _d"></span>z<span class="_ _14"></span> <span class="_ _d"> </span>t<span class="_ _2"></span>y<span class="_ _3"></span>tułu <span class="_ _d"></span>umów <span class="_ _13"></span>z <span class="_ _13"></span>klientami <span class="_ _13"></span>w<span class="_ _2"></span>g. <span class="_ _13"></span>powyższego <span class="_ _13"></span>standardu  </div><div class="t m0 x1 h1 y195 ff1 fs0 fc0 sc0 ls0 ws0">i wg. polskich standardów ra<span class="_ _3"></span>chunkowości pozostają nieistotne.<span class="ff2"> </span></div><div class="t m0 x1 h1 y196 ff2 fs0 fc0 sc0 ls0 ws0">15.3 MSSF 16 Leasing </div><div class="t m0 x1 h2 y197 ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _d"> </span>z <span class="_ _c"> </span>wp<span class="_ _2"></span>r<span class="_ _14"></span>o<span class="_ _2"></span>wad<span class="_ _3"></span>zoną <span class="_ _c"> </span>powyższym <span class="_ _d"> </span>standardem <span class="_ _c"> </span>definicją, <span class="_ _c"> </span>jako <span class="_ _c"> </span>leasing <span class="_ _d"> </span>należy <span class="_ _c"> </span>traktować <span class="_ _d"> </span>ka<span class="_ _2"></span>ż<span class="_ _3"></span>dą <span class="_ _d"> </span>umowę,  </div><div class="t m0 x1 h2 y198 ff1 fs0 fc0 sc0 ls0 ws0">na mocy <span class="_ _3"></span>której <span class="_ _3"></span>występuje przekazani<span class="_ _3"></span>e prawa do u<span class="_ _3"></span>żytkowania składnika a<span class="_ _14"></span>k<span class="_ _2"></span>ty<span class="_ _3"></span>wów przez dany o<span class="_ _3"></span>kres w zamian<span class="_ _3"></span> </div><div class="t m0 x1 h2 y199 ff1 fs0 fc0 sc0 ls0 ws0">za wynagrodzenie. <span class="_ _20"> </span>W <span class="_ _20"> </span>c<span class="_ _2"></span>el<span class="_ _3"></span>u <span class="_ _20"> </span>wery<span class="_ _2"></span>fi<span class="_ _3"></span>kacji <span class="_ _20"> </span>zasad<span class="_ _2"></span>n<span class="_ _14"></span>ości <span class="_ _20"> </span>t<span class="_ _2"></span>ego <span class="_ _20"> </span>standardu <span class="_ _20"> </span>Spółka <span class="_ _20"> </span>dokonała <span class="_ _21"> </span>analizy <span class="_ _0"> </span>w<span class="_ _2"></span>sz<span class="_ _3"></span>ystkich </div><div class="t m0 x1 h2 y19a ff1 fs0 fc0 sc0 ls0 ws0">obowiązujących <span class="_ _d"> </span>umów <span class="_ _c"> </span>zakupu,<span class="_ _3"></span> <span class="_ _c"> </span>a <span class="_ _c"> </span>w <span class="_ _c"> </span>szczególności <span class="_ _d"> </span>umów <span class="_ _c"> </span>leasingu <span class="_ _c"> </span>operacyjneg<span class="_ _3"></span>o, <span class="_ _c"> </span>najmu <span class="_ _d"> </span>i <span class="_ _c"> </span>dzierżawy, <span class="_ _d"> </span>pod </div><div class="t m0 x1 h2 y19b ff1 fs0 fc0 sc0 ls0 ws0">kątem <span class="_ _10"> </span>tego, <span class="_ _10"> </span>czy <span class="_ _10"> </span>spółka <span class="_ _29"> </span>dy<span class="_ _2"></span>sp<span class="_ _3"></span>onuje <span class="_ _10"> </span>w <span class="_ _10"> </span>nich <span class="_ _10"> </span>prawem <span class="_ _10"> </span>do <span class="_ _10"> </span>uzyskania <span class="_ _10"> </span>zasa<span class="_ _14"></span>dniczo <span class="_ _10"> </span>w<span class="_ _2"></span>szys<span class="_ _3"></span>tkich <span class="_ _10"> </span>korzyści </div><div class="t m0 x1 h2 y19c ff1 fs0 fc0 sc0 ls0 ws0">ekonomicznych <span class="_ _29"> </span>z <span class="_ _10"> </span>użytkowania <span class="_ _29"> </span>zident<span class="_ _2"></span>yfikow<span class="_ _3"></span>anego <span class="_ _10"> </span>składnika <span class="_ _29"> </span>aktywów <span class="_ _10"> </span>oraz<span class="_ _3"></span> <span class="_ _10"> </span>prawem <span class="_ _10"> </span>do <span class="_ _29"> </span>kierowania </div><div class="t m0 x1 h2 y19d ff1 fs0 fc0 sc0 ls0 ws0">użytkowaniem <span class="_ _d"> </span>zide<span class="_ _2"></span>n<span class="_ _14"></span>ty<span class="_ _2"></span>fik<span class="_ _14"></span>owa<span class="_ _2"></span>n<span class="_ _3"></span>ego <span class="_ _d"> </span>składnika <span class="_ _c"> </span>aktywów. <span class="_ _d"> </span>W <span class="_ _c"> </span>2023 <span class="_ _d"> </span>r. <span class="_ _c"> </span>Spółka <span class="_ _d"> </span>na <span class="_ _c"> </span>bieżąco <span class="_ _d"> </span>weryfikowała <span class="_ _d"> </span>za<span class="_ _2"></span>pi<span class="_ _3"></span>sy </div><div class="t m0 x1 h2 y19e ff1 fs0 fc0 sc0 ls0 ws0">nowo zawartych umów. </div><div class="t m0 x1 h2 y19f ff1 fs0 fc0 sc0 ls0 ws0">W opinii spółki nie istnieją umowy, oprócz tych wykazanych w bilansie spółki i uszczegółowionych w notach, </div><div class="t m0 x1 h2 y1a0 ff1 fs0 fc0 sc0 ls0 ws0">które wymagałyby dodatkowej prezentacji w w<span class="_ _2"></span>ar<span class="_ _3"></span>tości bieżącej <span class="_ _2"></span>p<span class="_ _3"></span>rzyszłych opłat leasingowych pozostających </div><div class="t m0 x1 h2 y1a1 ff1 fs0 fc0 sc0 ls0 ws0">do zapłaty.<span class="ff9">  </span></div><div class="t m0 x1 h1 y1a2 ff2 fs0 fc0 sc0 ls0 ws0">15.4 Uzgodnienie i <span class="_ _2"></span>o<span class="_ _3"></span>bjaśnienie głównych różnic w<span class="_ _2"></span> w<span class="_ _3"></span>artościach danych uj<span class="_ _2"></span>a<span class="_ _14"></span>w<span class="_ _2"></span>nio<span class="_ _3"></span>nych zgodnie z <span class="_ _2"></span>PSR i MSSF, </div><div class="t m0 x1 h1 y1a3 ff2 fs0 fc0 sc0 ls0 ws0">dotyczących  kapitału  wła<span class="_ _3"></span>snego  (aktywów  netto<span class="_ _3"></span>)  i  wyniku  finansowego  netto<span class="_ _3"></span>,  zostało  przedstawione </div><div class="t m0 x1 h1 y1a4 ff2 fs0 fc0 sc0 ls0 ws0">poniżej. </div><div class="t m0 x1 h1 y1a5 ff2 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">18 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3a h11 y1a6 ff2 fs4 fc0 sc0 ls0 ws0">Wpływ zamian na kapitał własny<span class="_ _2"></span> (aktywa netto) <span class="_ _58"> </span><span class="ff1">w tys. zł </span></div><div class="t m0 x3a h12 y1a7 ff1 fs4 fc0 sc0 ls0 ws0">Kapitał własny wg sprawozdania finansowego sporz<span class="_ _2"></span>ą<span class="_ _3"></span>dzonego zgo<span class="_ _2"></span>dnie z PSR <span class="_ _59"> </span>19 535 </div><div class="t m0 x3a h18 y1a8 ff5 fs4 fc0 sc0 ls0 ws0">Aktualizacja warto<span class="_ _2"></span>ści <span class="_ _3"></span>aktywów niefina<span class="_ _2"></span>ns<span class="_ _14"></span>owy<span class="_ _2"></span>ch<span class="_ _3"></span> <span class="_ _5a"> </span>56 </div><div class="t m0 x3a h12 y1a9 ff1 fs4 fc0 sc0 ls0 ws0">Kapitał własny wg sprawozdania finansowego sporz<span class="_ _2"></span>ą<span class="_ _3"></span>dzonego zgo<span class="_ _2"></span>dnie z MSSF <span class="_ _5b"> </span><span class="ff5">19 479</span> </div><div class="c x22 y1aa wa h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y1ab ff2 fs4 fc0 sc0 ls0 ws0">Wpływ różnic na WF netto  <span class="_ _5c"> </span><span class="ff1">w tys. zł</span></div><div class="c x22 y1ac wb h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1ae ff1 fs4 fc0 sc0 ls0 ws0">Zysk/Strata netto wg sprawozdan<span class="_ _2"></span>i<span class="_ _3"></span>a finansowego sporządzo<span class="_ _2"></span>n<span class="_ _14"></span>ego<span class="_ _2"></span> zgodnie z PSR  <span class="_ _5d"> </span>-765 </div><div class="c x3b y1af wc h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h18 y1b0 ff5 fs4 fc0 sc0 ls0 ws0">Aktualizacja war<span class="_ _2"></span>tości akt<span class="_ _14"></span>y<span class="_ _2"></span>wów niefinansowych <span class="_ _5e"> </span>56</div><div class="c x22 y1b1 wb h19"><div class="t m0 xf h18 y1b2 ff5 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1b3 ff1 fs4 fc0 sc0 ls0 ws0">Zysk/Strata netto wg sprawozdan<span class="_ _2"></span>i<span class="_ _3"></span>a finansowego sporządzo<span class="_ _2"></span>n<span class="_ _14"></span>ego<span class="_ _2"></span> zgodnie z MSSF  <span class="_ _53"> </span>-821</div><div class="c x22 y1b4 wb h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y1b5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yde ff1 fs0 fc0 sc0 ls0 ws0">Różnice <span class="_ _0"> </span>m<span class="_ _2"></span>iędzy <span class="_ _0"> </span>zas<span class="_ _2"></span>a<span class="_ _3"></span>dami <span class="_ _0"> </span>zgodnymi <span class="_ _21"> </span>z <span class="_ _0"> </span>polskimi<span class="_ _2"></span> <span class="_ _0"> </span>standardami <span class="_ _20"> </span>rachunkowości <span class="_ _20"> </span>i <span class="_ _20"> </span>s<span class="_ _2"></span>posobem <span class="_ _0"> </span>s<span class="_ _2"></span>p<span class="_ _14"></span>orządzania </div><div class="t m0 x1 h2 y47 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdań <span class="_ _2"></span>finansowych <span class="_ _2"></span>przez <span class="_ _2"></span>Emitenta, <span class="_ _2"></span>a <span class="_ _2"></span>MSSF <span class="_ _2"></span>wynikają <span class="_ _2"></span>przede <span class="_ _2"></span>wszystkim <span class="_ _2"></span>z <span class="_ _2"></span>szerszego <span class="_ _2"></span>zakresu <span class="_ _2"></span>ujawnień </div><div class="t m0 x1 h2 y48 ff1 fs0 fc0 sc0 ls0 ws0">zalecanych przez niektóre <span class="_ _3"></span>MSSF w odniesieniu do poszczególnych poz<span class="_ _3"></span>ycji sprawozdania finansowego. </div><div class="t m0 x1 h2 y89 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ye1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y4c ff5 fs0 fc0 sc0 ls0 ws0">Szczecin, dnia 23 kwietnia <span class="_ _3"></span>2024 r<span class="_ _2"></span>.<span class="_ _14"></span> </div></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi x3c y21 wd h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff1 fs0 fc0 sc0 ls0 ws0">19<span class="ff2"> | </span><span class="fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span><span class="ff2"> </span></div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y42 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y43 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y26 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y44 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 ydd ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y1b5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y1b6 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y1b7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y1b8 ff2 fs3 fc0 sc0 ls0 ws0">1.<span class="ff6"> <span class="_ _12"> </span></span>BILANS </div><div class="t m0 x1 h2 y1b9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3d h11 y1ba ff2 fs4 fc0 sc0 ls0 ws0">BILANS <span class="_ _5f"> </span>nota <span class="_ _60"> </span>31.12.2023 <span class="_ _61"> </span>31.12.2022 </div><div class="t m0 x1a h11 y1bb ff2 fs4 fc0 sc0 ls0 ws0">A k t y w a <span class="_ _62"> </span>  <span class="_ _63"> </span> </div><div class="c x3e y1bc we h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x3f h11 y1bb ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x22 y1bc w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y1bd ff2 fs4 fc0 sc0 ls0 ws0">I. Aktywa trwałe <span class="_ _64"> </span>  <span class="_ _65"> </span>23 468</div><div class="c x3e y1be we h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y1bd ff2 fs4 fc0 sc0 ls0 ws0">24 776</div><div class="c x22 y1be w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1bf ff1 fs4 fc0 sc0 ls0 ws0">      1. Wartości niematerialne i prawne, w<span class="_ _2"></span> tym: <span class="_ _66"> </span>1 <span class="_ _67"> </span>783</div><div class="c x3e y1c0 we h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y1bf ff1 fs4 fc0 sc0 ls0 ws0">369</div><div class="c x22 y1c0 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1c1 ff1 fs4 fc0 sc0 ls0 ws0">          - wartość fir<span class="_ _2"></span>m<span class="_ _3"></span>y <span class="_ _68"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1c2 we h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1c1 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1c2 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1c3 ff1 fs4 fc0 sc0 ls0 ws0">      2. Rzeczowe aktywa trw<span class="_ _2"></span>ał<span class="_ _3"></span>e <span class="_ _6a"> </span>2 <span class="_ _6b"> </span>21 717</div><div class="c x3e y1c4 we h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y1c3 ff1 fs4 fc0 sc0 ls0 ws0">24 084</div><div class="c x22 y1c4 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1c5 ff1 fs4 fc0 sc0 ls0 ws0">      3. Należności długoterminowe <span class="_ _6c"> </span>3 <span class="_ _6d"> </span>17</div><div class="c x3e y1c6 we h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1c5 ff1 fs4 fc0 sc0 ls0 ws0">5</div><div class="c x22 y1c6 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1c7 ff1 fs4 fc0 sc0 ls0 ws0">          3.1. Od jednostek powiązan<span class="_ _2"></span>ych <span class="_ _6e"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1c8 we h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1c7 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1c8 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1c9 ff1 fs4 fc0 sc0 ls0 ws0">          3.2. Od pozostałyc<span class="_ _2"></span>h<span class="_ _3"></span> jednostek, w któryc<span class="_ _2"></span>h<span class="_ _14"></span> em<span class="_ _2"></span>itent<span class="_ _3"></span> posiada zaangażo<span class="_ _2"></span>wa<span class="_ _3"></span>nie </div><div class="t m0 x1a h12 y1ca ff1 fs4 fc0 sc0 ls0 ws0">w kapitale </div><div class="t m0 x41 h12 y1cb ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _69"> </span>- </div><div class="c x3e y1cc we h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1cb ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1cc w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1cd ff1 fs4 fc0 sc0 ls0 ws0">          3.3. Od pozos<span class="_ _2"></span>t<span class="_ _14"></span>a<span class="_ _2"></span>ły<span class="_ _3"></span>ch jednostek <span class="_ _6f"> </span>  <span class="_ _55"> </span>17</div><div class="c x3e y1ce we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1cd ff1 fs4 fc0 sc0 ls0 ws0">5</div><div class="c x22 y1ce w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1cf ff1 fs4 fc0 sc0 ls0 ws0">      4. Inwestycje długoterminowe <span class="_ _70"> </span>  <span class="_ _71"> </span>-</div><div class="c x3e ycf we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y1cf ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 ycf w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1d0 ff1 fs4 fc0 sc0 ls0 ws0">          4.1. Nieruchomości <span class="_ _72"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1d1 we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1d0 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1d1 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1d2 ff1 fs4 fc0 sc0 ls0 ws0">          4.2. Wartości niematerialne i praw<span class="_ _2"></span>n<span class="_ _3"></span>e <span class="_ _73"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1d3 we h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1d2 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1d3 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y92 ff1 fs4 fc0 sc0 ls0 ws0">          4.3. Długoterminowe aktywa<span class="_ _2"></span> f<span class="_ _3"></span>inansowe </div><div class="c x43 y1d4 wf h1b"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x44 h12 y92 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x3e y1d5 we h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y92 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1d5 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1d6 ff1 fs4 fc0 sc0 ls0 ws0">                a) w<span class="_ _2"></span> <span class="_ _14"></span>jednostkach powiąz<span class="_ _2"></span>a<span class="_ _3"></span>nych <span class="_ _74"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1d7 we h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1d6 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1d7 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 yfe ff1 fs4 fc0 sc0 ls0 ws0">                b) <span class="_ _12"> </span>w <span class="_ _31"> </span>pozostałych <span class="_ _3c"> </span>jednos<span class="_ _14"></span>tka<span class="_ _2"></span>ch, <span class="_ _12"> </span>w<span class="_ _2"></span> <span class="_ _12"> </span>których <span class="_ _12"> </span>emit<span class="_ _2"></span>e<span class="_ _14"></span>nt<span class="_ _2"></span> <span class="_ _12"> </span>posiada </div><div class="t m0 x1a h12 y1d8 ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale </div><div class="t m0 x41 h12 y1d9 ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _69"> </span>- </div><div class="c x3e y1da we h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1d9 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1da w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1dc ff1 fs4 fc0 sc0 ls0 ws0">                c) w pozostałyc<span class="_ _2"></span>h<span class="_ _14"></span> je<span class="_ _2"></span>dn<span class="_ _14"></span>o<span class="_ _2"></span>stkach <span class="_ _75"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1dd we h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1dc ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1dd w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1de ff1 fs4 fc0 sc0 ls0 ws0">          4.4. Inne inwestycje długoter<span class="_ _2"></span>m<span class="_ _3"></span>inowe <span class="_ _76"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1df we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1de ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1df w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1e0 ff1 fs4 fc0 sc0 ls0 ws0">       5. Długoterminowe roz<span class="_ _2"></span>liczen<span class="_ _14"></span>ia m<span class="_ _2"></span>ięd<span class="_ _3"></span>zyokresowe <span class="_ _77"> </span>4 <span class="_ _67"> </span>952</div><div class="c x3e y1e1 we h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y1e0 ff1 fs4 fc0 sc0 ls0 ws0">318</div><div class="c x22 y1e1 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1e2 ff1 fs4 fc0 sc0 ls0 ws0">          5.1. Aktywa z t<span class="_ _2"></span>yt<span class="_ _3"></span>ułu odroczonego podatku dochodowego <span class="_ _6d"> </span>  <span class="_ _78"> </span>505</div><div class="c x3e yd5 we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y1e2 ff1 fs4 fc0 sc0 ls0 ws0">297</div><div class="c x22 yd5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1e3 ff1 fs4 fc0 sc0 ls0 ws0">          5.2. Inne rozliczenia międzyo<span class="_ _2"></span>kr<span class="_ _3"></span>esowe <span class="_ _79"> </span>  <span class="_ _78"> </span>44<span class="_ _3"></span>7</div><div class="c x3e y1e4 we h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y1e3 ff1 fs4 fc0 sc0 ls0 ws0">21</div><div class="c x22 y1e4 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y1e5 ff2 fs4 fc0 sc0 ls0 ws0">II. Aktywa obrotowe <span class="_ _7a"> </span>  <span class="_ _65"> </span>10 095</div><div class="c x3e y1e6 we h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y1e5 ff2 fs4 fc0 sc0 ls0 ws0">11 102</div><div class="c x22 y1e6 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y184 ff1 fs4 fc0 sc0 ls0 ws0">      1. Zapasy <span class="_ _7b"> </span>5/9 <span class="_ _7c"> </span>4 826</div><div class="c x3e y1e7 we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y184 ff1 fs4 fc0 sc0 ls0 ws0">4 182</div><div class="c x22 y1e7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1e8 ff1 fs4 fc0 sc0 ls0 ws0">      2. Należności krótkoterminowe <span class="_ _7d"> </span>6/9 <span class="_ _7c"> </span>4 649</div><div class="c x3e y1e9 we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y1e8 ff1 fs4 fc0 sc0 ls0 ws0">6 224</div><div class="c x22 y1e9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1ea ff1 fs4 fc0 sc0 ls0 ws0">          2.1. Od jednostek powiązan<span class="_ _2"></span>ych <span class="_ _6e"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y180 we h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1ea ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y180 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1eb ff1 fs4 fc0 sc0 ls0 ws0">          2.1. Od pozostałyc<span class="_ _2"></span>h<span class="_ _3"></span> jednostek, w któryc<span class="_ _2"></span>h<span class="_ _14"></span> em<span class="_ _2"></span>itent<span class="_ _3"></span> posiada zaangażo<span class="_ _2"></span>wa<span class="_ _3"></span>nie </div><div class="t m0 x1a h12 y1ec ff1 fs4 fc0 sc0 ls0 ws0">w kapitale </div><div class="t m0 x41 h12 y1ed ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x44 h12 y1ee ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x3e y1ef we h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1ed ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1ee w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1f0 ff1 fs4 fc0 sc0 ls0 ws0">          2.2. Od pozos<span class="_ _2"></span>t<span class="_ _14"></span>a<span class="_ _2"></span>ły<span class="_ _3"></span>ch jednostek <span class="_ _6f"> </span>  <span class="_ _22"> </span>4 6<span class="_ _2"></span>4<span class="_ _14"></span>9</div><div class="c x3e y1f1 we h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y1f0 ff1 fs4 fc0 sc0 ls0 ws0">6 224</div><div class="c x22 y1f1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1f2 ff1 fs4 fc0 sc0 ls0 ws0">      3. Inwestycje krótkoterminow<span class="_ _2"></span>e<span class="_ _3"></span> <span class="_ _49"> </span>  <span class="_ _78"> </span>369</div><div class="c x3e y1f3 we h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y1f2 ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y1f3 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1f4 ff1 fs4 fc0 sc0 ls0 ws0">          3.1. Krótkoterminow<span class="_ _2"></span>e<span class="_ _3"></span> aktywa finansow<span class="_ _2"></span>e<span class="_ _14"></span> <span class="_ _7e"> </span>7 <span class="_ _67"> </span>369</div><div class="c x3e y1f5 we h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y1f4 ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y1f5 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y1f6 w10 h9"><div class="t m0 xf h2 y60 ff1 fs0 fc0 sc0 ls0 ws0">SPRAWOZDANIE FINANSOWE </div></div><div class="c x46 y1f6 w11 h9"><div class="t m0 xf h2 y60 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe h2 y25 ff1 fs0 fc0 sc0 ls0 ws0">ZA 2023 ROK </div><div class="c xe y1f7 w12 h9"><div class="t m0 xf h2 y1f8 ff1 fs0 fc0 sc0 ls0 ws0">Megaron S.A.</div></div><div class="c x47 y1f7 w13 h9"><div class="t m0 xf h2 y1f8 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi x8 y21 w2 h7" alt="" 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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">20 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y1f9 ff1 fs4 fc0 sc0 ls0 ws0">                 a) w jednostkach powiązanych <span class="_ _7f"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1fa we h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1f9 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1fa w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1fc ff1 fs4 fc0 sc0 ls0 ws0">                 b) w pozostałyc<span class="_ _2"></span>h je<span class="_ _3"></span>dnostkach <span class="_ _80"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y1fd we h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y1fc ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y1fd w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1fe ff1 fs4 fc0 sc0 ls0 ws0">                 c) środki pieniężne i inne aktywa<span class="_ _2"></span> <span class="_ _3"></span>pieniężne <span class="_ _81"> </span>  <span class="_ _78"> </span>36<span class="_ _3"></span>9</div><div class="c x3e y1ff we h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y1fe ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y1ff w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y200 ff1 fs4 fc0 sc0 ls0 ws0">          3.2. Inne inwestycje krótkoterminowe <span class="_ _82"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y201 we h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y200 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y201 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y202 ff1 fs4 fc0 sc0 ls0 ws0">      4. Krótkoterminowe rozlic<span class="_ _2"></span>zenia międ<span class="_ _14"></span>z<span class="_ _2"></span>yokresowe <span class="_ _83"> </span>8 <span class="_ _67"> </span>251</div><div class="c x3e y203 we h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y202 ff1 fs4 fc0 sc0 ls0 ws0">426</div><div class="c x22 y203 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y204 ff2 fs4 fc0 sc0 ls0 ws0">III. Należne wpłaty na kapitał za<span class="_ _2"></span>k<span class="_ _3"></span>ładowy <span class="_ _84"> </span>  <span class="_ _71"> </span>-</div><div class="c x3e y205 we h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y204 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y205 w9 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y206 ff2 fs4 fc0 sc0 ls0 ws0">IV. Akcje (udziały) własne <span class="_ _85"> </span>  <span class="_ _71"> </span>-</div><div class="c x3e y207 we h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y206 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y207 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y208 ff2 fs4 fc0 sc0 ls0 ws0">A k t y w a  r a z e<span class="_ _2"></span> m<span class="_ _3"></span> <span class="_ _86"> </span>  <span class="_ _65"> </span>33 563</div><div class="c x3e y209 we h17"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y208 ff2 fs4 fc0 sc0 ls0 ws0">35 879</div><div class="c x22 y209 w9 h17"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y20a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y20b ff2 fs4 fc0 sc0 ls0 ws0">P a s y w a <span class="_ _62"> </span>  <span class="_ _63"> </span> </div><div class="c x3e y20c w14 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x3f h11 y20b ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x22 y20c w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y20d ff2 fs4 fc0 sc0 ls0 ws0">I. Kapitał własny <span class="_ _87"> </span> </div><div class="c x33 y20e wb h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x48 h11 y20d ff2 fs4 fc0 sc0 ls0 ws0">19 535</div><div class="c x3e y20e w14 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y20d ff2 fs4 fc0 sc0 ls0 ws0">20 300</div><div class="c x22 y20e w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y20f ff1 fs4 fc0 sc0 ls0 ws0">      1. Kapitał zakładowy <span class="_ _88"> </span>10 <span class="_ _89"> </span>540</div><div class="c x3e y210 w14 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y20f ff1 fs4 fc0 sc0 ls0 ws0">540</div><div class="c x22 y210 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y211 ff1 fs4 fc0 sc0 ls0 ws0">      4. Kapitał zapasowy <span class="_ _8a"> </span>11 <span class="_ _54"> </span>9 413</div><div class="c x3e y212 w14 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y211 ff1 fs4 fc0 sc0 ls0 ws0">9 413</div><div class="c x22 y212 w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y213 ff1 fs4 fc0 sc0 ls0 ws0">      5. Kapitał z aktualizac<span class="_ _2"></span>ji<span class="_ _14"></span> w<span class="_ _2"></span>yceny <span class="_ _8b"> </span>12 <span class="_ _18"> </span>2</div><div class="c x3e y214 w14 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y213 ff1 fs4 fc0 sc0 ls0 ws0">2</div><div class="c x22 y214 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y215 ff1 fs4 fc0 sc0 ls0 ws0">      6. Pozostałe kapitały rezerwowe <span class="_ _8c"> </span>13 <span class="_ _8d"> </span>10 345</div><div class="c x3e y216 w14 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y215 ff1 fs4 fc0 sc0 ls0 ws0">11 398</div><div class="c x22 y216 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y217 ff1 fs4 fc0 sc0 ls0 ws0">      7. Zysk (strata) z lat ubiegłych <span class="_ _8e"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y89 w14 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y217 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y89 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y218 ff1 fs4 fc0 sc0 ls0 ws0">      8. Zysk (strata) netto <span class="_ _8a"> </span>  <span class="_ _8f"> </span>-765</div><div class="c x3e y219 w14 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h12 y218 ff1 fs4 fc0 sc0 ls0 ws0">-1 053</div><div class="c x22 y219 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y21a ff1 fs4 fc0 sc0 ls0 ws0">      9. Odpisy z zysku netto w<span class="_ _2"></span> ciąg<span class="_ _14"></span>u<span class="_ _2"></span> r<span class="_ _3"></span>oku obroto<span class="_ _2"></span>wego (wielkość ujemna) </div><div class="c x43 y21b w15 h1d"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x44 h12 y21a ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x3e y21c w14 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y21a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y21c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y21d ff2 fs4 fc0 sc0 ls0 ws0">II. Zobowiązania i rezerwy<span class="_ _2"></span> na <span class="_ _3"></span>zobowiązania </div><div class="c x43 y21e w15 h1e"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x48 h11 y21d ff2 fs4 fc0 sc0 ls0 ws0">14 028</div><div class="c x3e y21f w14 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y21d ff2 fs4 fc0 sc0 ls0 ws0">15 578</div><div class="c x22 y21f w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y220 ff1 fs4 fc0 sc0 ls0 ws0">      1. Rezerwy na zo<span class="_ _2"></span>bo<span class="_ _14"></span>w<span class="_ _2"></span>iązania <span class="_ _90"> </span>14 <span class="_ _54"> </span>1 712</div><div class="c x3e y137 w14 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y220 ff1 fs4 fc0 sc0 ls0 ws0">889</div><div class="c x22 y137 w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y221 ff1 fs4 fc0 sc0 ls0 ws0">          1.1. Rezerwa z t<span class="_ _2"></span>ytu<span class="_ _3"></span>łu odroczonego podatku dochodow<span class="_ _2"></span>ego <span class="_ _67"> </span>  <span class="_ _91"> </span>909</div><div class="c x3e y222 w14 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y221 ff1 fs4 fc0 sc0 ls0 ws0">838</div><div class="c x22 y222 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4e ff1 fs4 fc0 sc0 ls0 ws0">          1.2. Rezerwa na świadczenia emerytaln<span class="_ _2"></span>e<span class="_ _3"></span> i podobne <span class="_ _92"> </span>  <span class="_ _93"> </span>81</div><div class="c x3e y223 w14 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y4e ff1 fs4 fc0 sc0 ls0 ws0">51</div><div class="c x22 y223 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y224 ff1 fs4 fc0 sc0 ls0 ws0">                 a) długoterminowa <span class="_ _94"> </span>  <span class="_ _93"> </span>48</div><div class="c x3e y225 w14 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y224 ff1 fs4 fc0 sc0 ls0 ws0">34</div><div class="c x22 y225 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y226 ff1 fs4 fc0 sc0 ls0 ws0">                 b) krótkoterminowa <span class="_ _95"> </span>  <span class="_ _93"> </span>33</div><div class="c x3e y227 w14 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y226 ff1 fs4 fc0 sc0 ls0 ws0">17</div><div class="c x22 y227 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y228 ff1 fs4 fc0 sc0 ls0 ws0">          1.3. Pozostałe rezerwy <span class="_ _96"> </span>  <span class="_ _91"> </span>722</div><div class="c x3e y229 w14 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y228 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y229 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y22a ff1 fs4 fc0 sc0 ls0 ws0">                 a) długoterminowe <span class="_ _94"> </span>  <span class="_ _97"> </span>722</div><div class="c x3e y22b w14 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y22a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y22b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y15f ff1 fs4 fc0 sc0 ls0 ws0">                 b) krótkoterminowe<span class="_ _2"></span> <span class="_ _98"> </span>  <span class="_ _71"> </span>-</div><div class="c x3e y22c w14 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y15f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y22c w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y22d ff1 fs4 fc0 sc0 ls0 ws0">      2. Zobow<span class="_ _2"></span>i<span class="_ _3"></span>ązania długoterminowe <span class="_ _99"> </span>15 <span class="_ _54"> </span>2 460</div><div class="c x3e y22e w14 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y22d ff1 fs4 fc0 sc0 ls0 ws0">3 854</div><div class="c x22 y22e w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y22f ff1 fs4 fc0 sc0 ls0 ws0">          2.1. Wobec jednostek powiązanych <span class="_ _9a"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y230 w14 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y22f ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y230 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y231 w16 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">          </div></div><div class="c x4a y231 w17 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">2.2. <span class="_ _30"> </span>Wobec <span class="_ _30"> </span>pozostałych <span class="_ _27"> </span>jednostek, <span class="_ _30"> </span>w <span class="_ _30"> </span>których <span class="_ _30"> </span>emitent <span class="_ _30"> </span>posiada </div></div><div class="c x1a y232 w18 h20"><div class="t m0 xf h12 y233 ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale</div></div><div class="c x4b y232 w15 h20"><div class="t m0 xf h12 y233 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x41 h12 y234 ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _69"> </span>- </div><div class="c x3e y235 w14 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y234 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y235 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y236 ff1 fs4 fc0 sc0 ls0 ws0">          2.3. Wobec pozostałych je<span class="_ _2"></span>d<span class="_ _14"></span>no<span class="_ _2"></span>st<span class="_ _3"></span>ek <span class="_ _9b"> </span>  <span class="_ _22"> </span>2 460</div><div class="c x3e y237 w14 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y236 ff1 fs4 fc0 sc0 ls0 ws0">3 854</div><div class="c x22 y237 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y238 ff1 fs4 fc0 sc0 ls0 ws0">      3. Zobow<span class="_ _2"></span>i<span class="_ _3"></span>ązania krótkoterminowe <span class="_ _59"> </span>16 <span class="_ _54"> </span>7 973</div><div class="c x3e y239 w14 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y238 ff1 fs4 fc0 sc0 ls0 ws0">8 685</div><div class="c x22 y239 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y23a ff1 fs4 fc0 sc0 ls0 ws0">          3.1. Wobec jednostek powiązanych <span class="_ _9a"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y23b w14 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y23a ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y23b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y23c ff1 fs4 fc0 sc0 ls0 ws0">          3.2. <span class="_ _30"> </span>Wobec <span class="_ _30"> </span>pozostałych <span class="_ _30"> </span>jednostek, <span class="_ _27"> </span>w<span class="_ _2"></span> <span class="_ _27"> </span>których <span class="_ _30"> </span>emitent <span class="_ _30"> </span>posiada </div><div class="c x1a ye5 w18 h21"><div class="t m0 xf h12 y23d ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale</div></div><div class="c x4b ye5 w15 h21"><div class="t m0 xf h12 y23d ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x41 h12 y23e ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _69"> </span>- </div><div class="c x3e y23f w14 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y23e ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y23f w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y240 ff1 fs4 fc0 sc0 ls0 ws0">          3.3. Wobec pozostałych je<span class="_ _2"></span>d<span class="_ _14"></span>no<span class="_ _2"></span>st<span class="_ _3"></span>ek <span class="_ _9b"> </span>  <span class="_ _22"> </span>7 752</div><div class="c x3e y241 w14 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y240 ff1 fs4 fc0 sc0 ls0 ws0">8 475</div><div class="c x22 y241 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y242 ff1 fs4 fc0 sc0 ls0 ws0">          3.4. Fundusze specjalne <span class="_ _9c"> </span>  <span class="_ _97"> </span>220</div><div class="c x3e y243 w14 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y242 ff1 fs4 fc0 sc0 ls0 ws0">210</div><div class="c x22 y243 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y244 ff1 fs4 fc0 sc0 ls0 ws0">      4. Rozliczenia międzyokresowe <span class="_ _9d"> </span>17 <span class="_ _54"> </span>1 883</div><div class="c x3e y245 w14 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y244 ff1 fs4 fc0 sc0 ls0 ws0">2 150</div><div class="c x22 y245 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y246 ff1 fs4 fc0 sc0 ls0 ws0">          4.1. Ujemna wartość firmy <span class="_ _9e"> </span>  <span class="_ _69"> </span>- </div><div class="c x3e y247 w14 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y246 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y247 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y248 ff1 fs4 fc0 sc0 ls0 ws0">          4.2. Inne rozliczenia międzyo<span class="_ _2"></span>kr<span class="_ _3"></span>esowe <span class="_ _79"> </span>  <span class="_ _22"> </span>1 883</div><div class="c x3e y249 w14 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y248 ff1 fs4 fc0 sc0 ls0 ws0">2 150</div><div class="c x22 y249 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y24a ff1 fs4 fc0 sc0 ls0 ws0">                 a) długoterminowe <span class="_ _94"> </span>  <span class="_ _22"> </span>1 309</div><div class="c x3e y24b w14 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y24a ff1 fs4 fc0 sc0 ls0 ws0">1 714</div><div class="c x22 y24b w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y24c ff1 fs4 fc0 sc0 ls0 ws0">                 b) krótkoterminowe<span class="_ _2"></span> <span class="_ _98"> </span>  <span class="_ _97"> </span>574</div><div class="c x3e y173 w14 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y24c ff1 fs4 fc0 sc0 ls0 ws0">436</div><div class="c x22 y173 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y24d ff2 fs4 fc0 sc0 ls0 ws0">P a s y w a  r<span class="_ _2"></span> <span class="_ _3"></span>a z e m <span class="_ _86"> </span>  <span class="_ _65"> </span>33 563</div><div class="c x3e y24e w14 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y24d ff2 fs4 fc0 sc0 ls0 ws0">35 879</div><div class="c x22 y24e w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h1 y24f ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y250 ff2 fs4 fc0 sc0 ls0 ws0">Wartość księgowa <span class="_ _9f"> </span>  <span class="_ _65"> </span>19 535</div><div class="c x3e y251 w14 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y250 ff2 fs4 fc0 sc0 ls0 ws0">20 300</div><div class="c x22 y251 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y252 ff2 fs4 fc0 sc0 ls0 ws0">Liczba akcji <span class="_ _a0"> </span>  <span class="_ _4c"> </span>2 7<span class="_ _2"></span>0<span class="_ _14"></span>0<span class="_ _2"></span> 000</div><div class="c x3e yec w14 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x32 h11 y252 ff2 fs4 fc0 sc0 ls0 ws0">2 700 000</div><div class="c x22 yec w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y253 ff2 fs4 fc0 sc0 ls0 ws0">Wartość księgowa na jedną akcję (w zł<span class="_ _2"></span>) <span class="_ _a1"> </span><span class="ff1">18 <span class="_ _25"> </span></span>7,24</div><div class="c x3e y254 w14 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h11 y253 ff2 fs4 fc0 sc0 ls0 ws0">7,52</div><div class="c x22 y254 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y255 ff2 fs4 fc0 sc0 ls0 ws0">Rozwodniona liczba akcji <span class="_ _a2"> </span><span class="ff1">  <span class="_ _4c"> </span></span>2 7<span class="_ _2"></span>0<span class="_ _14"></span>0<span class="_ _2"></span> 000</div><div class="c x3e y256 w14 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x32 h11 y255 ff2 fs4 fc0 sc0 ls0 ws0">2 700 000</div><div class="c x22 y256 w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y257 ff2 fs4 fc0 sc0 ls0 ws0">Rozwodniona wartość księgowa<span class="_ _2"></span> <span class="_ _3"></span>na jedną akcję (w zł) <span class="_ _a3"> </span><span class="ff1">18 <span class="_ _25"> </span></span>7,24</div><div class="c x3e y258 w14 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h11 y257 ff2 fs4 fc0 sc0 ls0 ws0">7,52</div><div class="c x22 y258 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y259 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf15" class="pf w0 h0" ><div class="pc pc15 w0 h0"><img class="bi x8 y21 w2 h22" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA48AAAVzCAIAAADli48AAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzaPY7bwLKA0emHyRg7Zm/BKb0F5gZrQdyAvAVyJfJsQ5r4plJcL+iBgJt7wJ97TkQpq2IHH4gumfkGAAC79H9WAACAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAAD/xH/+85/n8/n1IzMz01IAANiJaZqWZWmZWlqqRsQ8z7VW2wFgExExjmNEnGaidV3bXF7u5kdL5BxOKeX1OdVNAAAA9kutAgCgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADe3t4yMzPtAQCAnbhcLtfrtWXq++uv379///jxw3YA2MSfP39+/vz569ev00z09+/ft7e3M0103KMlcg6nlHK73drz102Aj4+P5/NpNQBs5ePj4/Pz80wTfX5+nmyi4x4tkXNEtdb/qlUAANghtQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAA+Ieez+fXU2Zmpo0AALATl8vler22TH1vf03TNM9zrdV2ANhERIzjGBGnmWhd1zaXl7v50RI5h1NKeX1OdRMAAID9UqsAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAgG+RmZlpDwAA7MTlcrlery1T39tf0zTN81xrtR0ANhER4zhGxGkmWte1zeXlbn60RM7hlFIej0d7dhMAAIDd6bpOrQIAsHdqFQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAADwLTIzM+0BAICdmKZpWZaWqaWlakTM81xrtR0ANhER4zhGxGkmWte1zeXlbn60RM7hlFIej0fXdW9uAgAAsEMtVdUqAAC7plYBAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQCAE9TqMAxd11kHAFsZhqHv+zNN1Pf9ySY67tESOUd0v9+/njIzM20EAID9uN1uLVNLS9WImOe51mo1AGwiIsZxjIjTTLSua5vLy938aImcwymlvD6nurcKAMB+qVUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAwLfIzMy0BwAAduJyuVyv15ap76+/fv/+/ePHD9sBYBN//vz5+fPnr1+/TjPR379/397ezjTRcY+WyDmcUsrtdmvPXzcBPj4+ns+n1QCwlY+Pj8/PzzNN9Pn5ebKJjnu0RM4R1Vr/q1YBAGCH1CoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEA4B96Pp9fT5mZmTYCAMBOTNO0LEvL1NJSNSLmea612g4Am4iIcRwj4jQTreva5vJyNz9aIudwSimvz6luAgAAsF9qFQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAADwjbU6DEPXddYBwFaGYej7/kwT9X1/somOe7REzhHd7/evp8zMTBsBAGA/brdby9TSUjUi5nmutVoNAJuIiHEcI+I0E63r2ubycjc/WiLncEopr8+p7q0CALBfahUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAA8C0yMzPtAQCAnZimaVmWlqmlpWpEzPNca7UdADYREeM4RsRpJlrXtc3l5W5+tETO4ZRSHo9H13VvbgIAALBDLVXVKgAAu6ZWAQBQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAAD/0PP5/HrKzMy0EQAAduJyuVyv15ap7+2vaZrmea612g4Am4iIcRwj4jQTreva5vJyNz9aIudwSimvz6luAgAAsF9qFQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAADwLTIzM+0BAICduFwu1+u1Zer766/fv3//+PHDdgDYxJ8/f37+/Pnr16/TTPT379+3t7czTXTcoyVyDqeUcrvd2vPXTYCPj4/n82k1AGzl4+Pj8/PzTBN9fn6ebKLjHi2Rc0S11v+qVQAA2CG1CgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAAD4FpmZmfYAAMBOTNO0LEvL1NJSNSLmea612g4Am4iIcRwj4jQTreva5vJyNz9aIudwSimPx6Prujc3AQAA2KGWqmoVAIBdU6sAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAgH/o+Xx+PWVmZtoIAAD7cbvdWqaWlqoRMc9zrdVqANhERIzjGBGnmWhd1zaXl7v50RI5h1NKeX1OdRMAAID9UqsAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAgG+RmZlpDwAA7MTlcrlery1T319//f79+8ePH7YDwCb+/Pnz8+fPX79+nWaiv3//vr29nWmi4x4tkXM4pZTb7daev24CfHx8PJ9PqwFgKx8fH5+fn2ea6PPz82QTHfdoiZwjqrX+V60CAMAOqVUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAwD/0fD6/njIzM20EAICdmKZpWZaWqaWlakTM81xrtR0ANhER4zhGxGkmWte1zeXlbn60RM7hlFJen1PdBAAAYL/UKgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIA8D/h+Xx+PWVmZtoIAAA7cblcrtdry9T39tc0TfM811ptB4BNRMQ4jhFxmonWdW1zebmbHy2RczillNfnVDcBAADYL7UKAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAPgWmZmZ9gAAwE5M07QsS8vU0lI1IuZ5rrXaDgCbiIhxHCPiNBOt69rm8nI3P1oi53BKKY/Ho+u6NzcBAADYoZaqahUAgF1TqwAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQCAb5GZmWkPAADsxDRNy7K0TC0tVSNinudaq+0AsImIGMcxIk4z0bqubS4vd/OjJXIOp5Ty+pzqJgAAAPulVgEAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAA31irwzB0XWcdAGxlGIa+7880Ud/3J5vouEdL5BzR/X7/esrMzLQRAAD243a7tUwtLVUjYp7nWqvVALCJiBjHMSJOM9G6rm0uL3fzoyVyDqeU8vqc6t4qAAD7pVYBAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAN8iMzPTHgAA2IlpmpZlaZlaWqpGxDzPtVbbAWATETGOY0ScZqJ1XdtcXu7mR0vkHE4p5fF4dF335iYAAAA71FJVrQIAsGtqFQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAADwDz2fz6+nzMxMGwEAYCemaVqWpWVqaakaEfM811ptB4BNRMQ4jhFxmonWdW1zebmbHy2RczillNfnVDcBAADYL7UKAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAPjGWh2Goes66wBgK8Mw9H1/pon6vj/ZRMc9WiLniO73+9dTZmamjQAAsB+3261lammpGhHzPNdarQaATUTEOI4RcZqJ1nVtc3m5mx8tkXM4pZTX51T3VgEA2C+1CgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAAD4FpmZmfYAAMBOTNO0LEvL1NJSNSLmea612g4Am4iIcRwj4jQTreva5vJyNz9aIudwSimvz6luAgAAsF9qFQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEA+J/wfD6/njIzM20EAICdmKZpWZaWqaWlakTM81xrtR0ANhER4zhGxGkmWte1zeXlbn60RM7hlFJen1PdBAAAYL/UKgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQDgW2RmZtoDAAA7cblcrtdry9T39tc0TfM811ptB4BNRMQ4jhFxmonWdW1zebmbHy2RczillMfj0Z7dBAAAYHe6rlOrAADsnVoFAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAHyLzMxMewAAYCemaVqWpWVqaakaEfM811ptB4BNRMQ4jhFxmonWdW1zebmbHy2RczillMfj0XXdm5sAAADsUEtVtQoAwK6pVQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAOAEtToMQ9d11gHAVoZh6Pv+TBP1fX+yiY57tETOEd3v96+nzMxMGwEAYCcul8v1em2Z+t7+mqZpnudaq+0AsImIGMcxIk4z0bqubS4vd/OjJXIOp5Ty+pzq3ioAAPulVgEAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAA3yIzM9MeAADYiWmalmVpmVpaqkbEPM+1VtsBYBMRMY5jRJxmonVd21xe7uZHS+QcTinl8Xh0XffmJgAAADvUUlWtAgCwa2oVAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEAUKsAAPAPPZ/Pr6fMzEwbAQBgJ6ZpWpalZWppqRoR8zzXWm0HgE1ExDiOEXGaidZ1bXN5uZsfLZFzOKWU1+dUNwEAANgvtQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAA+MZaHYah6zrrAGArwzD0fX+mifq+P9lExz1aIueI7vf711NmZqaNAACwH7fbrWVqaakaEfM811qtBoBNRMQ4jhFxmonWdW1zebmbHy2RczillNfnVPdWAQDYL7UKAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAPgWmZmZ9gAAwE5M07QsS8vU0lI1IuZ5rrXaDgCbiIhxHCPiNBOt69rm8nI3P1oi53BKKY/Ho+u6NzcBAADYoZaqahUAgF1TqwAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQCAf+j5fH49ZWZm2ggAADsxTdOyLC1TS0vViJjnudZqOwBsIiLGcYyI00y0rmuby8vd/GiJnMMppbw+p7oJAADAfqlVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAMC3yMzMtAcAAHbicrlcr9eWqe/tr2ma5nmutdoOAJuIiHEcI+I0E63r2ubycjc/WiLncEopj8ejPbsJAADA7nRdp1YBANg7tQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAA+BaZmZn2AADATkzTtCxLy9TSUjUi5nmutdoOAJuIiHEcI+I0E63r2ubycjc/WiLncEopj8ej67o3NwEAANihlqpqFQCAXVOrAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAwAlqdRiGruusA4CtDMPQ9/2ZJur7/mQTHfdoiZwjut/vX0+ZmZk2AgDATlwul+v12jL1vf01TdM8z7VW2wFgExExjmNEnGaidV3bXF7u5kdL5BxOKeX1OdW9VQAA9kutAgCgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAAC+sVaHYei6zjoA2MowDH3fn2mivu9PNtFxj5bIOaL7/f71lJmZaSMAAOzH4/FomVpaqkbEPM+1VqsBYBMRMY5jRJxmonVd21xe7uZHS+QcTinl9TnVvVUAAPZLrQIAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA/qHn8/n1lJmZaSMAAOzENE3LsrRMLS1VI2Ke51qr7QCwiYgYxzEiTjPRuq5tLi9386Mlcg6nlPL6nOomAAAA+6VWAQBQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAADfWKvDMHRdZx0AbGUYhr7vzzRR3/cnm+i4R0vkHNH9fv96yszMtBEAAHbicrlcr9eWqe/tr2ma5nmutdoOAJuIiHEcI+I0E63r2ubycjc/WiLncEopr8+p7q0CALBfahUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAA8C0yMzPtAQCAnbhcLtfrtWXqe/trmqZ5nmuttgPAJiJiHMeIOM1E67q2ubzczY+WyDmcUsrj8WjPbgIAALA7XdepVQAA9k6tAgCgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAAD+oefz+fWUmZlpIwAA7MQ0TcuytEwtLVUjYp7nWqvtALCJiBjHMSJOM9G6rm0uL3fzoyVyDqeU8vqc6iYAAAD7pVYBAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAN9Yq8MwdF1nHQBsZRiGvu/PNFHf9yeb6LhHS+Qc0f1+/3rKzMy0EQAA9uN2u7VMLS1VI2Ke51qr1QCwiYgYxzEiTjPRuq5tLi9386Mlcg6nlPL6nOreKgAA+6VWAQBQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAADfIjMz0x4AANiJy+VyvV5bpr63v6Zpmue51mo7AGwiIsZxjIjTTLSua5vLy938aImcwymlPB6P9uwmAAAAu9N1nVoFAGDv1CoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgBwglodhqHrOusAYCvDMPR9f6aJ+r4/2UTHPVoi54ju9/vXU2Zmpo0AALATl8vler22TH1vf03TNM9zrdV2ANhERIzjGBGnmWhd1zaXl7v50RI5h1NKeX1OdW8VAID9+v927eAEYhAIoOgM5GYR9mH/VdiMexCy24BZI+9dEnJzDOQTVKsAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVvx1oicAAAFGSURBVAEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAgBWueWmtlVKMA4B/aa3VWk9a0WHLefWrJXJeLccYEZGZZgEAwCZmo8b9b/X3EQA8LzPP+xIduSi7wDO7dt87twoAwL7UKgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBghRxjRERmmgUAAJuYjfqtVQAA2JCTAAAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAwCpX790UAADY0weHQXK0USATBAAAAABJRU5ErkJggg=="/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">21 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y22 ff2 fs3 fc0 sc0 ls0 ws0">2.<span class="ff6"> <span class="_ _12"> </span></span>RACHUNEK ZYSKÓW I STRAT </div><div class="t m0 x1 h2 y25a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4c h11 y25b ff2 fs4 fc0 sc0 ls0 ws0">RACHUNEK ZYSKÓW I STRAT - w<span class="_ _2"></span>ariant kalkulacyjny <span class="_ _a4"> </span>nota </div><div class="t m0 x4d h11 y25c ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x4d h11 y25d ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x4e h11 y25c ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x4e h11 y25d ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h11 y25e ff2 fs4 fc0 sc0 ls0 ws0">I. Przychody netto ze sprze<span class="_ _2"></span>daży <span class="_ _14"></span>produkt<span class="_ _2"></span>ó<span class="_ _14"></span>w<span class="_ _2"></span>, towarów i materiałów, w ty<span class="_ _2"></span>m:<span class="_ _3"></span> <span class="_ _44"> </span><span class="ff1">  <span class="_ _a5"> </span></span>43 817</div><div class="c x2a ya2 wb h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y25e ff2 fs4 fc0 sc0 ls0 ws0">47 829</div><div class="c x22 ya2 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y25f ff1 fs4 fc0 sc0 ls0 ws0">    - od jednostek powiązanych <span class="_ _a6"> </span>  <span class="_ _91"> </span>- </div><div class="c x2a y260 wb h10"><div class="t m0 xf h12 y14a ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y25f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y260 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y261 ff1 fs4 fc0 sc0 ls0 ws0">      1. Przychody netto z<span class="_ _2"></span>e<span class="_ _3"></span> sprzedaży produktów <span class="_ _a7"> </span>19 <span class="_ _a8"> </span>43 812</div><div class="c x2a y262 wb h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y261 ff1 fs4 fc0 sc0 ls0 ws0">47 713</div><div class="c x22 y262 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y28 ff1 fs4 fc0 sc0 ls0 ws0">      2. Przychody netto z<span class="_ _2"></span>e<span class="_ _3"></span> sprzedaży towarów<span class="_ _2"></span> i mate<span class="_ _3"></span>riałów <span class="_ _a9"> </span>20 <span class="_ _8f"> </span>6</div><div class="c x2a y263 wb h19"><div class="t m0 xf h12 y187 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y28 ff1 fs4 fc0 sc0 ls0 ws0">116</div><div class="c x22 y263 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y264 ff2 fs4 fc0 sc0 ls0 ws0">II. Koszty sprzed<span class="_ _2"></span>a<span class="_ _14"></span>ny<span class="_ _2"></span>ch produ<span class="_ _3"></span>któw<span class="_ _2"></span>,<span class="_ _3"></span> towarów i materiałów, w<span class="_ _2"></span> <span class="_ _3"></span>tym: <span class="_ _aa"> </span><span class="ff1">  <span class="_ _a5"> </span></span>23 497</div><div class="c x2a y265 wb h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y264 ff2 fs4 fc0 sc0 ls0 ws0">27 056</div><div class="c x22 y265 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y266 ff1 fs4 fc0 sc0 ls0 ws0">   - jednostkom powiązanym <span class="_ _ab"> </span>  <span class="_ _91"> </span>- </div><div class="c x2a y267 wb h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y266 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y267 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y268 ff1 fs4 fc0 sc0 ls0 ws0">      1. Koszt wytworz<span class="_ _2"></span>e<span class="_ _14"></span>nia sprzeda<span class="_ _2"></span>n<span class="_ _3"></span>ych produktów <span class="_ _ac"> </span>21 <span class="_ _a8"> </span>23 489</div><div class="c x2a y269 wb h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y268 ff1 fs4 fc0 sc0 ls0 ws0">26 987</div><div class="c x22 y269 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y26a ff1 fs4 fc0 sc0 ls0 ws0">      2. Wartość sprzedanych towaró<span class="_ _2"></span>w i mater<span class="_ _3"></span>iałó<span class="_ _2"></span>w<span class="_ _3"></span> <span class="_ _ad"> </span>  <span class="_ _91"> </span>8</div><div class="c x2a y26b wb h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y26a ff1 fs4 fc0 sc0 ls0 ws0">68</div><div class="c x22 y26b w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y26c ff2 fs4 fc0 sc0 ls0 ws0">III. Zysk (strata) brutto ze sprz<span class="_ _2"></span>eda<span class="_ _14"></span>ż<span class="_ _2"></span>y (I-II) <span class="_ _84"> </span><span class="ff1">  <span class="_ _a5"> </span></span>20 32<span class="_ _2"></span>0</div><div class="c x2a y26d wb h10"><div class="t m0 xf h11 y14a ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y26c ff2 fs4 fc0 sc0 ls0 ws0">20 774</div><div class="c x22 y26d w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y26e ff1 fs4 fc0 sc0 ls0 ws0">IV. Koszty sprz<span class="_ _2"></span>e<span class="_ _14"></span>daży <span class="_ _ae"> </span>21 <span class="_ _a8"> </span>11 601</div><div class="c x2a y26f wb h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y26e ff1 fs4 fc0 sc0 ls0 ws0">11 450</div><div class="c x22 y26f w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1b8 ff1 fs4 fc0 sc0 ls0 ws0">V. Koszty ogólnego zarządu <span class="_ _96"> </span>21 <span class="_ _24"> </span>8 540</div><div class="c x2a y270 wb h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y1b8 ff1 fs4 fc0 sc0 ls0 ws0">8 811</div><div class="c x22 y270 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y271 ff2 fs4 fc0 sc0 ls0 ws0">VI. Zysk (strata) na sprzeda<span class="_ _2"></span>ży (III<span class="_ _3"></span>-IV-V) <span class="_ _5d"> </span><span class="ff1">  <span class="_ _af"> </span></span>179</div><div class="c x2a y272 wb h14"><div class="t m0 xf h11 y14a ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y271 ff2 fs4 fc0 sc0 ls0 ws0">514</div><div class="c x22 y272 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y273 ff1 fs4 fc0 sc0 ls0 ws0">VII. Pozostałe przycho<span class="_ _2"></span>d<span class="_ _14"></span>y<span class="_ _2"></span> operacyjn<span class="_ _3"></span>e <span class="_ _7d"> </span>  <span class="_ _af"> </span>554</div><div class="c x2a y274 wb h14"><div class="t m0 xf h12 y14a ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y273 ff1 fs4 fc0 sc0 ls0 ws0">1 540</div><div class="c x22 y274 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y275 ff1 fs4 fc0 sc0 ls0 ws0">       1. Zysk z tytułu rozchodu niefinansowych aktyw<span class="_ _2"></span>ów trwałych <span class="_ _97"> </span>  <span class="_ _b0"> </span>22</div><div class="c x2a y276 wb h10"><div class="t m0 xf h12 y14a ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y275 ff1 fs4 fc0 sc0 ls0 ws0">21</div><div class="c x22 y276 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y277 ff1 fs4 fc0 sc0 ls0 ws0">       2. Dotacje <span class="_ _b1"> </span>  <span class="_ _af"> </span>405</div><div class="c x2a y278 wb h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y277 ff1 fs4 fc0 sc0 ls0 ws0">416</div><div class="c x22 y278 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y279 ff1 fs4 fc0 sc0 ls0 ws0">       3. Aktualizacja warto<span class="_ _2"></span>ś<span class="_ _3"></span>ci aktywów niefinansowych <span class="_ _b2"> </span>  <span class="_ _91"> </span>4</div><div class="c x2a y27a wb h13"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y279 ff1 fs4 fc0 sc0 ls0 ws0">83</div><div class="c x22 y27a w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y27b ff1 fs4 fc0 sc0 ls0 ws0">       4. Inne przychody operacyjne <span class="_ _52"> </span>22<span class="_ _2"></span> <span class="_ _6b"> </span>122</div><div class="c x2a y27c wb h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y27b ff1 fs4 fc0 sc0 ls0 ws0">1 021</div><div class="c x22 y27c w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y27d ff1 fs4 fc0 sc0 ls0 ws0">VIII. Pozostałe ko<span class="_ _2"></span>s<span class="_ _14"></span>zt<span class="_ _2"></span>y <span class="_ _3"></span>operacyjne <span class="_ _b3"> </span>  <span class="_ _af"> </span>792</div><div class="c x2a y27e wb h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y27d ff1 fs4 fc0 sc0 ls0 ws0">2 477</div><div class="c x22 y27e w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y27f ff1 fs4 fc0 sc0 ls0 ws0">       1. Strata z tytułu rozc<span class="_ _2"></span>h<span class="_ _3"></span>odu niefinansowych aktyw<span class="_ _2"></span>ów trwałych<span class="_ _3"></span> <span class="_ _b4"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y280 wb h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y27f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y280 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y281 ff1 fs4 fc0 sc0 ls0 ws0">       2. Aktualizacja warto<span class="_ _2"></span>ś<span class="_ _3"></span>ci aktywów niefinansowych <span class="_ _b2"> </span>  <span class="_ _af"> </span>166</div><div class="c x2a y282 wb h23"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y281 ff1 fs4 fc0 sc0 ls0 ws0">635</div><div class="c x22 y282 w9 h23"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y283 ff1 fs4 fc0 sc0 ls0 ws0">       3. Inne koszty operacyjne <span class="_ _b6"> </span>23 <span class="_ _6b"> </span>626</div><div class="c x2a y284 wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y283 ff1 fs4 fc0 sc0 ls0 ws0">1 842</div><div class="c x22 y284 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y285 ff2 fs4 fc0 sc0 ls0 ws0">IX. Zysk (strata) z działalności op<span class="_ _2"></span>e<span class="_ _3"></span>racyjnej (VI+VII-VIII)<span class="_ _2"></span> <span class="_ _1b"> </span><span class="ff1">  <span class="_ _22"> </span></span>-59</div><div class="c x2a y286 wb h10"><div class="t m0 xf h11 y166 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h11 y285 ff2 fs4 fc0 sc0 ls0 ws0">-423</div><div class="c x22 y286 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y13 ff1 fs4 fc0 sc0 ls0 ws0">X. Przychody finansowe </div><div class="c x43 y287 wf h1b"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x34 h12 y13 ff1 fs4 fc0 sc0 ls0 ws0">8</div><div class="c x2a y288 wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y13 ff1 fs4 fc0 sc0 ls0 ws0">4</div><div class="c x22 y288 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y90 ff1 fs4 fc0 sc0 ls0 ws0">     1. Dywidendy i udziały w zy<span class="_ _2"></span>s<span class="_ _3"></span>kach, w tym: <span class="_ _b7"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y289 wb h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y90 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y289 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y28a ff1 fs4 fc0 sc0 ls0 ws0">         a) od jednostek powiązanych, w t<span class="_ _2"></span>ym: <span class="_ _b8"> </span>  <span class="_ _91"> </span>- </div><div class="c x2a y28b wb h14"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y28a ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y28b w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y28c ff1 fs4 fc0 sc0 ls0 ws0">            -  w których emitent posiada z<span class="_ _2"></span>a<span class="_ _3"></span>angażowanie w ka<span class="_ _2"></span>p<span class="_ _3"></span>itale <span class="_ _19"> </span>  <span class="_ _97"> </span>- </div><div class="c x2a y28d wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y28c ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y28d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y28e ff1 fs4 fc0 sc0 ls0 ws0">         b) od pozostał<span class="_ _2"></span>y<span class="_ _3"></span>ch jednostek, w tym: <span class="_ _84"> </span>  <span class="_ _91"> </span>- </div><div class="c x2a y28f wb h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y28e ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y28f w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y290 ff1 fs4 fc0 sc0 ls0 ws0">            -  w których emitent posiada z<span class="_ _2"></span>a<span class="_ _3"></span>angażowanie w ka<span class="_ _2"></span>p<span class="_ _3"></span>itale <span class="_ _19"> </span>  <span class="_ _97"> </span>- </div><div class="c x2a y291 wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y290 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y291 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y292 ff1 fs4 fc0 sc0 ls0 ws0">     2. Odsetki, w tym: <span class="_ _b9"> </span> 24 <span class="_ _b0"> </span>8</div><div class="c x2a y293 wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y292 ff1 fs4 fc0 sc0 ls0 ws0">4</div><div class="c x22 y293 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y294 ff1 fs4 fc0 sc0 ls0 ws0">         - od jednostek powiązanych<span class="_ _2"></span> <span class="_ _ba"> </span>  </div><div class="t m0 x4f h2 y295 ff1 fs0 fc0 sc0 ls0 ws0">- </div><div class="c x24 y296 w19 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y294 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y297 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y298 ff1 fs4 fc0 sc0 ls0 ws0">     3. Zysk z tytułu rozchodu aktyw<span class="_ _2"></span>ów finansowych, w tym: </div><div class="c x43 y299 wf h1d"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x4f h2 y29a ff1 fs0 fc0 sc0 ls0 ws0">- </div><div class="c x24 y29b w19 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y298 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y18 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y29c ff1 fs4 fc0 sc0 ls0 ws0">         - w jednostkach powiązanych <span class="_ _52"> </span>  </div><div class="t m0 x4f h2 y1dc ff1 fs0 fc0 sc0 ls0 ws0">- </div><div class="c x24 y1dd w19 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y29c ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y29d w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y29e ff1 fs4 fc0 sc0 ls0 ws0">     4. Aktualizacja wartości a<span class="_ _2"></span>k<span class="_ _3"></span>tywów finansowyc<span class="_ _2"></span>h<span class="_ _14"></span> <span class="_ _4d"> </span>  </div><div class="t m0 x4f h2 y1de ff1 fs0 fc0 sc0 ls0 ws0">- </div><div class="c x24 y1df w19 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y29e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y29f w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2a0 ff1 fs4 fc0 sc0 ls0 ws0">     5. Inne <span class="_ _bb"> </span>25  </div><div class="t m0 x4f h2 y1e0 ff1 fs0 fc0 sc0 ls0 ws0">- </div><div class="c x24 y1e1 w19 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y2a0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2a1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">XI. Koszty finansowe </div><div class="c x43 y2a3 wf h1b"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x50 h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">851</div><div class="c x2a y2a4 wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">729</div><div class="c x22 y2a4 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2a5 ff1 fs4 fc0 sc0 ls0 ws0">     1. Odsetki, w tym: <span class="_ _b9"> </span>26  <span class="_ _bc"> </span>666</div><div class="c x2a y2a6 wb h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y2a5 ff1 fs4 fc0 sc0 ls0 ws0">716</div><div class="c x22 y2a6 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2a7 ff1 fs4 fc0 sc0 ls0 ws0">         - dla jednostek powiązanych <span class="_ _4e"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y2a8 wb h10"><div class="t m0 xf h12 y151 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y2a7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2a8 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2a9 ff1 fs4 fc0 sc0 ls0 ws0">     2. Strata z tytułu rozchodu aktyw<span class="_ _2"></span>ów finansowych, w tym: </div><div class="c x43 y2aa wf h1b"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h12 y2a9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2ab wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y2a9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2ab w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2ac ff1 fs4 fc0 sc0 ls0 ws0">         - w jednostkach powiązanych <span class="_ _52"> </span>  <span class="_ _91"> </span>- </div><div class="c x2a y2ad wb h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y2ac ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y2ad w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2ae ff1 fs4 fc0 sc0 ls0 ws0">     3. Aktualizacja wartości a<span class="_ _2"></span>k<span class="_ _3"></span>tywów finansowyc<span class="_ _2"></span>h<span class="_ _14"></span> <span class="_ _4d"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y2af wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y2ae ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2af w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2b0 ff1 fs4 fc0 sc0 ls0 ws0">     4. Inne <span class="_ _bb"> </span> 27 <span class="_ _bc"> </span>185</div><div class="c x2a y2b1 wb h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y2b0 ff1 fs4 fc0 sc0 ls0 ws0">14</div><div class="c x22 y2b1 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2b2 ff2 fs4 fc0 sc0 ls0 ws0">XII. Zysk (strata) br<span class="_ _2"></span>u<span class="_ _14"></span>t<span class="_ _2"></span>to (<span class="_ _3"></span>IX+X-XI) <span class="_ _ba"> </span><span class="ff1">  <span class="_ _7c"> </span></span>-902</div><div class="c x2a y2b3 wb h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h11 y2b2 ff2 fs4 fc0 sc0 ls0 ws0">-1 149</div><div class="c x22 y2b3 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2b4 ff1 fs4 fc0 sc0 ls0 ws0">XIII. Podatek dochodowy </div><div class="c x43 ybe wf h24"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x48 h12 y2b4 ff1 fs4 fc0 sc0 ls0 ws0">-137</div><div class="c x2a y2b5 wb h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h12 y2b4 ff1 fs4 fc0 sc0 ls0 ws0">-96</div><div class="c x22 y2b5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y41 ff1 fs4 fc0 sc0 ls0 ws0">        a) część bieżąca <span class="_ _bd"> </span> 28 <span class="_ _be"> </span>-</div><div class="c x2a y2b6 wb h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y41 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y2b6 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 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 x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">22 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y1f9 ff1 fs4 fc0 sc0 ls0 ws0">        b) część odroczo<span class="_ _2"></span>n<span class="_ _3"></span>a <span class="_ _bf"> </span> 29 <span class="_ _c0"> </span>-137</div><div class="c x2a y1fa wb h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h12 y1f9 ff1 fs4 fc0 sc0 ls0 ws0">-96</div><div class="c x22 y1fa w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1fc ff1 fs4 fc0 sc0 ls0 ws0">XIV. Pozostałe o<span class="_ _2"></span>bo<span class="_ _3"></span>wiązkowe zmniejszenia zysku (zwiększenia straty<span class="_ _2"></span>) </div><div class="c x43 y2b7 wf h1d"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x27 h12 y1fc ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y1fd wb h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y1fc ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1fd w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y1fe ff2 fs4 fc0 sc0 ls0 ws0">XV. Zysk (strata) netto (XII-XIII-X<span class="_ _2"></span>IV) <span class="_ _c1"> </span><span class="ff1">30  <span class="_ _c0"> </span></span>-765</div><div class="c x2a y1ff wb h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h11 y1fe ff2 fs4 fc0 sc0 ls0 ws0">-1 053</div><div class="c x22 y1ff w9 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y2b8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y2b9 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) netto (zannualizow<span class="_ _2"></span>an<span class="_ _3"></span>y) <span class="_ _c2"> </span><span class="ff1">  <span class="_ _aa"> </span></span>-765</div><div class="c x2a y2ba w1a h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h11 y2bb ff2 fs4 fc0 sc0 ls0 ws0">-1 053</div><div class="c x22 y2bc w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y1ac ff2 fs4 fc0 sc0 ls0 ws0">Średnia ważona liczba akcji zwyk<span class="_ _2"></span>łych  <span class="_ _75"> </span><span class="ff1">  <span class="_ _23"> </span></span>2 7<span class="_ _2"></span>0<span class="_ _3"></span>0 000</div><div class="c x2a y2bd w1a h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x32 h11 y2be ff2 fs4 fc0 sc0 ls0 ws0">2 700 000</div><div class="c x22 y2bf w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2c0 ff2 fs4 fc0 sc0 ls0 ws0">Zysk (strata) na jedną akcję zw<span class="_ _2"></span>ykłą (w zł) <span class="_ _79"> </span><span class="ff1">31  <span class="_ _4a"> </span></span>-0,28</div><div class="c x2a y2c1 w1a h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x35 h11 y2c2 ff2 fs4 fc0 sc0 ls0 ws0">-0,39</div><div class="c x22 y2c3 w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2c4 ff2 fs4 fc0 sc0 ls0 ws0">Średnia ważona rozwodniona licz<span class="_ _2"></span>ba akcji zw<span class="_ _3"></span>ykły<span class="_ _2"></span>ch<span class="_ _3"></span>  <span class="_ _81"> </span><span class="ff1">  <span class="_ _23"> </span></span>2 7<span class="_ _2"></span>0<span class="_ _14"></span>0<span class="_ _2"></span> 000</div><div class="c x2a y20a w1a h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x32 h11 y2c5 ff2 fs4 fc0 sc0 ls0 ws0">2 700 000</div><div class="c x22 y2c6 w9 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 yf3 ff2 fs4 fc0 sc0 ls0 ws0">Rozwodniony zysk (strata) na jedną<span class="_ _2"></span> a<span class="_ _14"></span>k<span class="_ _2"></span>cj<span class="_ _3"></span>ę zwy<span class="_ _2"></span>k<span class="_ _3"></span>łą (w zł) <span class="_ _c3"> </span><span class="ff1"> 31 <span class="_ _4a"> </span></span>-0,28</div><div class="c x2a y2c7 w1a h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x35 y2c8 w1b h25"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x28 y2c8 w1c h25"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">0,39</div></div><div class="c x22 y2c8 w9 h25"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y2c9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2ca ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf17" class="pf w0 h0" ><div class="pc pc17 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff1 fs0 fc0 sc0 ls0 ws0">23<span class="ff2"> | </span><span class="fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span><span class="ff2"> </span></div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x1 h6 y22 ff2 fs3 fc0 sc0 ls0 ws0">3.<span class="ff6"> <span class="_ _12"> </span></span>ZESTAWIENIE ZMIAN W <span class="_ _3"></span>KAPITALE WŁASNYM </div><div class="t m0 x1 h2 y25a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x51 h11 y25b ff2 fs4 fc0 sc0 ls0 ws0">ZESTAWIENIE ZMIAN W KAPITAL<span class="_ _2"></span>E WŁAS<span class="_ _14"></span>N<span class="_ _2"></span>Y<span class="_ _3"></span>M    <span class="_ _c4"> </span>nota </div><div class="t m0 x4d h11 y25c ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x4d h11 y25d ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x4e h11 y25c ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x4e h11 y25d ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h11 y25e ff2 fs4 fc0 sc0 ls0 ws0">I. Kapitał własny na początek okr<span class="_ _2"></span>esu (BO) <span class="_ _c5"> </span><span class="ff1">  <span class="_ _a5"> </span></span>20 300</div><div class="c x2a ya2 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y25e ff2 fs4 fc0 sc0 ls0 ws0">21 893</div><div class="c x22 ya2 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y25f ff1 fs4 fc0 sc0 ls0 ws0">   a) zmiany przyjętych zasad (polityki) rachunkow<span class="_ _2"></span>ości <span class="_ _c6"> </span>  <span class="_ _91"> </span>- </div><div class="c x2a y260 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y25f ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y260 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y261 ff1 fs4 fc0 sc0 ls0 ws0">   b) korekty błędów podstawow<span class="_ _2"></span>ych <span class="_ _6f"> </span>  <span class="_ _97"> </span>- </div><div class="c x2a y262 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y261 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y262 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2cb ff2 fs4 fc0 sc0 ls0 ws0">II. <span class="_ _0"> </span>Kapitał <span class="_ _3a"> </span>w<span class="_ _2"></span>ł<span class="_ _3"></span>asny <span class="_ _0"> </span>na <span class="_ _20"> </span>początek <span class="_ _0"> </span>okresu <span class="_ _0"> </span>(BO), <span class="_ _0"> </span>po<span class="_ _2"></span> <span class="_ _3a"> </span>uzgodnieniu <span class="_ _0"> </span>do <span class="_ _0"> </span>danych<span class="_ _2"></span> </div><div class="t m0 x1a h11 y1b4 ff2 fs4 fc0 sc0 ls0 ws0">porównywalnych </div><div class="t m0 x30 h11 y120 ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _a5"> </span><span class="ff2">20 300</span></div><div class="c x2a y2cc w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y120 ff2 fs4 fc0 sc0 ls0 ws0">21 893</div><div class="c x22 y2cc w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2cd ff2 fs4 fc0 sc0 ls0 ws0">      1. Kapitał zakładowy na pocz<span class="_ _2"></span>ątek okresu <span class="_ _f"> </span><span class="ff1">10 <span class="_ _6b"> </span></span>54<span class="_ _2"></span>0</div><div class="c x2a y2ce w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y2cd ff2 fs4 fc0 sc0 ls0 ws0">540</div><div class="c x22 y2ce w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2cf ff1 fs4 fc0 sc0 ls0 ws0">          1.1. Zmiany kapitału zakł<span class="_ _2"></span>a<span class="_ _3"></span>dowego <span class="_ _c7"> </span>  </div><div class="t m0 x4f h11 y2d0 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2d1 w9 h19"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2d0 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2d1 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9 ff1 fs4 fc0 sc0 ls0 ws0">                 a) zwiększenia (z tytułu) <span class="_ _c8"> </span>  </div><div class="t m0 x4f h11 y2d2 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2d3 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2d2 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2d3 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2d4 ff1 fs4 fc0 sc0 ls0 ws0">                     - emisji akcji (wydania udziałów<span class="_ _2"></span>) <span class="_ _c9"> </span>  </div><div class="t m0 x4f h11 y2d5 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2d6 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2d5 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2d6 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2d7 ff1 fs4 fc0 sc0 ls0 ws0">                b) zmniejszenia (z tytułu) <span class="_ _ca"> </span>  </div><div class="t m0 x4f h11 y2d8 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2d9 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2d8 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2d9 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2da ff1 fs4 fc0 sc0 ls0 ws0">                     - umorzenia akcji (<span class="_ _2"></span>u<span class="_ _3"></span>działów) <span class="_ _9b"> </span>  </div><div class="t m0 x4f h11 y2c ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2db w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2c ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2db w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2dc ff2 fs4 fc0 sc0 ls0 ws0">         1.2. Kapitał zakładowy na koniec okresu<span class="_ _2"></span> <span class="_ _cb"> </span><span class="ff1">  <span class="_ _af"> </span></span>540</div><div class="c x2a y2dd w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y2dc ff2 fs4 fc0 sc0 ls0 ws0">540</div><div class="c x22 y2dd w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2de ff2 fs4 fc0 sc0 ls0 ws0">       2. Kapitał zapasowy na początek <span class="_ _2"></span>okresu <span class="_ _cc"> </span><span class="ff1">11  <span class="_ _a5"> </span></span>9 413</div><div class="c x2a y1b9 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y2de ff2 fs4 fc0 sc0 ls0 ws0">9 413</div><div class="c x22 y1b9 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y10b ff1 fs4 fc0 sc0 ls0 ws0">          2.1. Zmiany kapitału zapasowego <span class="_ _59"> </span>  </div><div class="t m0 x4f h11 y2df ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2e0 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2df ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2e0 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2e1 ff1 fs4 fc0 sc0 ls0 ws0">                 a) zwiększenia (z tytułu) <span class="_ _c8"> </span>  </div><div class="t m0 x4f h11 y2e2 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2e3 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2e2 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2e3 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y278 ff1 fs4 fc0 sc0 ls0 ws0">                     - emisji akcji powyżej wartości no<span class="_ _2"></span>minaln<span class="_ _3"></span>ej <span class="_ _cd"> </span>  </div><div class="t m0 x4f h11 y2e4 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2e5 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2e4 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2e5 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2e6 ff1 fs4 fc0 sc0 ls0 ws0">                     - z podziału zysku (ustawo<span class="_ _2"></span>wo) <span class="_ _ce"> </span>  </div><div class="t m0 x4f h11 y2e7 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2e8 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2e7 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2e8 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2e9 ff1 fs4 fc0 sc0 ls0 ws0">                     - z podziału zysku (<span class="_ _3"></span>ponad wymaganą ustawowo minimalną wartość)</div><div class="c xe y2ea w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x30 h12 y2e9 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x4f h11 y2eb ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2ec w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2eb ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2ec w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y31 ff1 fs4 fc0 sc0 ls0 ws0">                     - zbycia<span class="_ _2"></span> <span class="_ _3"></span>środków trwałych <span class="_ _cf"> </span>  </div><div class="t m0 x4f h11 y2ed ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y17e w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2ed ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y17e w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">                     - z kapitału rezerwowego<span class="_ _2"></span> <span class="_ _d0"> </span>  </div><div class="t m0 x4f h11 y2ef ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2f0 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2ef ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2f0 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y281 ff1 fs4 fc0 sc0 ls0 ws0">                 b) zmniejszenie (z tytułu) <span class="_ _d1"> </span>  </div><div class="t m0 x4f h11 y2f1 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2f2 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2f1 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2f2 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2f3 ff1 fs4 fc0 sc0 ls0 ws0">                     - pokrycia straty <span class="_ _d2"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y2f4 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y2f3 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y2f4 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y2f5 ff1 fs4 fc0 sc0 ls0 ws0">                     - z tytuł<span class="_ _2"></span>u<span class="_ _14"></span> r<span class="_ _2"></span>ó<span class="_ _3"></span>żnicy między wartośc<span class="_ _2"></span>i<span class="_ _3"></span>ą nabycia a wartośc<span class="_ _2"></span>i<span class="_ _14"></span>ą no<span class="_ _2"></span>m<span class="_ _3"></span>inalną <span class="_ _16"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y2f6 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y2f5 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y2f6 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y2f7 ff1 fs4 fc0 sc0 ls0 ws0">                      - koszty pozyskania kapitału<span class="_ _2"></span> <span class="_ _d3"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y2f8 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y2f7 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y2f8 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y2f9 ff2 fs4 fc0 sc0 ls0 ws0">           2.2. Kapitał zapasowy na koniec okre<span class="_ _2"></span>s<span class="_ _3"></span>u <span class="_ _d4"> </span><span class="ff1">  <span class="_ _d5"> </span></span>9 413</div><div class="c x2a y2fa w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y2f9 ff2 fs4 fc0 sc0 ls0 ws0">9 413</div><div class="c x22 y2fa w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2fb ff2 fs4 fc0 sc0 ls0 ws0">       3. Kapitał z aktualizacji wyceny na początek<span class="_ _2"></span> o<span class="_ _14"></span>k<span class="_ _2"></span>resu <span class="_ _c3"> </span><span class="ff1"> 12 <span class="_ _b0"> </span></span>2</div><div class="c x2a y2fc w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y2fb ff2 fs4 fc0 sc0 ls0 ws0">2</div><div class="c x22 y2fc w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2fd ff2 fs4 fc0 sc0 ls0 ws0">            - zmiany przy<span class="_ _2"></span>jęt<span class="_ _3"></span>ych zasad (polityki) rachunkowoś<span class="_ _2"></span>c<span class="_ _3"></span>i <span class="_ _d6"> </span><span class="ff1">  </span></div><div class="t m0 x4f h11 y2fe ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y2ff w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2fe ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2ff w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y300 ff1 fs4 fc0 sc0 ls0 ws0">           3.1. Zmiany kapitału z aktual<span class="_ _2"></span>izacji wyceny <span class="_ _d7"> </span>  </div><div class="t m0 x4f h11 y301 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y302 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y301 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y302 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y303 ff1 fs4 fc0 sc0 ls0 ws0">                  a) zwiększenia (z tytułu) <span class="_ _ca"> </span>  </div><div class="t m0 x4f h11 y304 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y305 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y304 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y305 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y306 ff1 fs4 fc0 sc0 ls0 ws0">                  b) zmniejszenia (z tytułu) <span class="_ _8b"> </span>  </div><div class="t m0 x4f h11 y307 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y308 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y307 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y308 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y309 ff1 fs4 fc0 sc0 ls0 ws0">                      - zbycia<span class="_ _2"></span> ś<span class="_ _14"></span>ro<span class="_ _2"></span>dkó<span class="_ _14"></span>w<span class="_ _2"></span> trwałych <span class="_ _75"> </span>  </div><div class="t m0 x4f h11 y30a ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2a y30b w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y30a ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y30b w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y30c ff2 fs4 fc0 sc0 ls0 ws0">            3.2. Kapitał z aktualizacji <span class="_ _2"></span>wyceny na koniec okresu <span class="_ _d8"> </span><span class="ff1">  <span class="_ _91"> </span></span>2</div><div class="c x2a y30d w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y30c ff2 fs4 fc0 sc0 ls0 ws0">2</div><div class="c x22 y30d w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y30e ff2 fs4 fc0 sc0 ls0 ws0">        4. Pozostałe kapitały re<span class="_ _2"></span>zerw<span class="_ _3"></span>owe na początek okresu <span class="_ _d9"> </span><span class="ff1">13  <span class="_ _da"> </span></span>11 398</div><div class="c x2a y30f w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y30e ff2 fs4 fc0 sc0 ls0 ws0">10 116</div><div class="c x22 y30f w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3a ff1 fs4 fc0 sc0 ls0 ws0">            4.1. Zmiany pozostał<span class="_ _2"></span>ych ka<span class="_ _14"></span>pitałó<span class="_ _2"></span>w rezerwowych <span class="_ _db"> </span>  <span class="_ _d5"> </span>1 053</div><div class="c x2a y310 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y3a ff1 fs4 fc0 sc0 ls0 ws0">1 282</div><div class="c x22 y310 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y130 ff1 fs4 fc0 sc0 ls0 ws0">                   a) zwiększenia (z tytułu) <span class="_ _d1"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y311 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y130 ff1 fs4 fc0 sc0 ls0 ws0">1 282</div><div class="c x22 y311 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y312 ff1 fs4 fc0 sc0 ls0 ws0">                       - podziału wyniku finansowego <span class="_ _b7"> </span>  <span class="_ _91"> </span>- </div><div class="c x2a y313 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y312 ff1 fs4 fc0 sc0 ls0 ws0">1 282</div><div class="c x22 y313 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y314 ff1 fs4 fc0 sc0 ls0 ws0">                   b) zmniejszenia (z tytułu) <span class="_ _dc"> </span>  <span class="_ _d5"> </span>1 053</div><div class="c x2a y315 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y314 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y315 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y316 ff1 fs4 fc0 sc0 ls0 ws0">                       - wypłaty dywidendy <span class="_ _dd"> </span>  <span class="_ _91"> </span>- </div><div class="c x2a y317 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y316 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y317 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y318 ff1 fs4 fc0 sc0 ls0 ws0">                       - pokrycie straty z lat ubiegłyc<span class="_ _2"></span>h <span class="_ _de"> </span>  <span class="_ _d5"> </span>1 053</div><div class="c x2a y319 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y318 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y319 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y31a ff2 fs4 fc0 sc0 ls0 ws0">            4.2. Pozostałe kapitał<span class="_ _2"></span>y <span class="_ _3"></span>rezerwowe<span class="_ _2"></span> <span class="_ _14"></span>n<span class="_ _2"></span>a koniec o<span class="_ _3"></span>kresu <span class="_ _df"> </span><span class="ff1">  <span class="_ _a5"> </span></span>10 345</div><div class="c x2a y31b w9 h10"><div class="t m0 xf h11 y1db ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y31a ff2 fs4 fc0 sc0 ls0 ws0">11 398</div><div class="c x22 y31b w9 h10"><div class="t m0 xf h11 y1db ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y31c ff2 fs4 fc0 sc0 ls0 ws0">        5. Zysk (strat<span class="_ _2"></span>a<span class="_ _3"></span>) z lat ubiegłych na początek okresu <span class="_ _e0"> </span><span class="ff1">  <span class="_ _4a"> </span></span>-1 053</div><div class="c x2a y31d w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y31c ff2 fs4 fc0 sc0 ls0 ws0">1 822</div><div class="c x22 y31d w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y31e ff2 fs4 fc0 sc0 ls0 ws0">            5.1. Zysk z lat ubiegły<span class="_ _2"></span>ch n<span class="_ _14"></span>a początek<span class="_ _2"></span> <span class="_ _3"></span>okresu <span class="_ _e1"> </span><span class="ff1">  <span class="_ _b5"> </span></span>-</div><div class="c x2a y31f w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y31e ff2 fs4 fc0 sc0 ls0 ws0">1 822</div><div class="c x22 y31f w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y320 ff1 fs4 fc0 sc0 ls0 ws0">                   a) zmiany przyjętych zasad (polityki) rachunko<span class="_ _2"></span>wości <span class="_ _55"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y321 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y320 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y321 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y258 ff1 fs4 fc0 sc0 ls0 ws0">                   b) korekty błędów podstawo<span class="_ _2"></span>wych <span class="_ _e2"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y322 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y258 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y322 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y323 ff2 fs4 fc0 sc0 ls0 ws0">            5.2. Zysk z la<span class="_ _3"></span>t ubiegłych, na <span class="_ _3"></span>początek okresu, po uzgodni<span class="_ _14"></span>e<span class="_ _2"></span>niu do<span class="_ _3"></span> danych </div><div class="t m0 x1a h11 y9d ff2 fs4 fc0 sc0 ls0 ws0">porównywalnych </div><div class="t m0 x30 h11 y324 ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _b5"> </span><span class="ff2">-</span></div><div class="c x2a y325 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y324 ff2 fs4 fc0 sc0 ls0 ws0">1 822</div><div class="c x22 y325 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">24 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y9e ff1 fs4 fc0 sc0 ls0 ws0">                   a) zwiększenia (z tytułu) <span class="_ _d1"> </span>  <span class="_ _91"> </span><span class="ff2">- </span></div><div class="c x2a y326 w9 h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y326 w9 h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y328 ff1 fs4 fc0 sc0 ls0 ws0">                       - podziału z<span class="_ _2"></span>ys<span class="_ _3"></span>ku z lat ubiegłych <span class="_ _82"> </span>  <span class="_ _91"> </span><span class="ff2">- </span></div><div class="c x2a y329 w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y328 ff2 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y329 w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y32a ff1 fs4 fc0 sc0 ls0 ws0">                       - zmian zasad rachunkowości <span class="_ _e3"> </span>  <span class="_ _91"> </span><span class="ff2">- </span></div><div class="c x2a y32b w9 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y32a ff2 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y32b w9 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y32c ff1 fs4 fc0 sc0 ls0 ws0">                   b) zmniejszenia (z tytułu) <span class="_ _dc"> </span>  <span class="_ _b5"> </span><span class="ff2">-</span></div><div class="c x2a y32d w9 h17"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y32c ff2 fs4 fc0 sc0 ls0 ws0">1 822</div><div class="c x22 y32d w9 h17"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y4 ff1 fs4 fc0 sc0 ls0 ws0">                       - podziału wyniku na kapitał rezerwow<span class="_ _2"></span>y<span class="_ _3"></span> <span class="_ _83"> </span>  <span class="_ _b5"> </span><span class="ff2">-</span></div><div class="c x2a y32e w9 h1c"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y4 ff2 fs4 fc0 sc0 ls0 ws0">1 282</div><div class="c x22 y32e w9 h1c"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y32f ff1 fs4 fc0 sc0 ls0 ws0">                       - podziału wyniku na kapitał zapasow<span class="_ _2"></span>y <span class="_ _e4"> </span>  <span class="_ _b5"> </span><span class="ff2">-</span></div><div class="c x2a y330 w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y32f ff2 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y330 w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y331 ff1 fs4 fc0 sc0 ls0 ws0">                       - wypłata dywidendy na rzecz w<span class="_ _2"></span>łaścicieli <span class="_ _b2"> </span>  <span class="_ _b5"> </span><span class="ff2">-</span></div><div class="c x2a y332 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y331 ff2 fs4 fc0 sc0 ls0 ws0">540</div><div class="c x22 y332 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y333 ff1 fs4 fc0 sc0 ls0 ws0">                       - pokrycie straty z lat ubiegłyc<span class="_ _2"></span>h <span class="_ _de"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y334 w9 h19"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y333 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y334 w9 h19"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y335 ff1 fs4 fc0 sc0 ls0 ws0">                       - zmian zasad rachunkowości <span class="_ _e3"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y336 w9 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y335 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y336 w9 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y337 ff2 fs4 fc0 sc0 ls0 ws0">            5.3. Zysk z lat ubiegły<span class="_ _2"></span>ch n<span class="_ _14"></span>a k<span class="_ _2"></span>o<span class="_ _3"></span>niec okresu <span class="_ _e5"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y338 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y337 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y338 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y45 ff2 fs4 fc0 sc0 ls0 ws0">            5.4. Strata z lat ubiegłych na początek okre<span class="_ _2"></span>su <span class="_ _e6"> </span>  <span class="_ _d5"> </span>1 053</div><div class="c x2a y339 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y45 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y339 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y18a ff1 fs4 fc0 sc0 ls0 ws0">                   a) zmiany przyjętych zasad (polityki) rachunko<span class="_ _2"></span>wości <span class="_ _55"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y2cf w9 h17"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y18a ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y2cf w9 h17"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y33a ff1 fs4 fc0 sc0 ls0 ws0">                   b) korekty błędów podstawo<span class="_ _2"></span>wych <span class="_ _e2"> </span>  <span class="_ _91"> </span><span class="ff2"> -</span></div><div class="c x2a y33b w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y33a ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y33b w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y26b ff2 fs4 fc0 sc0 ls0 ws0">            5.5. <span class="_ _14"></span>Strata<span class="_ _2"></span> <span class="_ _3d"></span>z <span class="_ _14"></span>la<span class="_ _2"></span>t<span class="_ _3"></span> <span class="_ _14"></span>ubiegły<span class="_ _2"></span>ch <span class="_ _3d"></span>na <span class="_ _14"></span>początek<span class="_ _2"></span> <span class="_ _3d"></span>okres<span class="_ _2"></span>u<span class="_ _3"></span>, <span class="_ _14"></span>po <span class="_ _14"></span>uzgod<span class="_ _2"></span>nieniu <span class="_ _3d"></span>do <span class="_ _3"></span>danych<span class="_ _2"></span> </div><div class="t m0 x1a h11 y213 ff2 fs4 fc0 sc0 ls0 ws0">porównywalnych </div><div class="t m0 x30 h11 y33c ff2 fs4 fc0 sc0 ls0 ws0">  <span class="_ _d5"> </span>1 053</div><div class="c x2a y33d w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y33c ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y33d w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y33e ff1 fs4 fc0 sc0 ls0 ws0">                   a) zwiększenia (z tytułu) <span class="_ _d1"> </span>  <span class="_ _91"> </span> -</div><div class="c x2a y33f w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y33e ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y33f w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y340 ff1 fs4 fc0 sc0 ls0 ws0">                       - przeniesienia straty z lat ubiegłych do pokrycia<span class="_ _2"></span> <span class="_ _e7"> </span>  <span class="_ _91"> </span> -</div><div class="c x2a y341 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y340 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y341 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y342 ff1 fs4 fc0 sc0 ls0 ws0">                   b) zmniejszenia (z tytułu) <span class="_ _dc"> </span>  <span class="_ _d5"> </span>1 053</div><div class="c x2a y343 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y342 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y343 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y344 ff1 fs4 fc0 sc0 ls0 ws0">                       - pokrycie straty z zysku z lat ubiegłych<span class="_ _2"></span> <span class="_ _e8"> </span>  <span class="_ _d5"> </span>1 053</div><div class="c x2a y345 w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y344 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y345 w9 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y6e ff2 fs4 fc0 sc0 ls0 ws0">             5.6. Strata z lat ubiegły<span class="_ _2"></span>ch n<span class="_ _3"></span>a koniec okresu <span class="_ _e9"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y346 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y6e ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y346 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y347 ff2 fs4 fc0 sc0 ls0 ws0">             5.7. Zysk (st<span class="_ _2"></span>rata) <span class="_ _3"></span>z lat ubiegły<span class="_ _2"></span>c<span class="_ _3"></span>h na koniec okresu <span class="_ _ea"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y348 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y347 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y348 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y349 ff2 fs4 fc0 sc0 ls0 ws0">         6. Wynik netto <span class="_ _86"> </span>  <span class="_ _aa"> </span>-765</div><div class="c x2a y34a w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h11 y349 ff2 fs4 fc0 sc0 ls0 ws0">-1 053</div><div class="c x22 y34a w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y34b ff2 fs4 fc0 sc0 ls0 ws0">             a) zysk netto <span class="_ _86"> </span>  <span class="_ _b5"> </span>-</div><div class="c x2a y34c w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y34b ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y34c w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y34d ff2 fs4 fc0 sc0 ls0 ws0">             b) strata netto <span class="_ _b9"> </span>  <span class="_ _af"> </span>765</div><div class="c x2a y34e w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y34d ff2 fs4 fc0 sc0 ls0 ws0">1 053</div><div class="c x22 y34e w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y34f ff2 fs4 fc0 sc0 ls0 ws0">             c) odpisy z zysku <span class="_ _8a"> </span>  <span class="_ _97"> </span>- </div><div class="c x2a y350 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y34f ff2 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y350 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y351 ff2 fs4 fc0 sc0 ls0 ws0">III. Kapitał własny na koniec okr<span class="_ _2"></span>e<span class="_ _3"></span>su (BZ)<span class="_ _2"></span> <span class="_ _9a"> </span>  <span class="_ _eb"> </span>19 535</div><div class="c x2a y352 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y351 ff2 fs4 fc0 sc0 ls0 ws0">20 300</div><div class="c x22 y352 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y13a ff2 fs4 fc0 sc0 ls0 ws0">IV. <span class="_ _b"> </span>Kapitał <span class="_ _29"> </span>własny, <span class="_ _b"> </span>po<span class="_ _2"></span> <span class="_ _b"> </span>uwzględnieniu <span class="_ _29"> </span>proponowanego <span class="_ _29"> </span>podziału <span class="_ _b"> </span>zy<span class="_ _2"></span>sku </div><div class="t m0 x1a h11 y353 ff2 fs4 fc0 sc0 ls0 ws0">(pokrycia straty) </div><div class="t m0 x30 h11 yaf ff2 fs4 fc0 sc0 ls0 ws0">  <span class="_ _a5"> </span>19 535</div><div class="c x2a y354 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc3 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 yaf ff2 fs4 fc0 sc0 ls0 ws0">20 300</div><div class="c x22 y354 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y355 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf19" class="pf w0 h0" ><div class="pc pc19 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff1 fs0 fc0 sc0 ls0 ws0">25<span class="ff2"> | </span><span class="fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span><span class="ff2"> </span></div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x1 h6 y356 ff2 fs3 fc0 sc0 ls0 ws0">4.<span class="ff6"> <span class="_ _12"> </span></span>RACHUNEK PRZEPŁYWÓW PIENIĘŻNYCH </div><div class="t m0 x52 h11 y357 ff2 fs4 fc0 sc0 ls0 ws0">RACHUNEK PRZEPŁYWÓW PIENIĘŻNYC<span class="_ _2"></span>H <span class="_ _3"></span>   <span class="_ _ec"> </span>nota </div><div class="t m0 x53 h11 y358 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x53 h11 y3 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x54 h11 y358 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x54 h11 y3 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h11 y359 ff2 fs4 fc0 sc0 ls0 ws0">A. <span class="_ _20"> </span>Przepły<span class="_ _2"></span>wy <span class="_ _0"> </span>śr<span class="_ _2"></span>odkó<span class="_ _3"></span>w <span class="_ _21"> </span>pien<span class="_ _3"></span>iężnych <span class="_ _21"> </span>z <span class="_ _20"> </span>działalności <span class="_ _21"> </span>operacyjnej <span class="_ _21"> </span>-<span class="_ _3"></span> <span class="_ _20"> </span>meto<span class="_ _2"></span>d<span class="_ _14"></span>a<span class="_ _2"></span> </div><div class="t m0 x1a h11 y35a ff2 fs4 fc0 sc0 ls0 ws0">pośrednia  </div><div class="t m0 x55 h11 y35b ff2 fs4 fc0 sc0 ls0 ws0">  <span class="_ _39"> </span>  <span class="_ _ed"> </span>  </div><div class="t m0 x1a h11 y35c ff2 fs4 fc0 sc0 ls0 ws0">  I. Zysk (strata<span class="_ _2"></span>)<span class="_ _14"></span> ne<span class="_ _2"></span>tto <span class="_ _ae"> </span>  <span class="_ _25"> </span>-7<span class="_ _2"></span>6<span class="_ _14"></span>5</div><div class="c x3e y35d w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h11 y35c ff2 fs4 fc0 sc0 ls0 ws0">-1 053</div><div class="c x22 y35d w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y35e ff2 fs4 fc0 sc0 ls0 ws0">  II. Korekty ra<span class="_ _2"></span>z<span class="_ _14"></span>e<span class="_ _2"></span>m<span class="_ _14"></span> <span class="_ _ee"> </span>  <span class="_ _ef"> </span>3 872</div><div class="c x3e y35f w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y35e ff2 fs4 fc0 sc0 ls0 ws0">4 195</div><div class="c x22 y35f w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y360 ff1 fs4 fc0 sc0 ls0 ws0">       1. Amortyzac<span class="_ _2"></span>ja<span class="_ _14"></span> <span class="_ _f0"> </span>  <span class="_ _ef"> </span>2 864</div><div class="c x3e y361 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y360 ff1 fs4 fc0 sc0 ls0 ws0">2 879</div><div class="c x22 y361 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y362 ff1 fs4 fc0 sc0 ls0 ws0">       2. (Zyski) straty z tytułu róż<span class="_ _2"></span>n<span class="_ _14"></span>ic<span class="_ _2"></span> kur<span class="_ _3"></span>sowych <span class="_ _f1"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y363 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y362 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y363 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y364 ff1 fs4 fc0 sc0 ls0 ws0">       3. Odsetki i udziały w zys<span class="_ _2"></span>k<span class="_ _3"></span>ach (dywidendy) <span class="_ _5f"> </span>  <span class="_ _8f"> </span>666</div><div class="c x3e y365 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y364 ff1 fs4 fc0 sc0 ls0 ws0">716</div><div class="c x22 y365 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y366 ff1 fs4 fc0 sc0 ls0 ws0">       4. (Zysk) strata z działalności inwestycyjnej<span class="_ _2"></span> <span class="_ _f3"> </span>  <span class="_ _ec"> </span>94</div><div class="c x3e y367 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h12 y366 ff1 fs4 fc0 sc0 ls0 ws0">-21</div><div class="c x22 y367 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y368 ff1 fs4 fc0 sc0 ls0 ws0">       5. Zmiana stanu rezerw <span class="_ _f4"> </span>  <span class="_ _8f"> </span>823</div><div class="c x3e y369 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h12 y368 ff1 fs4 fc0 sc0 ls0 ws0">-68</div><div class="c x22 y369 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y36a ff1 fs4 fc0 sc0 ls0 ws0">       6. Zmiana stanu zapasów <span class="_ _f5"> </span>  <span class="_ _25"> </span>-6<span class="_ _2"></span>4<span class="_ _3"></span>4</div><div class="c x3e y36b w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y36a ff1 fs4 fc0 sc0 ls0 ws0">16</div><div class="c x22 y36b w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y36c ff1 fs4 fc0 sc0 ls0 ws0">       7. Zmiana stanu należności <span class="_ _f6"> </span>  <span class="_ _ef"> </span>1 564</div><div class="c x3e y36d w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h12 y36c ff1 fs4 fc0 sc0 ls0 ws0">-2 405</div><div class="c x22 y36d w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y36e ff1 fs4 fc0 sc0 ls0 ws0">       8. <span class="_ _13"> </span>Zmi<span class="_ _2"></span>an<span class="_ _3"></span>a <span class="_ _13"> </span>stanu <span class="_ _d"> </span>zobowiązań <span class="_ _13"> </span>kr<span class="_ _2"></span>ótkoterminowych, <span class="_ _13"> </span>z <span class="_ _d"> </span>wyjątkiem <span class="_ _13"> </span>poży<span class="_ _2"></span>c<span class="_ _14"></span>zek <span class="_ _d"> </span>i </div><div class="t m0 x1a h12 y36f ff1 fs4 fc0 sc0 ls0 ws0">kredytów </div><div class="t m0 x55 h12 y370 ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _6b"> </span>-1 052</div><div class="c x3e y371 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y370 ff1 fs4 fc0 sc0 ls0 ws0">3 559</div><div class="c x22 y371 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y372 ff1 fs4 fc0 sc0 ls0 ws0">      9. Zmiana stanu rozliczeń mię<span class="_ _2"></span>d<span class="_ _14"></span>z<span class="_ _2"></span>yokresowych <span class="_ _f7"> </span>  <span class="_ _25"> </span>-4<span class="_ _2"></span>4<span class="_ _3"></span>3</div><div class="c x3e y373 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h12 y372 ff1 fs4 fc0 sc0 ls0 ws0">-483</div><div class="c x22 y373 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y374 ff1 fs4 fc0 sc0 ls0 ws0">      10. Inne korekty <span class="_ _f8"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y375 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y374 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y375 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y376 ff2 fs4 fc0 sc0 ls0 ws0">  III. Przepływy pieniężne<span class="_ _2"></span> n<span class="_ _3"></span>etto z działalności ope<span class="_ _2"></span>racyjnej (I+/-II<span class="_ _3"></span>) <span class="_ _be"> </span>  <span class="_ _ef"> </span>3 1<span class="_ _2"></span>0<span class="_ _3"></span>7</div><div class="c x3e y377 w9 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y376 ff2 fs4 fc0 sc0 ls0 ws0">3 142</div><div class="c x22 y377 w9 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y378 ff2 fs4 fc0 sc0 ls0 ws0">B. Przepływy środków<span class="_ _2"></span> p<span class="_ _3"></span>ieniężnych z działalności inwes<span class="_ _2"></span>t<span class="_ _3"></span>ycyjnej  <span class="_ _91"> </span>  <span class="_ _f9"> </span><span class="ff1">- </span></div><div class="c x3e y379 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y378 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y379 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y37a ff2 fs4 fc0 sc0 ls0 ws0">  I. Wpływy  <span class="_ _fa"> </span>  <span class="_ _ec"> </span>59</div><div class="c x3e y37b w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y37a ff2 fs4 fc0 sc0 ls0 ws0">140</div><div class="c x22 y37b w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y37c ff1 fs4 fc0 sc0 ls0 ws0">       1. <span class="_ _13"></span>Zbycie <span class="_ _13"></span>wartości <span class="_ _13"></span>niematerialnych <span class="_ _13"> </span>i <span class="_ _13"></span>prawnych <span class="_ _13"> </span>oraz <span class="_ _13"> </span>rzec<span class="_ _2"></span>zow<span class="_ _14"></span>ych <span class="_ _13"> </span>aktywó<span class="_ _2"></span>w </div><div class="c x1a y2e7 w1d h27"><div class="t m0 xf h12 y37d ff1 fs4 fc0 sc0 ls0 ws0">trwałych</div></div><div class="c x7 y2e7 w1e h27"><div class="t m0 xf h12 y37d ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x55 h12 y37e ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _ec"> </span>59</div><div class="c x3e y1bb w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y37e ff1 fs4 fc0 sc0 ls0 ws0">21</div><div class="c x22 y1bb w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y37f ff1 fs4 fc0 sc0 ls0 ws0">       2. Zbycie inwestycji w nieruc<span class="_ _2"></span>h<span class="_ _14"></span>o<span class="_ _2"></span>mości oraz wartości niematerialne i prawne <span class="_ _38"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y380 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y37f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y380 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y10e ff1 fs4 fc0 sc0 ls0 ws0">       3. Z aktywów finansowych, w tym: <span class="_ _c2"> </span> <span class="_ _fb"> </span>-</div><div class="c x3e y381 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y10e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y381 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y382 ff1 fs4 fc0 sc0 ls0 ws0">           a) w jednostkach powią<span class="_ _2"></span>zan<span class="_ _3"></span>ych <span class="_ _fc"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y383 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y382 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y383 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y384 ff1 fs4 fc0 sc0 ls0 ws0">               - zbycie aktywów finansow<span class="_ _2"></span>y<span class="_ _3"></span>ch <span class="_ _fd"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y385 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y384 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y385 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y386 ff1 fs4 fc0 sc0 ls0 ws0">               - dywidendy i udziały w zyskach <span class="_ _fe"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y387 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y386 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y387 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y388 ff1 fs4 fc0 sc0 ls0 ws0">               - spłata udzielonych pożyczek długoterminowyc<span class="_ _2"></span>h <span class="_ _ff"> </span>  </div><div class="t m0 x56 h12 y389 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x3e y38a w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y389 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y38a w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y38b ff1 fs4 fc0 sc0 ls0 ws0">               - odsetki <span class="_ _100"> </span>  </div><div class="t m0 x56 h12 y38c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x3e y38d w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y38c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y38d w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y38e ff1 fs4 fc0 sc0 ls0 ws0">               - inne wpływy z akt<span class="_ _2"></span>ywó<span class="_ _3"></span>w finansowych <span class="_ _101"> </span>  </div><div class="t m0 x56 h12 y38f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x3e y1ca w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y38f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1ca w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1cd ff1 fs4 fc0 sc0 ls0 ws0">           b) w pozostałych j<span class="_ _2"></span>ed<span class="_ _3"></span>nostkach  <span class="_ _102"> </span>  </div><div class="t m0 x56 h12 y35 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x3e y390 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y35 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y390 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y391 ff1 fs4 fc0 sc0 ls0 ws0">               - zbycie aktywów finansow<span class="_ _2"></span>y<span class="_ _3"></span>ch <span class="_ _fd"> </span>  </div><div class="c x56 y392 w1b h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x3e y392 w9 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x42 y392 w1b h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x22 y392 w9 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y393 ff1 fs4 fc0 sc0 ls0 ws0">               - dywidendy i udziały w zyskach <span class="_ _fe"> </span>  </div><div class="c x56 y1d0 w1b h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x3e y1d0 w9 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x42 y1d0 w1b h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x22 y1d0 w9 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y394 ff1 fs4 fc0 sc0 ls0 ws0">               - spłata udzielonych pożyczek długoterminowyc<span class="_ _2"></span>h <span class="_ _ff"> </span>  </div><div class="t m0 x56 h12 y395 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x3e y396 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y395 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y396 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y199 ff1 fs4 fc0 sc0 ls0 ws0">               - odsetki <span class="_ _100"> </span>  </div><div class="t m0 x56 h12 y397 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x3e y398 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y397 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y398 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y399 ff1 fs4 fc0 sc0 ls0 ws0">               - inne wpływy z akt<span class="_ _2"></span>ywó<span class="_ _3"></span>w finansowych <span class="_ _101"> </span>  </div><div class="t m0 x56 h12 y39a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x3e y39b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y39a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y39b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y39c ff1 fs4 fc0 sc0 ls0 ws0">       4. Inne wpływy inwestycyjne <span class="_ _103"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y39d w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y39c ff1 fs4 fc0 sc0 ls0 ws0">119</div><div class="c x22 y39d w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y39e ff2 fs4 fc0 sc0 ls0 ws0">  II. Wydatki <span class="_ _a0"> </span>  <span class="_ _ef"> </span>1 101</div><div class="c x3e y39f w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y39e ff2 fs4 fc0 sc0 ls0 ws0">515</div><div class="c x22 y39f w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y246 ff1 fs4 fc0 sc0 ls0 ws0">       1. <span class="_ _2"></span>Nabycie <span class="_ _2"></span>wartości <span class="_ _2"></span>niematerialnych <span class="_ _2"></span>i <span class="_ _2"></span>prawnych <span class="_ _2"></span>oraz <span class="_ _2"></span>rzeczowyc<span class="_ _2"></span>h akt<span class="_ _2"></span>ywów </div><div class="t m0 x1a h12 y140 ff1 fs4 fc0 sc0 ls0 ws0">trwałych </div><div class="t m0 x55 h12 y3a0 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x57 h12 y3a1 ff1 fs4 fc0 sc0 ls0 ws0">1 101</div><div class="c x3e y3a2 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y3a1 ff1 fs4 fc0 sc0 ls0 ws0">445</div><div class="c x22 y3a2 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3a3 ff1 fs4 fc0 sc0 ls0 ws0">       2. Inwestycje w nieruchomoś<span class="_ _2"></span>ci oraz wartości niematerialne i prawne <span class="_ _104"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y1e0 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3a3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1e0 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3a4 ff1 fs4 fc0 sc0 ls0 ws0">       3. Na aktywa finansowe, w <span class="_ _2"></span>t<span class="_ _3"></span>ym: <span class="_ _8b"> </span>  </div><div class="t m0 x44 h12 yb9 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x3e y3a5 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h12 yb9 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y3a5 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y3a6 ff1 fs4 fc0 sc0 ls0 ws0">           a) w jednostkach powią<span class="_ _2"></span>zan<span class="_ _3"></span>ych <span class="_ _fc"> </span>  </div><div class="t m0 x44 h12 y3a7 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x3e y3a8 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h12 y3a6 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y3a9 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y3aa ff1 fs4 fc0 sc0 ls0 ws0">               - nabycie aktywó<span class="_ _2"></span>w <span class="_ _3"></span>finansowych <span class="_ _74"> </span>  </div><div class="t m0 x44 h12 y3ab ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x3e y3ac w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h12 y3aa ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y7d w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y3ad ff1 fs4 fc0 sc0 ls0 ws0">               -  udzielone pożyczki dł<span class="_ _2"></span>u<span class="_ _14"></span>go<span class="_ _2"></span>t<span class="_ _3"></span>erminowe <span class="_ _105"> </span>  </div><div class="c x44 y3ae w1f h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x56 y3ae w1b h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x3e y3ae w9 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h12 y3ad ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x22 y3af w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y3b0 ff1 fs4 fc0 sc0 ls0 ws0">           b) w pozostałych j<span class="_ _2"></span>ed<span class="_ _3"></span>nostkach  <span class="_ _102"> </span>  </div><div class="t m0 x44 h12 y17a ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x3e y3b1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x42 h12 y3b0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 yd8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9a ff1 fs4 fc0 sc0 ls0 ws0">               - nabycie aktywó<span class="_ _2"></span>w <span class="_ _3"></span>finansowych <span class="_ _74"> </span>  </div><div class="t m0 x44 h12 y3b2 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x3e y3b3 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x42 h12 y9a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3b4 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3b5 ff1 fs4 fc0 sc0 ls0 ws0">               -  udzielone pożyczki dł<span class="_ _2"></span>u<span class="_ _14"></span>go<span class="_ _2"></span>t<span class="_ _3"></span>erminowe <span class="_ _105"> </span>  </div><div class="t m0 x44 h12 y3b6 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x3e y3b7 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x42 h12 y3b5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3b8 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 ybd ff1 fs4 fc0 sc0 ls0 ws0">       4. Inne wydatki inwestycyjne <span class="_ _9e"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3b9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 ybd ff1 fs4 fc0 sc0 ls0 ws0">69</div><div class="c x22 y3b9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y1f0 ff2 fs4 fc0 sc0 ls0 ws0">  III. Przepływy pieniężne<span class="_ _2"></span> n<span class="_ _3"></span>etto z działalności i<span class="_ _2"></span>n<span class="_ _14"></span>w<span class="_ _2"></span>estycyjnej (I-II) <span class="_ _106"> </span>  <span class="_ _6b"> </span>-1 041</div><div class="c x3e y1f1 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h11 y1f0 ff2 fs4 fc0 sc0 ls0 ws0">-375</div><div class="c x22 y1f1 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y3ba ff2 fs4 fc0 sc0 ls0 ws0">C. Przepływy środków pieniężny<span class="_ _2"></span>c<span class="_ _3"></span>h z działalności f<span class="_ _2"></span>i<span class="_ _14"></span>na<span class="_ _2"></span>n<span class="_ _14"></span>s<span class="_ _2"></span>owej  <span class="_ _e7"> </span>  </div><div class="c x38 y3bb w1f h29"><div class="t m0 xf h11 y3bc ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y3bb w9 h29"><div class="t m0 xf h11 y3bc ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x3f y3bb w1f h29"><div class="t m0 xf h11 y3bc ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y3bb w9 h29"><div class="t m0 xf h11 y3bc ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y3bd ff2 fs4 fc0 sc0 ls0 ws0"> I. Wpływy  <span class="_ _62"> </span>  <span class="_ _8f"> </span>372</div><div class="c x3e y3be w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y3bd ff2 fs4 fc0 sc0 ls0 ws0">1 495</div><div class="c x22 y3be w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">26 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y3bf ff1 fs4 fc0 sc0 ls0 ws0">       1. <span class="_ _13"></span>Wpływy <span class="_ _e"></span>netto <span class="_ _13"> </span>z <span class="_ _13"></span>emisji <span class="_ _e"></span>akc<span class="_ _2"></span>ji <span class="_ _e"></span>(wydania <span class="_ _13"></span>udziałów) <span class="_ _13"></span>i <span class="_ _e"></span>innych <span class="_ _13"></span>in<span class="_ _3"></span>strumentów </div><div class="t m0 x1a h12 y3c0 ff1 fs4 fc0 sc0 ls0 ws0">kapitałowych oraz<span class="_ _2"></span> dopłat do kapi<span class="_ _3"></span>tału </div><div class="t m0 x55 h12 y22 ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _f2"> </span>-</div><div class="c x3e y3c1 w9 h2a"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y22 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3c1 w9 h2a"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3c2 ff1 fs4 fc0 sc0 ls0 ws0">       2. Kredyty i pożyczki <span class="_ _107"> </span>  <span class="_ _8f"> </span>372</div><div class="c x3e y25a w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y3c2 ff1 fs4 fc0 sc0 ls0 ws0">1 495</div><div class="c x22 y25a w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3c3 ff1 fs4 fc0 sc0 ls0 ws0">       3. Emisja dłużnych papierów <span class="_ _2"></span>wartościowych <span class="_ _108"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3c4 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3c3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3c4 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y43 ff1 fs4 fc0 sc0 ls0 ws0">       4. Inne wpływy finansowe <span class="_ _109"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3c5 w9 h1c"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y43 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3c5 w9 h1c"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y3c6 ff2 fs4 fc0 sc0 ls0 ws0">  II. Wydatki  <span class="_ _10a"> </span>  <span class="_ _ef"> </span>2 339</div><div class="c x3e y2b9 w9 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y3c6 ff2 fs4 fc0 sc0 ls0 ws0">4 319</div><div class="c x22 y2b9 w9 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3c7 ff1 fs4 fc0 sc0 ls0 ws0">       1. Nabycie akcji (udziałów)<span class="_ _2"></span> <span class="_ _3"></span>własnych <span class="_ _c7"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y106 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3c7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y106 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3c8 ff1 fs4 fc0 sc0 ls0 ws0">       2. Dywidendy i inne wypłaty na rzecz w<span class="_ _2"></span>łaścicieli <span class="_ _10b"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3c9 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y3c8 ff1 fs4 fc0 sc0 ls0 ws0">540</div><div class="c x22 y3c9 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3ca ff1 fs4 fc0 sc0 ls0 ws0">       3. Inne, niż wpłaty na rzecz<span class="_ _2"></span> w<span class="_ _14"></span>ła<span class="_ _2"></span>ścicieli, wydatki z tytułu podziału zysku <span class="_ _10c"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3cb w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3ca ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3cb w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3cc ff1 fs4 fc0 sc0 ls0 ws0">       4. Spłaty kredytów i pożyc<span class="_ _2"></span>zek<span class="_ _3"></span> <span class="_ _90"> </span>  <span class="_ _8f"> </span>335</div><div class="c x3e y3cd w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y3cc ff1 fs4 fc0 sc0 ls0 ws0">1 563</div><div class="c x22 y3cd w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3ce ff1 fs4 fc0 sc0 ls0 ws0">       5. Wykup dłużnych papierów w<span class="_ _2"></span>a<span class="_ _3"></span>rtościowych <span class="_ _50"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3cf w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3ce ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3cf w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3d0 ff1 fs4 fc0 sc0 ls0 ws0">       6. Z tytułu innych zobowiąza<span class="_ _2"></span>ń f<span class="_ _3"></span>inansowych <span class="_ _f"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3d1 w9 h19"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3d0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3d1 w9 h19"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3d2 ff1 fs4 fc0 sc0 ls0 ws0">       7. Płatnośc<span class="_ _2"></span>i<span class="_ _3"></span> zobowiązań z tytułu umów leasingu finansowego <span class="_ _106"> </span>  <span class="_ _ef"> </span>1 338</div><div class="c x3e y3d3 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y3d2 ff1 fs4 fc0 sc0 ls0 ws0">1 500</div><div class="c x22 y3d3 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3d4 ff1 fs4 fc0 sc0 ls0 ws0">       8. Odsetki <span class="_ _10d"> </span>  <span class="_ _8f"> </span>666</div><div class="c x3e y3d5 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y3d4 ff1 fs4 fc0 sc0 ls0 ws0">716</div><div class="c x22 y3d5 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3d6 ff1 fs4 fc0 sc0 ls0 ws0">       9. Inne wydatki finansowe – zwro<span class="_ _2"></span>t<span class="_ _3"></span> zaliczki dotac<span class="_ _2"></span>ji <span class="_ _14"></span> <span class="_ _e6"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3d7 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3d6 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3d7 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y3d8 ff2 fs4 fc0 sc0 ls0 ws0">  III. Przepływy pieniężne<span class="_ _2"></span> n<span class="_ _3"></span>etto z działalności f<span class="_ _2"></span>i<span class="_ _14"></span>na<span class="_ _2"></span>n<span class="_ _3"></span>sowe<span class="_ _2"></span>j<span class="_ _14"></span> (I-II)<span class="_ _2"></span> <span class="_ _10e"> </span>  <span class="_ _6b"> </span>-1 967</div><div class="c x3e y3d9 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h11 y3d8 ff2 fs4 fc0 sc0 ls0 ws0">-2 824</div><div class="c x22 y3d9 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y3da ff2 fs4 fc0 sc0 ls0 ws0">D. Przepływy pieniężne netto, raze<span class="_ _2"></span>m <span class="_ _3"></span>(A.III+/-B.III+/-C.III) <span class="_ _10f"> </span><span class="ff1">32 <span class="_ _106"> </span></span>99</div><div class="c x3e y3db w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h11 y3da ff2 fs4 fc0 sc0 ls0 ws0">-57</div><div class="c x22 y3db w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y14e ff2 fs4 fc0 sc0 ls0 ws0">E. Bilansowa zmiana stanu środk<span class="_ _2"></span>ów pi<span class="_ _3"></span>eniężnych, w ty<span class="_ _2"></span>m: <span class="_ _10f"> </span><span class="ff1">32 <span class="_ _106"> </span></span>99</div><div class="c x3e y3dc w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h11 y14e ff2 fs4 fc0 sc0 ls0 ws0">-57</div><div class="c x22 y3dc w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y10b ff1 fs4 fc0 sc0 ls0 ws0">    - zmiana stanu środków pieniężnych z tytułu ró<span class="_ _2"></span>żnic ku<span class="_ _14"></span>r<span class="_ _2"></span>sowych  <span class="_ _110"> </span>  <span class="_ _f2"> </span>-</div><div class="c x3e y3dd w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y10b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3dd w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y3de ff2 fs4 fc0 sc0 ls0 ws0">F. Środki pieniężne na początek <span class="_ _2"></span>okresu <span class="_ _5d"> </span>  <span class="_ _8f"> </span><span class="ff1">270</span></div><div class="c x3e y3df w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y3de ff1 fs4 fc0 sc0 ls0 ws0">327</div><div class="c x22 y3df w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2e5 ff2 fs4 fc0 sc0 ls0 ws0">G. Środki pieniężne na koniec okr<span class="_ _2"></span>esu (F+/-<span class="_ _14"></span> D)<span class="_ _2"></span>, w tym: <span class="_ _17"> </span><span class="ff1"> 32 <span class="_ _111"> </span>369</span></div><div class="c x3e y3e0 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y2e5 ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y3e0 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 yac ff1 fs4 fc0 sc0 ls0 ws0">    - o ograniczonej możliwości dysponow<span class="_ _2"></span>ania <span class="_ _f1"> </span>  <span class="_ _8f"> </span>1<span class="_ _2"></span>4<span class="_ _3"></span>9</div><div class="c x3e y3e1 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 yac ff1 fs4 fc0 sc0 ls0 ws0">160</div><div class="c x22 y3e1 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h12 y138 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y71 ff5 fs0 fc0 sc0 ls0 ws0">Szczecin, dnia 23 kwietnia <span class="_ _3"></span>2024 r<span class="_ _2"></span>.<span class="_ _14"></span> </div><div class="t m0 x1 h12 y2f4 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x58 h6 y90 ff2 fs3 fc2 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf1b" class="pf w0 h0" ><div class="pc pc1b w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff1 fs0 fc0 sc0 ls0 ws0">27<span class="ff2"> | </span><span class="fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span><span class="ff2"> </span></div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x1 h6 y356 ff2 fs3 fc0 sc0 ls0 ws0">1.<span class="ff6"> <span class="_ _12"> </span></span>NOTY OBJAŚNIAJĄCE DO BILANSU </div><div class="t m0 x1 h1 y3e2 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y42 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 1.1 </div><div class="t m0 x1a h11 y3e3 ff2 fs4 fc0 sc0 ls0 ws0">1.1 WARTOŚCI NIEMATERIALNE I P<span class="_ _2"></span>RAWNE <span class="_ _112"> </span>31.12.2023 <span class="_ _113"> </span>31.12.2022 </div><div class="t m0 x1a h12 y3e4 ff1 fs4 fc0 sc0 ls0 ws0">a) koszty zakończony<span class="_ _2"></span>ch<span class="_ _3"></span> prac rozwojowych </div><div class="c x59 y3e5 w15 h2b"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5a h12 y3e4 ff1 fs4 fc0 sc0 ls0 ws0">66</div><div class="c x5b y3e6 w6 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y3e4 ff1 fs4 fc0 sc0 ls0 ws0">49</div><div class="c x22 y3e6 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3c7 ff1 fs4 fc0 sc0 ls0 ws0">b) wartość firmy </div><div class="c x59 y5 w15 h2c"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y3c7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y106 w6 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3c7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y106 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3e7 ff1 fs4 fc0 sc0 ls0 ws0">c) nabyte koncesje, patenty, licen<span class="_ _2"></span>cje i <span class="_ _3"></span>podobne wartośc<span class="_ _2"></span>i,<span class="_ _3"></span> w tym: </div><div class="c x59 y260 w15 h2b"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5d h12 y3e7 ff1 fs4 fc0 sc0 ls0 ws0">717</div><div class="c x5b y3e8 w6 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y3e7 ff1 fs4 fc0 sc0 ls0 ws0">320</div><div class="c x22 y3e8 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3e9 ff1 fs4 fc0 sc0 ls0 ws0">- oprogramowanie komputerowe </div><div class="c x59 y3ea w15 h2d"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5d h12 y3e9 ff1 fs4 fc0 sc0 ls0 ws0">671</div><div class="c x5b y3eb w6 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y3e9 ff1 fs4 fc0 sc0 ls0 ws0">268</div><div class="c x22 y3eb w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 ydd ff1 fs4 fc0 sc0 ls0 ws0">d) inne wartości niematerialne i praw<span class="_ _2"></span>n<span class="_ _3"></span>e </div><div class="c x59 y3ec w15 h2e"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 ydd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y3ed w6 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 ydd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3ed w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3ee ff1 fs4 fc0 sc0 ls0 ws0">e) zaliczki na wartości niematerialne i prawne<span class="_ _2"></span> </div><div class="c x59 y3ef w15 h2f"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y3ee ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y3f0 w6 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3ee ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3f0 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y20e ff2 fs4 fc0 sc0 ls0 ws0">Wartości niematerialne i prawne r<span class="_ _2"></span>azem </div><div class="c x59 y3f1 w15 h2e"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5d h11 y20e ff2 fs4 fc0 sc0 ls0 ws0">783</div><div class="c x5b y3d0 w6 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y20e ff2 fs4 fc0 sc0 ls0 ws0">369</div><div class="c x22 y3d0 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h1 y3f2 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y3f3 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y36d ff1 fs0 fc0 sc0 ls0 ws0">NOTA 1.2 </div><div class="t m0 x12 h11 y3f4 ff2 fs4 fc0 sc0 ls0 ws0">1.2 ZMIANY WARTOŚCI NIEMATE<span class="_ _2"></span>RI<span class="_ _3"></span>ALNYCH I PRAWNYCH (WG GR<span class="_ _2"></span>UP<span class="_ _3"></span> RODZAJOWYC<span class="_ _2"></span>H<span class="_ _3"></span>) – 2023 </div><div class="t m0 x1a h11 y3f5 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5e h12 y3f6 ff1 fs4 fc0 sc0 ls0 ws0">a <span class="_ _114"> </span>b <span class="_ _b4"> </span>C <span class="_ _115"> </span>d <span class="_ _116"> </span>e </div><div class="t m0 x5f h11 y3f7 ff2 fs4 fc0 sc0 ls0 ws0">Wartości </div><div class="c x60 y3f8 w20 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">niematerialne              </div></div><div class="t m0 x61 h11 y3f9 ff2 fs4 fc0 sc0 ls0 ws0">i prawne, </div><div class="t m0 x62 h11 y4c ff2 fs4 fc0 sc0 ls0 ws0">raze<span class="_ _2"></span>m<span class="_ _14"></span> </div><div class="t m0 x63 h12 y3fa ff1 fs4 fc0 sc0 ls0 ws0">koszty </div><div class="t m0 x64 h12 y376 ff1 fs4 fc0 sc0 ls0 ws0">zakończo-</div><div class="t m0 x64 h12 y6e ff1 fs4 fc0 sc0 ls0 ws0">nych prac </div><div class="t m0 x65 h12 y3df ff1 fs4 fc0 sc0 ls0 ws0">rozwojo-</div><div class="t m0 x66 h12 y3fb ff1 fs4 fc0 sc0 ls0 ws0">wych </div><div class="t m0 x67 h12 y3fc ff1 fs4 fc0 sc0 ls0 ws0">wartość </div><div class="t m0 x68 h12 y379 ff1 fs4 fc0 sc0 ls0 ws0">firmy </div><div class="t m0 x69 h12 y3fd ff1 fs4 fc0 sc0 ls0 ws0"> nabyte koncesje, patenty, </div><div class="t m0 x6a h12 y3fe ff1 fs4 fc0 sc0 ls0 ws0">licencje i podobne wartości, </div><div class="t m0 x15 h12 y3ff ff1 fs4 fc0 sc0 ls0 ws0">w tym: </div><div class="t m0 x6b h12 y376 ff1 fs4 fc0 sc0 ls0 ws0">inne wartości </div><div class="t m0 x6c h12 y6e ff1 fs4 fc0 sc0 ls0 ws0">niematerialne </div><div class="t m0 x6d h12 y3df ff1 fs4 fc0 sc0 ls0 ws0">i prawne </div><div class="t m0 x6e h12 y400 ff1 fs4 fc0 sc0 ls0 ws0">zaliczki na </div><div class="t m0 x6f h12 y3fc ff1 fs4 fc0 sc0 ls0 ws0">wartości </div><div class="t m0 x70 h12 y379 ff1 fs4 fc0 sc0 ls0 ws0">niematerial</div><div class="t m0 x71 h12 y401 ff1 fs4 fc0 sc0 ls0 ws0">ne i prawne</div><div class="c x20 y402 w21 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x72 h12 y403 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x73 h12 y404 ff1 fs4 fc0 sc0 ls0 ws0">oprogramowanie </div><div class="t m0 x73 h12 y405 ff1 fs4 fc0 sc0 ls0 ws0">komputerowe </div><div class="c x1a y2e6 w22 h30"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _35"> </span>w<span class="_ _3"></span>artość <span class="_ _35"> </span>bru<span class="_ _14"></span>t<span class="_ _2"></span>t<span class="_ _3"></span>o </div></div><div class="t m0 x1a h12 y406 ff1 fs4 fc0 sc0 ls0 ws0">wartości <span class="_ _d"> </span>niematerialnych<span class="_ _2"></span> </div><div class="t m0 x1a h12 y70 ff1 fs4 fc0 sc0 ls0 ws0">i <span class="_ _56"> </span>prawnych <span class="_ _3a"> </span>na <span class="_ _56"> </span>po<span class="_ _2"></span>czątek </div><div class="t m0 x1a h12 y407 ff1 fs4 fc0 sc0 ls0 ws0">okresu                          </div><div class="t m0 x74 h12 y408 ff1 fs4 fc0 sc0 ls0 ws0">60</div><div class="c x75 y409 w23 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y408 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y409 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y408 ff1 fs4 fc0 sc0 ls0 ws0">644</div><div class="c x79 y409 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y408 ff1 fs4 fc0 sc0 ls0 ws0">538</div><div class="c x7b y409 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y408 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y409 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y408 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y409 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y408 ff2 fs4 fc0 sc0 ls0 ws0">704</div><div class="c x22 y409 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">b) zwiększenia (z tytułu) </div><div class="t m0 x74 h12 y40a ff1 fs4 fc0 sc0 ls0 ws0">31</div><div class="c x75 y50 w23 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y40a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y50 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">480</div><div class="c x79 y40b w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">475</div><div class="c x7b y40b w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y40b w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y40b w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y2ee ff2 fs4 fc0 sc0 ls0 ws0">511</div><div class="c x22 y40b w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y40c ff1 fs4 fc0 sc0 ls0 ws0">    - zakupu </div><div class="t m0 x74 h12 y2f1 ff1 fs4 fc0 sc0 ls0 ws0">31</div><div class="c x75 y2f2 w23 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y2f1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y2f2 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y40c ff1 fs4 fc0 sc0 ls0 ws0">480</div><div class="c x79 y128 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y40c ff1 fs4 fc0 sc0 ls0 ws0">475</div><div class="c x7b y128 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y40c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y128 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x20 y40d w9 h31"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y40c ff2 fs4 fc0 sc0 ls0 ws0">480</div><div class="c x22 y128 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y72 ff1 fs4 fc0 sc0 ls0 ws0">c) zmniejszenia (z tytułu) </div><div class="t m0 x7f h12 y40e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y40f w23 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y40e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y40f w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y72 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y410 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y72 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y410 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y72 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y410 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y72 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y410 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y72 ff2 fs4 fc0 sc0 ls0 ws0">31</div><div class="c x22 y410 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y411 ff1 fs4 fc0 sc0 ls0 ws0">    - likwidacji </div><div class="t m0 x7f h12 y15f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y22c w23 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y15f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y22c w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y411 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y412 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y411 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y412 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y411 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y412 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y411 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y412 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y411 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y412 w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y413 w22 h32"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">d) <span class="_ _117"> </span>wartość <span class="_ _117"> </span>brutto </div></div><div class="t m0 x1a h12 y414 ff1 fs4 fc0 sc0 ls0 ws0">wartości <span class="_ _d"> </span>niematerialnych<span class="_ _2"></span> </div><div class="t m0 x1a h12 y415 ff1 fs4 fc0 sc0 ls0 ws0">i <span class="_ _11"> </span>prawnych <span class="_ _27"> </span>na <span class="_ _11"> </span>koniec </div><div class="t m0 x1a h12 y416 ff1 fs4 fc0 sc0 ls0 ws0">okresu </div><div class="t m0 x74 h12 y38e ff1 fs4 fc0 sc0 ls0 ws0">91</div><div class="c x75 y417 w23 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y38e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y417 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x82 h12 y38e ff1 fs4 fc0 sc0 ls0 ws0">1 124</div><div class="c x79 y417 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x83 h12 y38e ff1 fs4 fc0 sc0 ls0 ws0">1 013</div><div class="c x7b y417 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y38e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y417 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y38e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y417 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y38e ff2 fs4 fc0 sc0 ls0 ws0">1 215</div><div class="c x22 y417 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y418 ff1 fs4 fc0 sc0 ls0 ws0">e) <span class="_ _118"> </span>skumulowana </div><div class="t m0 x1a h12 y76 ff1 fs4 fc0 sc0 ls0 ws0">amortyzacja <span class="_ _56"> </span>(<span class="_ _2"></span>u<span class="_ _14"></span>m<span class="_ _2"></span>orzenie) </div><div class="t m0 x1a h12 y167 ff1 fs4 fc0 sc0 ls0 ws0">na początek okresu </div><div class="t m0 x74 h12 y76 ff1 fs4 fc0 sc0 ls0 ws0">11</div><div class="c x75 y419 w23 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y76 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y419 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y76 ff1 fs4 fc0 sc0 ls0 ws0">324</div><div class="c x79 y419 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y76 ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x7b y419 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y76 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y419 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y76 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y419 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y76 ff2 fs4 fc0 sc0 ls0 ws0">335</div><div class="c x22 y419 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y41a ff1 fs4 fc0 sc0 ls0 ws0">f) <span class="_ _2"></span>amortyzacja <span class="_ _2"></span>za <span class="_ _2"></span>okres (<span class="_ _2"></span>z<span class="_ _14"></span> </div><div class="t m0 x1a h12 y41b ff1 fs4 fc0 sc0 ls0 ws0">tytułu) </div><div class="t m0 x74 h12 y41c ff1 fs4 fc0 sc0 ls0 ws0">14</div><div class="c x75 y41d w23 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y41c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y41d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x84 h12 y41c ff1 fs4 fc0 sc0 ls0 ws0">83</div><div class="c x79 y41d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x85 h12 y41c ff1 fs4 fc0 sc0 ls0 ws0">72</div><div class="c x7b y41d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y41c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y41d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y41c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y41d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y41c ff2 fs4 fc0 sc0 ls0 ws0">97</div><div class="c x22 y41d w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y41e ff1 fs4 fc0 sc0 ls0 ws0">    - umorzenie planowe <span class="_ _119"> </span>14</div><div class="c x75 y41f w23 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y41e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y41f w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x84 h12 y41e ff1 fs4 fc0 sc0 ls0 ws0">83</div><div class="c x79 y41f w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x85 h12 y41e ff1 fs4 fc0 sc0 ls0 ws0">72</div><div class="c x7b y41f w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y41e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y41f w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y41e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y41f w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y41e ff2 fs4 fc0 sc0 ls0 ws0">97</div><div class="c x22 y41f w9 h10"><div class="t m0 xf h11 y1db ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y242 ff1 fs4 fc0 sc0 ls0 ws0">g) zmniejszenia (z tytułu) <span class="_ _104"> </span>-</div><div class="c x75 y243 w23 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y242 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y243 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y242 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y243 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y242 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y243 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y242 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y243 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y242 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y243 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y242 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y243 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y420 ff1 fs4 fc0 sc0 ls0 ws0">    - likwidacji <span class="_ _df"> </span>-</div><div class="c x75 y421 w23 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y420 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y421 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y420 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y421 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y420 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y421 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y420 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y421 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y420 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y421 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y420 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y421 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y422 ff1 fs4 fc0 sc0 ls0 ws0">h) <span class="_ _118"> </span>sku<span class="_ _3"></span>mulowana<span class="_ _2"></span> </div><div class="t m0 x1a h12 y423 ff1 fs4 fc0 sc0 ls0 ws0">amortyzacja <span class="_ _56"> </span>(<span class="_ _2"></span>u<span class="_ _14"></span>m<span class="_ _2"></span>orzenie) </div><div class="t m0 x1a h12 y424 ff1 fs4 fc0 sc0 ls0 ws0">na koniec okresu </div><div class="t m0 x74 h12 y423 ff1 fs4 fc0 sc0 ls0 ws0">25</div><div class="c x75 y425 w23 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y423 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y425 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y423 ff1 fs4 fc0 sc0 ls0 ws0">407</div><div class="c x79 y425 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y423 ff1 fs4 fc0 sc0 ls0 ws0">342</div><div class="c x7b y425 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y423 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y425 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y423 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y425 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y423 ff2 fs4 fc0 sc0 ls0 ws0">432</div><div class="c x22 y425 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y170 ff1 fs4 fc0 sc0 ls0 ws0">i) <span class="_ _13"> </span>odpisy <span class="_ _d"> </span>z <span class="_ _d"> </span>tytułu <span class="_ _d"> </span>trwałej </div><div class="t m0 x1a h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">utraty <span class="_ _9"> </span>w<span class="_ _2"></span>a<span class="_ _14"></span>r<span class="_ _2"></span>tości <span class="_ _9"> </span>na </div><div class="t m0 x1a h12 y426 ff1 fs4 fc0 sc0 ls0 ws0">początek okresu </div><div class="t m0 x7f h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y2a4 w23 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y2a4 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y2a4 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y2a4 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y2a4 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y2a2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y2a4 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y2a2 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2a4 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y427 ff1 fs4 fc0 sc0 ls0 ws0"> - zwiększenie <span class="_ _11a"> </span>-</div><div class="c x75 y177 w23 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y427 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y177 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y427 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y177 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y427 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y177 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y427 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y177 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y427 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y177 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y427 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y177 w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y428 ff1 fs4 fc0 sc0 ls0 ws0"> - zmniejszenie </div><div class="c x75 y429 w23 h31"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x77 y429 w9 h31"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y428 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y42a w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y428 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y42a w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x7d y429 w9 h31"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x20 y429 w9 h31"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y428 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y42a w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y251 ff1 fs4 fc0 sc0 ls0 ws0">j) <span class="_ _13"> </span>odpisy <span class="_ _d"> </span>z <span class="_ _13"> </span>ty<span class="_ _2"></span>t<span class="_ _3"></span>ułu <span class="_ _d"> </span>trwałej </div><div class="t m0 x1a h12 y42b ff1 fs4 fc0 sc0 ls0 ws0">utraty <span class="_ _2"></span>wartości <span class="_ _2"></span>na <span class="_ _2"></span>koniec </div><div class="t m0 x1a h12 y3b3 ff1 fs4 fc0 sc0 ls0 ws0">okresu </div><div class="t m0 x7f h12 y42b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y42c w23 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y42b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y42c w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y42b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y42c w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y42b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y42c w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y42b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y42c w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y42b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y42c w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y42b ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y42c w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y42d ff1 fs4 fc0 sc0 ls0 ws0">k) <span class="_ _2"></span>wartość <span class="_ _2"></span>n<span class="_ _14"></span>etto<span class="_ _2"></span> w<span class="_ _2"></span>ar<span class="_ _3"></span>tości </div><div class="t m0 x1a h12 y42e ff1 fs4 fc0 sc0 ls0 ws0">niematerialnych <span class="_ _61"> </span>i<span class="_ _2"></span> </div><div class="t m0 x1a h12 y2b2 ff1 fs4 fc0 sc0 ls0 ws0">prawnych <span class="_ _1f"> </span>na <span class="_ _1f"> </span>koniec </div><div class="c x1a yef w24 h33"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">okresu</div></div><div class="c x86 yef w15 h33"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x74 h12 y430 ff1 fs4 fc0 sc0 ls0 ws0">66</div><div class="c x75 y431 w23 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y430 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y431 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y430 ff1 fs4 fc0 sc0 ls0 ws0">717</div><div class="c x79 y431 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y430 ff1 fs4 fc0 sc0 ls0 ws0">671</div><div class="c x7b y431 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y430 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y431 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y430 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y431 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y430 ff2 fs4 fc0 sc0 ls0 ws0">783</div><div class="c x22 y431 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xc h2 y432 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y433 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf1c" class="pf w0 h0" ><div class="pc pc1c w0 h0"><img class="bi x8 y21 w2 h7" alt="" 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class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">28 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x12 h11 y434 ff2 fs4 fc0 sc0 ls0 ws0">1.2 ZMIANY WARTOŚCI NIEMATE<span class="_ _2"></span>RI<span class="_ _3"></span>ALNYCH I PRAWNYCH (WG GR<span class="_ _2"></span>UP<span class="_ _3"></span> RODZAJOWYC<span class="_ _2"></span>H<span class="_ _3"></span>) – 2022 </div><div class="t m0 x1a h11 y435 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5e h12 y436 ff1 fs4 fc0 sc0 ls0 ws0">a <span class="_ _114"> </span>b <span class="_ _b4"> </span>C <span class="_ _115"> </span>d <span class="_ _116"> </span>e </div><div class="t m0 x5f h11 y437 ff2 fs4 fc0 sc0 ls0 ws0">Wartości </div><div class="c x60 y438 w20 h1c"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">niematerialne              </div></div><div class="t m0 x61 h11 y64 ff2 fs4 fc0 sc0 ls0 ws0">i prawne, </div><div class="t m0 x62 h11 y32f ff2 fs4 fc0 sc0 ls0 ws0">raze<span class="_ _2"></span>m<span class="_ _14"></span> </div><div class="t m0 x63 h12 y439 ff1 fs4 fc0 sc0 ls0 ws0">koszty </div><div class="t m0 x64 h12 y43a ff1 fs4 fc0 sc0 ls0 ws0">zakończo-</div><div class="t m0 x64 h12 y43b ff1 fs4 fc0 sc0 ls0 ws0">nych prac </div><div class="t m0 x65 h12 y43c ff1 fs4 fc0 sc0 ls0 ws0">rozwojo-</div><div class="t m0 x66 h12 y43d ff1 fs4 fc0 sc0 ls0 ws0">wych </div><div class="t m0 x67 h12 y43e ff1 fs4 fc0 sc0 ls0 ws0">wartość </div><div class="t m0 x68 h12 y43f ff1 fs4 fc0 sc0 ls0 ws0">firmy </div><div class="t m0 x69 h12 y440 ff1 fs4 fc0 sc0 ls0 ws0"> nabyte koncesje, patenty, </div><div class="t m0 x6a h12 y441 ff1 fs4 fc0 sc0 ls0 ws0">licencje i podobne wartości, </div><div class="t m0 x15 h12 y442 ff1 fs4 fc0 sc0 ls0 ws0">w tym: </div><div class="t m0 x6b h12 y43a ff1 fs4 fc0 sc0 ls0 ws0">inne wartości </div><div class="t m0 x6c h12 y43b ff1 fs4 fc0 sc0 ls0 ws0">niematerialne </div><div class="t m0 x6d h12 y43c ff1 fs4 fc0 sc0 ls0 ws0">i prawne </div><div class="t m0 x6e h12 y443 ff1 fs4 fc0 sc0 ls0 ws0">zaliczki na </div><div class="t m0 x6f h12 y43e ff1 fs4 fc0 sc0 ls0 ws0">wartości </div><div class="t m0 x70 h12 y43f ff1 fs4 fc0 sc0 ls0 ws0">niematerial</div><div class="t m0 x71 h12 y444 ff1 fs4 fc0 sc0 ls0 ws0">ne i prawne</div><div class="c x20 y445 w21 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x72 h12 y446 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="c x73 y447 w25 h34"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">oprogramowanie </div></div><div class="t m0 x73 h12 y448 ff1 fs4 fc0 sc0 ls0 ws0">komputerowe </div><div class="t m0 x1a h12 y449 ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _117"> </span>war<span class="_ _2"></span>tość<span class="_ _3"></span> <span class="_ _35"> </span>b<span class="_ _3"></span>rutto </div><div class="t m0 x1a h12 y44a ff1 fs4 fc0 sc0 ls0 ws0">wartości <span class="_ _d"> </span>niematerialnych<span class="_ _2"></span> </div><div class="t m0 x1a h12 y362 ff1 fs4 fc0 sc0 ls0 ws0">i <span class="_ _56"> </span>prawnych <span class="_ _3a"> </span>na <span class="_ _56"> </span>po<span class="_ _2"></span>czątek </div><div class="c x1a y44b w26 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">okresu                         </div></div><div class="c x87 y44b w15 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7f h12 y44c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y44d w23 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y44c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y44d w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y44c ff1 fs4 fc0 sc0 ls0 ws0">491</div><div class="c x79 y44d w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y44c ff1 fs4 fc0 sc0 ls0 ws0">415</div><div class="c x7b y44d w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y44c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y44d w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y44c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y44d w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y44c ff2 fs4 fc0 sc0 ls0 ws0">491</div><div class="c x22 y44d w9 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y44e ff1 fs4 fc0 sc0 ls0 ws0">b) zwiększenia (z tytułu) </div><div class="t m0 x74 h12 y3ce ff1 fs4 fc0 sc0 ls0 ws0">60</div><div class="c x75 y3cf w23 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y3ce ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y3cf w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y44e ff1 fs4 fc0 sc0 ls0 ws0">244</div><div class="c x79 y44f w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y44e ff1 fs4 fc0 sc0 ls0 ws0">123</div><div class="c x7b y44f w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y44e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y44f w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y44e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y44f w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y44e ff2 fs4 fc0 sc0 ls0 ws0">304</div><div class="c x22 y44f w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y450 ff1 fs4 fc0 sc0 ls0 ws0">    - zakupu </div><div class="t m0 x74 h12 y8 ff1 fs4 fc0 sc0 ls0 ws0">60</div><div class="c x75 y451 w23 h17"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y451 w9 h17"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y450 ff1 fs4 fc0 sc0 ls0 ws0">244</div><div class="c x79 y452 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y450 ff1 fs4 fc0 sc0 ls0 ws0">122</div><div class="c x7b y452 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y450 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y452 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x20 y453 w9 h35"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y450 ff2 fs4 fc0 sc0 ls0 ws0">304</div><div class="c x22 y452 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y20f ff1 fs4 fc0 sc0 ls0 ws0">c) zmniejszenia (z tytułu) </div><div class="t m0 x7f h12 y454 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y455 w23 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y454 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y455 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x84 h12 y20f ff1 fs4 fc0 sc0 ls0 ws0">91</div><div class="c x79 y210 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y20f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y210 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y20f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y210 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y20f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y210 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y20f ff2 fs4 fc0 sc0 ls0 ws0">91</div><div class="c x22 y210 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y456 ff1 fs4 fc0 sc0 ls0 ws0">    - likwidacji </div><div class="c x7f y457 w1b h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x75 y457 w23 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y457 w27 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x77 y457 w9 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x84 h12 y456 ff1 fs4 fc0 sc0 ls0 ws0">91</div><div class="c x79 y458 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x88 h12 y456 ff1 fs4 fc0 sc0 ls0 ws0">0</div><div class="c x7b y458 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y456 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y458 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y456 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y458 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y456 ff2 fs4 fc0 sc0 ls0 ws0">91</div><div class="c x22 y458 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y459 ff1 fs4 fc0 sc0 ls0 ws0">d) <span class="_ _117"> </span>wartość <span class="_ _117"> </span>brutto </div><div class="t m0 x1a h12 y45a ff1 fs4 fc0 sc0 ls0 ws0">wartości <span class="_ _d"> </span>niematerialnych<span class="_ _2"></span> </div><div class="t m0 x1a h12 y45b ff1 fs4 fc0 sc0 ls0 ws0">i <span class="_ _11"> </span>prawnych <span class="_ _27"> </span>na <span class="_ _11"> </span>koniec </div><div class="t m0 x1a h12 y45c ff1 fs4 fc0 sc0 ls0 ws0">okresu </div><div class="t m0 x74 h12 y45d ff1 fs4 fc0 sc0 ls0 ws0">60</div><div class="c x75 y45e w23 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y45d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y45e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y45d ff1 fs4 fc0 sc0 ls0 ws0">644</div><div class="c x79 y45e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y45d ff1 fs4 fc0 sc0 ls0 ws0">538</div><div class="c x7b y45e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y45d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y45e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y45d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y45e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y45d ff2 fs4 fc0 sc0 ls0 ws0">704</div><div class="c x22 y45e w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y45f ff1 fs4 fc0 sc0 ls0 ws0">e) <span class="_ _118"> </span>skumulowana </div><div class="t m0 x1a h12 y460 ff1 fs4 fc0 sc0 ls0 ws0">amortyzacja <span class="_ _56"> </span>(<span class="_ _2"></span>u<span class="_ _14"></span>m<span class="_ _2"></span>orzenie) </div><div class="c x1a y461 w28 h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0">na początek okresu</div></div><div class="c x58 y461 w1e h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7f h12 y460 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y463 w23 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y460 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y463 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y460 ff1 fs4 fc0 sc0 ls0 ws0">275</div><div class="c x79 y463 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y460 ff1 fs4 fc0 sc0 ls0 ws0">226</div><div class="c x7b y463 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y460 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y463 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y460 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y463 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y460 ff2 fs4 fc0 sc0 ls0 ws0">275</div><div class="c x22 y463 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y464 ff1 fs4 fc0 sc0 ls0 ws0">f) <span class="_ _2"></span>amortyzacja <span class="_ _2"></span>za <span class="_ _2"></span>okres (<span class="_ _2"></span>z<span class="_ _14"></span> </div><div class="t m0 x1a h12 y465 ff1 fs4 fc0 sc0 ls0 ws0">tytułu) </div><div class="t m0 x74 h12 y4c ff1 fs4 fc0 sc0 ls0 ws0">11</div><div class="c x75 y466 w23 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y4c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y466 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x84 h12 y4c ff1 fs4 fc0 sc0 ls0 ws0">49</div><div class="c x79 y466 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x85 h12 y4c ff1 fs4 fc0 sc0 ls0 ws0">44</div><div class="c x7b y466 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y4c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y466 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y4c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y466 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y4c ff2 fs4 fc0 sc0 ls0 ws0">60</div><div class="c x22 y466 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y467 ff1 fs4 fc0 sc0 ls0 ws0">    - umorzenie planowe <span class="_ _119"> </span>11</div><div class="c x75 y37e w23 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y467 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y37e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x84 h12 y467 ff1 fs4 fc0 sc0 ls0 ws0">49</div><div class="c x79 y37e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x85 h12 y467 ff1 fs4 fc0 sc0 ls0 ws0">44</div><div class="c x7b y37e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y467 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y37e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y467 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y37e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y467 ff2 fs4 fc0 sc0 ls0 ws0">60</div><div class="c x22 y37e w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y468 ff1 fs4 fc0 sc0 ls0 ws0">g) zmniejszenia (z tytułu) <span class="_ _104"> </span>-</div><div class="c x75 y469 w23 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y468 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y469 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y468 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y469 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y468 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y469 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y468 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y469 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y468 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y469 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y468 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y469 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y191 ff1 fs4 fc0 sc0 ls0 ws0">    - likwidacji <span class="_ _df"> </span>-</div><div class="c x75 y46a w23 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y191 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y46a w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y191 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y46a w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y191 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y46a w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y191 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y46a w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y191 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y46a w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y191 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y46a w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y46b ff1 fs4 fc0 sc0 ls0 ws0">h) <span class="_ _118"> </span>sku<span class="_ _3"></span>mulowana<span class="_ _2"></span> </div><div class="t m0 x1a h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">amortyzacja <span class="_ _56"> </span>(<span class="_ _2"></span>u<span class="_ _14"></span>m<span class="_ _2"></span>orzenie) </div><div class="c x1a y46d w29 h30"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">na koniec okresu</div></div><div class="c x89 y46d w15 h30"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x74 h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">11</div><div class="c x75 y46e w23 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y46e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">324</div><div class="c x79 y46e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x7b y46e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y46e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y46e w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y46c ff2 fs4 fc0 sc0 ls0 ws0">335</div><div class="c x22 y46e w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y46f ff1 fs4 fc0 sc0 ls0 ws0">i) <span class="_ _13"> </span>odpisy <span class="_ _d"> </span>z <span class="_ _d"> </span>tytułu <span class="_ _d"> </span>trwałej </div><div class="t m0 x1a h12 y284 ff1 fs4 fc0 sc0 ls0 ws0">utraty <span class="_ _9"> </span>w<span class="_ _2"></span>a<span class="_ _14"></span>r<span class="_ _2"></span>tości <span class="_ _9"> </span>na </div><div class="t m0 x1a h12 y470 ff1 fs4 fc0 sc0 ls0 ws0">początek okresu </div><div class="t m0 x7f h12 y284 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y471 w23 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y284 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y471 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y284 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y471 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y284 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y471 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y284 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y471 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y284 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y471 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y284 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y471 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y472 ff1 fs4 fc0 sc0 ls0 ws0"> - zwiększenie <span class="_ _11a"> </span>-</div><div class="c x75 y2f7 w23 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y472 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y2f7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y472 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y2f7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y472 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y2f7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y472 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y2f7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y472 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y2f7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y472 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2f7 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y473 ff1 fs4 fc0 sc0 ls0 ws0"> - zmniejszenie </div><div class="c x75 y22f w23 h36"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x77 y22f w9 h36"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y473 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y474 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y473 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y474 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x7d y22f w9 h36"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x20 y22f w9 h36"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y473 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y474 w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y35 ff1 fs4 fc0 sc0 ls0 ws0">j) <span class="_ _13"> </span>odpisy <span class="_ _d"> </span>z <span class="_ _13"> </span>ty<span class="_ _2"></span>t<span class="_ _3"></span>ułu <span class="_ _d"> </span>trwałej </div><div class="t m0 x1a h12 y475 ff1 fs4 fc0 sc0 ls0 ws0">utraty <span class="_ _2"></span>wartości <span class="_ _2"></span>na <span class="_ _2"></span>koniec </div><div class="c x1a y476 w24 h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">okresu</div></div><div class="c x86 y476 w15 h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7f h12 y475 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x75 y477 w23 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y475 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y477 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x80 h12 y475 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x79 y477 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x81 h12 y475 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7b y477 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y475 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y477 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y475 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y477 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y475 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y477 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y478 ff1 fs4 fc0 sc0 ls0 ws0">k) <span class="_ _2"></span>wartość <span class="_ _2"></span>n<span class="_ _14"></span>etto<span class="_ _2"></span> w<span class="_ _2"></span>ar<span class="_ _3"></span>tości </div><div class="t m0 x1a h12 y479 ff1 fs4 fc0 sc0 ls0 ws0">niematerialnych <span class="_ _61"> </span>i<span class="_ _2"></span> </div><div class="t m0 x1a h12 y41c ff1 fs4 fc0 sc0 ls0 ws0">prawnych <span class="_ _1f"> </span>na <span class="_ _1f"> </span>koniec </div><div class="t m0 x1a h12 y47a ff1 fs4 fc0 sc0 ls0 ws0">okresu </div><div class="t m0 x74 h12 y305 ff1 fs4 fc0 sc0 ls0 ws0">49</div><div class="c x75 y47b w23 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x76 h12 y305 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x77 y47b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x78 h12 y305 ff1 fs4 fc0 sc0 ls0 ws0">320</div><div class="c x79 y47b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7a h12 y305 ff1 fs4 fc0 sc0 ls0 ws0">268</div><div class="c x7b y47b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7c h12 y305 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x7d y47b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y305 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y47b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y305 ff2 fs4 fc0 sc0 ls0 ws0">369</div><div class="c x22 y47b w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h37 y47c ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y47d ff1 fs0 fc0 sc0 ls0 ws0">NOTA 1.3 </div><div class="t m0 x1a h11 y12f ff2 fs4 fc0 sc0 ls0 ws0">1.3 WARTOŚCI NIEMATERIALNE I P<span class="_ _2"></span>RAWNE (<span class="_ _3"></span>STRUKTURA WŁA<span class="_ _2"></span>SNOŚCIOWA) <span class="_ _11b"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y47e ff1 fs4 fc0 sc0 ls0 ws0">a) własne <span class="_ _11c"> </span>783</div><div class="c x7e y171 w1a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y47e ff1 fs4 fc0 sc0 ls0 ws0">369</div><div class="c x22 y171 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y47f ff1 fs4 fc0 sc0 ls0 ws0">b) używane na podstawie umowy najm<span class="_ _2"></span>u<span class="_ _14"></span>,<span class="_ _2"></span> dzierżawy lub innej umowy, w tym<span class="_ _2"></span> u<span class="_ _3"></span>mowy leasingu <span class="_ _6b"> </span>-</div><div class="c x7e y118 w1a h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y47f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y118 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y480 ff2 fs4 fc0 sc0 ls0 ws0">Wartości niematerialne i prawne r<span class="_ _2"></span>azem <span class="_ _ee"> </span>783</div><div class="c x7e y481 w1a h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y480 ff2 fs4 fc0 sc0 ls0 ws0">369</div><div class="c x22 y481 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h37 y482 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y3af ff1 fs0 fc0 sc0 ls0 ws0">NOTA 2.1 </div><div class="t m0 x1a h11 y483 ff2 fs4 fc0 sc0 ls0 ws0">2.1 RZECZOWE AKTYWA TRWAŁE<span class="_ _2"></span> <span class="_ _68"> </span>31.1<span class="_ _2"></span>2.2<span class="_ _3"></span>023 <span class="_ _113"> </span>31.12.2022 </div><div class="t m0 x1a h12 y484 ff1 fs4 fc0 sc0 ls0 ws0">a) środki trwałe, w tym<span class="_ _2"></span>:<span class="_ _14"></span> <span class="_ _11d"> </span>21 062 </div><div class="c x8a y485 w2a h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y484 ff1 fs4 fc0 sc0 ls0 ws0">23 542 </div><div class="c x3b y485 w2b h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y486 ff1 fs4 fc0 sc0 ls0 ws0">    - grunty (w tym prawo uży<span class="_ _2"></span>t<span class="_ _14"></span>ko<span class="_ _2"></span>wa<span class="_ _3"></span>nia wieczystego gru<span class="_ _2"></span>n<span class="_ _14"></span>tu)<span class="_ _2"></span> <span class="_ _102"> </span>687 </div><div class="c x8a y487 w2a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y486 ff1 fs4 fc0 sc0 ls0 ws0">687 </div><div class="c x3b y487 w2b h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y488 ff1 fs4 fc0 sc0 ls0 ws0">    - budynki, lokale i obiekty inżynierii lądo<span class="_ _2"></span>w<span class="_ _3"></span>ej i wodnej <span class="_ _70"> </span>8 5<span class="_ _2"></span>1<span class="_ _3"></span>6 </div><div class="c x8a y489 w2a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y488 ff1 fs4 fc0 sc0 ls0 ws0">8 896 </div><div class="c x3b y489 w2b h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y48a ff1 fs4 fc0 sc0 ls0 ws0">    - urządzenia techniczne i maszyny <span class="_ _11e"> </span>9 474 </div><div class="c x8a y41 w2a h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y48a ff1 fs4 fc0 sc0 ls0 ws0">10 652 </div><div class="c x3b y41 w2b h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">29 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y48b ff1 fs4 fc0 sc0 ls0 ws0">    - środki transportu <span class="_ _11f"> </span>2 051 </div><div class="c x8a y48c w2a h26"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y48b ff1 fs4 fc0 sc0 ls0 ws0">2 489 </div><div class="c x3b y48c w2b h26"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y48d ff1 fs4 fc0 sc0 ls0 ws0">    - inne środki trwałe <span class="_ _120"> </span>334</div><div class="c x5b y48e w6 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y48d ff1 fs4 fc0 sc0 ls0 ws0">817 </div><div class="c x3b y48e w2b h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y48f ff1 fs4 fc0 sc0 ls0 ws0">b) środki trwałe w budowie <span class="_ _121"> </span>556 </div><div class="c x8a y490 w2a h1c"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y48f ff1 fs4 fc0 sc0 ls0 ws0">411 </div><div class="c x3b y490 w2b h1c"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y491 ff1 fs4 fc0 sc0 ls0 ws0">c) zaliczki na środki trwałe w<span class="_ _2"></span> <span class="_ _3"></span>budowie <span class="_ _10d"> </span>99</div><div class="c x5b y492 w6 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y491 ff1 fs4 fc0 sc0 ls0 ws0">131 </div><div class="c x3b y492 w2b h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y493 ff2 fs4 fc0 sc0 ls0 ws0">Rzeczowe aktywa tr<span class="_ _2"></span>w<span class="_ _3"></span>ałe, razem <span class="_ _122"> </span>21 717</div><div class="c x5b y494 w6 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x21 h11 y493 ff2 fs4 fc0 sc0 ls0 ws0">24 084</div><div class="c x22 y494 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1 h2 y2be ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y495 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 2.2 </div><div class="t m0 x65 h11 y496 ff2 fs4 fc0 sc0 ls0 ws0">2.2 ZMIANY ŚRODKÓW TRWAŁYC<span class="_ _2"></span>H (<span class="_ _3"></span>WG GRUP RODZAJOW<span class="_ _2"></span>Y<span class="_ _3"></span>CH) – 2023 </div><div class="c x8b y497 w1e h38"><div class="t m0 xf h12 y0 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x8c h12 y498 ff1 fs4 fc0 sc0 ls0 ws0">grunty (w </div><div class="t m0 x8d h12 y499 ff1 fs4 fc0 sc0 ls0 ws0">tym prawo </div><div class="t m0 x8e h12 y49a ff1 fs4 fc0 sc0 ls0 ws0">użytkowania </div><div class="t m0 x8f h12 y49b ff1 fs4 fc0 sc0 ls0 ws0">wieczystego </div><div class="t m0 x90 h12 y49c ff1 fs4 fc0 sc0 ls0 ws0">gruntu) </div><div class="t m0 x91 h12 y49d ff1 fs4 fc0 sc0 ls0 ws0">budynki, </div><div class="t m0 x92 h12 y29 ff1 fs4 fc0 sc0 ls0 ws0">lokale i </div><div class="t m0 x79 h12 y49e ff1 fs4 fc0 sc0 ls0 ws0">obiekty </div><div class="t m0 x80 h12 y49f ff1 fs4 fc0 sc0 ls0 ws0">inżynierii </div><div class="t m0 x80 h12 y4a0 ff1 fs4 fc0 sc0 ls0 ws0">lądowej i </div><div class="t m0 x79 h12 y4a1 ff1 fs4 fc0 sc0 ls0 ws0">wodnej </div><div class="t m0 x83 h12 y499 ff1 fs4 fc0 sc0 ls0 ws0">urządzenia </div><div class="t m0 x93 h12 y49a ff1 fs4 fc0 sc0 ls0 ws0">techniczne i </div><div class="t m0 x1c h12 y49b ff1 fs4 fc0 sc0 ls0 ws0">maszyny </div><div class="t m0 x94 h12 y49e ff1 fs4 fc0 sc0 ls0 ws0">środki </div><div class="t m0 x95 h12 y49f ff1 fs4 fc0 sc0 ls0 ws0">transportu </div><div class="t m0 x57 h12 y49e ff1 fs4 fc0 sc0 ls0 ws0">inne środki </div><div class="t m0 x27 h12 y49f ff1 fs4 fc0 sc0 ls0 ws0">trwałe </div><div class="t m0 x96 h11 y499 ff2 fs4 fc0 sc0 ls0 ws0">Środki </div><div class="t m0 x39 h11 y49a ff2 fs4 fc0 sc0 ls0 ws0">trwałe, </div><div class="t m0 x96 h11 y49b ff2 fs4 fc0 sc0 ls0 ws0">razem </div><div class="t m0 x1a h12 y4a2 ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _56"> </span>wartość <span class="_ _56"> </span>brutto <span class="_ _56"> </span>ś<span class="_ _2"></span>r<span class="_ _3"></span>odków<span class="_ _2"></span>  trwałych <span class="_ _56"> </span>na </div><div class="t m0 x1a h12 y45b ff1 fs4 fc0 sc0 ls0 ws0">początek okresu  </div><div class="t m0 x97 h12 y45d ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x69 y45e w2c h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">687    </div></div><div class="t m0 x98 h12 y45d ff1 fs4 fc0 sc0 ls0 ws0">13 018</div><div class="c x6 y45e w2d h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x99 h12 y45d ff1 fs4 fc0 sc0 ls0 ws0">24 310</div><div class="c x26 y45e w2e h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x9a h12 y45d ff1 fs4 fc0 sc0 ls0 ws0"> 4 592</div><div class="c x9b y45e w2f h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x9c h12 y45d ff1 fs4 fc0 sc0 ls0 ws0"> 3 775</div><div class="c x5f y45e w2e h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x9d h11 y45d ff2 fs4 fc0 sc0 ls0 ws0"> 46 382</div><div class="c x9e y45e w30 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y372 ff1 fs4 fc0 sc0 ls0 ws0">b) zwiększenia (z tytułu) <span class="_ _123"> </span> -</div><div class="c x9f y373 w31 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y372 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y373 w2d h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x55 h12 y372 ff1 fs4 fc0 sc0 ls0 ws0">82</div><div class="c x26 y373 w2e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa1 h12 y372 ff1 fs4 fc0 sc0 ls0 ws0">307</div><div class="c x9b y373 w2f h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x60 h12 y372 ff1 fs4 fc0 sc0 ls0 ws0">23</div><div class="c x5f y373 w2e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa2 h11 y372 ff2 fs4 fc0 sc0 ls0 ws0">412</div><div class="c x9e y373 w30 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4a3 ff1 fs4 fc0 sc0 ls0 ws0">    - zakup <span class="_ _124"> </span> -</div><div class="c x9f y4a4 w31 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4a3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4a4 w2d h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x55 h12 y4a3 ff1 fs4 fc0 sc0 ls0 ws0">82</div><div class="c x26 y4a4 w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x71 h12 y4a3 ff1 fs4 fc0 sc0 ls0 ws0">60</div><div class="c x9b y4a4 w2f h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x60 h12 y4a3 ff1 fs4 fc0 sc0 ls0 ws0">23</div><div class="c x5f y4a4 w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa2 h11 y4a3 ff2 fs4 fc0 sc0 ls0 ws0">165</div><div class="c x9e y4a4 w30 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4a5 ff1 fs4 fc0 sc0 ls0 ws0">    - z inwestycji <span class="_ _c9"> </span> -</div><div class="c x9f y4a6 w31 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y4a5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4a6 w2d h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa3 h12 y4a5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x26 y4a6 w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa4 h12 y4a5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y4a6 w2f h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4a5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4a6 w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa5 h11 y4a5 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y4a6 w30 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4a7 ff1 fs4 fc0 sc0 ls0 ws0">    - w leasingu finansowym <span class="_ _125"> </span> -</div><div class="c x9f y4a8 w31 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4a7 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4a8 w2d h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa6 h12 y4a7 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x26 y4a8 w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa1 h12 y4a7 ff1 fs4 fc0 sc0 ls0 ws0">247</div><div class="c x9b y4a8 w2f h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x46 h12 y4a7 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4a8 w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa7 h11 y4a7 ff2 fs4 fc0 sc0 ls0 ws0"> 247</div><div class="c x9e y4a8 w30 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4a9 ff1 fs4 fc0 sc0 ls0 ws0">c) zmniejszenia (z tytułu) <span class="_ _cd"> </span> -</div><div class="c x9f y4aa w31 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4a9 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4aa w2d h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x55 h12 y4a9 ff1 fs4 fc0 sc0 ls0 ws0">13</div><div class="c x26 y4aa w2e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa1 h12 y4a9 ff1 fs4 fc0 sc0 ls0 ws0">272</div><div class="c x9b y4aa w2f h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x60 h12 y4a9 ff1 fs4 fc0 sc0 ls0 ws0">11</div><div class="c x5f y4aa w2e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa2 h11 y4a9 ff2 fs4 fc0 sc0 ls0 ws0">296</div><div class="c x9e y4aa w30 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4ab ff1 fs4 fc0 sc0 ls0 ws0">   - sprzedaż <span class="_ _d3"> </span>-</div><div class="c x9f y4ac w31 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x36 h12 y4ab ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4ac w2d h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x43 h12 y4ab ff1 fs4 fc0 sc0 ls0 ws0"> 13</div><div class="c x26 y4ac w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa1 h12 y4ab ff1 fs4 fc0 sc0 ls0 ws0">269</div><div class="c x9b y4ac w2f h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa8 h12 y4ab ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5f y4ac w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa2 h11 y4ab ff2 fs4 fc0 sc0 ls0 ws0">282</div><div class="c x9e y4ac w30 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y70 ff1 fs4 fc0 sc0 ls0 ws0">   - likwidacja <span class="_ _e3"> </span> -</div><div class="c x9f y4ad w31 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y70 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4ad w2d h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa3 h12 y70 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x26 y4ad w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa4 h12 y70 ff1 fs4 fc0 sc0 ls0 ws0">3</div><div class="c x9b y4ad w2f h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x60 h12 y70 ff1 fs4 fc0 sc0 ls0 ws0">11</div><div class="c x5f y4ad w2e h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa9 h11 y70 ff2 fs4 fc0 sc0 ls0 ws0">14</div><div class="c x9e y4ad w30 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4ae ff1 fs4 fc0 sc0 ls0 ws0">d) <span class="_ _28"> </span>w<span class="_ _2"></span>artość <span class="_ _28"> </span>brutto <span class="_ _56"> </span>środków <span class="_ _56"> </span>trwałyc<span class="_ _2"></span>h<span class="_ _14"></span> <span class="_ _56"> </span>na </div><div class="c x1a y4af w32 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">koniec okresu</div></div><div class="c xb y4af w15 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x97 h12 y226 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x69 y227 w2c h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">687    </div></div><div class="t m0 xaa h12 y226 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x98 y227 w33 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">13 018    </div></div><div class="t m0 x16 h12 y226 ff1 fs4 fc0 sc0 ls0 ws0"> 24 379</div><div class="c x26 y227 w2e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x7c h12 y226 ff1 fs4 fc0 sc0 ls0 ws0">4 627</div><div class="c x9b y227 w2f h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x5b h12 y226 ff1 fs4 fc0 sc0 ls0 ws0">3 787</div><div class="c x5f y227 w2e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xab h11 y226 ff2 fs4 fc0 sc0 ls0 ws0">46 498</div><div class="c x9e y227 w30 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4b0 ff1 fs4 fc0 sc0 ls0 ws0">e) skumulo<span class="_ _2"></span>wana amortyzacja <span class="_ _2"></span>(umorzenie) </div><div class="t m0 x1a h12 y4b1 ff1 fs4 fc0 sc0 ls0 ws0">na początek okresu </div><div class="t m0 xac h12 y4b2 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9f y4b3 w31 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xad h12 y4b2 ff1 fs4 fc0 sc0 ls0 ws0">4 122 </div><div class="c xae y4b3 w34 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x16 h12 y4b2 ff1 fs4 fc0 sc0 ls0 ws0"> 13 657</div><div class="c x26 y4b3 w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x9a h12 y4b2 ff1 fs4 fc0 sc0 ls0 ws0"> 2 103</div><div class="c x9b y4b3 w2f h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x9c h12 y4b2 ff1 fs4 fc0 sc0 ls0 ws0"> 2 958</div><div class="c x5f y4b3 w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xab h11 y4b2 ff2 fs4 fc0 sc0 ls0 ws0">22 840</div><div class="c x9e y4b3 w30 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4b4 ff1 fs4 fc0 sc0 ls0 ws0">f) amortyzacja za okres (z tytułu) <span class="_ _f2"> </span> -</div><div class="c x9f y4b5 w31 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xaf h12 y4b4 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xb0 y4b5 w35 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">380    </div></div><div class="t m0 xb1 h12 y4b4 ff1 fs4 fc0 sc0 ls0 ws0"> 1 248</div><div class="c x26 y4b5 w2e h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="t m0 xa1 h12 y4b4 ff1 fs4 fc0 sc0 ls0 ws0">473</div><div class="c x9b y4b5 w2f h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xb2 h12 y4b4 ff1 fs4 fc0 sc0 ls0 ws0">495</div><div class="c x5f y4b5 w2e h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x2e h11 y4b4 ff2 fs4 fc0 sc0 ls0 ws0">2 596</div><div class="c x9e y4b5 w30 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4b6 ff1 fs4 fc0 sc0 ls0 ws0">    - umorzenie planowe <span class="_ _77"> </span>-</div><div class="c xb3 y4b7 w36 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c xb4 y4b7 w37 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">380    </div></div><div class="t m0 xb5 h12 y4b6 ff1 fs4 fc0 sc0 ls0 ws0">1 261</div><div class="c x26 y4b7 w1a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xb6 h12 y4b6 ff1 fs4 fc0 sc0 ls0 ws0">649</div><div class="c xb7 y4b7 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="t m0 xb8 h12 y4b6 ff1 fs4 fc0 sc0 ls0 ws0">506</div><div class="c x61 y4b7 wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x2e h11 y4b6 ff2 fs4 fc0 sc0 ls0 ws0">2 796</div><div class="c x22 y4b7 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4b8 ff1 fs4 fc0 sc0 ls0 ws0">    - sprzedaż <span class="_ _126"> </span> -</div><div class="c xb3 y4b9 w36 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y4b8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4b9 w23 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x30 h12 y4b8 ff1 fs4 fc0 sc0 ls0 ws0">-13</div><div class="c x26 y4b9 w1a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x7d h12 y4b8 ff1 fs4 fc0 sc0 ls0 ws0">-173</div><div class="c xb7 y4b9 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4b8 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x61 y4b9 wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x28 h11 y4b8 ff2 fs4 fc0 sc0 ls0 ws0">-186</div><div class="c x22 y4b9 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4ba ff1 fs4 fc0 sc0 ls0 ws0">    - likwidacja <span class="_ _73"> </span> -</div><div class="c xb3 y4bb w36 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y4ba ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4bb w23 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xb9 h12 y4ba ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x26 y4bb w1a h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xba h12 y4ba ff1 fs4 fc0 sc0 ls0 ws0">-3</div><div class="c xb7 y4bb w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xbb h12 y4ba ff1 fs4 fc0 sc0 ls0 ws0">-11</div><div class="c x61 y4bb wb h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x25 h11 y4ba ff2 fs4 fc0 sc0 ls0 ws0">-14</div><div class="c x22 y4bb w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4bc ff1 fs4 fc0 sc0 ls0 ws0">g) <span class="_ _2"></span>sku<span class="_ _3"></span>mulowana <span class="_ _2"></span>amortyzacja<span class="_ _2"></span> (umorzenie) </div><div class="t m0 x1a h12 y4bd ff1 fs4 fc0 sc0 ls0 ws0">na koniec okresu </div><div class="t m0 xac h12 y4be ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9f y4bf w31 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xbc h12 y4be ff1 fs4 fc0 sc0 ls0 ws0"> 4 502</div><div class="c x6 y4bf w2d h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x16 h12 y4be ff1 fs4 fc0 sc0 ls0 ws0"> 14 905</div><div class="c x26 y4bf w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x7c h12 y4be ff1 fs4 fc0 sc0 ls0 ws0">2 576</div><div class="c x9b y4bf w2f h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x5b h12 y4be ff1 fs4 fc0 sc0 ls0 ws0">3 453</div><div class="c x5f y4bf w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xab h11 y4be ff2 fs4 fc0 sc0 ls0 ws0">25 436</div><div class="c x9e y4bf w30 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4c0 ff1 fs4 fc0 sc0 ls0 ws0">h) <span class="_ _13"></span>odp<span class="_ _3"></span>isy <span class="_ _13"></span>z <span class="_ _13"></span>tytu<span class="_ _3"></span>łu <span class="_ _13"></span>trwałej <span class="_ _13"></span>utraty <span class="_ _e"></span>wa<span class="_ _2"></span>r<span class="_ _3"></span>tości </div><div class="t m0 x1a h12 y23b ff1 fs4 fc0 sc0 ls0 ws0">na początek okresu </div><div class="t m0 xac h12 y4c1 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9f y4c2 w31 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4c1 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4c2 w2d h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa6 h12 y4c1 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x26 y4c2 w2e h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa4 h12 y4c1 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y4c2 w2f h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4c1 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4c2 w2e h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x3f h11 y4c1 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x9e y4c2 w30 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4c3 ff1 fs4 fc0 sc0 ls0 ws0"> - zwiększenie <span class="_ _76"> </span> -</div><div class="c x9f y4c4 w31 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4c3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4c4 w2d h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa6 h12 y4c3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x26 y4c4 w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa4 h12 y4c3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y4c4 w2f h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4c3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4c4 w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa5 h11 y4c3 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y4c4 w30 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4c5 ff1 fs4 fc0 sc0 ls0 ws0"> - zmniejszenie <span class="_ _b7"> </span> -</div><div class="c x9f y19a w31 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4c5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y19a w2d h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa6 h12 y4c5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x26 y19a w2e h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa4 h12 y4c5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y19a w2f h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4c5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y19a w2e h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa5 h11 y4c5 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y19a w30 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x1a y39d w38 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">i) </div></div><div class="c x9 y39d w39 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">odpisy <span class="_ _14"></span>z tytułu <span class="_ _14"></span>trw<span class="_ _2"></span>ałej <span class="_ _14"></span>utraty wartości <span class="_ _14"></span>na<span class="_ _2"></span> </div></div><div class="t m0 x1a h12 y16d ff1 fs4 fc0 sc0 ls0 ws0">koniec okresu </div><div class="t m0 xac h12 y12e ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9f y4c6 w31 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y12e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4c6 w2d h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa3 h12 y12e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x26 y4c6 w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xbd h12 y12e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x9b y4c6 w2f h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa8 h12 y12e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5f y4c6 w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa5 h11 y12e ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y4c6 w30 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4c7 ff1 fs4 fc0 sc0 ls0 ws0">j) <span class="_ _21"> </span>wartość <span class="_ _20"> </span>netto <span class="_ _21"> </span>środków <span class="_ _21"> </span>trwałych <span class="_ _21"> </span>na </div><div class="c x1a y423 w32 h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">koniec okresu</div></div><div class="c xb y423 w15 h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x97 h12 y1dd ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x69 y4c8 w2c h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">687    </div></div><div class="t m0 xbc h12 y1dd ff1 fs4 fc0 sc0 ls0 ws0"> 8 516</div><div class="c x6 y4c8 w2d h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xbe h12 y1dd ff1 fs4 fc0 sc0 ls0 ws0">9 474</div><div class="c x26 y4c8 w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x9a h12 y1dd ff1 fs4 fc0 sc0 ls0 ws0"> 2 051</div><div class="c x9b y4c8 w2f h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xbf h12 y1dd ff1 fs4 fc0 sc0 ls0 ws0"> 334</div><div class="c x5f y4c8 w2e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="t m0 xab h11 y1dd ff2 fs4 fc0 sc0 ls0 ws0">21 062</div><div class="c x9e y4c8 w30 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xc h2 y4c9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y4ca ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y4cb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x65 h11 y175 ff2 fs4 fc0 sc0 ls0 ws0">2.2 ZMIANY ŚRODKÓW TRWAŁYC<span class="_ _2"></span>H (<span class="_ _3"></span>WG GRUP RODZAJOW<span class="_ _2"></span>Y<span class="_ _3"></span>CH) – 2022 </div><div class="c x8b y4cc w1e h39"><div class="t m0 xf h12 y0 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x8c h12 y4cd ff1 fs4 fc0 sc0 ls0 ws0">grunty (w </div><div class="t m0 x8d h12 y4ce ff1 fs4 fc0 sc0 ls0 ws0">tym prawo </div><div class="t m0 x8e h12 y4cf ff1 fs4 fc0 sc0 ls0 ws0">użytkowania </div><div class="t m0 x8f h12 y4d0 ff1 fs4 fc0 sc0 ls0 ws0">wieczystego </div><div class="t m0 x90 h12 y4d1 ff1 fs4 fc0 sc0 ls0 ws0">gruntu) </div><div class="t m0 x91 h12 y4d2 ff1 fs4 fc0 sc0 ls0 ws0">budynki, </div><div class="t m0 x92 h12 y4d3 ff1 fs4 fc0 sc0 ls0 ws0">lokale i </div><div class="t m0 x79 h12 y4d4 ff1 fs4 fc0 sc0 ls0 ws0">obiekty </div><div class="t m0 x80 h12 y4d5 ff1 fs4 fc0 sc0 ls0 ws0">inżynierii </div><div class="t m0 x80 h12 y484 ff1 fs4 fc0 sc0 ls0 ws0">lądowej i </div><div class="c x79 y4cc w3a h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">wodnej</div></div><div class="c xc0 y4cc wf h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x83 h12 y4ce ff1 fs4 fc0 sc0 ls0 ws0">urządzenia </div><div class="t m0 x93 h12 y4cf ff1 fs4 fc0 sc0 ls0 ws0">techniczne i </div><div class="t m0 x1c h12 y4d0 ff1 fs4 fc0 sc0 ls0 ws0">maszyny </div><div class="t m0 x94 h12 y4d4 ff1 fs4 fc0 sc0 ls0 ws0">środki </div><div class="t m0 x95 h12 y4d5 ff1 fs4 fc0 sc0 ls0 ws0">transportu </div><div class="t m0 x57 h12 y4d4 ff1 fs4 fc0 sc0 ls0 ws0">inne środki </div><div class="t m0 x27 h12 y4d5 ff1 fs4 fc0 sc0 ls0 ws0">trwałe </div><div class="t m0 x96 h11 y4ce ff2 fs4 fc0 sc0 ls0 ws0">Środki </div><div class="t m0 x39 h11 y4cf ff2 fs4 fc0 sc0 ls0 ws0">trwałe, </div><div class="t m0 x96 h11 y4d0 ff2 fs4 fc0 sc0 ls0 ws0">razem </div><div class="t m0 x1a h12 y4d6 ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _56"> </span>wartość <span class="_ _56"> </span>brutto <span class="_ _56"> </span>ś<span class="_ _2"></span>r<span class="_ _3"></span>odków<span class="_ _2"></span>  trwałych <span class="_ _56"> </span>na </div><div class="t m0 x1a h12 y4d7 ff1 fs4 fc0 sc0 ls0 ws0">początek okresu  </div><div class="t m0 x97 h12 y1f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x69 y1f1 w2c h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">687    </div></div><div class="t m0 xaa h12 y1f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x98 y1f1 w33 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">12 913    </div></div><div class="t m0 x16 h12 y1f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x99 y1f1 w3a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">24 185    </div></div><div class="t m0 x9a h12 y1f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x7c y1f1 w3b h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">4 136    </div></div><div class="t m0 x9c h12 y1f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x5b y1f1 w3c h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">3 778    </div></div><div class="t m0 x9d h11 y1f0 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xab y1f1 w3d h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">45 699    </div></div><div class="t m0 x1a h12 y4d8 ff1 fs4 fc0 sc0 ls0 ws0">b) zwiększenia (z tytułu) <span class="_ _123"> </span> -</div><div class="c x9f y4d9 w31 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xaf h12 y4d8 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xb0 y4d9 w35 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">105    </div></div><div class="t m0 x6b h12 y4d8 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x30 y4d9 w3e h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">158    </div></div><div class="t m0 x9a h12 y4d8 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x7c y4d9 w3b h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">1 304    </div></div><div class="t m0 x4e h12 y4d8 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x60 y4d9 w3f h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">15    </div></div><div class="t m0 xc1 h11 y4d8 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2e y4d9 w40 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">1 582    </div></div></div><div class="pi" ></div></div><div id="pf1e" class="pf w0 h0" ><div class="pc pc1e w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">30 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y4da ff1 fs4 fc0 sc0 ls0 ws0">    - zakup <span class="_ _124"> </span> -</div><div class="c x9f y4db w31 h26"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4da ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4db w2d h26"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x43 h12 y4da ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x55 y4db w3f h26"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">77    </div></div><div class="t m0 xa4 h12 y4da ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y4db w2f h26"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x4e h12 y4da ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x60 y4db w3f h26"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">15    </div></div><div class="t m0 xc2 h11 y4da ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xa9 y4db w41 h26"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">92    </div></div><div class="t m0 x1a h12 y4dc ff1 fs4 fc0 sc0 ls0 ws0">    - z inwestycji <span class="_ _c9"> </span> -</div><div class="c x9f y4dd w31 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xaf h12 y4dc ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xb0 y4dd w35 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">105    </div></div><div class="t m0 x43 h12 y4dc ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x55 y4dd w3f h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">81    </div></div><div class="t m0 xa4 h12 y4dc ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y4dd w2f h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4dc ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4dd w2e h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa7 h11 y4dc ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xa2 y4dd w42 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0">186    </div></div><div class="t m0 x1a h12 y4de ff1 fs4 fc0 sc0 ls0 ws0">    - w leasingu finansowym <span class="_ _125"> </span> -</div><div class="c x9f y4df w31 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4de ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4df w2d h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa6 h12 y4de ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x26 y4df w2e h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x9a h12 y4de ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x7c y4df w3b h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">1 304    </div></div><div class="t m0 x46 h12 y4de ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4df w2e h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xc1 h11 y4de ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2e y4df w40 h17"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0">1 304    </div></div><div class="t m0 x1a h12 y4e0 ff1 fs4 fc0 sc0 ls0 ws0">c) zmniejszenia (z tytułu) <span class="_ _cd"> </span> -</div><div class="c x9f y4e1 w31 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4e0 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4e1 w2d h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x43 h12 y4e0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x55 y4e1 w3f h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">33    </div></div><div class="t m0 x17 h12 y4e0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xa1 y4e1 w3e h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">848    </div></div><div class="t m0 x4e h12 y4e0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x60 y4e1 w3f h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">18    </div></div><div class="t m0 xa7 h11 y4e0 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xa2 y4e1 w42 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0">899    </div></div><div class="t m0 x1a h12 y4e2 ff1 fs4 fc0 sc0 ls0 ws0">   - sprzedaż <span class="_ _d3"> </span>-</div><div class="c x9f y4e3 w31 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x36 h12 y4e2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4e3 w2d h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x43 h12 y4e2 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x55 y4e3 w3f h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">33    </div></div><div class="t m0 x17 h12 y4e2 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xa1 y4e3 w3e h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">848    </div></div><div class="t m0 x4e h12 y4e2 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x60 y4e3 w3f h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">18    </div></div><div class="t m0 xa7 h11 y4e2 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xa2 y4e3 w42 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0">899    </div></div><div class="t m0 x1a h12 y4e4 ff1 fs4 fc0 sc0 ls0 ws0">   - likwidacja <span class="_ _e3"> </span> -</div><div class="c x9f y4e5 w31 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y4e4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4e5 w2d h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa3 h12 y4e4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x26 y4e5 w2e h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xbd h12 y4e4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x9b y4e5 w2f h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa8 h12 y4e4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5f y4e5 w2e h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa5 h11 y4e4 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y4e5 w30 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 yf1 ff1 fs4 fc0 sc0 ls0 ws0">d) <span class="_ _28"> </span>w<span class="_ _2"></span>artość <span class="_ _28"> </span>brutto <span class="_ _56"> </span>środków <span class="_ _56"> </span>trwałyc<span class="_ _2"></span>h<span class="_ _14"></span> <span class="_ _56"> </span>na </div><div class="t m0 x1a h12 y4e6 ff1 fs4 fc0 sc0 ls0 ws0">koniec okresu </div><div class="t m0 x97 h12 y4e7 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x69 y107 w2c h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">687    </div></div><div class="t m0 xaa h12 y4e7 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x98 y107 w33 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">13 018    </div></div><div class="t m0 x16 h12 y4e7 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x99 y107 w3a h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">24 310    </div></div><div class="t m0 x9a h12 y4e7 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x7c y107 w3b h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">4 592    </div></div><div class="t m0 x9c h12 y4e7 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x5b y107 w3c h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">3 775    </div></div><div class="t m0 x9d h11 y4e7 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xab y107 w3d h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">46 382    </div></div><div class="c x1a y4e8 w43 h25"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">e) skumulo<span class="_ _2"></span>wana amortyzacja </div></div><div class="c xc3 y4e8 w44 h25"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">(umorzenie) </div></div><div class="t m0 x1a h12 y4e9 ff1 fs4 fc0 sc0 ls0 ws0">na początek okresu </div><div class="t m0 xac h12 y28 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9f y263 w31 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xbc h12 y28 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xad y263 w45 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">3 742    </div></div><div class="t m0 x16 h12 y28 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x99 y263 w3a h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">12 451    </div></div><div class="t m0 x9a h12 y28 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x7c y263 w3b h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">2 111    </div></div><div class="t m0 x9c h12 y28 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x5b y263 w3c h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">2 465    </div></div><div class="t m0 x9d h11 y28 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xab y263 w3d h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">20 769    </div></div><div class="t m0 x1a h12 y4ea ff1 fs4 fc0 sc0 ls0 ws0">f) amortyzacja za okres (z tytułu) <span class="_ _f2"> </span> -</div><div class="c x9f y4eb w31 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xaf h12 y4ea ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xb0 y4eb w35 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">380    </div></div><div class="t m0 xb1 h12 y4ea ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xbe y4eb w3c h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">1 206    </div></div><div class="t m0 xc4 h12 y4ea ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c xa4 y4eb w46 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">8    </div></div><div class="t m0 xbf h12 y4ea ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xb2 y4eb w3e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">493    </div></div><div class="t m0 xc1 h11 y4ea ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2e y4eb w40 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">2 071    </div></div><div class="t m0 x1a h12 y3d0 ff1 fs4 fc0 sc0 ls0 ws0">    - umorzenie planowe <span class="_ _77"> </span>-</div><div class="c xb3 y3d1 w36 h19"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c xb4 y3d1 w37 h19"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">380    </div></div><div class="c xb5 y3d1 w47 h19"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">1 364    </div></div><div class="c xb6 y3d1 w48 h19"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">689    </div></div><div class="c xb8 y3d1 w49 h19"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">511    </div></div><div class="c x2e y3d1 w4a h19"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">2 944    </div></div><div class="t m0 x1a h12 y4ec ff1 fs4 fc0 sc0 ls0 ws0">    - sprzedaż <span class="_ _126"> </span> -</div><div class="c xb3 y4ed w36 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y4ec ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4ed w23 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x6c h12 y4ec ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c xc5 y4ed w37 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">158    </div></div><div class="t m0 x7d h12 y4ec ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c xb6 y4ed w48 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">697    </div></div><div class="t m0 x46 h12 y4ec ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x61 y4ed wb h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x28 h11 y4ec ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x2b y4ed w49 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">855    </div></div><div class="t m0 x1a h12 y49c ff1 fs4 fc0 sc0 ls0 ws0">    - likwidacja <span class="_ _73"> </span> -</div><div class="c xb3 y4ee w36 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y49c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4ee w23 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xb9 h12 y49c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x26 y4ee w1a h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x6f h12 y49c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c xb7 y4ee w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xbb h12 y49c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x60 y4ee w4b h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">18    </div></div><div class="t m0 x25 h11 y49c ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x45 y4ee w4b h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">18    </div></div><div class="t m0 x1a h12 ya7 ff1 fs4 fc0 sc0 ls0 ws0">g) <span class="_ _2"></span>sku<span class="_ _3"></span>mulowana <span class="_ _2"></span>amortyzacja<span class="_ _2"></span> (umorzenie) </div><div class="t m0 x1a h12 y4ef ff1 fs4 fc0 sc0 ls0 ws0">na koniec okresu </div><div class="t m0 xac h12 y4f0 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9f y4f1 w31 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xbc h12 y4f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xad y4f1 w45 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">4 122    </div></div><div class="t m0 x16 h12 y4f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x99 y4f1 w3a h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">13 657    </div></div><div class="t m0 x9a h12 y4f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x7c y4f1 w3b h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">2 103    </div></div><div class="t m0 x9c h12 y4f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x5b y4f1 w3c h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">2 958    </div></div><div class="t m0 x9d h11 y4f0 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xab y4f1 w3d h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">22 840    </div></div><div class="t m0 x1a h12 y4f2 ff1 fs4 fc0 sc0 ls0 ws0">h) <span class="_ _13"></span>odp<span class="_ _3"></span>isy <span class="_ _13"></span>z <span class="_ _13"></span>tytu<span class="_ _3"></span>łu <span class="_ _13"></span>trwałej <span class="_ _13"></span>utraty <span class="_ _e"></span>wa<span class="_ _2"></span>r<span class="_ _3"></span>tości </div><div class="c x1a ye0 w28 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">na początek okresu</div></div><div class="c x58 ye0 w1e h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xac h12 y4f3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9f y4f4 w31 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4f3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4f4 w2d h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa6 h12 y4f3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x26 y4f4 w2e h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa4 h12 y4f3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y4f4 w2f h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4f3 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4f4 w2e h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa5 h11 y4f3 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y4f4 w30 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4f5 ff1 fs4 fc0 sc0 ls0 ws0"> - zwiększenie <span class="_ _76"> </span> -</div><div class="c x9f y4f6 w31 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4f5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4f6 w2d h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa6 h12 y4f5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x26 y4f6 w2e h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa4 h12 y4f5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y4f6 w2f h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4f5 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4f6 w2e h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa5 h11 y4f5 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y4f6 w30 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4f7 ff1 fs4 fc0 sc0 ls0 ws0"> - zmniejszenie <span class="_ _b7"> </span> -</div><div class="c x9f y4f8 w31 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa0 h12 y4f7 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x6 y4f8 w2d h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa6 h12 y4f7 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x26 y4f8 w2e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa4 h12 y4f7 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9b y4f8 w2f h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x46 h12 y4f7 ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x5f y4f8 w2e h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 xa5 h11 y4f7 ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y4f8 w30 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4f9 ff1 fs4 fc0 sc0 ls0 ws0">i) <span class="_ _3"></span>odpisy <span class="_ _14"></span>z tytułu <span class="_ _14"></span>t<span class="_ _2"></span>rwałej <span class="_ _14"></span>utraty wartości <span class="_ _14"></span>na<span class="_ _2"></span> </div><div class="t m0 x1a h12 y4fa ff1 fs4 fc0 sc0 ls0 ws0">koniec okresu </div><div class="t m0 xac h12 y4fb ff1 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9f y4fc w31 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x36 h12 y4fb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x6 y4fc w2d h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa3 h12 y4fb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x26 y4fc w2e h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x9b y4fc w2f h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa8 h12 y4fb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5f y4fc w2e h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa5 h11 y4fb ff2 fs4 fc0 sc0 ls0 ws0"> -</div><div class="c x9e y4fc w30 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x1a h12 y4d ff1 fs4 fc0 sc0 ls0 ws0">j) <span class="_ _21"> </span>wartość <span class="_ _20"> </span>netto <span class="_ _21"> </span>środków <span class="_ _21"> </span>trwałych <span class="_ _21"> </span>na </div><div class="t m0 x1a h12 y4fd ff1 fs4 fc0 sc0 ls0 ws0">koniec okresu </div><div class="t m0 x97 h12 y4fe ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x69 y10d w2c h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">687    </div></div><div class="t m0 xbc h12 y4fe ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xad y10d w45 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">8 896    </div></div><div class="t m0 x16 h12 y4fe ff1 fs4 fc0 sc0 ls0 ws0"> 10 652</div><div class="c x26 y10d w2e h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x9a h12 y4fe ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x7c y10d w3b h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">2 489    </div></div><div class="t m0 xbf h12 y4fe ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xb2 y10d w3e h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">817    </div></div><div class="t m0 x9d h11 y4fe ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xab y10d w3d h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">23 542    </div></div><div class="t m0 x1 h37 y4ff ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h37 y2ed ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y500 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 2.3 </div><div class="t m0 xb h11 y2f2 ff2 fs4 fc0 sc0 ls0 ws0">2.3 ŚRODKI TRWAŁE BILANSOWE<span class="_ _2"></span> (S<span class="_ _14"></span>TR<span class="_ _2"></span>UKTURA WŁASNOŚCIOWA) <span class="_ _6b"> </span>31.12.2023 <span class="_ _1a"> </span>31<span class="_ _2"></span>.12.20<span class="_ _3"></span>22 </div><div class="t m0 x1a h12 y501 ff1 fs4 fc0 sc0 ls0 ws0">a) własne <span class="_ _127"> </span>15 410</div><div class="c x5b y502 w6 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y501 ff1 fs4 fc0 sc0 ls0 ws0">17 295</div><div class="c x22 y502 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y503 ff1 fs4 fc0 sc0 ls0 ws0">b) uży<span class="_ _2"></span>wa<span class="_ _3"></span>ne <span class="_ _2"></span>n<span class="_ _3"></span>a <span class="_ _2"></span>podstawie umowy <span class="_ _2"></span>najmu, dzierż<span class="_ _2"></span>a<span class="_ _14"></span>w<span class="_ _2"></span>y lub innej <span class="_ _2"></span>umowy, <span class="_ _2"></span>w tym <span class="_ _2"></span>umowy leasingu, </div><div class="c x1a y504 w4c h3a"><div class="t m0 xf h12 y233 ff1 fs4 fc0 sc0 ls0 ws0">w tym:</div></div><div class="c x86 y504 w15 h3a"><div class="t m0 xf h12 y233 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xc6 h12 y505 ff1 fs4 fc0 sc0 ls0 ws0">5 652</div><div class="c x5b y506 w6 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y505 ff1 fs4 fc0 sc0 ls0 ws0">6 247</div><div class="c x22 y506 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1cc ff1 fs4 fc0 sc0 ls0 ws0">    - leasing maszyn <span class="_ _128"> </span>4 031</div><div class="c x5b y507 w6 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y1cc ff1 fs4 fc0 sc0 ls0 ws0">4 291</div><div class="c x22 y507 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y508 ff1 fs4 fc0 sc0 ls0 ws0">    - leasing samochodów <span class="_ _129"> </span>1 618</div><div class="c x5b y509 w6 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y508 ff1 fs4 fc0 sc0 ls0 ws0">1 953 </div><div class="c x3b y509 w2b h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y50a ff1 fs4 fc0 sc0 ls0 ws0">    - wieczyste użytkowanie gruntó<span class="_ _2"></span>w <span class="_ _12a"> </span>3</div><div class="c x5b y50b w6 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y50a ff1 fs4 fc0 sc0 ls0 ws0">3</div><div class="c x22 y50b w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y50c ff2 fs4 fc0 sc0 ls0 ws0">Środki trwałe bilansowe raze<span class="_ _2"></span>m <span class="_ _12b"> </span>21 062</div><div class="c x5b y50d w6 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y50c ff2 fs4 fc0 sc0 ls0 ws0">23 542</div><div class="c x22 y50d w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y50e w9 h3b"><div class="t m0 xf h11 y50f ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y510 ff1 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _0"> </span>posiada <span class="_ _20"> </span>zabezpieczen<span class="_ _3"></span>ia <span class="_ _0"> </span>kredy<span class="_ _2"></span>t<span class="_ _3"></span>ów <span class="_ _0"> </span>na <span class="_ _20"> </span>składnikach <span class="_ _3a"> </span>m<span class="_ _2"></span>ają<span class="_ _14"></span>tk<span class="_ _2"></span>u, <span class="_ _3a"> </span>tj<span class="_ _2"></span>.<span class="_ _3"></span>: <span class="_ _0"> </span>hipoteka <span class="_ _20"> </span>na <span class="_ _3a"> </span>nieruc<span class="_ _2"></span>h<span class="_ _3"></span>omości <span class="_ _0"> </span>K<span class="_ _2"></span>W<span class="_ _3"></span> </div><div class="t m0 x1 h2 y511 ff1 fs0 fc0 sc0 ls0 ws0">SZ1S/00062389/4 oraz zasta<span class="_ _3"></span>w na ŚT gr. 5 WAGOPACZKOWACZKA HAVER.<span class="_ _3"></span> </div><div class="t m0 xc h2 y512 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y513 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 3.1 </div><div class="t m0 x1a h11 y514 ff2 fs4 fc0 sc0 ls0 ws0">3.1 NALEŻNOŚCI DŁUGOTERMINOWE </div><div class="t m0 xc7 h11 y310 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xb6 h11 y514 ff2 fs4 fc0 sc0 ls0 ws0">31.12.203 <span class="_ _12c"> </span>31.12.2022 </div><div class="t m0 x1a h12 y16f ff1 fs4 fc0 sc0 ls0 ws0">a) należności od jednostek powiąz<span class="_ _2"></span>a<span class="_ _3"></span>nych, w tym o<span class="_ _2"></span>d<span class="_ _14"></span>: </div><div class="t m0 x5c h12 y515 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y516 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y515 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y516 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y517 ff1 fs4 fc0 sc0 ls0 ws0">    - jednostek zależnych (z tytułu) <span class="_ _e2"> </span>  </div><div class="t m0 x5c h12 y518 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y519 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y518 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y519 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y51a ff1 fs4 fc0 sc0 ls0 ws0">    - jednostki dominującej (z tytułu) <span class="_ _12d"> </span>  </div><div class="t m0 x5c h12 y315 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y3a6 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y315 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3a6 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y51b ff1 fs4 fc0 sc0 ls0 ws0">b) od pozostałych jednostek, w kt<span class="_ _2"></span>ó<span class="_ _3"></span>rych emitent posiada zaangażo<span class="_ _2"></span>wa<span class="_ _3"></span>nie w kapitale, w tym od: </div><div class="t m0 x5c h12 y51c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y51d w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y51c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y51d w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y51e ff1 fs4 fc0 sc0 ls0 ws0">    - wspólnika jednostki współzależnej (z<span class="_ _2"></span> <span class="_ _14"></span>ty<span class="_ _2"></span>tułu) <span class="_ _a9"> </span>  </div><div class="t m0 x5c h12 y51f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y3ae w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y51f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3ae w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y520 ff1 fs4 fc0 sc0 ls0 ws0">    - jednostek stowarzyszony<span class="_ _2"></span>ch<span class="_ _3"></span> (z tytułu) <span class="_ _12e"> </span>  </div><div class="t m0 x5c h12 y521 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y522 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y521 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y522 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y523 w4d h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c xc8 y523 w4e h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x37 y523 w1f h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y523 w4f h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">innych jednostek (z tytułu)</div></div><div class="c xc3 y523 w1e h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y523 w50 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y523 w51 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y524 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y525 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y524 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y525 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y526 ff1 fs4 fc0 sc0 ls0 ws0">c) od pozostałych jednostek, w tym<span class="_ _2"></span> od: <span class="_ _10b"> </span>  </div><div class="t m0 x5a h12 y3b5 ff1 fs4 fc0 sc0 ls0 ws0">17</div><div class="c x5b y3b8 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x40 y3b8 w52 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">5    </div></div><div class="t m0 x1a h12 y527 ff1 fs4 fc0 sc0 ls0 ws0">    - wspólnika jednostki współzależnej (z<span class="_ _2"></span> <span class="_ _14"></span>ty<span class="_ _2"></span>tułu) <span class="_ _a9"> </span>  </div><div class="t m0 x5c h12 y430 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y431 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y430 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y431 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y528 ff1 fs4 fc0 sc0 ls0 ws0">    - znaczącego inwestora (<span class="_ _2"></span>z<span class="_ _3"></span> tytułu) <span class="_ _7e"> </span>  </div><div class="t m0 x5c h12 y529 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y52a w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y529 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y52a w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y52b ff1 fs4 fc0 sc0 ls0 ws0">    - innych jednostek (z tytułu) <span class="_ _12f"> </span>  </div><div class="t m0 x5a h12 y52c ff1 fs4 fc0 sc0 ls0 ws0">17</div><div class="c x5b y52d w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x40 y52d w52 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">5     </div></div><div class="t m0 x1a h12 y52e ff1 fs4 fc0 sc0 ls0 ws0">     - należności od pracowników <span class="_ _130"> </span>17</div><div class="c x5b y52f w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y52e ff1 fs4 fc0 sc0 ls0 ws0">5</div><div class="c x22 y52f w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w0 h0" ><div class="pc pc1f w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">31 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y3bf ff1 fs4 fc0 sc0 ls0 ws0">Należności długoterminowe netto<span class="_ _2"></span> <span class="_ _f3"> </span>  </div><div class="t m0 x5a h12 y1f9 ff1 fs4 fc0 sc0 ls0 ws0">17</div><div class="c x5b y1fa w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x40 y1fa w52 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">5      </div></div><div class="t m0 x1a h12 y530 ff1 fs4 fc0 sc0 ls0 ws0">c) odpisy aktualizujące wartość n<span class="_ _2"></span>ale<span class="_ _3"></span>żności  <span class="_ _131"> </span>  </div><div class="t m0 x5c h12 y1fc ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y1fd w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y1fc ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1fd w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y42 ff2 fs4 fc0 sc0 ls0 ws0">Należności długoterminowe brut<span class="_ _2"></span>to <span class="_ _132"> </span>  </div><div class="t m0 x5a h11 y1fe ff2 fs4 fc0 sc0 ls0 ws0">17</div><div class="c x5b y1ff w9 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x40 y1ff w52 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0">5     </div></div><div class="t m0 x1 h2 y531 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y532 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 3.2 </div><div class="t m0 x1a h11 y533 ff2 fs4 fc0 sc0 ls0 ws0">3.2 ZMIANA STANU NALEŻNOŚCI DŁUGOTE<span class="_ _2"></span>RMINOWY<span class="_ _3"></span>CH (WG TYTUŁÓW)<span class="_ _2"></span> <span class="_ _69"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y534 ff1 fs4 fc0 sc0 ls0 ws0">a) stan na początek okresu  <span class="_ _133"> </span>5</div><div class="c x5b y535 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x45 y535 w4b h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">15   </div></div><div class="t m0 x1a h12 y496 ff1 fs4 fc0 sc0 ls0 ws0">   - należności od pracowników <span class="_ _134"> </span>5</div><div class="c x5b y536 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x45 y536 w4b h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">15     </div></div><div class="t m0 x1a h12 y1b3 ff1 fs4 fc0 sc0 ls0 ws0">b) zwiększenia (z tytułu) <span class="_ _11f"> </span>12</div><div class="c x5b y1b4 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y1b3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1b4 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y537 ff1 fs4 fc0 sc0 ls0 ws0">   - należności od pracowników <span class="_ _135"> </span>12</div><div class="c x5b y538 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x42 h12 y537 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y538 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y3d1 ff1 fs4 fc0 sc0 ls0 ws0">c) zmniejszenia (z tytułu) <span class="_ _120"> </span>-</div><div class="c x5b y539 w9 h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y539 w4b h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">10    </div></div><div class="t m0 x1a h12 y4ed ff1 fs4 fc0 sc0 ls0 ws0">   - należności od pracowników <span class="_ _136"> </span>-</div><div class="c x5b y53a w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x45 y53a w4b h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">10    </div></div><div class="t m0 x1a h12 y4ee ff1 fs4 fc0 sc0 ls0 ws0">d) stan na koniec okresu <span class="_ _137"> </span>17</div><div class="c x5b y53b w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x40 y53b w52 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">5      </div></div><div class="t m0 x1a h12 y53c ff1 fs4 fc0 sc0 ls0 ws0">   - należności od pracowników <span class="_ _135"> </span>17</div><div class="c x5b y53d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y53c ff1 fs4 fc0 sc0 ls0 ws0">5</div><div class="c x22 y53d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h37 y4f2 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y2dd ff1 fs0 fc0 sc0 ls0 ws0">NOTA 3.3 </div><div class="t m0 x1a h11 y345 ff2 fs4 fc0 sc0 ls0 ws0">3.3 NALEŻNOŚCI DŁUGOTERMINOWE (STRUKTURA W<span class="_ _2"></span>A<span class="_ _14"></span>L<span class="_ _2"></span>UTOWA)  <span class="_ _138"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y53e ff1 fs4 fc0 sc0 ls0 ws0">a) w walucie polskiej <span class="_ _139"> </span>tys.  <span class="_ _138"> </span>17</div><div class="c x5b y53f w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h12 y53e ff1 fs4 fc0 sc0 ls0 ws0">5</div><div class="c x22 y53f w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y540 ff1 fs4 fc0 sc0 ls0 ws0">b) w walutach obcych (<span class="_ _2"></span>wg <span class="_ _3"></span>walut i po przeliczeniu na zł)<span class="_ _2"></span> <span class="_ _54"> </span>tys.  <span class="_ _15"> </span><span class="ff2">-</span></div><div class="c x5b y541 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y540 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y541 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y542 ff1 fs4 fc0 sc0 ls0 ws0">b1. jednostka/waluta    EUR </div><div class="t m0 xca h11 y543 ff1 fs4 fc0 sc0 ls0 ws0">tys.  <span class="_ _13a"> </span><span class="ff2">-</span></div><div class="c x5b y544 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y543 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y544 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y545 w53 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c xcc y545 w54 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">tys. zł </div></div><div class="c xcd y545 w1e h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xca h11 y546 ff1 fs4 fc0 sc0 ls0 ws0">  <span class="_ _13b"> </span><span class="ff2">-</span></div><div class="c x5b y547 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y546 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y547 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y548 ff1 fs4 fc0 sc0 ls0 ws0">pozostałe waluty w<span class="_ _2"></span> <span class="_ _14"></span>t<span class="_ _2"></span>ys<span class="_ _3"></span>. zł  </div><div class="t m0 xca h12 y549 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y548 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y54a w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y548 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y54a w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y54b ff2 fs4 fc0 sc0 ls0 ws0">Należności długoterminowe, raz<span class="_ _2"></span>em <span class="_ _13c"> </span>17</div><div class="c x5b y71 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h11 y54b ff2 fs4 fc0 sc0 ls0 ws0">5</div><div class="c x22 y71 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1 h37 y54c ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y54d ff1 fs0 fc0 sc0 ls0 ws0">NOTA 4.1 </div><div class="t m0 x1a h11 y54e ff2 fs4 fc0 sc0 ls0 ws0">4.1 ZMIANA STANU AKTYWÓW Z TYTUŁU O<span class="_ _2"></span>DR<span class="_ _14"></span>O<span class="_ _2"></span>CZONEGO PODATKU DOCHODOWEGO <span class="_ _13d"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h11 y54f ff2 fs4 fc0 sc0 ls0 ws0">1. Stan aktywów z tytułu odrocz<span class="_ _2"></span>on<span class="_ _14"></span>e<span class="_ _2"></span>go podatku dochodowego na początek okres<span class="_ _2"></span>u<span class="_ _3"></span>, w tym: <span class="_ _4a"> </span>297</div><div class="c x5b y55 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y54f ff2 fs4 fc0 sc0 ls0 ws0">138</div><div class="c x22 y55 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 yfb ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _e"></span>odniesione <span class="_ _e"></span>na<span class="_ _2"></span> <span class="_ _2"></span>w<span class="_ _2"></span>ynik <span class="_ _2"></span>finanso<span class="_ _2"></span>wy <span class="_ _e"></span>okresu <span class="_ _e"></span>w<span class="_ _2"></span> <span class="_ _e"></span>związku <span class="_ _e"></span>z<span class="_ _2"></span> <span class="_ _2"></span>ujemnymi <span class="_ _13"></span>różnicami <span class="_ _e"></span>przejściow<span class="_ _2"></span>ymi <span class="_ _e"></span>(z </div><div class="t m0 x1a h12 y550 ff1 fs4 fc0 sc0 ls0 ws0">tytułu) </div><div class="t m0 x5d h12 y478 ff1 fs4 fc0 sc0 ls0 ws0">277</div><div class="c x5b y551 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y478 ff1 fs4 fc0 sc0 ls0 ws0">138</div><div class="c x22 y551 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y552 ff1 fs4 fc0 sc0 ls0 ws0">      odpis aktualizujący wartość<span class="_ _2"></span> za<span class="_ _3"></span>pasów  <span class="_ _13e"> </span>71</div><div class="c x5b y553 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y553 w4b h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">49     </div></div><div class="t m0 x1a h12 y554 ff1 fs4 fc0 sc0 ls0 ws0">      odpisy aktualizujące należności </div><div class="c x5a y555 w55 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">52      </div></div><div class="c x45 y555 w4b h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">45      </div></div><div class="t m0 x1a h12 ye6 ff1 fs4 fc0 sc0 ls0 ws0">      różnice kursowe <span class="_ _13f"> </span>-</div><div class="c x5b y295 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x40 h12 ye6 ff1 fs4 fc0 sc0 ls0 ws0">1</div><div class="c x22 y295 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y556 ff1 fs4 fc0 sc0 ls0 ws0">      sprzedaż exportowa na przeło<span class="_ _2"></span>m<span class="_ _3"></span>ie roku <span class="_ _13e"> </span>-</div><div class="c x5b y557 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y556 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y557 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y558 ff1 fs4 fc0 sc0 ls0 ws0">      rezerwa na świadczenia pracownicz<span class="_ _2"></span>e </div><div class="c xce y559 w52 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">7      </div></div><div class="c x40 y559 w52 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">7      </div></div><div class="t m0 x1a h12 y55a ff1 fs4 fc0 sc0 ls0 ws0">      niewypłacone wynagrodzenia <span class="_ _140"> </span>-</div><div class="c x5b y55b w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y55a ff1 fs4 fc0 sc0 ls0 ws0">16</div><div class="c x22 y55b w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y55c ff1 fs4 fc0 sc0 ls0 ws0">      nieopłacone składki ZUS <span class="_ _141"> </span>-</div><div class="c x5b y55d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y55c ff1 fs4 fc0 sc0 ls0 ws0">4</div><div class="c x22 y55d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y55e ff1 fs4 fc0 sc0 ls0 ws0">      inne tytuły <span class="_ _57"> </span>83</div><div class="c x5b y55f w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y560 ff1 fs4 fc0 sc0 ls0 ws0">16</div><div class="c x22 y561 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y315 ff1 fs4 fc0 sc0 ls0 ws0">b) odniesione na wynik finansowy o<span class="_ _2"></span>k<span class="_ _3"></span>resu w związku ze stratą pod<span class="_ _2"></span>atkową (z tytułu) </div><div class="c x5a y3a6 w55 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">20     </div></div><div class="t m0 x42 h12 y562 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y563 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y564 ff1 fs4 fc0 sc0 ls0 ws0">c) odniesione na kapitał własny w z<span class="_ _2"></span>wiązku z ujemnymi różnicami przejściowymi (z tytułu) </div><div class="t m0 x5c h12 y565 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y566 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y565 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y566 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y319 ff1 fs4 fc0 sc0 ls0 ws0">d) odniesione na kapitał wł<span class="_ _2"></span>asn<span class="_ _14"></span>y<span class="_ _2"></span> w związku ze stratą podatkową (z tytułu) </div><div class="t m0 x5c h12 y3d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b yd7 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 yd7 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y567 w56 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">e) <span class="_ _13"></span>odniesione <span class="_ _13"></span>na <span class="_ _13"></span>wartość <span class="_ _13"></span>firmy <span class="_ _13"></span>lu<span class="_ _3"></span>b <span class="_ _13"></span>ujemną <span class="_ _13"> </span>wartość <span class="_ _13"> </span>firmy <span class="_ _13"></span>w <span class="_ _13"></span>związku <span class="_ _13"></span>z <span class="_ _13"></span>ujemnymi </div></div><div class="c xc5 y567 w57 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">różnicami </div></div><div class="t m0 x1a h12 y568 ff1 fs4 fc0 sc0 ls0 ws0">przejściowymi (z<span class="_ _2"></span> t<span class="_ _3"></span>ytułu) </div><div class="c x5c y567 w1b h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x5b y567 w9 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x42 y567 w1b h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x22 y567 w9 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y131 ff2 fs4 fc0 sc0 ls0 ws0">2. Zwiększenia  </div><div class="t m0 xca h11 y569 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h11 y131 ff2 fs4 fc0 sc0 ls0 ws0">335</div><div class="c x5b y56a w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y131 ff2 fs4 fc0 sc0 ls0 ws0">189</div><div class="c x22 y56a w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y56b ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _e"></span>odniesione <span class="_ _e"></span>na<span class="_ _2"></span> <span class="_ _2"></span>w<span class="_ _2"></span>ynik <span class="_ _2"></span>finanso<span class="_ _2"></span>wy <span class="_ _e"></span>okresu <span class="_ _e"></span>w<span class="_ _2"></span> <span class="_ _e"></span>związku <span class="_ _e"></span>z<span class="_ _2"></span> <span class="_ _2"></span>ujemnymi <span class="_ _13"></span>różnicami <span class="_ _e"></span>przejściow<span class="_ _2"></span>ymi <span class="_ _e"></span>(z </div><div class="t m0 x1a h12 y431 ff1 fs4 fc0 sc0 ls0 ws0">tytułu) </div><div class="t m0 x5d h12 y1a3 ff1 fs4 fc0 sc0 ls0 ws0">198</div><div class="c x5b ybd w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y1a3 ff1 fs4 fc0 sc0 ls0 ws0">169</div><div class="c x22 ybd w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y56c ff1 fs4 fc0 sc0 ls0 ws0">      odpis aktualizujący wartość<span class="_ _2"></span> za<span class="_ _3"></span>pasów  <span class="_ _142"> </span>7</div><div class="c x5b y56d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y56c ff1 fs4 fc0 sc0 ls0 ws0">22</div><div class="c x22 y56d w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y56e ff1 fs4 fc0 sc0 ls0 ws0">      odpisy aktualizujące należności </div><div class="t m0 xca h12 y56f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y56e ff1 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x5b y570 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y56e ff1 fs4 fc0 sc0 ls0 ws0">7</div><div class="c x22 y570 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y571 ff1 fs4 fc0 sc0 ls0 ws0">      różnice kursowe </div><div class="t m0 xca h12 y52e ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y571 ff1 fs4 fc0 sc0 ls0 ws0">2</div><div class="c x5b y572 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y571 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y572 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w0 h0" ><div class="pc pc20 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">32 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">      rezerwa na świadczenia pracownicz<span class="_ _2"></span>e </div><div class="t m0 xca h12 y3bf ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x5b y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">      sprzedaż exportowa na przeło<span class="_ _2"></span>m<span class="_ _3"></span>ie roku </div><div class="t m0 xca h12 y573 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5a h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">26</div><div class="c x5b y329 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y329 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">      niewypłacone wynagrodzenia </div><div class="t m0 xca h12 y574 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5a h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">12</div><div class="c x5b y32b w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">83</div><div class="c x22 y32b w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">      nieopłacone składki ZUS  </div><div class="t m0 xca h12 y575 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">2</div><div class="c x5b y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">57</div><div class="c x22 y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">      inne tytuły </div><div class="t m0 xca h12 y576 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5d h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">137</div><div class="c x5b y32e w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y577 w9 h3c"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y578 ff1 fs4 fc0 sc0 ls0 ws0">b) odniesione na wynik finansowy o<span class="_ _2"></span>k<span class="_ _3"></span>resu w związku ze stratą pod<span class="_ _2"></span>atkową (z tytułu) </div><div class="t m0 x5d h12 y2bc ff1 fs4 fc0 sc0 ls0 ws0">157</div><div class="c x5b y578 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y2bc ff1 fs4 fc0 sc0 ls0 ws0">20</div><div class="c x22 y578 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y579 ff1 fs4 fc0 sc0 ls0 ws0">c) odniesione na kapitał własny w z<span class="_ _2"></span>wiązku z ujemnymi różnicami przejściowymi (z tytułu) </div><div class="t m0 x5c h12 y57a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y206 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y57a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y206 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1af ff1 fs4 fc0 sc0 ls0 ws0">d) odniesione na kapitał własny w <span class="_ _2"></span>związku ze stratą podatkową (z tytułu) </div><div class="c x5c y360 w1b h34"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x5b y360 w9 h34"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x42 y360 w1b h34"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x22 y360 w9 h34"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y57b ff1 fs4 fc0 sc0 ls0 ws0">e) <span class="_ _13"></span>odniesione <span class="_ _13"></span>na <span class="_ _13"></span>wartość <span class="_ _13"></span>firmy <span class="_ _13"></span>lu<span class="_ _3"></span>b <span class="_ _13"></span>ujemną <span class="_ _13"> </span>wartość <span class="_ _13"> </span>firmy <span class="_ _13"></span>w <span class="_ _13"></span>związku <span class="_ _13"></span>z <span class="_ _13"></span>ujemnymi <span class="_ _13"></span>różnicami </div><div class="t m0 x1a h12 y57c ff1 fs4 fc0 sc0 ls0 ws0">przejściowymi (z<span class="_ _2"></span> t<span class="_ _3"></span>ytułu) </div><div class="t m0 x5c h12 y57b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y57d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y57b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y57d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y57e ff2 fs4 fc0 sc0 ls0 ws0">3. Zmniejszenia  </div><div class="t m0 xca h11 y57f ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h11 y57e ff2 fs4 fc0 sc0 ls0 ws0">147</div><div class="c x5b y580 w9 h17"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y580 w4b h17"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">30     </div></div><div class="t m0 x1a h12 y581 ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _e"></span>odniesione <span class="_ _e"></span>na<span class="_ _2"></span> <span class="_ _2"></span>w<span class="_ _2"></span>ynik <span class="_ _2"></span>finanso<span class="_ _2"></span>wy <span class="_ _e"></span>okresu <span class="_ _e"></span>w<span class="_ _2"></span> <span class="_ _e"></span>związku <span class="_ _e"></span>z<span class="_ _2"></span> <span class="_ _2"></span>ujemnymi <span class="_ _13"></span>różnicami <span class="_ _e"></span>przejściow<span class="_ _2"></span>ymi <span class="_ _e"></span>(z </div><div class="t m0 x1a h12 y582 ff1 fs4 fc0 sc0 ls0 ws0">tytułu) </div><div class="t m0 x5d h12 y583 ff1 fs4 fc0 sc0 ls0 ws0">147</div><div class="c x5b y584 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y583 ff1 fs4 fc0 sc0 ls0 ws0">30</div><div class="c x22 y584 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y585 ff1 fs4 fc0 sc0 ls0 ws0">      odpis aktualizujący wartość<span class="_ _2"></span> za<span class="_ _3"></span>pasów  </div><div class="t m0 xca h12 y586 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5a h12 y585 ff1 fs4 fc0 sc0 ls0 ws0">21</div><div class="c x5b y587 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y585 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y587 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y588 ff1 fs4 fc0 sc0 ls0 ws0">      odpisy aktualizujące należności </div><div class="t m0 xca h12 y36c ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y588 ff1 fs4 fc0 sc0 ls0 ws0">1</div><div class="c x5b y589 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y588 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y589 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y58a ff1 fs4 fc0 sc0 ls0 ws0">      różnice kursowe </div><div class="t m0 xca h12 y48 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y58a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y45d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x42 h12 y58a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y45d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x1a h12 y58b ff1 fs4 fc0 sc0 ls0 ws0">      sprzedaż exportowa na przeło<span class="_ _2"></span>m<span class="_ _3"></span>ie roku </div><div class="t m0 xca h12 y3d9 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5a h12 y58b ff1 fs4 fc0 sc0 ls0 ws0">10</div><div class="c x5b y49 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y58b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y49 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y58c ff1 fs4 fc0 sc0 ls0 ws0">      rezerwa na świadczenia pracownicz<span class="_ _2"></span>e </div><div class="t m0 xca h12 y58d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y58c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y58e w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y58c ff1 fs4 fc0 sc0 ls0 ws0">14</div><div class="c x22 y58e w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y58f ff1 fs4 fc0 sc0 ls0 ws0">      niewypłacone wynagrodzenia <span class="_ _143"> </span> <span class="_ _51"> </span>54</div><div class="c x5b y590 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y58f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y590 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y591 ff1 fs4 fc0 sc0 ls0 ws0">      nieopłacone składki ZUS <span class="_ _fe"> </span> <span class="_ _51"> </span>61</div><div class="c x5b y592 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y591 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y592 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4a7 ff1 fs4 fc0 sc0 ls0 ws0">      inne tytuły <span class="_ _144"> </span> <span class="_ _f7"> </span>-</div><div class="c x5b y4a8 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y4a7 ff1 fs4 fc0 sc0 ls0 ws0">16</div><div class="c x22 y4a8 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y593 ff1 fs4 fc0 sc0 ls0 ws0">b) odniesione na wynik finansowy o<span class="_ _2"></span>k<span class="_ _3"></span>resu w związku ze stratą pod<span class="_ _2"></span>atkową (z tytułu) <span class="_ _145"> </span>-</div><div class="c x5b y594 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y593 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y594 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y595 ff1 fs4 fc0 sc0 ls0 ws0">c) odniesione na kapitał własny w z<span class="_ _2"></span>wiązku z ujemnymi różnicami przejściowymi (z tytułu) <span class="_ _115"> </span>-</div><div class="c x5b y596 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x42 h12 y595 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y596 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x1a h12 y597 ff1 fs4 fc0 sc0 ls0 ws0">d) odniesione na kapitał wł<span class="_ _2"></span>asn<span class="_ _14"></span>y<span class="_ _2"></span> w związku ze stratą podatkową (z tytułu) <span class="_ _7e"> </span>-</div><div class="c x5b y598 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y597 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y598 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y599 ff1 fs4 fc0 sc0 ls0 ws0">e) <span class="_ _13"></span>odniesione <span class="_ _13"></span>na <span class="_ _13"></span>wartość <span class="_ _13"></span>firmy <span class="_ _13"></span>l<span class="_ _14"></span>ub <span class="_ _13"> </span>ujem<span class="_ _2"></span>n<span class="_ _3"></span>ą <span class="_ _13"> </span>wartość <span class="_ _13"> </span>firmy <span class="_ _13"> </span>w <span class="_ _13"> </span>związku <span class="_ _13"></span>z <span class="_ _13"></span>ujemnymi <span class="_ _13"></span>różnicami </div><div class="t m0 x1a h12 y59a ff1 fs4 fc0 sc0 ls0 ws0">przejściowymi (z<span class="_ _2"></span> t<span class="_ _3"></span>ytułu) </div><div class="t m0 x5c h12 y127 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b yca w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y127 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 yca w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y59b ff2 fs4 fc0 sc0 ls0 ws0">4. <span class="_ _e"></span>Stan <span class="_ _e"></span>aktywów <span class="_ _e"></span>z<span class="_ _2"></span> <span class="_ _2"></span>tytułu <span class="_ _13"></span>odroczon<span class="_ _3"></span>ego <span class="_ _e"></span>podatku <span class="_ _e"></span>dochodo<span class="_ _2"></span>w<span class="_ _3"></span>ego <span class="_ _13"></span>na<span class="_ _3"></span> <span class="_ _e"></span>koniec <span class="_ _e"></span>okresu, <span class="_ _e"></span>ra<span class="_ _2"></span>zem, <span class="_ _2"></span>w </div><div class="t m0 x1a h11 y59c ff2 fs4 fc0 sc0 ls0 ws0">tym: </div><div class="t m0 x5d h11 y59d ff2 fs4 fc0 sc0 ls0 ws0">505</div><div class="c x5b y59e w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y59d ff2 fs4 fc0 sc0 ls0 ws0">297</div><div class="c x22 y59e w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y59f ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _e"></span>odniesione <span class="_ _e"></span>na<span class="_ _2"></span> <span class="_ _2"></span>w<span class="_ _2"></span>ynik <span class="_ _2"></span>finanso<span class="_ _2"></span>wy <span class="_ _e"></span>okresu <span class="_ _e"></span>w<span class="_ _2"></span> <span class="_ _e"></span>związku <span class="_ _e"></span>z <span class="_ _13"></span>ujemnymi <span class="_ _e"></span>różnicam<span class="_ _2"></span>i <span class="_ _2"></span>przejściowy<span class="_ _2"></span>mi <span class="_ _2"></span>(z </div><div class="t m0 x1a h12 y5a0 ff1 fs4 fc0 sc0 ls0 ws0">tytułu) </div><div class="t m0 x5d h12 y5a1 ff1 fs4 fc0 sc0 ls0 ws0">328</div><div class="c x5b y5a2 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y5a1 ff1 fs4 fc0 sc0 ls0 ws0">277</div><div class="c x22 y5a2 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y417 ff1 fs4 fc0 sc0 ls0 ws0">      odpis aktualizujący wartość<span class="_ _2"></span> za<span class="_ _3"></span>pasów  <span class="_ _77"> </span> <span class="_ _51"> </span>57</div><div class="c x5b yf9 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y417 ff1 fs4 fc0 sc0 ls0 ws0">71</div><div class="c x22 yf9 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1ce ff1 fs4 fc0 sc0 ls0 ws0">      odpisy aktualizujące należności <span class="_ _f"> </span> <span class="_ _146"> </span>57</div><div class="c x5b y5a3 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y5a3 w4b h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">52      </div></div><div class="t m0 x1a h12 y5a4 ff1 fs4 fc0 sc0 ls0 ws0">      różnice kursowe <span class="_ _147"> </span> <span class="_ _13b"> </span>2</div><div class="c x5b y5a5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5a4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5a5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y56 ff1 fs4 fc0 sc0 ls0 ws0">      sprzedaż exportowa na przeło<span class="_ _2"></span>m<span class="_ _3"></span>ie roku <span class="_ _cd"> </span> <span class="_ _146"> </span>16</div><div class="c x5b y5a6 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y56 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5a6 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y5a7 ff1 fs4 fc0 sc0 ls0 ws0">      rezerwa na świadczenia pracownicz<span class="_ _2"></span>e <span class="_ _47"> </span> <span class="_ _146"> </span>16</div><div class="c x5b y5a8 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y5a8 w4b h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">10      </div></div><div class="t m0 x1a h12 y5a9 ff1 fs4 fc0 sc0 ls0 ws0">      niewypłacone wynagrodzenia  <span class="_ _148"> </span> <span class="_ _146"> </span>41</div><div class="c x5b y5aa w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y5a9 ff1 fs4 fc0 sc0 ls0 ws0">83</div><div class="c x22 y5aa w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5ab ff1 fs4 fc0 sc0 ls0 ws0">      nieopłacone składki ZUS </div><div class="t m0 xca h12 y39b ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y5ab ff1 fs4 fc0 sc0 ls0 ws0">2</div><div class="c x5b y5ac w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y5ab ff1 fs4 fc0 sc0 ls0 ws0">61</div><div class="c x22 y5ac w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y39d ff1 fs4 fc0 sc0 ls0 ws0">            inne tytuły </div><div class="t m0 xca h12 y5ad ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y39d ff1 fs4 fc0 sc0 ls0 ws0">137</div><div class="c x5b y5ae w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y39d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5ae w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y5af ff1 fs4 fc0 sc0 ls0 ws0">b) odniesione na wynik finansowy o<span class="_ _2"></span>k<span class="_ _3"></span>resu w związku ze stratą pod<span class="_ _2"></span>atkową (z tytułu) <span class="_ _149"> </span>177</div><div class="c x5b y5b0 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y5af ff1 fs4 fc0 sc0 ls0 ws0">20</div><div class="c x22 y5b0 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5b1 ff1 fs4 fc0 sc0 ls0 ws0">c) odniesione na kapitał własny w z<span class="_ _2"></span>wiązku z ujemnymi różnicami przejściowymi (z tytułu) <span class="_ _115"> </span>-</div><div class="c x5b y5b2 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5b1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5b2 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5b3 ff1 fs4 fc0 sc0 ls0 ws0">d) odniesione na kapitał wł<span class="_ _2"></span>asn<span class="_ _14"></span>y<span class="_ _2"></span> w związku ze stratą podatkową (z tytułu) <span class="_ _7e"> </span>-</div><div class="c x5b y5b4 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5b3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5b4 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y24a ff1 fs4 fc0 sc0 ls0 ws0">e) <span class="_ _13"></span>odniesione <span class="_ _13"></span>na <span class="_ _13"></span>wartość <span class="_ _13"></span>firmy <span class="_ _13"></span>l<span class="_ _14"></span>ub <span class="_ _13"> </span>ujem<span class="_ _2"></span>n<span class="_ _3"></span>ą <span class="_ _13"> </span>wartość <span class="_ _13"> </span>firmy <span class="_ _13"> </span>w <span class="_ _13"> </span>związku <span class="_ _13"></span>z <span class="_ _13"></span>ujemnymi <span class="_ _13"></span>różnicami </div><div class="t m0 x1a h12 y5b5 ff1 fs4 fc0 sc0 ls0 ws0">przejściowymi (z<span class="_ _2"></span> t<span class="_ _3"></span>ytułu) </div><div class="t m0 x5c h12 y5b6 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y5b7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5b6 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5b7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y5b8 ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y5b9 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 4.2 </div><div class="t m0 x1a h11 y5ba ff2 fs4 fc0 sc0 ls0 ws0">4.2 INNE ROZLICZENIA MIĘ<span class="_ _2"></span>DZYO<span class="_ _14"></span>K<span class="_ _2"></span>RESOWE <span class="_ _14a"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y5bb ff1 fs4 fc0 sc0 ls0 ws0">a) czynne rozliczenia międzyokre<span class="_ _2"></span>s<span class="_ _3"></span>owe kosztów, w<span class="_ _2"></span> tym: <span class="_ _103"> </span>447</div><div class="c x5b y5bc w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x45 y5bc w4b h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">21      </div></div><div class="t m0 x1a h12 y1a2 ff1 fs4 fc0 sc0 ls0 ws0">     - ubezpieczenia, certyfikaty <span class="_ _14b"> </span>10</div><div class="c x5b y5bd w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x45 y5bd w4b h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">21     </div></div><div class="t m0 x1a h12 y5be ff1 fs4 fc0 sc0 ls0 ws0">     - prace rozwo<span class="_ _2"></span>j<span class="_ _3"></span>owe w toku, w tym: <span class="_ _14c"> </span>437</div><div class="c x5b y5bf w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5be ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5bf w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5c0 ff1 fs4 fc0 sc0 ls0 ws0">        -- oprogramow<span class="_ _2"></span>an<span class="_ _3"></span>ie <span class="_ _14d"> </span>231</div><div class="c x5b y5c1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5c0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5c1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5c2 ff1 fs4 fc0 sc0 ls0 ws0">b) pozostałe roz<span class="_ _2"></span>l<span class="_ _3"></span>iczenia międzyokresowe, w <span class="_ _2"></span>t<span class="_ _14"></span>y<span class="_ _2"></span>m: <span class="_ _14e"> </span>-</div><div class="c x5b y5c3 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x42 h12 y5c2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5c3 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y5c4 ff1 fs4 fc0 sc0 ls0 ws0">     - pozostałe <span class="_ _14f"> </span>-</div><div class="c x5b y5c5 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x42 h12 y5c4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5c5 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div></div><div class="pi" ></div></div><div id="pf21" class="pf w0 h0" ><div class="pc pc21 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">33 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">Inne rozliczenia międzyokresowe<span class="_ _2"></span>, razem <span class="_ _150"> </span>447</div><div class="c x5b y326 w9 h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x45 y326 w4b h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0">21      </div></div><div class="t m0 x1 h2 y5c6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5c7 ff1 fs0 fc0 sc0 ls0 ws0">Prace <span class="_ _20"> </span>rozwojowe <span class="_ _0"> </span>w <span class="_ _20"> </span>toku <span class="_ _20"> </span>w <span class="_ _20"> </span>roku <span class="_ _20"> </span>ubiegłym <span class="_ _20"> </span>zaprezentowane <span class="_ _0"> </span>by<span class="_ _2"></span>ł<span class="_ _3"></span>y <span class="_ _0"> </span>w <span class="_ _20"> </span>k<span class="_ _2"></span>r<span class="_ _14"></span>ó<span class="_ _2"></span>tkoterminowych <span class="_ _0"> </span>rozliczeniach </div><div class="t m0 x1 h2 y4df ff1 fs0 fc0 sc0 ls0 ws0">międzyokresowych <span class="_ _c"> </span>Nota <span class="_ _28"> </span>8. <span class="_ _c"> </span>Ze <span class="_ _28"> </span>względu <span class="_ _c"> </span>na  n<span class="_ _3"></span>ieistotność <span class="_ _28"> </span>kwoty <span class="_ _c"> </span>uznano, <span class="_ _28"> </span>że <span class="_ _c"> </span>zmiana <span class="_ _c"> </span>pre<span class="_ _2"></span>z<span class="_ _3"></span>entacji  w <span class="_ _c"> </span>dan<span class="_ _3"></span>ych </div><div class="t m0 x1 h2 y492 ff1 fs0 fc0 sc0 ls0 ws0">porównawczych nie jest wy<span class="_ _14"></span>m<span class="_ _2"></span>agana.<span class="_ _14"></span> </div><div class="t m0 x1 h2 y5c8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y5c9 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 5 </div><div class="t m0 x1a h11 y5ca ff2 fs4 fc0 sc0 ls0 ws0">5. ZAPASY </div><div class="t m0 xca h12 y5cb ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x7d h11 y5ca ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y5cc ff1 fs4 fc0 sc0 ls0 ws0">a) materiały <span class="_ _151"> </span>  </div><div class="t m0 xc6 h12 y5cd ff1 fs4 fc0 sc0 ls0 ws0">1 256</div><div class="c x5b y5ce w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y5ce w4a h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">2 199      </div></div><div class="t m0 x1a h12 y5cf ff1 fs4 fc0 sc0 ls0 ws0">b) półprodukty i produkty w to<span class="_ _2"></span>ku <span class="_ _152"> </span>  </div><div class="t m0 xc6 h12 y120 ff1 fs4 fc0 sc0 ls0 ws0">2 110</div><div class="c x5b y2cc w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y120 ff1 fs4 fc0 sc0 ls0 ws0">1 385</div><div class="c x22 y2cc w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5d0 ff1 fs4 fc0 sc0 ls0 ws0">c) produkty gotowe <span class="_ _153"> </span>  </div><div class="t m0 xc6 h12 y5d1 ff1 fs4 fc0 sc0 ls0 ws0">1 434</div><div class="c x5b y5d2 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2b y5d2 w49 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">576      </div></div><div class="t m0 x1a h12 y5d3 ff1 fs4 fc0 sc0 ls0 ws0">d) towary <span class="_ _154"> </span>  </div><div class="t m0 x5c h12 y5d4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y5d5 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x40 y5d5 w52 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">7      </div></div><div class="t m0 x1a h12 y210 ff1 fs4 fc0 sc0 ls0 ws0">e) zaliczki na dostawy <span class="_ _155"> </span>  </div><div class="t m0 x5a h12 y5d6 ff1 fs4 fc0 sc0 ls0 ws0">26</div><div class="c x5b y5d7 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y5d6 ff1 fs4 fc0 sc0 ls0 ws0">15</div><div class="c x22 y5d7 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y5d8 ff2 fs4 fc0 sc0 ls0 ws0">Zapasy, razem <span class="_ _85"> </span><span class="ff1">  </span></div><div class="t m0 xc6 h11 y5d9 ff2 fs4 fc0 sc0 ls0 ws0">4 826</div><div class="c x5b y5da w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y5da w4a h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">4 182     </div></div><div class="t m0 x1 h37 y5db ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y14d ff1 fs0 fc0 sc0 ls0 ws0">NOTA 6.1 <span class="_ _156"> </span> </div><div class="t m0 x1a h11 y5dc ff2 fs4 fc0 sc0 ls0 ws0">6.1 NALEŻNOŚCI KRÓTKOTER<span class="_ _2"></span>MI<span class="_ _3"></span>NOWE </div><div class="t m0 xca h12 ye0 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xcf h11 y5dc ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.1<span class="_ _2"></span>2.2022<span class="_ _3"></span> </div><div class="t m0 x1a h12 yc6 ff1 fs4 fc0 sc0 ls0 ws0">a) od jednostek powiązanych  </div><div class="t m0 x7e h12 y5dd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y5de w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5dd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5de w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5df ff1 fs4 fc0 sc0 ls0 ws0">    - z tytułu dostaw i usług, o okresie spłaty: </div><div class="t m0 x7e h12 y5e0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 yc7 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5e0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 yc7 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5e1 ff1 fs4 fc0 sc0 ls0 ws0">         - do 12 miesięcy </div><div class="t m0 x7e h12 y5e2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y5e3 w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5e2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5e3 w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5e4 ff1 fs4 fc0 sc0 ls0 ws0">         - powyżej 12 miesięcy </div><div class="t m0 x7e h12 y5e5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y5e6 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5e5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5e6 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5e7 ff1 fs4 fc0 sc0 ls0 ws0">     - inne </div><div class="t m0 x7e h12 y27b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y27c w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y27b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y27c w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y138 ff1 fs4 fc0 sc0 ls0 ws0">     - dochodzone na drodze sądowej </div><div class="t m0 x7e h12 y5e8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y5e9 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5e8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5e9 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5ea ff1 fs4 fc0 sc0 ls0 ws0">b) od pozostałych jednostek, w kt<span class="_ _2"></span>ó<span class="_ _3"></span>rych emitent posiada zaangażo<span class="_ _2"></span>wa<span class="_ _3"></span>nie w kapitale </div><div class="t m0 x7e h12 y1c1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y1c2 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y1c1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1c2 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y40c ff1 fs4 fc0 sc0 ls0 ws0">    - z tytułu dostaw i usług, o okresie spłaty: </div><div class="t m0 x7e h12 y5eb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y11 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5eb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y11 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5ec ff1 fs4 fc0 sc0 ls0 ws0">         - do 12 miesięcy </div><div class="t m0 x7e h12 y5ed ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y5ee w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5ed ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5ee w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5ef ff1 fs4 fc0 sc0 ls0 ws0">         - powyżej 12 miesięcy </div><div class="t m0 x7e h12 y5f0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y5f1 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5f0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5f1 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y5f2 w58 h32"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x37 y5f2 w59 h32"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c xc9 y5f2 w5a h32"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y5f2 w1c h32"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">inne</div></div><div class="c xd1 y5f2 w15 h32"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y5f3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y5f4 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5f3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5f4 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y474 ff1 fs4 fc0 sc0 ls0 ws0">     - dochodzone na drodze sądowej </div><div class="t m0 x7e h12 y5f5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y5f6 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5f5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5f6 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5f7 ff1 fs4 fc0 sc0 ls0 ws0">c) należności od pozo<span class="_ _2"></span>s<span class="_ _3"></span>tałych jednostek </div><div class="t m0 xc6 h12 y5f8 ff1 fs4 fc0 sc0 ls0 ws0">6  649</div><div class="c x20 y5f9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y5f9 w4a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">6 224      </div></div><div class="t m0 x1a h12 y5fa ff1 fs4 fc0 sc0 ls0 ws0">      - z tytułu dostaw i usług, o o<span class="_ _2"></span>k<span class="_ _14"></span>r<span class="_ _2"></span>esie <span class="_ _3"></span>spłaty: </div><div class="t m0 x1f h12 y5fb ff1 fs4 fc0 sc0 ls0 ws0">4 098</div><div class="c x20 y5fc w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y5fc w4a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">5 278      </div></div><div class="t m0 x1a h12 y1d1 ff1 fs4 fc0 sc0 ls0 ws0">          - do 12 miesięcy </div><div class="t m0 x1f h12 y5fd ff1 fs4 fc0 sc0 ls0 ws0">4 098</div><div class="c x20 y5fe w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y5fe w4a h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">5 278      </div></div><div class="t m0 x1a h12 y5ff ff1 fs4 fc0 sc0 ls0 ws0">          - powyżej 12<span class="_ _2"></span> <span class="_ _14"></span>m<span class="_ _2"></span>iesi<span class="_ _3"></span>ęcy </div><div class="t m0 x7e h12 yd0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y600 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 yd0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y600 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y601 ff1 fs4 fc0 sc0 ls0 ws0">      -  z <span class="_ _28"> </span>tytuł<span class="_ _2"></span>u<span class="_ _14"></span> <span class="_ _56"> </span>podatków, <span class="_ _28"> </span>dotacji,  c<span class="_ _2"></span>eł,  ubezpieczeń  społecznych <span class="_ _28"> </span>i  z<span class="_ _2"></span>d<span class="_ _3"></span>rowo<span class="_ _2"></span>tn<span class="_ _3"></span>ych <span class="_ _28"> </span>oraz <span class="_ _28"> </span>innych </div><div class="c x1e y602 w5b h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="t m0 x11 h12 y603 ff1 fs4 fc0 sc0 ls0 ws0">tytułów publicznoprawnych </div><div class="t m0 x2a h12 y604 ff1 fs4 fc0 sc0 ls0 ws0">414</div><div class="c x20 y605 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2b y605 w49 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">751      </div></div><div class="t m0 x1a h12 y606 ff1 fs4 fc0 sc0 ls0 ws0">      - inne </div><div class="t m0 x2a h12 y607 ff1 fs4 fc0 sc0 ls0 ws0">137</div><div class="c x20 y608 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y608 w49 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">138     </div></div><div class="t m0 x1a h12 ye7 ff1 fs4 fc0 sc0 ls0 ws0">      - dochodzone na drodze sądo<span class="_ _2"></span>we<span class="_ _3"></span>j </div><div class="t m0 x7e h12 y18 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y609 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y18 ff1 fs4 fc0 sc0 ls0 ws0">57</div><div class="c x22 y609 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y60a w5c h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">Należności krótkoterminowe nett<span class="_ _2"></span>o, razem </div></div><div class="c xd2 y60a w15 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y60b ff1 fs4 fc0 sc0 ls0 ws0">4 649</div><div class="c x20 y60c w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y60c w4a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">6 224      </div></div><div class="t m0 x1a h12 y60d ff1 fs4 fc0 sc0 ls0 ws0">d) odpisy aktualizujące wartość należnoś<span class="_ _2"></span>ci  </div><div class="t m0 x1f h12 y60e ff1 fs4 fc0 sc0 ls0 ws0">1 534</div><div class="c x20 y60f w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2b y60f w49 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">773     </div></div><div class="t m0 x1a h11 y610 ff2 fs4 fc0 sc0 ls0 ws0">Należności krótkoterminowe brut<span class="_ _2"></span>to,<span class="_ _3"></span> razem </div><div class="c x1f y19e w4a h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">6 183      </div></div><div class="c x2e y19e w4a h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">6 997      </div></div><div class="t m0 x1 h2 y611 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y177 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 6.2 </div><div class="t m0 x1a h11 y4cd ff2 fs4 fc0 sc0 ls0 ws0">6.2 NALEŻNOŚCI KRÓTKOTER<span class="_ _2"></span>MI<span class="_ _3"></span>NOWE OD POZ<span class="_ _2"></span>OS<span class="_ _3"></span>TAŁYCH JEDNOSTEK <span class="_ _157"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y612 ff1 fs4 fc0 sc0 ls0 ws0">a) z tytułu dostaw i usług, w tym od: </div><div class="t m0 xc6 h12 y613 ff1 fs4 fc0 sc0 ls0 ws0">4 098</div><div class="c x5b y614 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y614 w4a h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">5 278      </div></div><div class="t m0 x1a h12 y615 ff1 fs4 fc0 sc0 ls0 ws0">    - wspólnika jednostki współzależnej<span class="_ _2"></span> </div><div class="t m0 xca h12 y616 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y617 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y618 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y617 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y618 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1ed ff1 fs4 fc0 sc0 ls0 ws0">    - znaczącego inwestora </div><div class="t m0 xca h12 y619 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y61a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y61b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y61a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y61b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y61c ff1 fs4 fc0 sc0 ls0 ws0">    - innych jednostek <span class="_ _9e"> </span>  </div><div class="c xc6 y61d w47 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">4 098      </div></div><div class="c x2e y61d w4a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">5 278      </div></div><div class="c x1a y61e w5d h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">b) inne, w tym </div></div><div class="c xd3 y61e w5e h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">od:</div></div><div class="c xd4 y61e w15 h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y61e w50 h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y61e w51 h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x5d y61f w5f h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">551     </div></div><div class="c x2b y61f w49 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">889     </div></div><div class="t m0 x1a h12 y620 ff1 fs4 fc0 sc0 ls0 ws0">    - wspólnika jednostki współzależnej<span class="_ _2"></span> </div><div class="c xca y621 w50 h33"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y621 w51 h33"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y622 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y623 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y622 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y623 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w0 h0" ><div class="pc pc22 w0 h0"><img class="bi x8 y21 w2 h7" alt="" 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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">34 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x1a y624 w4d h3d"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c xc8 y624 w4e h3d"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x37 y624 w1f h3d"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y624 w60 h3d"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">znaczącego inwestora</div></div><div class="c xd5 y624 w15 h3d"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xca h12 y625 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y626 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y627 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y626 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y627 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y628 ff1 fs4 fc0 sc0 ls0 ws0">    - innych jednostek <span class="_ _9e"> </span>  </div><div class="c x5d y48d w5f h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">551     </div></div><div class="c x2b y48d w49 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">889     </div></div><div class="t m0 x1a h12 y629 ff1 fs4 fc0 sc0 ls0 ws0">c) dochodzo<span class="_ _2"></span>n<span class="_ _14"></span>e na drodze sądow<span class="_ _2"></span>ej, <span class="_ _3"></span>w tym o<span class="_ _2"></span>d:<span class="_ _14"></span> </div><div class="t m0 xca h12 y62a ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y62b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y62c w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y62b ff1 fs4 fc0 sc0 ls0 ws0">57</div><div class="c x22 y62c w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y62d ff1 fs4 fc0 sc0 ls0 ws0">    - wspólnika jednostki współzależnej<span class="_ _2"></span> </div><div class="t m0 xca h12 y62e ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y62f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y630 w9 h19"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y62f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y630 w9 h19"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y631 ff1 fs4 fc0 sc0 ls0 ws0">    - znaczącego inwestora </div><div class="t m0 xca h12 y632 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y633 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y25d w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y633 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y25d w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y35c w4d h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c xc8 y35c w4e h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x37 y35c w1f h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xc9 y35c w61 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">innych jednostek</div></div><div class="c xd6 y35c w1e h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y35c w50 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y35c w51 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y634 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y635 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y634 ff1 fs4 fc0 sc0 ls0 ws0">57</div><div class="c x22 y635 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y57a ff1 fs4 fc0 sc0 ls0 ws0">Należności krótkoterminowe od po<span class="_ _2"></span>zostałych jednos<span class="_ _3"></span>tek netto,<span class="_ _2"></span> razem </div><div class="c xc6 y636 w47 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">4 649      </div></div><div class="t m0 x2e h12 y637 ff1 fs4 fc0 sc0 ls0 ws0">6 224</div><div class="c x22 y636 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2c1 ff1 fs4 fc0 sc0 ls0 ws0">d) odpisy aktualizujące wartość należnoś<span class="_ _2"></span>ci od pozostałych jednostek </div><div class="c xc6 y638 w47 h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">1 534     </div></div><div class="c x2b y638 w49 h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">773      </div></div><div class="t m0 x1a h11 y639 ff2 fs4 fc0 sc0 ls0 ws0">Należności krótkoterminowe od <span class="_ _2"></span>po<span class="_ _3"></span>zostały<span class="_ _2"></span>c<span class="_ _3"></span>h jednostek brutto, razem<span class="_ _2"></span> </div><div class="c xc6 y63a w47 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">6 183      </div></div><div class="c x2e y63a w4a h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">6 997      </div></div><div class="t m0 x1 h37 y63b ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y63c ff1 fs0 fc0 sc0 ls0 ws0">NOTA 6.3   </div><div class="t m0 x1a h11 y33a ff2 fs4 fc0 sc0 ls0 ws0">6.3 <span class="_ _33"> </span>ZMIANA <span class="_ _33"> </span>STANU <span class="_ _33"> </span>ODP<span class="_ _2"></span>I<span class="_ _3"></span>SÓW <span class="_ _33"> </span>AKTUALIZUJ<span class="_ _2"></span>Ą<span class="_ _14"></span>CYC<span class="_ _2"></span>H <span class="_ _32"> </span>WARTOŚĆ <span class="_ _158"> </span>NALEŻNOŚCI </div><div class="t m0 x1a h11 y63d ff2 fs4 fc0 sc0 ls0 ws0">KRÓTKOTERMINOWYCH </div><div class="t m0 x7d h11 y36b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 ya7 ff1 fs4 fc0 sc0 ls0 ws0">Stan na początek okresu </div><div class="t m0 x5d h12 y1b7 ff1 fs4 fc0 sc0 ls0 ws0">773</div><div class="c x5b y63e w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y1b7 ff1 fs4 fc0 sc0 ls0 ws0">334</div><div class="c x22 y63e w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y63f ff1 fs4 fc0 sc0 ls0 ws0">a) zwiększenia (z tytułu) </div><div class="t m0 x5d h12 y640 ff1 fs4 fc0 sc0 ls0 ws0">761</div><div class="c x5b y36f w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y640 ff1 fs4 fc0 sc0 ls0 ws0">489</div><div class="c x22 y36f w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y641 ff1 fs4 fc0 sc0 ls0 ws0">   - należności z tyt. dostaw i usług <span class="_ _159"> </span>38</div><div class="c x5b y642 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y641 ff1 fs4 fc0 sc0 ls0 ws0">489</div><div class="c x22 y642 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y643 ff1 fs4 fc0 sc0 ls0 ws0">   - pozostałe należności <span class="_ _15a"> </span>723</div><div class="c x5b y10a w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y643 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y10a w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y644 ff1 fs4 fc0 sc0 ls0 ws0">b) zmniejszenia (z tytułu) </div><div class="t m0 x5c h12 y645 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y646 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y645 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y646 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y136 ff1 fs4 fc0 sc0 ls0 ws0">   - wykorzystanie odpisu <span class="_ _15b"> </span>-</div><div class="c x5b y647 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y136 ff1 fs4 fc0 sc0 ls0 ws0">50</div><div class="c x22 y647 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y182 ff1 fs4 fc0 sc0 ls0 ws0">   - należności przedawnione <span class="_ _15c"> </span>- </div><div class="c x5b y648 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y182 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y648 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y649 ff2 fs4 fc0 sc0 ls0 ws0">Stan odpisów aktualizujących war<span class="_ _2"></span>tość nal<span class="_ _14"></span>e<span class="_ _2"></span>żno<span class="_ _3"></span>ści kr<span class="_ _2"></span>ó<span class="_ _3"></span>tkotermin<span class="_ _2"></span>owych na koniec okresu <span class="_ _bc"> </span>1 534</div><div class="c x5b y64a w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y649 ff2 fs4 fc0 sc0 ls0 ws0">773</div><div class="c x22 y64a w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y64b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y27d ff1 fs0 fc0 sc0 ls0 ws0">W p<span class="_ _2"></span>oz<span class="_ _14"></span>y<span class="_ _2"></span>cji pozostałe <span class="_ _2"></span>na<span class="_ _3"></span>leżności wykazana <span class="_ _2"></span>jest należność <span class="_ _2"></span>z tytułu <span class="_ _2"></span>odszk<span class="_ _3"></span>odowania za <span class="_ _2"></span>dostarczenie wadliwego </div><div class="t m0 x1 h2 y64c ff1 fs0 fc0 sc0 ls0 ws0">surowca, co szerzej zostało<span class="_ _3"></span> opisane w pkt. 10 Informacji dodatkowej. </div><div class="t m0 xc h2 y64d ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y64e ff1 fs0 fc0 sc0 ls0 ws0">NOTA 6.4   </div><div class="t m0 x1a h11 y64f ff2 fs4 fc0 sc0 ls0 ws0">6.4 NALEŻNOŚCI KRÓTKOTER<span class="_ _2"></span>MI<span class="_ _3"></span>NOWE BRUTTO (STRUKTURA WA<span class="_ _2"></span>LUTOWA) <span class="_ _38"> </span>jednostka <span class="_ _117"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y74 ff1 fs4 fc0 sc0 ls0 ws0">a) w walucie polskiej <span class="_ _9f"> </span>tys. <span class="_ _15d"> </span>4 564</div><div class="c x5b y415 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y74 ff1 fs4 fc0 sc0 ls0 ws0">5 795</div><div class="c x22 y415 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y235 ff1 fs4 fc0 sc0 ls0 ws0">b) w walutach obcych (<span class="_ _2"></span>wg <span class="_ _3"></span>walut i po przeliczeniu na zł)<span class="_ _2"></span> <span class="_ _123"> </span>tys. <span class="_ _15d"> </span>1<span class="_ _2"></span> 619</div><div class="c x5b y650 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y235 ff1 fs4 fc0 sc0 ls0 ws0">1 202</div><div class="c x22 y650 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y651 ff1 fs4 fc0 sc0 ls0 ws0">b1. jednostka/waluta    EUR </div><div class="t m0 xa6 h12 y237 ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _15e"> </span>                     3<span class="_ _2"></span>6<span class="_ _14"></span>0</div><div class="c x5b y652 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y237 ff1 fs4 fc0 sc0 ls0 ws0">253</div><div class="c x22 y652 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y653 w62 h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">                                          </div></div><div class="c xd7 y653 w63 h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">zł </div></div><div class="c xd5 y653 w15 h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xa6 h12 y654 ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _2d"> </span>                <span class="_ _2"></span>  1 601</div><div class="c x5b y655 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y654 ff1 fs4 fc0 sc0 ls0 ws0">1 182</div><div class="c x22 y655 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y37 ff1 fs4 fc0 sc0 ls0 ws0">b2. jednostka/waluta    GBP </div><div class="t m0 xa6 h12 y656 ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _15f"> </span>4</div><div class="c x5b y657 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y656 ff1 fs4 fc0 sc0 ls0 ws0">8</div><div class="c x22 y657 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y658 ff1 fs4 fc0 sc0 ls0 ws0">                                          zł  </div><div class="t m0 xa6 h12 y41b ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _ef"> </span>18</div><div class="c x5b y659 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y41b ff1 fs4 fc0 sc0 ls0 ws0">20</div><div class="c x22 y659 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y65a ff2 fs4 fc0 sc0 ls0 ws0">Należności krótkoterminowe, raz<span class="_ _2"></span>em </div><div class="t m0 xd8 h11 y65b ff2 fs4 fc0 sc0 ls0 ws0">tys. </div><div class="t m0 xc6 h11 y65a ff2 fs4 fc0 sc0 ls0 ws0">6 183</div><div class="c x5b y65c w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y65a ff2 fs4 fc0 sc0 ls0 ws0">6 997</div><div class="c x22 y65c w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xc h2 y65d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y244 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 6.5 </div><div class="t m0 x1a h11 y5b2 ff2 fs4 fc0 sc0 ls0 ws0">6.5 <span class="_ _20"> </span>NALEŻNOŚCI <span class="_ _21"> </span>Z <span class="_ _20"> </span>TYTUŁU <span class="_ _21"> </span>DOST<span class="_ _3"></span>AW <span class="_ _21"> </span>I <span class="_ _0"> </span>USŁUG <span class="_ _21"> </span>(BRUTTO) <span class="_ _20"> </span>- <span class="_ _21"> </span>O <span class="_ _0"> </span>P<span class="_ _2"></span>OZ<span class="_ _3"></span>OSTAŁYM <span class="_ _20"> </span>O<span class="_ _2"></span>D <span class="_ _0"> </span>DNIA </div><div class="t m0 x1a h11 y65e ff2 fs4 fc0 sc0 ls0 ws0">BILANSOWEGO OKRESI<span class="_ _2"></span>E<span class="_ _3"></span> SPŁATY: </div><div class="t m0 xd9 h11 y65f ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _2d"> </span>31.12.2022 </div><div class="t m0 x1a h12 y660 ff1 fs4 fc0 sc0 ls0 ws0">a) do 1 miesiąca </div><div class="c xda y661 w1f h32"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y661 w64 h32"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x4f h12 y660 ff1 fs4 fc0 sc0 ls0 ws0">3 221</div><div class="c xbf y662 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y660 ff1 fs4 fc0 sc0 ls0 ws0">4 494</div><div class="c x22 y662 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y663 ff1 fs4 fc0 sc0 ls0 ws0">b) powyżej 1 miesiąca do 3 miesięcy </div><div class="t m0 xda h12 y3a6 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x47 y3a9 w64 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5a h12 y663 ff1 fs4 fc0 sc0 ls0 ws0">396</div><div class="c xbf y664 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y663 ff1 fs4 fc0 sc0 ls0 ws0">323</div><div class="c x22 y664 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y665 ff1 fs4 fc0 sc0 ls0 ws0">c) powyż<span class="_ _2"></span>e<span class="_ _14"></span>j 3<span class="_ _2"></span> mie<span class="_ _3"></span>sięcy do 6 miesięcy </div><div class="t m0 xda h12 y666 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x47 y667 w64 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x20 h12 y665 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c xbf y668 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xdb h12 y665 ff1 fs4 fc0 sc0 ls0 ws0">-4</div><div class="c x22 y668 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y669 ff1 fs4 fc0 sc0 ls0 ws0">d) powyżej 6 miesięcy do 1 roku </div><div class="t m0 xda h12 y66a ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x47 y66b w64 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x20 h12 y669 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c xbf y66c w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y669 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y66c w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y141 ff1 fs4 fc0 sc0 ls0 ws0">e) powyżej 1 roku </div><div class="t m0 xda h12 y66d ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x47 y66e w64 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x20 h12 y141 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c xbf y66f w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y141 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y66f w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4d5 ff1 fs4 fc0 sc0 ls0 ws0">f) należności przeterminowane </div><div class="c xda y1a2 w1f h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x47 y1a2 w64 h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x4f h12 y4d5 ff1 fs4 fc0 sc0 ls0 ws0">1 292</div><div class="c xbf y253 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y4d5 ff1 fs4 fc0 sc0 ls0 ws0">1 234</div><div class="c x22 y253 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y670 ff1 fs4 fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usług,<span class="_ _2"></span> <span class="_ _3"></span>razem (brutto) </div><div class="t m0 xda h12 y671 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x47 y320 w64 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x4f h12 y670 ff1 fs4 fc0 sc0 ls0 ws0">4 909</div><div class="c xbf y672 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y670 ff1 fs4 fc0 sc0 ls0 ws0">6 051</div><div class="c x22 y672 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y673 ff1 fs4 fc0 sc0 ls0 ws0">g) odpisy aktualizujące warto<span class="_ _2"></span>ś<span class="_ _14"></span>ć<span class="_ _2"></span> nal<span class="_ _3"></span>eżności z tytułu dostaw i usług  </div><div class="t m0 xda h12 y674 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x47 y675 w64 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5a h12 y673 ff1 fs4 fc0 sc0 ls0 ws0">811</div><div class="c xbf y676 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y673 ff1 fs4 fc0 sc0 ls0 ws0">773</div><div class="c x22 y676 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 ydb ff2 fs4 fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usłu<span class="_ _2"></span>g, razem (netto) </div><div class="c x4f y677 w4a h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">4 098      </div></div><div class="t m0 x2e h11 ydb ff2 fs4 fc0 sc0 ls0 ws0">5 278</div><div class="c x22 y677 w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 xc h2 y678 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf23" class="pf w0 h0" ><div class="pc pc23 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">35 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y356 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y3e2 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 6.6 <span class="fc3"> </span></div><div class="t m0 x1a h11 y679 ff2 fs4 fc0 sc0 ls0 ws0">6.6 NALEŻNOŚCI Z T<span class="_ _3"></span>YTUŁU DOSTAW I USŁUG, PRZETERMINOWANE (BRUTTO) <span class="_ _3"></span>-  Z PODZIAŁEM </div><div class="t m0 x1a h11 y67a ff2 fs4 fc0 sc0 ls0 ws0">NA NALEŻNOŚCI NIE SPŁACONE W OK<span class="_ _2"></span>RESIE: </div><div class="t m0 xb6 h11 y67b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _160"> </span>31.12.2022 </div><div class="t m0 x1a h12 y577 ff1 fs4 fc0 sc0 ls0 ws0">a) do 1 miesiąca </div><div class="t m0 xdc h12 y67c ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2a h12 y577 ff1 fs4 fc0 sc0 ls0 ws0">467</div><div class="c x20 y67c wb h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y577 ff1 fs4 fc0 sc0 ls0 ws0">344</div><div class="c x22 y67c w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y578 ff1 fs4 fc0 sc0 ls0 ws0">b) powyżej 1 miesiąca do 3 miesięcy </div><div class="t m0 xdc h12 y35c ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2d h12 y578 ff1 fs4 fc0 sc0 ls0 ws0">13</div><div class="c x20 y447 wb h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y578 ff1 fs4 fc0 sc0 ls0 ws0">417</div><div class="c x22 y447 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y332 ff1 fs4 fc0 sc0 ls0 ws0">c) powyż<span class="_ _2"></span>e<span class="_ _14"></span>j 3<span class="_ _2"></span> mie<span class="_ _3"></span>sięcy do 6 miesięcy </div><div class="c xdc y67d w1f h34"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xdd y67d w15 h34"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h12 y332 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y67e wb h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y332 ff1 fs4 fc0 sc0 ls0 ws0">22</div><div class="c x22 y67e w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y67f ff1 fs4 fc0 sc0 ls0 ws0">d) powyżej 6 miesięcy do 1 roku </div><div class="t m0 xdc h12 y680 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y67f ff1 fs4 fc0 sc0 ls0 ws0">1</div><div class="c x20 ya3 wb h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y67f ff1 fs4 fc0 sc0 ls0 ws0">34</div><div class="c x22 ya3 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4e8 ff1 fs4 fc0 sc0 ls0 ws0">e) powyżej 1 roku </div><div class="t m0 xdc h12 y681 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x2a h12 y4e8 ff1 fs4 fc0 sc0 ls0 ws0">811</div><div class="c x20 y682 wb h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y4e8 ff1 fs4 fc0 sc0 ls0 ws0">417</div><div class="c x22 y682 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y683 ff1 fs4 fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usług,<span class="_ _2"></span> <span class="_ _3"></span>przeterminowa<span class="_ _2"></span>n<span class="_ _3"></span>e, razem (brutto)<span class="_ _2"></span> <span class="_ _3"></span> </div><div class="t m0 xdc h12 y684 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x1f h12 y683 ff1 fs4 fc0 sc0 ls0 ws0">1 292</div><div class="c x20 y264 wb h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y683 ff1 fs4 fc0 sc0 ls0 ws0">1 234</div><div class="c x22 y264 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1b5 ff1 fs4 fc0 sc0 ls0 ws0">f) <span class="_ _10"> </span>odpisy <span class="_ _10"> </span>aktualizujące <span class="_ _10"> </span>wartość <span class="_ _10"> </span>należności <span class="_ _10"> </span>z <span class="_ _10"> </span>tytułu <span class="_ _10"> </span>dostaw <span class="_ _10"> </span>i <span class="_ _10"> </span>usług, </div><div class="t m0 x1a h12 y584 ff1 fs4 fc0 sc0 ls0 ws0">przeterminowane  <span class="_ _161"> </span>  </div><div class="t m0 x2a h12 y685 ff1 fs4 fc0 sc0 ls0 ws0">811</div><div class="c x20 y49e wb h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y685 ff1 fs4 fc0 sc0 ls0 ws0">773</div><div class="c x22 y49e w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y33b ff2 fs4 fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usłu<span class="_ _2"></span>g, przeterminowane razem (netto)  <span class="_ _5f"> </span>48<span class="_ _2"></span>1</div><div class="c x20 y686 wb h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x2b h11 y33b ff2 fs4 fc0 sc0 ls0 ws0">461</div><div class="c x22 y686 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h37 y687 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y14c ff1 fs0 fc0 sc0 ls0 ws0">NOTA 7.1 </div><div class="t m0 x1a h11 y688 ff2 fs4 fc0 sc0 ls0 ws0">7.1 KRÓTKOTERMINOWE AKTYWA FINANSOWE<span class="_ _2"></span> </div><div class="c xca y689 w5a h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y689 w15 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xcf h11 y688 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y68a ff1 fs4 fc0 sc0 ls0 ws0">a) w jednostkach zależnych </div><div class="t m0 xca h12 y68b ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y68a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y68c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y68a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y68c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y68d ff1 fs4 fc0 sc0 ls0 ws0">     - udziały lub akcje  </div><div class="t m0 xca h12 y68e ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y68d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b yd w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y68d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 yd w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y68f ff1 fs4 fc0 sc0 ls0 ws0">     - należności z tytułu dywidend i innych udziałów<span class="_ _2"></span> w zyskach <span class="_ _9d"> </span>-</div><div class="c x5b y690 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y68f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y690 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y691 ff1 fs4 fc0 sc0 ls0 ws0">     - dłużne papiery wartościow<span class="_ _2"></span>e<span class="_ _3"></span> </div><div class="t m0 xca h12 y692 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y691 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y693 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y691 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y693 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y542 ff1 fs4 fc0 sc0 ls0 ws0">     - inne papiery wartościowe (wg rodza<span class="_ _2"></span>ju) </div><div class="t m0 xca h12 y694 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y542 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y695 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y542 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y695 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y696 ff1 fs4 fc0 sc0 ls0 ws0">     - udzielone pożyczki </div><div class="t m0 xca h12 y697 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y696 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y698 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y696 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y698 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y699 ff1 fs4 fc0 sc0 ls0 ws0">     - inne krótkoterminowe aktywa f<span class="_ _2"></span>i<span class="_ _3"></span>nansowe (wg ro<span class="_ _2"></span>d<span class="_ _14"></span>za<span class="_ _2"></span>ju) </div><div class="t m0 xca h12 y69a ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y699 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y69b w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y699 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y69b w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y69c ff1 fs4 fc0 sc0 ls0 ws0">b) w jednostkach współzależnyc<span class="_ _2"></span>h<span class="_ _3"></span> </div><div class="c xca y71 w5a h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y71 w15 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y69c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y69d w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y69c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y69d w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 ycb ff1 fs4 fc0 sc0 ls0 ws0">c) w jednostkach stowar<span class="_ _2"></span>z<span class="_ _3"></span>yszonych </div><div class="c xca y69e w5a h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y69e w15 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 ycb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y69f w9 h23"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 ycb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y69f w9 h23"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y6a0 w65 h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">d) w znaczący<span class="_ _2"></span>m<span class="_ _14"></span> </div></div><div class="c xde y6a0 w66 h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">inwestorze</div></div><div class="c xdf y6a0 w15 h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y6a0 w5a h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y6a0 w15 h28"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y6a1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6a2 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6a1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6a2 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6a3 ff1 fs4 fc0 sc0 ls0 ws0">e) w jednostce dominującej <span class="_ _fe"> </span>  </div><div class="t m0 x5c h12 y6a4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6a5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6a4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6a5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6a6 ff1 fs4 fc0 sc0 ls0 ws0">f) w pozostałych jednostkach  <span class="_ _a1"> </span>  </div><div class="t m0 x5c h12 y6a7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6a8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6a7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6a8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y6a9 ff1 fs4 fc0 sc0 ls0 ws0">     - udziały lub akcje  </div><div class="t m0 xca h12 y6aa ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y6a9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6ab w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6a9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6ab w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6ac ff1 fs4 fc0 sc0 ls0 ws0">     - należności z tytułu dywidend i innych udziałów<span class="_ _2"></span> w zyskach <span class="_ _9d"> </span>-</div><div class="c x5b y6ad w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6ac ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6ad w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6ae ff1 fs4 fc0 sc0 ls0 ws0">     - dłużne papiery wartościow<span class="_ _2"></span>e<span class="_ _3"></span> </div><div class="t m0 xca h12 y6af ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y6ae ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6b0 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6ae ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6b0 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6b1 ff1 fs4 fc0 sc0 ls0 ws0">     - inne papiery wartościowe (wg rodza<span class="_ _2"></span>ju) </div><div class="t m0 xca h12 y6b2 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y6b1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6b3 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6b1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6b3 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6b4 ff1 fs4 fc0 sc0 ls0 ws0">     - udzielone pożyczki <span class="_ _162"> </span>-</div><div class="c x5b y6b5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6b4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6b5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6b6 ff1 fs4 fc0 sc0 ls0 ws0">     - inne krótkoterminowe aktywa f<span class="_ _2"></span>i<span class="_ _3"></span>nansowe (wg ro<span class="_ _2"></span>d<span class="_ _14"></span>za<span class="_ _2"></span>ju) </div><div class="t m0 xca h12 y292 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y6b6 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6b7 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6b6 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6b7 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y6b8 ff1 fs4 fc0 sc0 ls0 ws0">     - wycena walutowych ko<span class="_ _2"></span>ntr<span class="_ _3"></span>aktów ter<span class="_ _2"></span>mi<span class="_ _3"></span>nowych </div><div class="c xca y6b9 w5a h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y6b9 w15 h1f"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y6b8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6ba w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6b8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6ba w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6bb ff1 fs4 fc0 sc0 ls0 ws0">     - lokaty terminowe <span class="_ _163"> </span>-</div><div class="c x5b y298 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6bb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y298 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y6bc ff1 fs4 fc0 sc0 ls0 ws0">g) środki pieniężne i inne aktywa pieniężne </div><div class="t m0 xca h12 y6bd ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y6bc ff1 fs4 fc0 sc0 ls0 ws0">369</div><div class="c x5b y422 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x2b h12 y6bc ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y422 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6be ff1 fs4 fc0 sc0 ls0 ws0">        - środki pieniężne w kasie i na rac<span class="_ _2"></span>h<span class="_ _14"></span>unkac<span class="_ _2"></span>h<span class="_ _14"></span> <span class="_ _2"></span> </div><div class="t m0 xca h12 y65f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y6be ff1 fs4 fc0 sc0 ls0 ws0">359</div><div class="c x5b y6bf w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6be ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y6bf w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y6c0 ff1 fs4 fc0 sc0 ls0 ws0">        - inne środki pieniężne </div><div class="t m0 xca h12 y6c1 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5a h12 y6c0 ff1 fs4 fc0 sc0 ls0 ws0">10</div><div class="c x5b y6c2 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6c0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6c2 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y47f ff1 fs4 fc0 sc0 ls0 ws0">        - inne aktywa pieniężne </div><div class="t m0 xca h12 y6c3 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y47f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y118 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y47f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y118 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y6c4 ff2 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe aktywa finansowe, r<span class="_ _2"></span>azem <span class="_ _164"> </span>369</div><div class="c x5b y6c5 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x2b h11 y6c4 ff2 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y6c5 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1 h37 y6c6 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y6c7 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 7.2   </div><div class="t m0 x1a h11 y6c8 ff2 fs4 fc0 sc0 ls0 ws0">7.2 ŚRODKI PIENIĘŻNE I INNE AK<span class="_ _2"></span>T<span class="_ _3"></span>YWA PIENIĘŻNE<span class="_ _2"></span> (<span class="_ _3"></span>STRUKTURA <span class="_ _2"></span>W<span class="_ _3"></span>ALUTOWA) <span class="_ _165"> </span>jednostka <span class="_ _117"> </span>31.12.2023 <span class="_ _1a"> </span>31<span class="_ _2"></span>.12.20<span class="_ _3"></span>22 </div><div class="t m0 x1a h12 y6c9 ff1 fs4 fc0 sc0 ls0 ws0">a) w walucie polskiej <span class="_ _9f"> </span>tys. <span class="_ _166"> </span>169</div><div class="c x5b y6ca w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6c9 ff1 fs4 fc0 sc0 ls0 ws0">176</div><div class="c x22 y6ca w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6cb ff1 fs4 fc0 sc0 ls0 ws0">b) w walutach obcych (<span class="_ _2"></span>wg <span class="_ _3"></span>walut i po przeliczeniu na zł)<span class="_ _2"></span> <span class="_ _123"> </span>tys. <span class="_ _166"> </span>2<span class="_ _2"></span>0<span class="_ _3"></span>0</div><div class="c x5b y6cc w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y6cb ff1 fs4 fc0 sc0 ls0 ws0">94</div><div class="c x22 y6cc w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6cd ff1 fs4 fc0 sc0 ls0 ws0">b1. jednostka/waluta    EUR </div><div class="t m0 xd8 h12 y104 ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _ef"> </span>46</div><div class="c x5b y6ce w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y104 ff1 fs4 fc0 sc0 ls0 ws0">20</div><div class="c x22 y6ce w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6cf ff1 fs4 fc0 sc0 ls0 ws0">                                           zł  </div><div class="t m0 xd8 h12 y324 ff1 fs4 fc0 sc0 ls0 ws0">tys. </div><div class="t m0 x5d h12 y6d0 ff1 fs4 fc0 sc0 ls0 ws0">200</div><div class="c x5b y6d1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y6d0 ff1 fs4 fc0 sc0 ls0 ws0">94</div><div class="c x22 y6d1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x1a y6d2 w67 h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">b.2 </div></div><div class="c xe0 y6d2 w68 h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">pozostałe waluty</div></div><div class="c x87 y6d2 w69 h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c xd7 y6d2 w6a h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0">zł </div></div><div class="c xe1 y6d2 w15 h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xd8 h12 y6d3 ff1 fs4 fc0 sc0 ls0 ws0">tys. </div><div class="t m0 x5c h12 y6d4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6d5 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6d4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6d5 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf24" class="pf w0 h0" ><div class="pc pc24 w0 h0"><img class="bi x8 y21 w6b h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">36 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">Środki pieniężne i inne akty<span class="_ _2"></span>wa pi<span class="_ _14"></span>e<span class="_ _2"></span>niężne, razem </div><div class="t m0 xd8 h11 y3bf ff2 fs4 fc0 sc0 ls0 ws0">tys<span class="ff1">. </span></div><div class="t m0 x5d h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">369</div><div class="c x5b y326 w9 h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y326 w9 h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1 h37 y48e ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y4df ff1 fs0 fc0 sc0 ls0 ws0">NOTA 8<span class="fc3"> </span></div><div class="t m0 x1a h11 y6d6 ff2 fs4 fc0 sc0 ls0 ws0">8. KRÓTKOTERMINOWE R<span class="_ _2"></span>O<span class="_ _3"></span>ZLICZENIA MIĘDZYOKRE<span class="_ _2"></span>SOW<span class="_ _3"></span>E  </div><div class="t m0 x1c h12 y6d7 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xb6 h11 y6d6 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _113"> </span>31.12.2022 </div><div class="t m0 x1a h12 y6d8 ff1 fs4 fc0 sc0 ls0 ws0">a) czynne rozliczenia międzyokre<span class="_ _2"></span>s<span class="_ _3"></span>owe kosztów, w<span class="_ _2"></span> tym: </div><div class="t m0 x1c h12 ya2 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5a h12 y6d8 ff1 fs4 fc0 sc0 ls0 ws0">251</div><div class="c xbf y6d9 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y6d9 w49 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">426     </div></div><div class="t m0 x1a h12 y6da ff1 fs4 fc0 sc0 ls0 ws0">     - ubezpieczenia </div><div class="t m0 x1c h12 y6db ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5a h12 y6da ff1 fs4 fc0 sc0 ls0 ws0">100</div><div class="c xbf y3e7 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6da ff1 fs4 fc0 sc0 ls0 ws0">102</div><div class="c x22 y3e7 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6dc ff1 fs4 fc0 sc0 ls0 ws0">     - koszty pozw<span class="_ _2"></span>u<span class="_ _3"></span> Sodexo <span class="_ _137"> </span>55</div><div class="c xbf y3e9 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y6dc ff1 fs4 fc0 sc0 ls0 ws0">55</div><div class="c x22 y3e9 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6dd ff1 fs4 fc0 sc0 ls0 ws0">     - prace rozwo<span class="_ _2"></span>j<span class="_ _3"></span>owe w toku  <span class="_ _167"> </span>-</div><div class="c xbf y6de w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6dd ff1 fs4 fc0 sc0 ls0 ws0">153</div><div class="c x22 y6de w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6df ff1 fs4 fc0 sc0 ls0 ws0">     - inne <span class="_ _168"> </span>97</div><div class="c xbf y6e0 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6df ff1 fs4 fc0 sc0 ls0 ws0">116</div><div class="c x22 y6e0 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y20d ff1 fs4 fc0 sc0 ls0 ws0">b) pozostałe roz<span class="_ _2"></span>l<span class="_ _3"></span>iczenia międzyokresowe, w <span class="_ _2"></span>t<span class="_ _14"></span>y<span class="_ _2"></span>m: </div><div class="t m0 x1c h12 y453 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x20 h12 y20d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c xbf y20e w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y20d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y20e w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y6e1 ff2 fs4 fc0 sc0 ls0 ws0">Krótkoterminowe rozliczenia mi<span class="_ _2"></span>ęd<span class="_ _3"></span>zyokresowe<span class="_ _2"></span>, razem </div><div class="c x1c y6e2 w5a h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x7a y6e2 wf h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5a h11 y6e1 ff2 fs4 fc0 sc0 ls0 ws0">251</div><div class="c xbf y6e3 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2b y6e3 w49 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">426     </div></div><div class="t m0 x1 h2 y6e4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6e5 ff1 fs0 fc0 sc0 ls0 ws0">Prace <span class="_ _2e"> </span>rozwojowe <span class="_ _b"> </span>w <span class="_ _2e"> </span>toku <span class="_ _2e"> </span>w <span class="_ _b"> </span>roku <span class="_ _2e"> </span>20<span class="_ _2"></span>23 <span class="_ _21"> </span>zaprezentowane <span class="_ _2e"> </span>zostały<span class="_ _2"></span> <span class="_ _21"> </span>w <span class="_ _2e"> </span>długoterminowych <span class="_ _2e"> </span>r<span class="_ _2"></span>oz<span class="_ _3"></span>liczeniach </div><div class="t m0 x1 h2 y2d9 ff1 fs0 fc0 sc0 ls0 ws0">międzyokresowych Nota 4.2. Ze względu na<span class="_ _3"></span> nieistotność nie korygowano danych p<span class="_ _3"></span>orównawczych. </div><div class="t m0 x1 h2 y6e6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y6e7 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 9 </div><div class="t m0 x1a h37 y6e8 ff2 fs4 fc0 sc0 ls0 ws0">9. ODPISY Z TYTUŁU TRWAŁEJ UTRATY WARTOŚ<span class="_ _2"></span>C<span class="_ _3"></span>I<span class="fs6"> <span class="_ _2"></span><span class="fs5"> <span class="_ _169"> </span></span></span>31.12.2023<span class="fs5"> <span class="_ _16a"> </span></span>31.12.2022<span class="fs5"> </span></div><div class="t m0 x1a h12 y3ff ff1 fs4 fc0 sc0 ls0 ws0">Materiały</div><div class="c xcd y6e9 w6c h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5b h12 y3ff ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x8a y6e9 w9 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x3f h12 y3ff ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x22 y6e9 w14 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y6eb ff1 fs4 fc0 sc0 ls0 ws0">a)<span class="fs7">      </span>Wartość brutto (<span class="_ _2"></span>p<span class="_ _3"></span>oczą<span class="_ _2"></span>tko<span class="_ _14"></span>w<span class="_ _2"></span>a)</div><div class="c xe3 y6ec w6d h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y6eb ff1 fs4 fc0 sc0 ls0 ws0">1 440</div><div class="c x8a y6ec w9 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y6eb ff1 fs4 fc0 sc0 ls0 ws0">2 345</div><div class="c x22 y6ec w14 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y34a ff1 fs4 fc0 sc0 ls0 ws0">b)<span class="fs7">       </span>Wartość odpisu</div><div class="c xe4 y6ed w6d h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe5 h12 y34a ff1 fs4 fc0 sc0 ls0 ws0">184</div><div class="c x8a y6ed w9 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y34a ff1 fs4 fc0 sc0 ls0 ws0">146</div><div class="c x22 y6ed w14 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y4e ff1 fs4 fc0 sc0 ls0 ws0">c)<span class="fs7">        </span>Wartość netto</div><div class="c xa y27b w6d h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y4e ff1 fs4 fc0 sc0 ls0 ws0">1 256</div><div class="c x8a y27b w9 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y4e ff1 fs4 fc0 sc0 ls0 ws0">2 199</div><div class="c x22 y27b w14 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6ee ff1 fs4 fc0 sc0 ls0 ws0">Wyroby gotowe</div><div class="c xe6 y6ef w6c h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5b h12 y6ee ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x8a y6ef w9 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x3f h12 y6ee ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x22 y6ef w14 h3e"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">a)<span class="fs7">        </span>Wartość brutto<span class="_ _2"></span> <span class="_ _3"></span>(pocz<span class="_ _2"></span>ą<span class="_ _3"></span>tkowa)</div><div class="c x90 y2f0 w6d h40"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">1 551</div><div class="c x8a y2f0 w9 h40"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y46c ff1 fs4 fc0 sc0 ls0 ws0">801</div><div class="c x22 y2f0 w14 h40"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y6f0 ff1 fs4 fc0 sc0 ls0 ws0">b)<span class="fs7">       </span>Wartość odpisu</div><div class="c xe4 y282 w6d h41"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe5 h12 y6f0 ff1 fs4 fc0 sc0 ls0 ws0">117</div><div class="c x8a y282 w9 h41"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6f0 ff1 fs4 fc0 sc0 ls0 ws0">225</div><div class="c x22 y282 w14 h41"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y283 ff1 fs4 fc0 sc0 ls0 ws0">c)<span class="fs7">        </span>Wartość netto</div><div class="c xa y6f1 w6d h42"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y283 ff1 fs4 fc0 sc0 ls0 ws0">1 434</div><div class="c x8a y284 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y283 ff1 fs4 fc0 sc0 ls0 ws0">576</div><div class="c x22 y6f1 w14 h42"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y59f ff1 fs4 fc0 sc0 ls0 ws0">Należności z tytułu dostaw i usług</div><div class="c xe7 y6f2 w6d h43"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5b h12 y59f ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x8a y355 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x3f h12 y59f ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x22 y6f2 w14 h43"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y6a7 ff1 fs4 fc0 sc0 ls0 ws0">a)<span class="fs7">        </span>Wartość brutto<span class="_ _2"></span> <span class="_ _3"></span>(pocz<span class="_ _2"></span>ą<span class="_ _3"></span>tkowa)</div><div class="c x90 y6f3 w6d h44"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y6a7 ff1 fs4 fc0 sc0 ls0 ws0">4 909</div><div class="c x8a y6a8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y6a7 ff1 fs4 fc0 sc0 ls0 ws0">6 051</div><div class="c x22 y6f3 w14 h44"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y6aa ff1 fs4 fc0 sc0 ls0 ws0">b)<span class="fs7">       </span>Wartość odpisu</div><div class="c xe4 y163 w6d h45"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe5 h12 y6aa ff1 fs4 fc0 sc0 ls0 ws0">811</div><div class="c x8a y6f4 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6aa ff1 fs4 fc0 sc0 ls0 ws0">773</div><div class="c x22 y163 w14 h45"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe2 h12 y6f5 ff1 fs4 fc0 sc0 ls0 ws0">c)<span class="fs7">        </span>Wartość netto</div><div class="c xa y6f6 w6d h45"><div class="t m0 xf h3f y6ea ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h12 y6f5 ff1 fs4 fc0 sc0 ls0 ws0">4 098</div><div class="c x8a y6f7 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y6f7 w47 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">5 278      </div></div><div class="t m0 x1a h12 y6f8 ff1 fs4 fc0 sc0 ls0 ws0">Pozostałe należności z tytułu dostarc<span class="_ _2"></span>zen<span class="_ _3"></span>ia wadliwego surowca </div><div class="c x8a y238 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y238 w14 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6f9 ff1 fs4 fc0 sc0 ls0 ws0">                     a)<span class="fs7">   <span class="_ _2"></span> <span class="_ _3"></span>    <span class="fs4">Wartość brutto (począ<span class="_ _2"></span>t<span class="_ _3"></span>kowa) <span class="_ _14e"> </span>723 </span></span></div><div class="c xe8 y1d2 w6e h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6f9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1d2 w14 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6fa ff1 fs4 fc0 sc0 ls0 ws0">                     b)<span class="fs7">       </span>Warto<span class="_ _2"></span>ś<span class="_ _3"></span>ć odpisu <span class="_ _16b"> </span>723</div><div class="c x8a y6fb w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6fa ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6fb w14 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y12d ff1 fs4 fc0 sc0 ls0 ws0">                     c)<span class="fs7">  <span class="_ _2"></span>  <span class="_ _3"></span>    <span class="fs4">Wartość netto <span class="_ _16c"> </span>-</span></span></div><div class="c x8a y65b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y12d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y65b w14 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y6fc ff2 fs4 fc0 sc0 ls0 ws0">Łączna wartość odpisu z tytułu tr<span class="_ _2"></span>wałej utraty wartości</div><div class="c xe9 y6fd w6d h46"><div class="t m0 xf h37 y6ea ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1f h11 y6fc ff2 fs4 fc0 sc0 ls0 ws0">1 835</div><div class="c x8a y6fd w9 h46"><div class="t m0 xf h37 y6ea ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y6fc ff2 fs4 fc0 sc0 ls0 ws0">1 144</div><div class="c x22 y6fd w14 h46"><div class="t m0 xf h37 y6ea ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y94 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y12f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y6fe ff1 fs0 fc0 sc0 ls0 ws0">NOTA 10 </div><div class="t m0 x1a h11 y6ff ff2 fs4 fc0 sc0 ls0 ws0">10. KAPITAŁ ZAKŁADOWY (STRU<span class="_ _2"></span>KTURA) <span class="_ _16d"> </span><span class="ff1">  <span class="_ _aa"> </span>  <span class="_ _16e"> </span>  <span class="_ _16f"> </span>  <span class="_ _16f"> </span>  <span class="_ _170"> </span>  </span></div><div class="t m0 xc8 h47 y700 ff1 fs6 fc0 sc0 ls0 ws0">Seria / emisja <span class="_ _1a"> </span>Rodzaj akcji </div><div class="t m0 xea h47 y2a7 ff1 fs6 fc0 sc0 ls0 ws0">Rodzaj </div><div class="t m0 xeb h47 y700 ff1 fs6 fc0 sc0 ls0 ws0">uprzywilejowania </div><div class="t m0 xec h47 y701 ff1 fs6 fc0 sc0 ls0 ws0">akcji </div><div class="t m0 xed h47 y2a7 ff1 fs6 fc0 sc0 ls0 ws0">Rodzaj </div><div class="t m0 xee h47 y700 ff1 fs6 fc0 sc0 ls0 ws0">ograniczenia praw </div><div class="t m0 x84 h47 y701 ff1 fs6 fc0 sc0 ls0 ws0">do akcji </div><div class="t m0 xef h47 y1a0 ff1 fs6 fc0 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x1c h47 y2a9 ff1 fs6 fc0 sc0 ls0 ws0">[szt.] </div><div class="t m0 xd8 h47 y6c4 ff1 fs6 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 xf0 h47 y702 ff1 fs6 fc0 sc0 ls0 ws0">serii / </div><div class="t m0 x1d h47 y2a7 ff1 fs6 fc0 sc0 ls0 ws0">emisji </div><div class="t m0 xf1 h47 y700 ff1 fs6 fc0 sc0 ls0 ws0">wg </div><div class="t m0 xd8 h47 y701 ff1 fs6 fc0 sc0 ls0 ws0">wartości </div><div class="t m0 xd8 h47 y66f ff1 fs6 fc0 sc0 ls0 ws0">nominal</div><div class="t m0 xb9 h47 y703 ff1 fs6 fc0 sc0 ls0 ws0">nej [zł] </div><div class="t m0 x9a h47 y2a7 ff1 fs6 fc0 sc0 ls0 ws0">Sposób </div><div class="t m0 x53 h47 y700 ff1 fs6 fc0 sc0 ls0 ws0">pokrycia </div><div class="t m0 xf2 h47 y701 ff1 fs6 fc0 sc0 ls0 ws0">kapitału </div><div class="t m0 x5a h47 y1a0 ff1 fs6 fc0 sc0 ls0 ws0">Data </div><div class="t m0 x34 h47 y2a9 ff1 fs6 fc0 sc0 ls0 ws0">rejestra<span class="_ _3"></span>cji<span class="_ _2"></span> </div><div class="t m0 xf3 h47 y2a7 ff1 fs6 fc0 sc0 ls0 ws0">Prawo do </div><div class="t m0 xf4 h47 y700 ff1 fs6 fc0 sc0 ls0 ws0">dywidendy </div><div class="t m0 x96 h47 y701 ff1 fs6 fc0 sc0 ls0 ws0">(od daty) </div><div class="t m0 x1a h47 y704 ff1 fs6 fc0 sc0 ls0 ws0">Seria A </div><div class="t m0 xf5 h47 y705 ff1 fs6 fc0 sc0 ls0 ws0">imienne </div><div class="t m0 xd4 h47 y619 ff1 fs6 fc0 sc0 ls0 ws0">uprzywilejowane</div><div class="c xf6 y1ef w6f h48"><div class="t m0 xf h47 y706 ff1 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xf7 h47 y705 ff1 fs6 fc0 sc0 ls0 ws0">uprzywilejowane </div><div class="t m0 xf8 h47 y619 ff1 fs6 fc0 sc0 ls0 ws0">co do głosu </div><div class="t m0 xf9 h47 y704 ff1 fs6 fc0 sc0 ls0 ws0">brak <span class="_ _171"> </span>2 100 000 <span class="_ _3b"> </span>420 000 </div><div class="c x9a y707 w70 h49"><div class="t m0 xf h47 y708 ff1 fs6 fc0 sc0 ls0 ws0">opłaco</div></div><div class="c xb7 y707 w2f h49"><div class="t m0 xf h47 y708 ff1 fs6 fc0 sc0 ls0 ws0">-</div></div><div class="t m0 xfa h47 y704 ff1 fs6 fc0 sc0 ls0 ws0">ny w </div><div class="t m0 xfb h47 y709 ff1 fs6 fc0 sc0 ls0 ws0">całości </div><div class="t m0 xfc h47 y704 ff1 fs6 fc0 sc0 ls0 ws0">22-09-1998 <span class="_ _172"> </span>21-07-1998 </div><div class="t m0 x1a h47 y70a ff1 fs6 fc0 sc0 ls0 ws0">Seria B </div><div class="t m0 xfd h47 y70b ff1 fs6 fc0 sc0 ls0 ws0">zwykłe na </div><div class="t m0 xfd h47 y70c ff1 fs6 fc0 sc0 ls0 ws0">okaziciela </div><div class="t m0 xec h47 y70a ff1 fs6 fc0 sc0 ls0 ws0">brak <span class="_ _a8"> </span>brak <span class="_ _173"> </span>400 000 <span class="_ _34"> </span>80 000 </div><div class="t m0 x9a h47 y70d ff1 fs6 fc0 sc0 ls0 ws0">opłaco-</div><div class="t m0 xfa h47 y70a ff1 fs6 fc0 sc0 ls0 ws0">ny w </div><div class="t m0 xfb h47 y70e ff1 fs6 fc0 sc0 ls0 ws0">całości </div><div class="t m0 xfc h47 y70a ff1 fs6 fc0 sc0 ls0 ws0">21-09-1998 <span class="_ _172"> </span>21-07-1998 </div></div><div class="pi" ></div></div><div id="pf25" class="pf w0 h0" ><div class="pc pc25 w0 h0"><img class="bi x8 y21 w6b h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">37 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h47 y70f ff1 fs6 fc0 sc0 ls0 ws0">Seria C </div><div class="t m0 xfd h47 y710 ff1 fs6 fc0 sc0 ls0 ws0">zwykłe na </div><div class="t m0 xfd h47 y711 ff1 fs6 fc0 sc0 ls0 ws0">okaziciela </div><div class="t m0 xec h47 y70f ff1 fs6 fc0 sc0 ls0 ws0">brak <span class="_ _a8"> </span>brak <span class="_ _173"> </span>200 000 <span class="_ _34"> </span>40 000 </div><div class="t m0 x9a h47 y712 ff1 fs6 fc0 sc0 ls0 ws0">opłaco-</div><div class="t m0 xfa h47 y70f ff1 fs6 fc0 sc0 ls0 ws0">ny w </div><div class="t m0 xfb h47 y713 ff1 fs6 fc0 sc0 ls0 ws0">całości </div><div class="t m0 xfc h47 y70f ff1 fs6 fc0 sc0 ls0 ws0">01-04-2011 <span class="_ _172"> </span>17-06-2011 </div><div class="t m0 x1a h4a y714 ff2 fs6 fc0 sc0 ls0 ws0">Liczba akcji razem</div><div class="c xde y715 w9 h4b"><div class="t m0 xf h4a y716 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xd5 h47 y717 ff1 fs6 fc0 sc0 ls0 ws0">- <span class="_ _8d"> </span>- <span class="_ _aa"> </span>- </div><div class="t m0 x59 h4a y714 ff2 fs6 fc0 sc0 ls0 ws0">2 700 000 <span class="_ _174"> </span><span class="ff1">- <span class="_ _61"> </span>- <span class="_ _175"> </span>- <span class="_ _16e"> </span>- </span></div><div class="c x1a y718 w4c h4c"><div class="t m0 xf h4a y716 ff2 fs6 fc0 sc0 ls0 ws0">Kapitał </div></div><div class="t m0 x1a h4a y719 ff2 fs6 fc0 sc0 ls0 ws0">zakładowy, <span class="_ _14"></span>razem</div><div class="c xde y25b w9 h4b"><div class="t m0 xf h4a y716 ff2 fs6 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xd5 h4a y71a ff1 fs6 fc0 sc0 ls0 ws0">- <span class="_ _8d"> </span>- <span class="_ _aa"> </span>- <span class="_ _176"> </span>- <span class="_ _16"> </span><span class="ff2">540 000 <span class="_ _177"> </span></span>- <span class="_ _175"> </span>-<span class="_ _3"></span> <span class="_ _23"> </span>- </div><div class="t m0 x1a h4a y71b ff2 fs6 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x1a h4a y35c ff2 fs6 fc0 sc0 ls0 ws0">nominalna <span class="_ _13"> </span>jednej </div><div class="t m0 x1a h4a y106 ff2 fs6 fc0 sc0 ls0 ws0">akcji = 0,20 zł </div><div class="t m0 xfe h47 y35c ff1 fs6 fc0 sc0 ls0 ws0">-- <span class="_ _c0"> </span>- <span class="_ _aa"> </span>- <span class="_ _176"> </span>- <span class="_ _175"> </span>- <span class="_ _61"> </span>- <span class="_ _175"> </span>- <span class="_ _16e"> </span>- </div><div class="t m0 x1 h2 y1ae ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y71c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y71d ff1 fs0 fc0 sc0 ls0 ws0">NOTA 11 </div><div class="t m0 x1a h11 y71e ff2 fs4 fc0 sc0 ls0 ws0">11. KAPITAŁ ZAPASOWY </div><div class="t m0 x19 h12 y71f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xcf h11 y71e ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _178"> </span>31.12.2022 </div><div class="t m0 x1a h12 y720 ff1 fs4 fc0 sc0 ls0 ws0">a) ze sprzedaży akcji powyżej<span class="_ _2"></span> <span class="_ _3"></span>ich wartości nominalnej </div><div class="t m0 x19 h12 y721 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xff h12 y720 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xfc y722 w4a h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">4 036      </div></div><div class="t m0 x100 h12 y720 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2e y722 w4a h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">4 036      </div></div><div class="t m0 x1a h12 y723 ff1 fs4 fc0 sc0 ls0 ws0">b) utworzony ustawow<span class="_ _2"></span>o<span class="_ _14"></span> </div><div class="t m0 x19 h12 y724 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x27 h12 y723 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x101 y725 w48 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">167      </div></div><div class="t m0 x28 h12 y723 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2b y725 w49 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">167      </div></div><div class="t m0 x1a h12 y121 ff1 fs4 fc0 sc0 ls0 ws0">c) utworzony zgo<span class="_ _2"></span>d<span class="_ _14"></span>nie ze statut<span class="_ _2"></span>em / umową, ponad wymaganą ustawowo (minimalną) w<span class="_ _2"></span>a<span class="_ _3"></span>rtość</div><div class="c x4d y726 w71 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x9c h12 y121 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x102 y726 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y121 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y726 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y53c ff1 fs4 fc0 sc0 ls0 ws0">d) z dopłat akcjonariuszy / w<span class="_ _2"></span>s<span class="_ _3"></span>pólników </div><div class="t m0 x19 h12 y3d7 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x9c h12 y53c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x102 y53d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y53c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y53d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y727 ff1 fs4 fc0 sc0 ls0 ws0">e) inny (wg rodzaju) </div><div class="c x19 y728 w5a h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xef y728 w15 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xff h12 y727 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xfc y729 w4a h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">5 209      </div></div><div class="t m0 x100 h12 y727 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2e y729 w4a h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">5 209      </div></div><div class="c x1a y72a w72 h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="c x103 y72a w73 h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0">-</div></div><div class="c x104 y72a w1f h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x37 y72a w74 h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0">z likwidacji środków trw<span class="_ _2"></span>a<span class="_ _3"></span>łych</div></div><div class="c x105 y72a w15 h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y72a w5a h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xef y72a w15 h25"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x9c h12 y3da ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x102 y3db w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3da ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3db w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8a ff1 fs4 fc0 sc0 ls0 ws0">   - z podziału wyniku finansowego<span class="_ _2"></span> <span class="_ _179"> </span>  </div><div class="t m0 xff h12 y4a4 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xfc y72b w4a h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">5 209      </div></div><div class="t m0 x100 h12 y4a4 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2e y72b w4a h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">5 209      </div></div><div class="t m0 x1a h11 y72c ff2 fs4 fc0 sc0 ls0 ws0">Kapitał zapasowy, razem </div><div class="t m0 x19 h12 y72d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xff h11 y72c ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xfc y72e w4a h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">9 413      </div></div><div class="t m0 x100 h11 y72c ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2e y72e w4a h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">9 413      </div></div><div class="t m0 x1 h37 y72f ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y730 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 12 </div><div class="t m0 x1a h11 y731 ff2 fs4 fc0 sc0 ls0 ws0">12. KAPITAŁ Z AKTUALIZACJI WY<span class="_ _2"></span>CENY </div><div class="c xca y732 w5a h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y732 w15 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xcf h11 y731 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _178"> </span>31<span class="_ _2"></span>.12.2022 </div><div class="t m0 x1a h12 y733 ff1 fs4 fc0 sc0 ls0 ws0">a) z tytułu aktualizacji wartośc<span class="_ _2"></span>i god<span class="_ _3"></span>ziwej </div><div class="t m0 xca h12 y4f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x56 h12 y733 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xce y734 w52 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">2      </div></div><div class="t m0 x106 h12 y733 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x40 y734 w52 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">2      </div></div><div class="t m0 x1a h12 y735 ff1 fs4 fc0 sc0 ls0 ws0">b) z tytułu zysków / strat z w<span class="_ _2"></span>yceny in<span class="_ _3"></span>strumentów finansow<span class="_ _2"></span>ych, w tym:  <span class="_ _143"> </span>-</div><div class="c x5b y736 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y735 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y736 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y737 ff1 fs4 fc0 sc0 ls0 ws0">     - z wyceny udziałów spół<span class="_ _2"></span>ki zal<span class="_ _3"></span>eżnej </div><div class="t m0 xca h12 y738 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y737 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y739 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y737 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y739 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y73a ff1 fs4 fc0 sc0 ls0 ws0">c) z tytułu podatku odroczo<span class="_ _2"></span>n<span class="_ _14"></span>eg<span class="_ _2"></span>o </div><div class="t m0 xca h12 y73b ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y73a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y73c w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y73a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y73c w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y73d ff1 fs4 fc0 sc0 ls0 ws0">d) różnice kursowe z przeliczenia oddział<span class="_ _2"></span>ów zagr<span class="_ _3"></span>anicznych </div><div class="t m0 xca h12 y73e ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y73d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y1c7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y73d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1c7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y73f ff1 fs4 fc0 sc0 ls0 ws0">e) inny (wg rodzaju) </div><div class="t m0 xca h12 y740 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y73f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y741 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y73f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y741 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y742 ff2 fs4 fc0 sc0 ls0 ws0">Kapitał z aktualizacji wyceny<span class="_ _2"></span>,<span class="_ _3"></span> razem </div><div class="t m0 xca h12 y743 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x56 h12 y742 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c xce y744 w52 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">2      </div></div><div class="t m0 x106 h12 y742 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x40 y744 w52 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">2      </div></div><div class="t m0 x1 h37 y745 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y746 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 13 </div><div class="t m0 x1a h11 y747 ff2 fs4 fc0 sc0 ls0 ws0">13. POZOSTAŁE KAPITAŁY REZERWOWE<span class="_ _2"></span> (WEDŁUG CELU PRZEZNACZENIA) <span class="_ _f2"> </span>31.1<span class="_ _2"></span>2.<span class="_ _14"></span>2<span class="_ _2"></span>023 <span class="_ _178"> </span>31<span class="_ _2"></span>.1<span class="_ _3"></span>2.2022 </div><div class="t m0 x1a h12 y748 ff1 fs4 fc0 sc0 ls0 ws0">a) utworzone z<span class="_ _2"></span>g<span class="_ _3"></span>odnie z statutem/umową <span class="_ _17a"> </span>  </div><div class="t m0 x107 h12 y601 ff1 fs4 fc0 sc0 ls0 ws0">10 345</div><div class="c x5b y602 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x21 y602 w75 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">11 398     </div></div><div class="t m0 x1a h12 y749 ff1 fs4 fc0 sc0 ls0 ws0">b) na akcje (udziały) wła<span class="_ _2"></span>s<span class="_ _3"></span>ne <span class="_ _fe"> </span>  </div><div class="t m0 x5c h12 y74a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y93 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y74a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y93 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y74b ff2 fs4 fc0 sc0 ls0 ws0">Pozostałe kapitały re<span class="_ _2"></span>zer<span class="_ _3"></span>wowe, razem </div><div class="t m0 xca h12 y74c ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x107 h11 y74b ff2 fs4 fc0 sc0 ls0 ws0">10 345</div><div class="c x5b y74d w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x21 y74d w75 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">11 398      </div></div><div class="t m0 x1 h2 y74e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y74f ff1 fs0 fc0 sc0 ls0 ws0">NOTA 14.1 </div><div class="t m0 x1a h11 y130 ff2 fs4 fc0 sc0 ls0 ws0">14.1 ODPISY Z ZYSKU NETTO W CIĄGU<span class="_ _2"></span> <span class="_ _3"></span>ROKU OBROTOWEGO<span class="_ _2"></span> (Z T<span class="_ _3"></span>YTUŁU) <span class="_ _17b"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y750 ff1 fs4 fc0 sc0 ls0 ws0">   - zaliczkowe naliczenie dywidendy za<span class="_ _2"></span> r<span class="_ _3"></span>ok bieżący <span class="_ _8a"> </span>-</div><div class="c x5b y751 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y750 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y751 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y752 ff2 fs4 fc0 sc0 ls0 ws0">Odpisy z zysku netto<span class="_ _2"></span> <span class="_ _14"></span>w ciągu r<span class="_ _2"></span>oku o<span class="_ _3"></span>brotowego, razem </div><div class="t m0 xca h12 y753 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y752 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y754 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y752 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y754 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h37 y755 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y756 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 14.2 </div><div class="t m0 x1a h11 y757 ff2 fs4 fc0 sc0 ls0 ws0">14.2 ZMIANA STANU REZERWY Z TYTUŁU ODROCZONE<span class="_ _2"></span>GO PODATKU DOCHODOWEGO <span class="_ _173"> </span>31<span class="_ _3"></span>.12.2023 <span class="_ _1a"> </span>31<span class="_ _2"></span>.12.20<span class="_ _3"></span>22 </div><div class="t m0 x1a h11 y758 ff2 fs4 fc0 sc0 ls0 ws0">1. Stan rezerwy z tytuł<span class="_ _2"></span>u o<span class="_ _3"></span>droczonego podatku dochodowego na <span class="_ _2"></span>poc<span class="_ _3"></span>zątek okresu, w tym<span class="_ _2"></span>: <span class="_ _166"> </span>838</div><div class="c x5b y670 w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y758 ff2 fs4 fc0 sc0 ls0 ws0">776</div><div class="c x22 y670 w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y759 ff1 fs4 fc0 sc0 ls0 ws0">a) odniesionej na wynik finansowy </div><div class="c xca yda w15 h4d"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5d h12 y759 ff1 fs4 fc0 sc0 ls0 ws0">838</div><div class="c x5b y257 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y759 ff1 fs4 fc0 sc0 ls0 ws0">776</div><div class="c x22 y257 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y75a ff1 fs4 fc0 sc0 ls0 ws0">    - różnice kursowe <span class="_ _17c"> </span>-</div><div class="c x5b y75b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y75a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y75b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y75c ff1 fs4 fc0 sc0 ls0 ws0">    - różnica stawek amortyza<span class="_ _2"></span>cyjnych<span class="_ _3"></span>, leasing <span class="_ _68"> </span>832</div><div class="c x5b y75d w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y75c ff1 fs4 fc0 sc0 ls0 ws0">776</div><div class="c x22 y75d w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">38 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">    - dotacje, subwencje <span class="_ _17d"> </span>-</div><div class="c x5b y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">    - inne tytuły <span class="_ _17e"> </span>6</div><div class="c x5b y329 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y329 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">b) odniesionej na kapitał w<span class="_ _2"></span>łasn<span class="_ _14"></span>y<span class="_ _2"></span> </div><div class="c xca y75e w15 h4e"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y32b w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32b w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">c) odniesionej na wartość firmy l<span class="_ _2"></span>u<span class="_ _14"></span>b ujem<span class="_ _2"></span>ną wartość firmy </div><div class="c xca y75f w15 h3c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y4 ff2 fs4 fc0 sc0 ls0 ws0">2. Zwiększenia  </div><div class="c xca y577 w15 h3c"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5d h11 y4 ff2 fs4 fc0 sc0 ls0 ws0">486</div><div class="c x5b y32e w9 h1c"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y32e w49 h1c"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">150     </div></div><div class="t m0 x1a h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">a) odniesione na wynik finansowy o<span class="_ _2"></span>kre<span class="_ _3"></span>su z tytułu dodatnich różni<span class="_ _2"></span>c p<span class="_ _3"></span>rzejściowych (z ty<span class="_ _2"></span>tułu) <span class="_ _bc"> </span>486</div><div class="c x5b y330 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">150</div><div class="c x22 y330 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y331 ff1 fs4 fc0 sc0 ls0 ws0">    - różnice kursowe <span class="_ _17f"> </span>  <span class="_ _13b"> </span>-</div><div class="c x5b y332 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x42 h12 y331 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y332 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x1a h12 y333 ff1 fs4 fc0 sc0 ls0 ws0">    - różnica stawek amortyza<span class="_ _2"></span>cyjnych<span class="_ _3"></span>, leasing <span class="_ _180"> </span>  <span class="_ _e1"> </span>486</div><div class="c x5b y334 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y333 ff1 fs4 fc0 sc0 ls0 ws0">144</div><div class="c x22 y334 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y335 ff1 fs4 fc0 sc0 ls0 ws0">    - inne tytuły <span class="_ _181"> </span>  </div><div class="c x5b y336 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y335 ff1 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x22 y336 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y337 ff1 fs4 fc0 sc0 ls0 ws0">b) odniesione na kapitał wł<span class="_ _2"></span>asn<span class="_ _14"></span>y<span class="_ _2"></span> w związku z dodatnimi różnicami przejściowymi (z tytuł<span class="_ _2"></span>u<span class="_ _14"></span>)<span class="_ _2"></span> <span class="_ _b5"> </span>-</div><div class="c x5b y338 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y337 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y338 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y580 ff1 fs4 fc0 sc0 ls0 ws0">c) <span class="_ _13"></span>odniesione <span class="_ _13"></span>na <span class="_ _e"></span>w<span class="_ _2"></span>artość <span class="_ _13"></span>firmy <span class="_ _13"></span>l<span class="_ _3"></span>ub <span class="_ _13"></span>ujemną <span class="_ _e"></span>w<span class="_ _2"></span>artość <span class="_ _13"></span>firmy <span class="_ _13"></span>w <span class="_ _e"></span>zw<span class="_ _2"></span>i<span class="_ _14"></span>ą<span class="_ _2"></span>zku <span class="_ _e"></span>z <span class="_ _d"> </span>dodatnimi <span class="_ _e"></span>r<span class="_ _2"></span>óżnicami<span class="_ _3"></span> </div><div class="t m0 x1a h12 y453 ff1 fs4 fc0 sc0 ls0 ws0">przejściowymi (z<span class="_ _2"></span> t<span class="_ _3"></span>ytułu) </div><div class="t m0 x5c h12 y760 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y761 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y760 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y761 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y762 ff2 fs4 fc0 sc0 ls0 ws0">3. Zmniejszenia <span class="_ _182"> </span> <span class="_ _183"> </span>415</div><div class="c x5b y763 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y762 ff2 fs4 fc0 sc0 ls0 ws0">88</div><div class="c x22 y763 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y764 ff1 fs4 fc0 sc0 ls0 ws0">a) <span class="_ _e"></span>odniesione <span class="_ _e"></span>na <span class="_ _e"></span>wynik <span class="_ _13"></span>finansowy <span class="_ _e"></span>o<span class="_ _2"></span>kr<span class="_ _3"></span>esu <span class="_ _e"></span>w <span class="_ _e"></span>zw<span class="_ _2"></span>ią<span class="_ _14"></span>z<span class="_ _2"></span>ku <span class="_ _2"></span>z <span class="_ _e"></span>do<span class="_ _2"></span>datn<span class="_ _3"></span>imi <span class="_ _e"></span>róż<span class="_ _2"></span>ni<span class="_ _3"></span>cami <span class="_ _e"></span>przejściow<span class="_ _2"></span>ymi <span class="_ _2"></span>(z </div><div class="t m0 x1a h12 y765 ff1 fs4 fc0 sc0 ls0 ws0">tytułu) </div><div class="t m0 x5d h12 y26b ff1 fs4 fc0 sc0 ls0 ws0">415</div><div class="c x5b y766 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y26b ff1 fs4 fc0 sc0 ls0 ws0">88</div><div class="c x22 y766 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y767 ff1 fs4 fc0 sc0 ls0 ws0">    - różnice kursowe </div><div class="c xca y768 w15 h2c"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y767 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y18c w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y767 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y18c w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y769 ff1 fs4 fc0 sc0 ls0 ws0">    - różnica stawek amortyza<span class="_ _2"></span>cyjnych<span class="_ _3"></span>, leasing </div><div class="c xca y76a w15 h2e"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5d h12 y769 ff1 fs4 fc0 sc0 ls0 ws0">415</div><div class="c x5b y76b w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y769 ff1 fs4 fc0 sc0 ls0 ws0">88</div><div class="c x22 y76b w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y76c ff1 fs4 fc0 sc0 ls0 ws0">    - dotacje, subwencje <span class="_ _184"> </span>  <span class="_ _e5"> </span>- </div><div class="c x5b y76d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y76c ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y76d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y76e ff1 fs4 fc0 sc0 ls0 ws0">    - inne tytuły </div><div class="c xca y76f w15 h2e"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y76e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y770 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y76e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y770 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3fc ff1 fs4 fc0 sc0 ls0 ws0">b) odniesione na kapitał wł<span class="_ _2"></span>asn<span class="_ _14"></span>y<span class="_ _2"></span> w związku z dodatnimi różnicami przejściowymi (z tytuł<span class="_ _2"></span>u<span class="_ _14"></span>)<span class="_ _2"></span> <span class="_ _b5"> </span>-</div><div class="c x5b y771 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3fc ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y771 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y772 ff1 fs4 fc0 sc0 ls0 ws0">c) <span class="_ _13"></span>odniesione <span class="_ _13"></span>na <span class="_ _e"></span>w<span class="_ _2"></span>artość <span class="_ _13"></span>firmy <span class="_ _13"></span>l<span class="_ _3"></span>ub <span class="_ _13"></span>ujemną <span class="_ _e"></span>w<span class="_ _2"></span>artość <span class="_ _13"></span>firmy <span class="_ _13"></span>w <span class="_ _e"></span>zw<span class="_ _2"></span>i<span class="_ _14"></span>ą<span class="_ _2"></span>zku <span class="_ _e"></span>z <span class="_ _d"> </span>dodatnimi <span class="_ _e"></span>r<span class="_ _2"></span>óżnicami<span class="_ _3"></span> </div><div class="t m0 x1a h12 y6ec ff1 fs4 fc0 sc0 ls0 ws0">przejściowymi  </div><div class="t m0 x5c h12 y4a8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y773 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y4a8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y773 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 yc8 ff2 fs4 fc0 sc0 ls0 ws0">4. Stan rezerwy z tytuł<span class="_ _2"></span>u o<span class="_ _3"></span>droczonego podatku dochodowego na <span class="_ _2"></span>koniec o<span class="_ _3"></span>kresu, razem<span class="_ _2"></span> <span class="_ _be"> </span>909</div><div class="c x5b y4fe w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 yc8 ff2 fs4 fc0 sc0 ls0 ws0">838</div><div class="c x22 y4fe w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y774 ff1 fs4 fc0 sc0 ls0 ws0">a) odniesionej na wynik finansowy <span class="_ _f"> </span>  <span class="_ _e1"> </span>909</div><div class="c x5b y775 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y774 ff1 fs4 fc0 sc0 ls0 ws0">838</div><div class="c x22 y775 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y776 ff1 fs4 fc0 sc0 ls0 ws0">    - różnice kursowe <span class="_ _17f"> </span> <span class="_ _f7"> </span>-</div><div class="c x5b y138 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y776 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y138 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y777 ff1 fs4 fc0 sc0 ls0 ws0">    - różnica stawek amortyza<span class="_ _2"></span>cyjnych<span class="_ _3"></span>, leasing <span class="_ _180"> </span>  <span class="_ _e1"> </span>903</div><div class="c x5b y5ea w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y777 ff1 fs4 fc0 sc0 ls0 ws0">832</div><div class="c x22 y5ea w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y64d ff1 fs4 fc0 sc0 ls0 ws0">    - inne tytuły <span class="_ _181"> </span>  <span class="_ _e5"> </span>6</div><div class="c x5b y46d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y64d ff1 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x22 y46d w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y778 ff1 fs4 fc0 sc0 ls0 ws0">b) odniesione na kapitał wł<span class="_ _2"></span>asn<span class="_ _14"></span>y<span class="_ _2"></span> <span class="_ _185"> </span> <span class="_ _f7"> </span>-</div><div class="c x5b y40e w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y778 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y40e w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y779 ff1 fs4 fc0 sc0 ls0 ws0">c) odniesione na wartość f<span class="_ _2"></span>i<span class="_ _3"></span>rmy lub ujemną wartość firmy <span class="_ _186"> </span> <span class="_ _f7"> </span>-</div><div class="c x5b y77a w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y779 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y77a w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xc h2 y73 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y77b ff1 fs0 fc0 sc0 ls0 ws0">NOTA 14.3  </div><div class="t m0 x1a h11 y77c ff2 fs4 fc0 sc0 ls0 ws0">14.3 <span class="_ _56"> </span>ZM<span class="_ _2"></span>IANA <span class="_ _56"> </span>STANU <span class="_ _0"> </span>DŁUGOTE<span class="_ _2"></span>RMINOWEJ <span class="_ _56"> </span>REZERWY <span class="_ _3a"> </span>NA <span class="_ _3a"> </span>ŚW<span class="_ _2"></span>IADCZENIA <span class="_ _56"> </span>EM<span class="_ _2"></span>ERYTALN<span class="_ _3"></span>E <span class="_ _3a"> </span>I </div><div class="t m0 x1a h11 y77d ff2 fs4 fc0 sc0 ls0 ws0">PODOBNE (WG TYTUŁÓW) </div><div class="t m0 x7d h11 y77e ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h11 y77f ff2 fs4 fc0 sc0 ls0 ws0">a) stan na początek okres<span class="_ _2"></span>u<span class="_ _14"></span>  <span class="_ _187"> </span>34</div><div class="c x5b y780 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y77f ff2 fs4 fc0 sc0 ls0 ws0">39</div><div class="c x22 y780 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y396 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe <span class="_ _188"> </span>-</div><div class="c x5b y781 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y396 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y781 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y782 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _fa"> </span>34</div><div class="c x5b y783 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x45 y783 w4b h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">39     </div></div><div class="t m0 x1a h12 y784 ff1 fs4 fc0 sc0 ls0 ws0">   - inne <span class="_ _189"> </span>-</div><div class="c x5b y785 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y784 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y785 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y5ad ff2 fs4 fc0 sc0 ls0 ws0">b) zwiększenia (z tytułu) <span class="_ _18a"> </span>20</div><div class="c x5b y786 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y5ad ff2 fs4 fc0 sc0 ls0 ws0">1</div><div class="c x22 y786 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y609 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe <span class="_ _188"> </span>-</div><div class="c x5b y787 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y609 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y787 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y12f ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _fa"> </span>20</div><div class="c x5b y788 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y12f ff1 fs4 fc0 sc0 ls0 ws0">1</div><div class="c x22 y788 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y19d ff1 fs4 fc0 sc0 ls0 ws0">   - inne <span class="_ _189"> </span>-</div><div class="c x5b y789 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y19d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y789 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y4ca ff2 fs4 fc0 sc0 ls0 ws0">c) wykorzystanie (z ty<span class="_ _2"></span>t<span class="_ _3"></span>ułu) <span class="_ _18b"> </span>-</div><div class="c x5b y78a w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y4ca ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y78a w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y78b ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe </div><div class="t m0 x5c h12 y78c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y78d w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y78c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y78d w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y78e ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> </div><div class="t m0 x5c h12 y1b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y78f w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y1b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y78f w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y790 ff1 fs4 fc0 sc0 ls0 ws0">   - inne </div><div class="t m0 x5c h12 y791 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y98 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y791 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y98 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y792 ff2 fs4 fc0 sc0 ls0 ws0">d) rozwiązanie (z tytułu) </div><div class="t m0 xce h11 y2a9 ff2 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x5b y2ab w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h11 y2a9 ff2 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x22 y2ab w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y793 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe </div><div class="t m0 x5c h12 y66d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y66e w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y66d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y66e w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y794 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> </div><div class="c xce y795 w76 h33"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">6</div></div><div class="c x5b y795 w9 h33"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x40 y795 w76 h33"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">6</div></div><div class="c x22 y795 w9 h33"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y796 ff1 fs4 fc0 sc0 ls0 ws0">   - inne </div><div class="t m0 x5c h12 y797 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y798 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y797 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y798 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y799 ff2 fs4 fc0 sc0 ls0 ws0">e) stan na koniec okresu <span class="_ _18c"> </span>48</div><div class="c x5b y79a w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x45 y79a w4b h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">34      </div></div><div class="t m0 x1a h12 y4d7 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe <span class="_ _188"> </span>-</div><div class="c x5b y5c2 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y4d7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5c2 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y79b ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _fa"> </span>48</div><div class="c x5b y5c4 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x45 y5c4 w4b h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">34    </div></div></div><div class="pi" ></div></div><div id="pf27" class="pf w0 h0" ><div class="pc pc27 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">39 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">   - inne <span class="_ _189"> </span>-</div><div class="c x5b y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h37 y48e ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y4df ff1 fs0 fc0 sc0 ls0 ws0">NOTA 14.4 </div><div class="t m0 x1a h11 y79c ff2 fs4 fc0 sc0 ls0 ws0">14.4 <span class="_ _28"> </span>ZMIANA <span class="_ _28"> </span>STANU <span class="_ _56"> </span>KRÓTKOT<span class="_ _2"></span>E<span class="_ _3"></span>RMINOW<span class="_ _2"></span>E<span class="_ _3"></span>J <span class="_ _28"> </span>REZE<span class="_ _2"></span>R<span class="_ _3"></span>WY <span class="_ _28"> </span>NA <span class="_ _56"> </span>ŚWIADCZENIA  EME<span class="_ _2"></span>RYTALNE  I </div><div class="t m0 x1a h11 y79d ff2 fs4 fc0 sc0 ls0 ws0">PODOBNE (WG TYTUŁÓW) </div><div class="t m0 x7d h11 y202 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h11 y6d9 ff2 fs4 fc0 sc0 ls0 ws0">a) stan na początek okres<span class="_ _2"></span>u<span class="_ _14"></span>  <span class="_ _187"> </span>17</div><div class="c x5b y79e w9 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="c x2b y79e w49 h17"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0">142    </div></div><div class="t m0 x1a h12 y3e7 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe <span class="_ _188"> </span>-</div><div class="c x5b y3e8 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3e7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3e8 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y3e9 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _18d"> </span>-</div><div class="c x5b y3eb w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3e9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3eb w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y79f ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na niewykorzystane u<span class="_ _2"></span>rlopy <span class="_ _7b"> </span>17</div><div class="c x5b y7a0 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x45 y7a0 w4b h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">83    </div></div><div class="t m0 x1a h12 y3ee ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na premie i nagrody <span class="_ _18e"> </span>-</div><div class="c x5b y3f0 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y3ee ff1 fs4 fc0 sc0 ls0 ws0">59</div><div class="c x22 y3f0 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y7a1 ff2 fs4 fc0 sc0 ls0 ws0">b) zwiększenia (z tytułu) <span class="_ _133"> </span>185</div><div class="c x5b y7a2 w9 h19"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b y7a2 w49 h19"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">158  </div></div><div class="t m0 x1a h12 y6e3 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe <span class="_ _188"> </span>-</div><div class="c x5b y4ec w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6e3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y4ec w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7a3 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _18d"> </span>-</div><div class="c x5b y49c w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7a3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y49c w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7a4 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na niewykorzystane u<span class="_ _2"></span>rlopy <span class="_ _18f"> </span>185</div><div class="c x5b y7a5 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y7a4 ff1 fs4 fc0 sc0 ls0 ws0">158</div><div class="c x22 y7a5 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y33f ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na premie i nagrody <span class="_ _18e"> </span>-</div><div class="c x5b y7a6 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y33f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7a6 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y217 ff2 fs4 fc0 sc0 ls0 ws0">c) wykorzystanie (z ty<span class="_ _2"></span>t<span class="_ _3"></span>ułu) <span class="_ _190"> </span>17</div><div class="c x5b y89 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x2b y89 w49 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">142    </div></div><div class="t m0 x1a h12 y343 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe <span class="_ _188"> </span>-</div><div class="c x5b y7a7 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y343 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7a7 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y345 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _18d"> </span>-</div><div class="c x5b y3f8 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y345 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y3f8 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7a8 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na niewykorzystane u<span class="_ _2"></span>rlopy <span class="_ _7b"> </span>17</div><div class="c x5b y7a9 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y7a8 ff1 fs4 fc0 sc0 ls0 ws0">83</div><div class="c x22 y7a9 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y348 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na premie i nagrody <span class="_ _18e"> </span>-</div><div class="c x5b y7aa w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y348 ff1 fs4 fc0 sc0 ls0 ws0">59</div><div class="c x22 y7aa w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y34a ff2 fs4 fc0 sc0 ls0 ws0">d) rozwiązanie (z tytułu) <span class="_ _133"> </span>152</div><div class="c x5b y7ab w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y34a ff2 fs4 fc0 sc0 ls0 ws0">141</div><div class="c x22 y7ab w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7ac ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe <span class="_ _188"> </span>-</div><div class="c x5b y7ad w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7ac ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7ad w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y34e ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _18d"> </span>-</div><div class="c x5b y7ae w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y34e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7ae w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y350 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na niewykorzystane u<span class="_ _2"></span>rlopy <span class="_ _18f"> </span>152</div><div class="c x5b y7af w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y350 ff1 fs4 fc0 sc0 ls0 ws0">141</div><div class="c x22 y7af w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7b0 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na premie i nagrody <span class="_ _18e"> </span>-</div><div class="c x5b y7b1 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7b0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7b1 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y7b2 ff2 fs4 fc0 sc0 ls0 ws0">e) stan na koniec okresu <span class="_ _18c"> </span>33</div><div class="c x5b y59d w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="c x45 y59d w4b h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">17    </div></div><div class="t m0 x1a h12 y7b3 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na nagrody jubileuszowe <span class="_ _188"> </span>-</div><div class="c x5b y7b4 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7b3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7b4 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y73 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na odprawy emerytal<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _18d"> </span>-</div><div class="c x5b y7b5 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y73 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7b5 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7b6 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na niewykorzystane u<span class="_ _2"></span>rlopy <span class="_ _7b"> </span>33</div><div class="c x5b y7b7 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="c x45 y7b7 w4b h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">17    </div></div><div class="t m0 x1a h12 y7b8 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na premie i nagrody <span class="_ _18e"> </span>-</div><div class="c x5b y7b9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7b8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7b9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h37 y7ba ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y28e ff1 fs0 fc0 sc0 ls0 ws0">NOTA 14.5 </div><div class="t m0 x1a h11 y1d4 ff2 fs4 fc0 sc0 ls0 ws0">14.5  ZMIANA STANU POZOSTAŁYC<span class="_ _2"></span>H REZERW KRÓTKOTERMINOWYCH (WG TYTUŁÓW) <span class="_ _191"> </span>31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h11 y7bb ff2 fs4 fc0 sc0 ls0 ws0">a) stan na początek okres<span class="_ _2"></span>u<span class="_ _14"></span>  <span class="_ _133"> </span>-</div><div class="c x5b y7bc w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y7bb ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7bc w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y39 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na spory sądowe<span class="_ _2"></span> <span class="_ _190"> </span>-</div><div class="c x5b y7bd w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y39 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7bd w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6bd ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na naprawy gwarancy<span class="_ _2"></span>jn<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _192"> </span>-</div><div class="c x5b y7be w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6bd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7be w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y65f ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na bonusy <span class="_ _193"> </span>-</div><div class="c x5b y7bf w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y65f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7bf w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y6c1 ff2 fs4 fc0 sc0 ls0 ws0">b) zwiększenia (z tytułu) <span class="_ _187"> </span>1 853</div><div class="c x5b y2a0 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y2a0 w4a h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">1 192      </div></div><div class="t m0 x1a h12 y6c3 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na spory sądowe<span class="_ _2"></span> <span class="_ _194"> </span>722</div><div class="c x5b y7c0 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6c3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7c0 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7c1 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na naprawy gwarancy<span class="_ _2"></span>jn<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _192"> </span>-</div><div class="c x5b y7c2 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x42 h12 y7c1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7c2 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x1a h12 y7c3 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na bonusy <span class="_ _195"> </span>1 107</div><div class="c x5b y7c4 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y7c4 w4a h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">1 192      </div></div><div class="t m0 x108 h12 y1c ff1 fs4 fc0 sc0 ls0 ws0"> - pozostałe <span class="_ _196"> </span>24</div><div class="c x5b y7c5 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y7c5 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y7c6 ff2 fs4 fc0 sc0 ls0 ws0">c) wykorzystanie (z ty<span class="_ _2"></span>t<span class="_ _3"></span>ułu) <span class="_ _14b"> </span>1 107</div><div class="c x5b y141 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y7c6 ff2 fs4 fc0 sc0 ls0 ws0">1 192</div><div class="c x22 y141 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7c7 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na spory sądowe<span class="_ _2"></span> <span class="_ _190"> </span>-</div><div class="c x5b y7c8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7c7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7c8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7c9 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na naprawy gwarancy<span class="_ _2"></span>jn<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _192"> </span>-</div><div class="c x5b y7ca w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7c9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7ca w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4cc ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na bonusy <span class="_ _195"> </span>1 107 </div><div class="c x8a y7cb w6e h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y4cc ff1 fs4 fc0 sc0 ls0 ws0">1 192</div><div class="c x22 y7cb w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y7cc ff2 fs4 fc0 sc0 ls0 ws0">d) rozwiązanie (z tytułu) <span class="_ _18a"> </span>24</div><div class="c x5b y7cd w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y7cc ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7cd w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7ce ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na spory sądowe<span class="_ _2"></span> <span class="_ _190"> </span>-</div><div class="c x5b y56f w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7ce ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y56f w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7cf ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na naprawy gwarancy<span class="_ _2"></span>jn<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _192"> </span>-</div><div class="c x5b y52e w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7cf ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y52e w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf28" class="pf w0 h0" ><div class="pc pc28 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">40 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na bonusy <span class="_ _193"> </span>-</div><div class="c x5b y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x108 h12 y328 ff1 fs4 fc0 sc0 ls0 ws0"> - pozostałe <span class="_ _196"> </span>24</div><div class="c x5b y329 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y329 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y32a ff2 fs4 fc0 sc0 ls0 ws0">e) stan na koniec okresu <span class="_ _197"> </span>722</div><div class="c x5b y32b w9 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="t m0 x42 h11 y32a ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32b w9 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na spory sądowe<span class="_ _2"></span> <span class="_ _194"> </span>722</div><div class="c x5b y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na naprawy gwarancy<span class="_ _2"></span>jn<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _192"> </span>-</div><div class="c x5b y32e w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x42 h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32e w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">   - rezerwa na bonusy <span class="_ _193"> </span>-</div><div class="c x5b y330 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x42 h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y330 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1 h37 y7d0 ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y7d1 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 15.1 </div><div class="t m0 x1a h11 y7d2 ff2 fs4 fc0 sc0 ls0 ws0">15.1 ZOBOWIĄZANIA DŁUGOTERM<span class="_ _2"></span>I<span class="_ _3"></span>NOWE </div><div class="c xca y3ee w50 h34"><div class="t m0 xf h12 y7d3 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y3ee w51 h34"><div class="t m0 xf h12 y7d3 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7d h11 y7d2 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y7d4 ff1 fs4 fc0 sc0 ls0 ws0">a) wobec jednostek powiązanych, w tym: </div><div class="t m0 xca h12 y20d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y7d5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y7d6 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7d5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7d6 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7d7 ff1 fs4 fc0 sc0 ls0 ws0">  - wobec jednostek zależnych </div><div class="t m0 xca h12 y6e1 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y7d8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y454 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7d8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y454 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7d9 ff1 fs4 fc0 sc0 ls0 ws0">  - wobec jednostki dominującej<span class="_ _2"></span> </div><div class="t m0 xca h12 y7da ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y456 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y458 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y456 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y458 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 ydf ff1 fs4 fc0 sc0 ls0 ws0">b) <span class="_ _30"> </span>wobec <span class="_ _30"> </span>pozostałych <span class="_ _30"> </span>jednostek, <span class="_ _30"> </span>w <span class="_ _30"> </span>których <span class="_ _30"> </span>emitent <span class="_ _30"> </span>posiada </div><div class="c x1a y7db w77 h4f"><div class="t m0 xf h12 y233 ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale, w tym<span class="_ _2"></span>:</div></div><div class="c x109 y7db w15 h4f"><div class="t m0 xf h12 y233 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xca h12 y7dc ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 ya ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y7dd w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 ya ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7dd w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4f1 ff1 fs4 fc0 sc0 ls0 ws0">  - wobec jednostek współz<span class="_ _2"></span>a<span class="_ _3"></span>leżnych </div><div class="t m0 xca h12 y33e ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y14c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y88 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y14c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y88 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7de ff1 fs4 fc0 sc0 ls0 ws0">  - wobec jednostek stowarzyszon<span class="_ _2"></span>ych<span class="_ _3"></span> <span class="_ _198"> </span>-</div><div class="c x5b y7df w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7de ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7df w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7e0 ff1 fs4 fc0 sc0 ls0 ws0">  - wobec innych jednostek <span class="_ _15a"> </span>-</div><div class="c x5b ya9 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7e0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 ya9 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y68b ff1 fs4 fc0 sc0 ls0 ws0">c) wobec pozostał<span class="_ _2"></span>ych jed<span class="_ _3"></span>nostek  <span class="_ _199"> </span>2 460</div><div class="c x5b y7e1 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y68b ff1 fs4 fc0 sc0 ls0 ws0">3 854</div><div class="c x22 y7e1 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y68e ff1 fs4 fc0 sc0 ls0 ws0">  - wobec wspólnika jednostki współ<span class="_ _2"></span>z<span class="_ _3"></span>ależnej <span class="_ _ee"> </span>-</div><div class="c x5b y7e2 w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y68e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7e2 w9 h13"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7e3 ff1 fs4 fc0 sc0 ls0 ws0">  - wobec znaczącego inwestora <span class="_ _19a"> </span>-</div><div class="c x5b y6eb w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7e3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6eb w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y692 ff1 fs4 fc0 sc0 ls0 ws0">  - wobec innych jednostek <span class="_ _19b"> </span>2 460</div><div class="c x5b y7e4 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y692 ff1 fs4 fc0 sc0 ls0 ws0">3 854</div><div class="c x22 y7e4 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y694 ff1 fs4 fc0 sc0 ls0 ws0">    -- kredyty i pożyczki </div><div class="t m0 xca h12 y7e5 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y694 ff1 fs4 fc0 sc0 ls0 ws0">987</div><div class="c x5b y7e6 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y694 ff1 fs4 fc0 sc0 ls0 ws0">1 098</div><div class="c x22 y7e6 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y697 ff1 fs4 fc0 sc0 ls0 ws0">    -- umowy leasingu finansowego<span class="_ _2"></span> lin<span class="_ _14"></span>ii prod<span class="_ _2"></span>ukcyjnej i samochodów </div><div class="t m0 xca h12 y46a ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h12 y697 ff1 fs4 fc0 sc0 ls0 ws0">1 473</div><div class="c x5b y7e7 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x2e h12 y697 ff1 fs4 fc0 sc0 ls0 ws0">2 756</div><div class="c x22 y7e7 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y69a ff1 fs4 fc0 sc0 ls0 ws0">    -- inne (wg rodzaju) </div><div class="t m0 xca h12 y34f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y69a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y7e8 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x42 h12 y69a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7e8 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1a h11 y7e9 ff2 fs4 fc0 sc0 ls0 ws0">Zobowiązania długoterminowe, ra<span class="_ _2"></span>zem<span class="_ _3"></span> <span class="_ _19c"> </span>2 460</div><div class="c x5b y7ea w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y7ea w4a h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">3 854      </div></div><div class="t m0 x1 h2 y7eb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7ec ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y470 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 15.2 </div><div class="t m0 x1a h11 y472 ff2 fs4 fc0 sc0 ls0 ws0">15.2 <span class="_ _2e"> </span>ZOBOWIĄZANIA <span class="_ _2e"> </span>DŁUGOTER<span class="_ _2"></span>MI<span class="_ _3"></span>NOWE, <span class="_ _2e"> </span>O <span class="_ _b"> </span>POZOSTAŁYM <span class="_ _21"> </span>OD <span class="_ _2e"> </span>DNIA <span class="_ _2e"> </span>BILANSOWEGO </div><div class="t m0 x1a h11 y7ed ff2 fs4 fc0 sc0 ls0 ws0">OKRESIE SPŁATY </div><div class="t m0 x7d h11 y7ee ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y35 ff1 fs4 fc0 sc0 ls0 ws0">a) powyżej 1 roku do<span class="_ _2"></span> <span class="_ _3"></span>3 lat <span class="_ _136"> </span>2 460</div><div class="c x5b y390 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y35 ff1 fs4 fc0 sc0 ls0 ws0">3 589</div><div class="c x22 y390 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y77d ff1 fs4 fc0 sc0 ls0 ws0">b) powyżej 3 do 5 lat <span class="_ _19d"> </span>- </div><div class="c x5b y7ef w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y77d ff1 fs4 fc0 sc0 ls0 ws0">265</div><div class="c x22 y7ef w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7f0 ff1 fs4 fc0 sc0 ls0 ws0">c) powyż<span class="_ _2"></span>e<span class="_ _14"></span>j 5<span class="_ _2"></span> lat<span class="_ _14"></span> </div><div class="t m0 xce h12 y7f1 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x5b y7f2 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y7f1 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y7f2 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y7f3 ff2 fs4 fc0 sc0 ls0 ws0">Zobowiązania długoterminowe, ra<span class="_ _2"></span>zem<span class="_ _3"></span> <span class="_ _19c"> </span>2 460</div><div class="c x5b y7f4 w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y7f3 ff2 fs4 fc0 sc0 ls0 ws0">3 854</div><div class="c x22 y7f4 w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y602 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y7f5 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 15.3  </div><div class="t m0 x1a h11 y7bd ff2 fs4 fc0 sc0 ls0 ws0">15.3 ZOBOWIĄZANIA DŁUGOTERM<span class="_ _2"></span>I<span class="_ _3"></span>NOWE (STRUKTURA W<span class="_ _2"></span>A<span class="_ _14"></span>L<span class="_ _2"></span>UTOWA) <span class="_ _19e"> </span>jednostka</div><div class="c x10a y7f6 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xb6 h11 y7bd ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _160"> </span>31.12.2022 </div><div class="t m0 x1a h12 y7f7 ff1 fs4 fc0 sc0 ls0 ws0">a) w walucie polskiej <span class="_ _19f"> </span>tys. <span class="_ _a8"> </span>2 460</div><div class="c x20 y7f8 w1a h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y7f7 ff1 fs4 fc0 sc0 ls0 ws0">3 854</div><div class="c x22 y7f8 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7f9 ff1 fs4 fc0 sc0 ls0 ws0">b) w walutach obcych (<span class="_ _2"></span>wg <span class="_ _3"></span>walut i po przeliczeniu na zł)<span class="_ _2"></span> <span class="_ _1a0"> </span>tys. <span class="_ _25"> </span>-</div><div class="c x20 y7fa w1a h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7f9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7fa w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6ff ff1 fs4 fc0 sc0 ls0 ws0">b1. jednostka/waluta    EUR </div><div class="t m0 xf0 h12 y7fb ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _25"> </span>-</div><div class="c x20 y7fc w1a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7fb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7fc w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y7fd ff1 fs4 fc0 sc0 ls0 ws0">                                           zł  </div><div class="t m0 xf0 h12 ye9 ff1 fs4 fc0 sc0 ls0 ws0">tys. </div><div class="t m0 x7e h12 y7fe ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y7ff w1a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y7fe ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7ff w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y800 ff1 fs4 fc0 sc0 ls0 ws0">b2.pozostałe waluty       zł<span class="_ _2"></span> <span class="_ _14"></span> </div><div class="t m0 xf0 h12 y19f ff1 fs4 fc0 sc0 ls0 ws0">tys. </div><div class="t m0 x7e h12 y800 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x20 y801 w1a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y800 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y801 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y802 ff2 fs4 fc0 sc0 ls0 ws0">Zobowiązania długoterminowe, ra<span class="_ _2"></span>zem<span class="_ _3"></span> <span class="_ _1a1"> </span><span class="ff1">tys. <span class="_ _a8"> </span></span>2 460</div><div class="c x20 y803 w1a h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y802 ff2 fs4 fc0 sc0 ls0 ws0">3 854</div><div class="c x22 y803 w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y804 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y805 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y806 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 15.4      <span class="fc3"> </span></div><div class="t m0 x1a h11 y2b1 ff2 fs4 fc0 sc0 ls0 ws0">15.4 ZOBOWIĄZANIA DŁUGOTERMI<span class="_ _2"></span>NOWE Z TYTUŁU KREDYTÓW I POŻYCZEK </div><div class="t m0 x10b h12 y61d ff1 fs4 fc0 sc0 ls0 ws0">Nazwa </div><div class="t m0 x103 h12 y807 ff1 fs4 fc0 sc0 ls0 ws0">jednostki ze </div><div class="t m0 x103 h12 y808 ff1 fs4 fc0 sc0 ls0 ws0">wskazaniem </div><div class="t m0 x10c h12 y809 ff1 fs4 fc0 sc0 ls0 ws0">formy prawnej </div><div class="t m0 xd4 h12 y80a ff1 fs4 fc0 sc0 ls0 ws0">Siedziba </div><div class="t m0 xa h12 y61d ff1 fs4 fc0 sc0 ls0 ws0">Kwota </div><div class="t m0 x10d h12 y807 ff1 fs4 fc0 sc0 ls0 ws0">kredytu wg </div><div class="t m0 x10e h12 y808 ff1 fs4 fc0 sc0 ls0 ws0">umowy </div><div class="t m0 x10e h12 y809 ff1 fs4 fc0 sc0 ls0 ws0">(tys. zł) </div><div class="t m0 x8d h12 y70b ff1 fs4 fc0 sc0 ls0 ws0">Kwota </div><div class="t m0 x8f h12 y80a ff1 fs4 fc0 sc0 ls0 ws0">kredytu </div><div class="t m0 x10f h12 y80b ff1 fs4 fc0 sc0 ls0 ws0">pozostała<span class="_ _2"></span> </div><div class="t m0 x110 h12 y80a ff1 fs4 fc0 sc0 ls0 ws0">Oprocentowanie <span class="_ _1a2"> </span>Termin spłaty <span class="_ _118"> </span>Zabezpieczen<span class="_ _2"></span>ia </div></div><div class="pi" ></div></div><div id="pf29" class="pf w0 h0" ><div class="pc pc29 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">41 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x111 h12 y3bf ff1 fs4 fc0 sc0 ls0 ws0">do spłaty </div><div class="t m0 x112 h12 y3c0 ff1 fs4 fc0 sc0 ls0 ws0">(tys. zł) </div><div class="t m0 x37 h12 y80c ff1 fs4 fc0 sc0 ls0 ws0">mBank SA </div><div class="t m0 xd4 h12 y80d ff1 fs4 fc0 sc0 ls0 ws0">Warsza- </div><div class="t m0 x87 h12 y80e ff1 fs4 fc0 sc0 ls0 ws0">wa </div><div class="t m0 x105 h12 y80c ff1 fs4 fc0 sc0 ls0 ws0">5 300 <span class="_ _1a3"> </span>987 </div><div class="t m0 xac h47 y80f ff1 fs6 fc0 sc0 ls0 ws0">Oprocentowani<span class="_ _3"></span>a <span class="_ _10"> </span>kredytów </div><div class="t m0 xac h47 y2bf ff1 fs6 fc0 sc0 ls0 ws0">WIBOR <span class="_ _30"> </span>1M <span class="_ _12"> </span>plus <span class="_ _12"> </span>marża </div><div class="t m0 xac h47 y6db ff1 fs6 fc0 sc0 ls0 ws0">banku, <span class="_ _e"></span>opłaty <span class="_ _2"></span>oraz <span class="_ _13"></span>pro<span class="_ _3"></span>wizje </div><div class="t m0 xac h47 y810 ff1 fs6 fc0 sc0 ls0 ws0">banku <span class="_ _40"> </span>zostały <span class="_ _40"> </span>objęte </div><div class="t m0 xac h47 y1b0 ff1 fs6 fc0 sc0 ls0 ws0">klauzulą <span class="_ _13"></span>poufno<span class="_ _3"></span>ści, <span class="_ _13"> </span>zawartą </div><div class="t m0 xac h47 ydd ff1 fs6 fc0 sc0 ls0 ws0">w <span class="_ _2e"> </span>um<span class="_ _2"></span>owac<span class="_ _3"></span>h <span class="_ _b"> </span>i <span class="_ _2e"> </span>nie <span class="_ _b"> </span>mogą </div><div class="t m0 xac h47 y811 ff1 fs6 fc0 sc0 ls0 ws0">zostać podane do publicznej </div><div class="t m0 xac h47 y812 ff1 fs6 fc0 sc0 ls0 ws0">wiadomości </div><div class="t m0 x113 h47 y813 ff1 fs6 fc0 sc0 ls0 ws0">Kredyt <span class="_ _3a"> </span>na <span class="_ _3a"> </span>rozbudowę <span class="_ _0"> </span>hali </div><div class="t m0 x113 h47 y814 ff1 fs6 fc0 sc0 ls0 ws0">produkc<span class="_ _3"></span>yjnej, <span class="_ _0"> </span>budowę <span class="_ _0"> </span>linii </div><div class="t m0 x113 h47 y494 ff1 fs6 fc0 sc0 ls0 ws0">do <span class="_ _26"> </span>produkcji <span class="_ _26"> </span>wyrobów </div><div class="t m0 x113 h47 y80f ff1 fs6 fc0 sc0 ls0 ws0">cementowych <span class="_ _61"> </span>oraz </div><div class="t m0 x113 h47 y2bf ff1 fs6 fc0 sc0 ls0 ws0">laboratori<span class="_ _3"></span>um <span class="_ _32"> </span>kontenero- </div><div class="t m0 x113 h47 y6db ff1 fs6 fc0 sc0 ls0 ws0">wego <span class="_ _27"> </span>o <span class="_ _27"> </span>terminie <span class="_ _11"> </span>s<span class="_ _2"></span>płat<span class="_ _3"></span>y </div><div class="t m0 x113 h47 y810 ff1 fs6 fc0 sc0 ls0 ws0">przypadającym <span class="_ _1a4"> </span>na </div><div class="t m0 x113 h47 y1b0 ff1 fs6 fc0 sc0 ls0 ws0">31.07.2023 <span class="_ _2"></span>r. <span class="_ _2"></span>zg. <span class="_ _2"></span>z <span class="_ _2"></span>aneksem </div><div class="t m0 x113 h47 ydd ff1 fs6 fc0 sc0 ls0 ws0">z <span class="_ _10"> </span>dnia <span class="_ _29"> </span>1<span class="_ _2"></span>7.04.2020 <span class="_ _29"> </span>r. <span class="_ _10"> </span>w </div><div class="t m0 x113 h47 y811 ff1 fs6 fc0 sc0 ls0 ws0">okresie <span class="_ _e"></span>od <span class="_ _13"> </span>maja <span class="_ _13"> </span>2020 <span class="_ _13"></span>r. <span class="_ _13"></span>do<span class="_ _14"></span> </div><div class="t m0 x113 h47 y812 ff1 fs6 fc0 sc0 ls0 ws0">września <span class="_ _e"></span>2020 <span class="_ _13"> </span>r. <span class="_ _13"></span>bez <span class="_ _e"></span>spłaty </div><div class="t m0 x113 h47 y815 ff1 fs6 fc0 sc0 ls0 ws0">rat <span class="_ _1d"> </span>. <span class="_ _1d"> </span>Zg. <span class="_ _3e"> </span>z <span class="_ _1d"> </span>aneksem </div><div class="t m0 x113 h47 y7d8 ff1 fs6 fc0 sc0 ls0 ws0">wydłużono <span class="_ _2"></span>termin <span class="_ _2"></span>sp<span class="_ _3"></span>łaty <span class="_ _2"></span>do </div><div class="t m0 x113 h47 y33b ff1 fs6 fc0 sc0 ls0 ws0">listopada <span class="_ _3"></span>2025 r. </div><div class="t m0 x38 h47 y80f ff1 fs6 fc0 sc0 ls0 ws0">Hipoteka <span class="_ _156"> </span>umowna, </div><div class="t m0 x38 h47 y2bf ff1 fs6 fc0 sc0 ls0 ws0">zastaw <span class="_ _a"> </span>rejestrowy, </div><div class="t m0 x38 h47 y6db ff1 fs6 fc0 sc0 ls0 ws0">cesja <span class="_ _1a5"> </span>polisy </div><div class="t m0 x38 h47 y810 ff1 fs6 fc0 sc0 ls0 ws0">ubezpieczeniowej, </div><div class="t m0 x38 h47 y1b0 ff1 fs6 fc0 sc0 ls0 ws0">oświadczenie <span class="_ _178"> </span>o </div><div class="t m0 x38 h47 ydd ff1 fs6 fc0 sc0 ls0 ws0">poddaniu <span class="_ _43"> </span>się </div><div class="t m0 x38 h47 y811 ff1 fs6 fc0 sc0 ls0 ws0">egzekucji w <span class="_ _14"></span>trybie art. </div><div class="t m0 x38 h47 y812 ff1 fs6 fc0 sc0 ls0 ws0">777 par. 1 pkt 5 KPC </div><div class="t m0 x1 h2 y816 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y817 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y818 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 16.1 </div><div class="t m0 x1a h11 y819 ff2 fs4 fc0 sc0 ls0 ws0">16.1 ZOBOWIĄZANIA KRÓTKOTERM<span class="_ _2"></span>I<span class="_ _14"></span>NOW<span class="_ _2"></span>E </div><div class="t m0 xca h12 y14d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x7d h11 y819 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="c x1a y81a w78 h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">a) wobec jednostek </div></div><div class="c x114 y81a w79 h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">powiązanych, w t<span class="_ _2"></span>y<span class="_ _3"></span>m:</div></div><div class="c xea y81a w15 h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y81a w50 h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y81a w51 h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y81b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y81c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y81b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y81c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y81d ff1 fs4 fc0 sc0 ls0 ws0">   - wobec jednostek zależnych <span class="_ _ce"> </span>  </div><div class="t m0 x5c h12 y81e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y81f w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y81e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y81f w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y820 ff1 fs4 fc0 sc0 ls0 ws0">   - wobec jednostki dominującej </div><div class="t m0 xca h12 y821 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y822 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y154 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y822 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y154 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y823 ff1 fs4 fc0 sc0 ls0 ws0">b) <span class="_ _30"> </span>wobec <span class="_ _30"> </span>pozostałych <span class="_ _30"> </span>jednostek, <span class="_ _30"> </span>w <span class="_ _30"> </span>których <span class="_ _30"> </span>emitent <span class="_ _30"> </span>posiada </div><div class="t m0 x1a h12 y5e6 ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale, w tym<span class="_ _2"></span>:<span class="_ _14"></span> </div><div class="c xca y824 w50 h30"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y824 w51 h30"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y221 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y222 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y221 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y222 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2e9 ff1 fs4 fc0 sc0 ls0 ws0">   - wobec jednostek współz<span class="_ _2"></span>a<span class="_ _14"></span>leżny<span class="_ _2"></span>ch <span class="_ _a7"> </span>  </div><div class="t m0 x5c h12 y825 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y597 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y825 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y597 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y31 ff1 fs4 fc0 sc0 ls0 ws0">   - wobec jednostek stowarzyszo<span class="_ _2"></span>nych<span class="_ _3"></span> <span class="_ _1a6"> </span>  </div><div class="t m0 x5c h12 y826 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y827 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y826 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y827 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">   - wobec innych jednostek <span class="_ _59"> </span>  </div><div class="t m0 x5c h12 y828 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y829 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y828 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y829 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y15c ff1 fs4 fc0 sc0 ls0 ws0">c) wobec pozostał<span class="_ _2"></span>ych jed<span class="_ _3"></span>nostek, w tym: </div><div class="t m0 xca h12 y281 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h12 y15c ff1 fs4 fc0 sc0 ls0 ws0">7 753</div><div class="c x5b y15d w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y15d w4a h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">8 475      </div></div><div class="t m0 x1a h12 y2f3 ff1 fs4 fc0 sc0 ls0 ws0">   - wobec wspólnika jednostki współzale<span class="_ _2"></span>żnej <span class="_ _1a7"> </span>  </div><div class="t m0 x5c h12 y353 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6f1 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y353 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6f1 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2f5 ff1 fs4 fc0 sc0 ls0 ws0">   - wobec znaczącego inwestora <span class="_ _82"> </span>  </div><div class="t m0 x5c h12 y82a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y82b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y82a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y82b w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2f7 ff1 fs4 fc0 sc0 ls0 ws0">   - wobec innych jednostek <span class="_ _59"> </span>  </div><div class="t m0 xc6 h12 y161 ff1 fs4 fc0 sc0 ls0 ws0">7 753</div><div class="c x5b y82c w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2e y82c w4a h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">8 475     </div></div><div class="t m0 x1a h12 y2f9 ff1 fs4 fc0 sc0 ls0 ws0">     -- kredyty i pożyczki, w tym: <span class="_ _1a8"> </span>  </div><div class="t m0 xc6 h12 y82d ff1 fs4 fc0 sc0 ls0 ws0">2 623</div><div class="c x5b y82e w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y82d ff1 fs4 fc0 sc0 ls0 ws0">2 474</div><div class="c x22 y82e w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2fb ff1 fs4 fc0 sc0 ls0 ws0">        --- długoterminowe w okresie spłaty<span class="_ _2"></span> <span class="_ _1a9"> </span>  </div><div class="t m0 x5c h12 y82f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y830 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y82f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y830 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y114 ff1 fs4 fc0 sc0 ls0 ws0">     -- z tytułu emisji dłużnych papierów<span class="_ _2"></span> wartościowych </div><div class="c xca y831 w50 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y831 w51 h1f"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y114 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y832 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y114 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y832 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y13e ff1 fs4 fc0 sc0 ls0 ws0">     -- z tytułu dywidend </div><div class="t m0 xca h12 y300 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y13e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y833 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y13e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y833 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y834 ff1 fs4 fc0 sc0 ls0 ws0">     -- inne zobowiązania finansowe, w<span class="_ _2"></span> t<span class="_ _3"></span>ym: </div><div class="t m0 xca h12 y303 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h12 y834 ff1 fs4 fc0 sc0 ls0 ws0">1 498</div><div class="c x5b y835 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2e y835 w4a h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">1 307     </div></div><div class="t m0 x1a h12 y836 ff1 fs4 fc0 sc0 ls0 ws0">        --- z tytułu umów leasingu finansow<span class="_ _2"></span>e<span class="_ _14"></span>go<span class="_ _2"></span> </div><div class="t m0 xca h12 y306 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h12 y836 ff1 fs4 fc0 sc0 ls0 ws0">1 498</div><div class="c x5b y604 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2e y604 w4a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">1 307     </div></div><div class="t m0 x1a h12 y837 ff1 fs4 fc0 sc0 ls0 ws0">     -- z tytułu dostaw i usług, o okr<span class="_ _2"></span>e<span class="_ _14"></span>s<span class="_ _2"></span>ie<span class="_ _3"></span> wymagalności: </div><div class="t m0 xca h12 y309 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h12 y837 ff1 fs4 fc0 sc0 ls0 ws0">2 139</div><div class="c x5b y838 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y838 w4a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">2 586      </div></div><div class="t m0 x1a h12 y6fd ff1 fs4 fc0 sc0 ls0 ws0">        --- do 12 miesięcy </div><div class="t m0 xca h12 y30c ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h12 y6fd ff1 fs4 fc0 sc0 ls0 ws0">2 139</div><div class="c x5b y839 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y6fd ff1 fs4 fc0 sc0 ls0 ws0">2 586</div><div class="c x22 y839 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y83a ff1 fs4 fc0 sc0 ls0 ws0">        --- powyżej 12<span class="_ _2"></span> mi<span class="_ _3"></span>esięcy </div><div class="t m0 xca h12 y30e ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y83a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y83b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y83a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y83b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y83c ff1 fs4 fc0 sc0 ls0 ws0">     -- zaliczki otrzy<span class="_ _2"></span>m<span class="_ _3"></span>ane na dostawy </div><div class="t m0 xca h12 y3a ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y83c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y83d w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y83c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y83d w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y83e ff1 fs4 fc0 sc0 ls0 ws0">     -- zobowiązania wekslowe </div><div class="t m0 xca h12 y83f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y83e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y840 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y83e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y840 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y660 ff1 fs4 fc0 sc0 ls0 ws0">     -- z tytułu podatków, c<span class="_ _2"></span>e<span class="_ _14"></span>ł<span class="_ _2"></span>, ube<span class="_ _3"></span>zpieczeń i innych tytułó<span class="_ _2"></span>w pub<span class="_ _3"></span>liczno<span class="_ _2"></span>p<span class="_ _14"></span>r<span class="_ _2"></span>awnych </div><div class="t m0 xbe h12 y841 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y660 ff1 fs4 fc0 sc0 ls0 ws0">661</div><div class="c x5b y662 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2e y662 w4a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">1 043     </div></div><div class="t m0 x1a h12 y842 ff1 fs4 fc0 sc0 ls0 ws0">     -- z tytułu wynagrodzeń </div><div class="t m0 xca h12 y843 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y842 ff1 fs4 fc0 sc0 ls0 ws0">577</div><div class="c x5b y844 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="c x2b y844 w49 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">698   </div></div><div class="t m0 x1a h12 y51b ff1 fs4 fc0 sc0 ls0 ws0">     -- inne (wg rodzaju) </div><div class="t m0 xca h12 y845 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y51b ff1 fs4 fc0 sc0 ls0 ws0">255</div><div class="c x5b y846 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y51b ff1 fs4 fc0 sc0 ls0 ws0">367</div><div class="c x22 y846 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y847 ff1 fs4 fc0 sc0 ls0 ws0">        ---zob. z tytułu zakupu środków <span class="_ _2"></span>trwałych <span class="_ _1aa"> </span>-</div><div class="c x5b y848 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x40 y848 w52 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">1     </div></div><div class="t m0 x1a h12 y849 ff1 fs4 fc0 sc0 ls0 ws0">        ---rozrachunki z pracownikami (o<span class="_ _2"></span>d<span class="_ _3"></span>rocz<span class="_ _2"></span>e<span class="_ _14"></span>nie wyna<span class="_ _2"></span>g<span class="_ _3"></span>r.) <span class="_ _1ab"> </span>238</div><div class="c x5b y84a w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y849 ff1 fs4 fc0 sc0 ls0 ws0">276</div><div class="c x22 y84a w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y84b ff1 fs4 fc0 sc0 ls0 ws0">        ---wpłaty P<span class="_ _2"></span>P<span class="_ _3"></span>K <span class="_ _1ac"> </span>2</div><div class="c x5b y84c w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y84b ff1 fs4 fc0 sc0 ls0 ws0">16</div><div class="c x22 y84c w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y84d ff1 fs4 fc0 sc0 ls0 ws0">        ---pozostałe <span class="_ _1ad"> </span>15</div><div class="c x5b y84e w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y84d ff1 fs4 fc0 sc0 ls0 ws0">74</div><div class="c x22 y84e w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y320 ff1 fs4 fc0 sc0 ls0 ws0">d) fundusze specjalne (wg tytułów) <span class="_ _1ae"> </span>  </div><div class="t m0 x5d h12 y84f ff1 fs4 fc0 sc0 ls0 ws0">220</div><div class="c x5b y527 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x5b y850 w9 h50"><div class="t m0 xf h12 y851 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y527 w49 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">210      </div></div><div class="t m0 x1a h12 y852 ff1 fs4 fc0 sc0 ls0 ws0">     - ZFŚS </div><div class="t m0 xca h12 y81 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y852 ff1 fs4 fc0 sc0 ls0 ws0">220</div><div class="c x5b y853 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x2b y853 w49 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">210    </div></div><div class="c x1a y854 w7a h33"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe, ra<span class="_ _2"></span>zem</div></div><div class="c x115 y854 w15 h33"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xca y854 w50 h33"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y854 w51 h33"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xc6 h11 y855 ff2 fs4 fc0 sc0 ls0 ws0">7 973</div><div class="c x5b y82 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y82 w4a h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">8 685      </div></div><div class="t m0 x1 h37 y1f4 ff2 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf2a" class="pf w0 h0" ><div class="pc pc2a w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">42 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y356 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 16.2  </div><div class="t m0 x1a h11 y856 ff2 fs4 fc0 sc0 ls0 ws0">16.2 ZOBOWIĄZANIA KRÓTKOTERM<span class="_ _2"></span>I<span class="_ _14"></span>NOW<span class="_ _2"></span>E (STRUKTURA WALUTOWA) <span class="_ _1af"> </span>jednostka <span class="_ _117"> </span>31.12.2023 <span class="_ _1a"> </span>31<span class="_ _2"></span>.12.20<span class="_ _3"></span>22 </div><div class="t m0 x1a h12 y857 ff1 fs4 fc0 sc0 ls0 ws0">a) w walucie polskiej <span class="_ _1b0"> </span>tys.  <span class="_ _af"> </span>7 725</div><div class="c x5b y440 w9 h51"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y857 ff1 fs4 fc0 sc0 ls0 ws0">8 396</div><div class="c x22 y440 w9 h51"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y492 ff1 fs4 fc0 sc0 ls0 ws0">b) w walutach obcych (<span class="_ _2"></span>wg <span class="_ _3"></span>walut i po przeliczeniu na zł)<span class="_ _2"></span> <span class="_ _ff"> </span>tys<span class="_ _3"></span>.  <span class="_ _be"> </span>2<span class="_ _2"></span>4<span class="_ _3"></span>8</div><div class="c x5b y858 w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y492 ff1 fs4 fc0 sc0 ls0 ws0">289</div><div class="c x22 y858 w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y859 ff1 fs4 fc0 sc0 ls0 ws0">b1. jednostka/waluta    EUR </div><div class="t m0 x113 h12 y85a ff1 fs4 fc0 sc0 ls0 ws0">tys.  <span class="_ _b5"> </span>57</div><div class="c x5b y6d7 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y85a ff1 fs4 fc0 sc0 ls0 ws0">61</div><div class="c x22 y6d7 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y85b ff1 fs4 fc0 sc0 ls0 ws0">      tys. zł  </div><div class="t m0 x113 h12 y446 ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _97"> </span>247</div><div class="c x5b y85c w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y446 ff1 fs4 fc0 sc0 ls0 ws0">289</div><div class="c x22 y85c w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y85d ff1 fs4 fc0 sc0 ls0 ws0">b2. jednostka/waluta    GBP </div><div class="t m0 x113 h12 y85e ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _e7"> </span>-</div><div class="c x5b y85f w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y85e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y85f w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y860 ff1 fs4 fc0 sc0 ls0 ws0">      tys. zł  </div><div class="t m0 x113 h12 y44a ff1 fs4 fc0 sc0 ls0 ws0">tys. <span class="_ _1b1"> </span>1</div><div class="c x5b y861 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y44a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y861 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y862 ff1 fs4 fc0 sc0 ls0 ws0">pozostałe waluty w<span class="_ _2"></span> <span class="_ _14"></span>t<span class="_ _2"></span>ys<span class="_ _3"></span>. zł  </div><div class="t m0 x113 h12 y863 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y862 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y864 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y862 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y864 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y865 ff2 fs4 fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe, ra<span class="_ _2"></span>zem<span class="_ _3"></span> </div><div class="t m0 x113 h12 y866 ff1 fs4 fc0 sc0 ls0 ws0">tys. </div><div class="t m0 xc6 h11 y867 ff2 fs4 fc0 sc0 ls0 ws0">7 973</div><div class="c x5b y868 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y867 ff2 fs4 fc0 sc0 ls0 ws0">8 685</div><div class="c x22 y868 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y367 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y869 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y4ed ff1 fs0 fc0 sc0 ls0 ws0">NOTA 16.3              </div><div class="t m0 x108 h11 y53b ff2 fs4 fc0 sc0 ls0 ws0">16.3 ZOBOWIĄZANIA KRÓTKOTER<span class="_ _2"></span>MI<span class="_ _3"></span>NOWE Z TYTUŁU KREDYTÓW I P<span class="_ _2"></span>OŻYCZEK </div><div class="t m0 x11 h12 y86a ff1 fs4 fc0 sc0 ls0 ws0">Nazwa </div><div class="t m0 xc8 h12 y86b ff1 fs4 fc0 sc0 ls0 ws0">jednostki ze </div><div class="t m0 xc8 h12 y86c ff1 fs4 fc0 sc0 ls0 ws0">wskazaniem </div><div class="t m0 x116 h12 y4a ff1 fs4 fc0 sc0 ls0 ws0">formy </div><div class="t m0 xd0 h12 y86d ff1 fs4 fc0 sc0 ls0 ws0">prawnej </div><div class="t m0 xd4 h12 y86c ff1 fs4 fc0 sc0 ls0 ws0">Siedziba </div><div class="t m0 xa h12 y86e ff1 fs4 fc0 sc0 ls0 ws0">Kwota </div><div class="t m0 x10d h12 y86f ff1 fs4 fc0 sc0 ls0 ws0">kredytu wg </div><div class="t m0 x10e h12 y870 ff1 fs4 fc0 sc0 ls0 ws0">umowy </div><div class="t m0 x10e h12 y871 ff1 fs4 fc0 sc0 ls0 ws0">(tys. zł) </div><div class="t m0 x8d h12 y86a ff1 fs4 fc0 sc0 ls0 ws0">Kwota </div><div class="t m0 x8f h12 y86b ff1 fs4 fc0 sc0 ls0 ws0">kredytu </div><div class="t m0 x10f h12 y86c ff1 fs4 fc0 sc0 ls0 ws0">pozostała<span class="_ _2"></span> </div><div class="t m0 x111 h12 y4a ff1 fs4 fc0 sc0 ls0 ws0">do spłaty </div><div class="t m0 x112 h12 y86d ff1 fs4 fc0 sc0 ls0 ws0">(tys. zł) </div><div class="t m0 x84 h12 y86c ff1 fs4 fc0 sc0 ls0 ws0">Oprocentowanie <span class="_ _1a2"> </span>Termin spłaty <span class="_ _173"> </span>Zabezpieczen<span class="_ _2"></span>ia </div><div class="t m0 xcc h12 y597 ff1 fs4 fc0 sc0 ls0 ws0">mBank SA </div><div class="t m0 xd4 h12 y872 ff1 fs4 fc0 sc0 ls0 ws0">Warsza-</div><div class="t m0 x87 h12 y224 ff1 fs4 fc0 sc0 ls0 ws0">wa </div><div class="t m0 x105 h12 y597 ff1 fs4 fc0 sc0 ls0 ws0">5 300 <span class="_ _1a3"> </span>112 </div><div class="t m0 xac h47 y137 ff1 fs6 fc0 sc0 ls0 ws0">Oprocentowani<span class="_ _3"></span>a </div><div class="t m0 xac h47 y873 ff1 fs6 fc0 sc0 ls0 ws0">kredytów <span class="_ _2"></span>WIBOR 1M <span class="_ _2"></span>plus<span class="_ _2"></span> </div><div class="t m0 xac h47 y874 ff1 fs6 fc0 sc0 ls0 ws0">marża <span class="_ _13"></span>bank<span class="_ _3"></span>u, <span class="_ _13"></span>opłaty <span class="_ _e"></span>oraz </div><div class="t m0 xac h47 y27b ff1 fs6 fc0 sc0 ls0 ws0">prowizje <span class="_ _11"> </span>banku <span class="_ _10"> </span>zostały </div><div class="t m0 xac h47 y875 ff1 fs6 fc0 sc0 ls0 ws0">objęte klauzulą poufności, </div><div class="t m0 xac h47 y876 ff1 fs6 fc0 sc0 ls0 ws0">zawartą <span class="_ _2"></span>w <span class="_ _2"></span>um<span class="_ _2"></span>o<span class="_ _14"></span>w<span class="_ _2"></span>ach <span class="_ _2"></span>i <span class="_ _2"></span>nie </div><div class="t m0 xac h47 yca ff1 fs6 fc0 sc0 ls0 ws0">mogą <span class="_ _3a"> </span>zostać <span class="_ _56"> </span>podane <span class="_ _56"> </span>do </div><div class="t m0 xac h12 y877 ff1 fs6 fc0 sc0 ls0 ws0">publicznej wiadomośc<span class="_ _3"></span>i<span class="fs4"> </span></div><div class="c xc7 y81e w7b h4c"><div class="t m0 xf h47 y878 ff1 fs6 fc0 sc0 ls0 ws0">Kredyt na rozbu<span class="_ _3"></span>dowę hali </div></div><div class="t m0 x99 h47 y879 ff1 fs6 fc0 sc0 ls0 ws0">produkcyjnej, <span class="_ _3"></span>budowę linii do </div><div class="t m0 x6d h47 y6eb ff1 fs6 fc0 sc0 ls0 ws0">produkcji wyrobó<span class="_ _3"></span>w </div><div class="t m0 x6d h47 y87a ff1 fs6 fc0 sc0 ls0 ws0">cementowych or<span class="_ _14"></span>a<span class="_ _2"></span>z </div><div class="t m0 x6c h47 y87b ff1 fs6 fc0 sc0 ls0 ws0">laboratori<span class="_ _3"></span>um kontenero- </div><div class="t m0 x30 h47 y87c ff1 fs6 fc0 sc0 ls0 ws0">wego o terminie <span class="_ _3"></span>spłaty </div><div class="t m0 x99 h47 y191 ff1 fs6 fc0 sc0 ls0 ws0">przypadającym na 31.07.202<span class="_ _3"></span>3 </div><div class="t m0 x30 h47 y27d ff1 fs6 fc0 sc0 ls0 ws0">r. zg. z aneksem z dnia </div><div class="t m0 x117 h47 y777 ff1 fs6 fc0 sc0 ls0 ws0">17.04.2020 r. w okresie<span class="_ _3"></span> od </div><div class="t m0 x6c h47 y87d ff1 fs6 fc0 sc0 ls0 ws0">maja 2020 r. do września </div><div class="t m0 xb5 h47 y87e ff1 fs6 fc0 sc0 ls0 ws0">2020 r. bez spłaty rat . Zg. z </div><div class="t m0 xb5 h47 y87f ff1 fs6 fc0 sc0 ls0 ws0">aneksem wydłużono termin </div><div class="t m0 x117 h47 y880 ff1 fs6 fc0 sc0 ls0 ws0">spłaty do l<span class="_ _3"></span>istopada 2025 r.</div><div class="c xfc y881 w51 h52"><div class="t m0 xf h12 y706 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x7e h47 y6eb ff1 fs6 fc0 sc0 ls0 ws0">Hipoteka <span class="_ _3"></span>umowna, </div><div class="t m0 x7e h47 y87a ff1 fs6 fc0 sc0 ls0 ws0">zastaw rejestrowy, </div><div class="t m0 x118 h47 y87b ff1 fs6 fc0 sc0 ls0 ws0">cesja polisy </div><div class="t m0 x5b h47 y87c ff1 fs6 fc0 sc0 ls0 ws0">ubezpieczeniowej, </div><div class="t m0 xbf h47 y191 ff1 fs6 fc0 sc0 ls0 ws0">oświadczenie o </div><div class="t m0 x4e h47 y27d ff1 fs6 fc0 sc0 ls0 ws0">poddaniu <span class="_ _3"></span>się </div><div class="t m0 x102 h47 y777 ff1 fs6 fc0 sc0 ls0 ws0">egzekucji w trybie<span class="_ _3"></span> </div><div class="t m0 x9c h47 y87d ff1 fs6 fc0 sc0 ls0 ws0">art. 777 par. 1 pkt <span class="_ _3"></span>5 </div><div class="t m0 x119 h12 y87e ff1 fs6 fc0 sc0 ls0 ws0">KPC<span class="fs4"> </span></div><div class="t m0 xcc h12 y882 ff1 fs4 fc0 sc0 ls0 ws0">mBank SA </div><div class="t m0 xd4 h12 y2fc ff1 fs4 fc0 sc0 ls0 ws0">Warsza-</div><div class="t m0 x87 h12 y883 ff1 fs4 fc0 sc0 ls0 ws0">wa </div><div class="t m0 x11a h12 y882 ff1 fs4 fc0 sc0 ls0 ws0">5 000   <span class="_ _36"> </span>383 </div><div class="t m0 xac h47 y884 ff1 fs6 fc0 sc0 ls0 ws0">Oprocentowani<span class="_ _3"></span>a </div><div class="t m0 xac h47 y885 ff1 fs6 fc0 sc0 ls0 ws0">kredytów <span class="_ _2"></span>WIBOR 1M <span class="_ _2"></span>plus<span class="_ _2"></span> </div><div class="t m0 xac h47 y886 ff1 fs6 fc0 sc0 ls0 ws0">marża <span class="_ _13"></span>bank<span class="_ _3"></span>u, <span class="_ _13"></span>opłaty <span class="_ _e"></span>oraz </div><div class="t m0 xac h47 y887 ff1 fs6 fc0 sc0 ls0 ws0">prowizje <span class="_ _11"> </span>banku <span class="_ _10"> </span>zostały </div><div class="t m0 xac h47 y4be ff1 fs6 fc0 sc0 ls0 ws0">objęte klauzulą poufności, </div><div class="t m0 xac h47 y419 ff1 fs6 fc0 sc0 ls0 ws0">zawartą <span class="_ _2"></span>w <span class="_ _2"></span>um<span class="_ _2"></span>o<span class="_ _14"></span>w<span class="_ _2"></span>ach <span class="_ _2"></span>i <span class="_ _2"></span>nie </div><div class="t m0 xac h47 y28e ff1 fs6 fc0 sc0 ls0 ws0">mogą <span class="_ _3a"> </span>zostać <span class="_ _56"> </span>podane <span class="_ _56"> </span>do </div><div class="t m0 xac h47 y37 ff1 fs6 fc0 sc0 ls0 ws0">publicznej wiadomośc<span class="_ _3"></span>i. </div><div class="t m0 x7b h47 y885 ff1 fs6 fc0 sc0 ls0 ws0">Kredyt w rachun<span class="_ _14"></span>k<span class="_ _2"></span>u bi<span class="_ _3"></span>eżącym o </div><div class="t m0 x7b h47 y886 ff1 fs6 fc0 sc0 ls0 ws0">końcowym <span class="_ _28"> </span>o <span class="_ _56"> </span>terminie <span class="_ _28"> </span>spłaty </div><div class="t m0 x7b h47 y887 ff1 fs6 fc0 sc0 ls0 ws0">przypadającym <span class="_ _14"></span>na <span class="_ _3"></span>23 <span class="_ _3"></span>listopada </div><div class="t m0 x7b h47 y4be ff1 fs6 fc0 sc0 ls0 ws0">2023 <span class="_ _3c"> </span>r., <span class="_ _12"> </span>Zg. <span class="_ _12"> </span>z <span class="_ _31"> </span>aneksem<span class="_ _14"></span> </div><div class="t m0 x7b h47 y419 ff1 fs6 fc0 sc0 ls0 ws0">wydłużono <span class="_ _3a"> </span>termin <span class="_ _3a"> </span>spłaty <span class="_ _3a"> </span>do </div><div class="t m0 x7b h47 y28e ff1 fs6 fc0 sc0 ls0 ws0">lutego 2026 r. </div><div class="c x38 y888 w7c h49"><div class="t m0 xf h47 y889 ff1 fs6 fc0 sc0 ls0 ws0">Weksel <span class="_ _31"> </span>w<span class="_ _2"></span>łas<span class="_ _3"></span>ny <span class="_ _1d"> </span>in </div></div><div class="t m0 x38 h47 y88a ff1 fs6 fc0 sc0 ls0 ws0">blanco <span class="_ _9"> </span>wr<span class="_ _3"></span>az <span class="_ _9"> </span>z </div><div class="t m0 x38 h47 y88b ff1 fs6 fc0 sc0 ls0 ws0">deklaracj<span class="_ _3"></span>ą <span class="_ _2e"> </span>w<span class="_ _2"></span>y<span class="_ _3"></span>stawcy </div><div class="t m0 x38 h47 y5f6 ff1 fs6 fc0 sc0 ls0 ws0">weksla, <span class="_ _2"></span>g<span class="_ _2"></span>war<span class="_ _3"></span>ancja <span class="_ _e"></span>de </div><div class="t m0 x38 h47 y235 ff1 fs6 fc0 sc0 ls0 ws0">minis <span class="_ _2"></span>udzielona <span class="_ _2"></span>przez </div><div class="t m0 x38 h47 y88c ff1 fs6 fc0 sc0 ls0 ws0">BGK <span class="_ _20"> </span>na <span class="_ _20"> </span>80% <span class="_ _20"> </span>kwoty </div><div class="t m0 x38 h47 y88d ff1 fs6 fc0 sc0 ls0 ws0">kredytu <span class="_ _33"> </span>wraz <span class="_ _158"> </span>z </div><div class="t m0 x38 h47 y301 ff1 fs6 fc0 sc0 ls0 ws0">wekslem  własnym  in </div><div class="t m0 x38 h47 y88e ff1 fs6 fc0 sc0 ls0 ws0">blanco <span class="_ _10"> </span>i <span class="_ _10"> </span>deklaracją </div><div class="t m0 x38 h47 y290 ff1 fs6 fc0 sc0 ls0 ws0">wystawcy <span class="_ _56"> </span>weksla <span class="_ _3a"> </span>na </div><div class="t m0 x38 h47 y88f ff1 fs6 fc0 sc0 ls0 ws0">BGK </div><div class="t m0 xcc h12 y95 ff1 fs4 fc0 sc0 ls0 ws0">mBank SA </div><div class="t m0 xd4 h12 y890 ff1 fs4 fc0 sc0 ls0 ws0">Warsza-</div><div class="t m0 x87 h12 y891 ff1 fs4 fc0 sc0 ls0 ws0">wa </div><div class="t m0 x105 h12 y95 ff1 fs4 fc0 sc0 ls0 ws0">1 000 <span class="_ _1b2"> </span>- </div><div class="t m0 xac h47 y5ad ff1 fs6 fc0 sc0 ls0 ws0">Oprocentowani<span class="_ _3"></span>a </div><div class="t m0 xac h47 y29a ff1 fs6 fc0 sc0 ls0 ws0">kredytów <span class="_ _2"></span>WIBOR 1M <span class="_ _2"></span>plus<span class="_ _2"></span> </div><div class="t m0 xac h47 y83a ff1 fs6 fc0 sc0 ls0 ws0">marża <span class="_ _13"></span>bank<span class="_ _3"></span>u, <span class="_ _13"></span>opłaty <span class="_ _e"></span>oraz </div><div class="t m0 xac h47 y4c8 ff1 fs6 fc0 sc0 ls0 ws0">prowizje <span class="_ _11"> </span>banku <span class="_ _10"> </span>zostały </div><div class="t m0 xac h47 y1de ff1 fs6 fc0 sc0 ls0 ws0">objęte klauzulą poufności, </div><div class="t m0 xac h47 y892 ff1 fs6 fc0 sc0 ls0 ws0">zawartą <span class="_ _2"></span>w <span class="_ _2"></span>um<span class="_ _2"></span>o<span class="_ _14"></span>w<span class="_ _2"></span>ach <span class="_ _2"></span>i <span class="_ _2"></span>nie </div><div class="t m0 xac h47 y24b ff1 fs6 fc0 sc0 ls0 ws0">mogą <span class="_ _3a"> </span>zostać <span class="_ _56"> </span>podane <span class="_ _56"> </span>do </div><div class="t m0 xac h47 y1e2 ff1 fs6 fc0 sc0 ls0 ws0">publicznej wiadomośc<span class="_ _3"></span>i. </div><div class="t m0 x7b h47 y1dc ff1 fs6 fc0 sc0 ls0 ws0">Elastyczny  kredyt  odnawialny </div><div class="t m0 x7b h47 y893 ff1 fs6 fc0 sc0 ls0 ws0">o <span class="_ _39"> </span>termini<span class="_ _3"></span>e <span class="_ _39"> </span>spłaty </div><div class="t m0 x7b h47 y894 ff1 fs6 fc0 sc0 ls0 ws0">przypadającym na luty 2026 r<span class="_ _3"></span>. </div><div class="c x38 y895 w7c h49"><div class="t m0 xf h47 y706 ff1 fs6 fc0 sc0 ls0 ws0">Weksel <span class="_ _31"> </span>w<span class="_ _2"></span>łas<span class="_ _3"></span>ny <span class="_ _1d"> </span>in </div></div><div class="t m0 x38 h47 y896 ff1 fs6 fc0 sc0 ls0 ws0">blanco <span class="_ _9"> </span>wr<span class="_ _3"></span>az <span class="_ _9"> </span>z </div><div class="t m0 x38 h47 yd2 ff1 fs6 fc0 sc0 ls0 ws0">deklaracj<span class="_ _3"></span>ą <span class="_ _2e"> </span>w<span class="_ _2"></span>y<span class="_ _3"></span>stawcy </div><div class="t m0 x38 h47 y897 ff1 fs6 fc0 sc0 ls0 ws0">weksla, <span class="_ _2"></span>g<span class="_ _2"></span>war<span class="_ _3"></span>ancja <span class="_ _e"></span>de </div><div class="t m0 x38 h47 y1dc ff1 fs6 fc0 sc0 ls0 ws0">minis <span class="_ _2"></span>udzielona <span class="_ _2"></span>przez </div><div class="t m0 x38 h47 y893 ff1 fs6 fc0 sc0 ls0 ws0">BGK <span class="_ _20"> </span>na <span class="_ _20"> </span>80% <span class="_ _20"> </span>kwoty </div><div class="t m0 x38 h47 y894 ff1 fs6 fc0 sc0 ls0 ws0">kredytu <span class="_ _33"> </span>wraz <span class="_ _158"> </span>z </div><div class="t m0 x38 h47 y1e0 ff1 fs6 fc0 sc0 ls0 ws0">wekslem  własnym  in </div><div class="t m0 x38 h47 y841 ff1 fs6 fc0 sc0 ls0 ws0">blanco <span class="_ _10"> </span>i <span class="_ _10"> </span>deklaracją </div><div class="t m0 x38 h47 y898 ff1 fs6 fc0 sc0 ls0 ws0">wystawcy <span class="_ _56"> </span>weksla <span class="_ _3a"> </span>na </div><div class="t m0 x38 h47 y899 ff1 fs6 fc0 sc0 ls0 ws0">BGK </div><div class="t m0 x103 h12 y89a ff1 fs4 fc0 sc0 ls0 ws0">Santander SA </div><div class="t m0 xd4 h12 y3b0 ff1 fs4 fc0 sc0 ls0 ws0">Warsza-</div><div class="t m0 x87 h12 y6c8 ff1 fs4 fc0 sc0 ls0 ws0">wa </div><div class="t m0 x105 h12 y89a ff1 fs4 fc0 sc0 ls0 ws0">3 000 <span class="_ _1e"> </span>2 128 </div><div class="c xac y666 w7d h53"><div class="t m0 xf h47 y89b ff1 fs6 fc0 sc0 ls0 ws0">Oprocentowani<span class="_ _3"></span>a </div></div><div class="t m0 xac h47 y89c ff1 fs6 fc0 sc0 ls0 ws0">kredytów <span class="_ _2"></span>WIBOR 1M <span class="_ _2"></span>plus<span class="_ _2"></span> </div><div class="t m0 xac h47 y4cd ff1 fs6 fc0 sc0 ls0 ws0">marża <span class="_ _13"></span>bank<span class="_ _3"></span>u, <span class="_ _13"></span>opłaty <span class="_ _e"></span>oraz </div><div class="t m0 xac h47 y3b0 ff1 fs6 fc0 sc0 ls0 ws0">prowizje <span class="_ _11"> </span>banku <span class="_ _10"> </span>zostały </div><div class="t m0 xac h47 y7f ff1 fs6 fc0 sc0 ls0 ws0">objęte klauzulą poufności, </div><div class="t m0 xac h47 y794 ff1 fs6 fc0 sc0 ls0 ws0">zawartą <span class="_ _2"></span>w <span class="_ _2"></span>um<span class="_ _2"></span>o<span class="_ _14"></span>w<span class="_ _2"></span>ach <span class="_ _2"></span>i <span class="_ _2"></span>nie </div><div class="t m0 xac h47 y6c9 ff1 fs6 fc0 sc0 ls0 ws0">mogą <span class="_ _3a"> </span>zostać <span class="_ _56"> </span>podane <span class="_ _56"> </span>do </div><div class="t m0 xac h47 y89d ff1 fs6 fc0 sc0 ls0 ws0">publicznej wiadomośc<span class="_ _3"></span>i. </div><div class="t m0 x7b h47 y4cd ff1 fs6 fc0 sc0 ls0 ws0">Kredyt w rachun<span class="_ _14"></span>k<span class="_ _2"></span>u bi<span class="_ _3"></span>eżącym o </div><div class="t m0 x7b h47 y3b0 ff1 fs6 fc0 sc0 ls0 ws0">końcowym <span class="_ _28"> </span>o <span class="_ _56"> </span>terminie <span class="_ _28"> </span>spłaty </div><div class="t m0 x7b h47 y7f ff1 fs6 fc0 sc0 ls0 ws0">przypadającym <span class="_ _10"> </span>na <span class="_ _10"> </span>grudzień </div><div class="t m0 x7b h47 y794 ff1 fs6 fc0 sc0 ls0 ws0">2024 r. </div><div class="t m0 x38 h47 y89e ff1 fs6 fc0 sc0 ls0 ws0">Weksel <span class="_ _31"> </span>w<span class="_ _2"></span>łas<span class="_ _3"></span>ny <span class="_ _31"> </span>i<span class="_ _2"></span>n<span class="_ _3"></span> </div><div class="t m0 x38 h47 y1c ff1 fs6 fc0 sc0 ls0 ws0">blanco, <span class="_ _2"></span>g<span class="_ _2"></span>warancj<span class="_ _3"></span>a <span class="_ _e"></span>FG </div><div class="t m0 x38 h47 y89f ff1 fs6 fc0 sc0 ls0 ws0">POIR <span class="_ _12"> </span>w <span class="_ _30"> </span>wysokości </div><div class="t m0 x38 h47 y8a0 ff1 fs6 fc0 sc0 ls0 ws0">50% <span class="_ _0"> </span>kwoty <span class="_ _0"> </span>kredytu,<span class="_ _2"></span> </div><div class="t m0 x38 h47 y8a1 ff1 fs6 fc0 sc0 ls0 ws0">tj. w<span class="_ _3"></span> k<span class="_ _3"></span>wocie 1.500 <span class="_ _14"></span>tys. </div><div class="t m0 x38 h47 y5bd ff1 fs6 fc0 sc0 ls0 ws0">zł, <span class="_ _3e"> </span>n<span class="_ _3"></span>a <span class="_ _3e"> </span>okr<span class="_ _3"></span>es <span class="_ _3e"> </span>do </div><div class="t m0 x38 h47 y4d1 ff1 fs6 fc0 sc0 ls0 ws0">16.03.2025 r. </div><div class="t m0 x1 h2 y8a2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y8a3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y48a ff1 fs0 fc0 sc0 ls0 ws0">NOTA 17 </div></div><div class="pi" ></div></div><div id="pf2b" class="pf w0 h0" ><div class="pc pc2b w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">43 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y3c1 ff2 fs4 fc0 sc0 ls0 ws0">17. INNE ROZLICZENIA MIĘ<span class="_ _2"></span>DZYO<span class="_ _14"></span>K<span class="_ _2"></span>RESOWE  </div><div class="t m0 xca h12 y2b7 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x7d h11 y3c1 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h11 y8a4 ff2 fs4 fc0 sc0 ls0 ws0">a) bierne rozliczenia międzyokre<span class="_ _2"></span>so<span class="_ _14"></span>w<span class="_ _2"></span>e kosztów </div><div class="t m0 xca h11 y5c7 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y8a4 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y679 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8a4 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y679 w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8a5 ff1 fs4 fc0 sc0 ls0 ws0">    - długoterminowe (wg tytułów) </div><div class="t m0 xca h12 y24 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y8a5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y531 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8a5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y531 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y814 ff1 fs4 fc0 sc0 ls0 ws0">    - krótkoterminowe (w<span class="_ _2"></span>g <span class="_ _3"></span>tytułów) <span class="_ _fc"> </span>  <span class="_ _d8"> </span>-</div><div class="c x5b y25 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y814 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y25 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y3e6 ff2 fs4 fc0 sc0 ls0 ws0">b) rozliczenia międzyokresowe pr<span class="_ _2"></span>zych<span class="_ _3"></span>odów </div><div class="c x1a y8a6 w7e h54"><div class="t m0 xf h11 y8a7 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xca h11 y8a8 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h11 y3e6 ff2 fs4 fc0 sc0 ls0 ws0">1 883</div><div class="c x5b y8a9 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y3e6 ff2 fs4 fc0 sc0 ls0 ws0">2 150</div><div class="c x22 y8a9 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y106 ff1 fs4 fc0 sc0 ls0 ws0">    - długoterminowe (wg tytułów) </div><div class="t m0 xca h12 y43d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h12 y106 ff1 fs4 fc0 sc0 ls0 ws0">1 309</div><div class="c x5b y8aa w9 h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e y8aa w4a h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">1 714      </div></div><div class="t m0 x1a h12 y8ab ff1 fs4 fc0 sc0 ls0 ws0">    -- otrzymane dotacje do a<span class="_ _2"></span>ktyw<span class="_ _3"></span>ów trwałych </div><div class="t m0 xca h12 y8ac ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h12 y8ab ff1 fs4 fc0 sc0 ls0 ws0">1 309</div><div class="c x5b y534 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y534 w4a h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">1 714      </div></div><div class="t m0 x1a h12 y8ad ff1 fs4 fc0 sc0 ls0 ws0">    - krótkoterminowe (w<span class="_ _2"></span>g <span class="_ _3"></span>tytułów) <span class="_ _fc"> </span>  <span class="_ _fb"> </span>574</div><div class="c x5b y496 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x2b y496 w49 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">436      </div></div><div class="t m0 x1a h12 y3ed ff1 fs4 fc0 sc0 ls0 ws0">    -- otrzymane dotacje do a<span class="_ _2"></span>ktyw<span class="_ _3"></span>ów trwałych </div><div class="t m0 xca h12 y8ae ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h12 y3ed ff1 fs4 fc0 sc0 ls0 ws0">435</div><div class="c x5b y8af w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2b y8af w49 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">436     </div></div><div class="t m0 x1a h12 y3f0 ff1 fs4 fc0 sc0 ls0 ws0">    -- przychody zafakturow<span class="_ _2"></span>ane, d<span class="_ _3"></span>ostawa w<span class="_ _2"></span> trakcie<span class="_ _3"></span> realizacji </div><div class="t m0 xca h12 y8b0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5d h12 y3f0 ff1 fs4 fc0 sc0 ls0 ws0">139</div><div class="c x5b y537 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y3f0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y537 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y3d0 ff2 fs4 fc0 sc0 ls0 ws0">Inne rozliczenia międzyokresowe<span class="_ _2"></span>, razem </div><div class="t m0 xca h12 y8b1 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xc6 h11 y3d0 ff2 fs4 fc0 sc0 ls0 ws0">1 883</div><div class="c x5b y3d1 w9 h19"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y3d0 ff2 fs4 fc0 sc0 ls0 ws0">2 150</div><div class="c x22 y3d1 w9 h19"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y8b2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y4ee ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y8b3 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 18 </div><div class="t m0 x1 h2 y8b4 ff1 fs0 fc0 sc0 ls0 ws0">Wartość <span class="_ _13"></span>księgo<span class="_ _3"></span>wą <span class="_ _13"></span>na <span class="_ _e"></span>jedną <span class="_ _13"></span>akcję <span class="_ _13"></span>ustalon<span class="_ _3"></span>o <span class="_ _13"></span>jako <span class="_ _13"></span>il<span class="_ _3"></span>oraz <span class="_ _13"></span>kapitału <span class="_ _e"></span>własnego <span class="_ _13"></span>i <span class="_ _13"></span>liczby <span class="_ _e"></span>akcji <span class="_ _13"></span>na <span class="_ _13"></span>dzień <span class="_ _e"></span>bilansowy. </div><div class="t m0 x1 h2 y870 ff1 fs0 fc0 sc0 ls0 ws0">Rozwodniona liczba akcji <span class="_ _2"></span>jest równa liczbie <span class="_ _2"></span>a<span class="_ _14"></span>kcji<span class="_ _2"></span> na dzień bilansowy, jako że S<span class="_ _2"></span>pół<span class="_ _3"></span>ka nie <span class="_ _2"></span>e<span class="_ _14"></span>m<span class="_ _2"></span>itowa<span class="_ _14"></span>ł<span class="_ _2"></span>a papierów </div><div class="t m0 x1 h1 y7e1 ff1 fs0 fc0 sc0 ls0 ws0">wartościowych zamiennych na akcje.<span class="ff2"> </span></div></div><div class="pi" ></div></div><div id="pf2c" class="pf w0 h0" ><div class="pc pc2c w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff1 fs0 fc0 sc0 ls0 ws0">44<span class="ff2"> | </span><span class="fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span><span class="ff2"> </span></div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x1 h6 y356 ff2 fs3 fc0 sc0 ls0 ws0">2.<span class="ff6"> <span class="_ _12"> </span></span>NOTY OBJAŚNIAJĄCE DO RACHUNKU ZYSKÓ<span class="_ _3"></span>W I STRAT </div><div class="t m0 xc h2 y3e2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y8b5 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 19.1 </div><div class="t m0 x1a h11 y8b6 ff2 fs4 fc0 sc0 ls0 ws0">19.1 <span class="_ _e"></span>PRZYCH<span class="_ _2"></span>ODY <span class="_ _2"></span>NE<span class="_ _2"></span>TT<span class="_ _14"></span>O<span class="_ _2"></span> <span class="_ _e"></span>ZE <span class="_ _13"></span>SPRZEDAŻY <span class="_ _e"></span>PRODUKTÓW <span class="_ _13"></span>(STRUKTURA <span class="_ _13"></span>RZECZOWA <span class="_ _e"></span>- <span class="_ _13"></span>RODZAJE </div><div class="t m0 x1a h11 y5c8 ff2 fs4 fc0 sc0 ls0 ws0">DZIAŁALNOŚCI) </div><div class="t m0 x7d h11 y8b6 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x7d h11 y5c8 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y8b6 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y5c8 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 y8b7 ff1 fs4 fc0 sc0 ls0 ws0">- sprzedaż produktów <span class="_ _197"> </span>43 812</div><div class="c x5b y435 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y8b7 ff1 fs4 fc0 sc0 ls0 ws0">47 713</div><div class="c x22 y435 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8b8 ff1 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych, w tym: </div><div class="t m0 xca h12 y8b9 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y8b8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8ba w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8b8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8ba w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8bb ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostek zależnych </div><div class="t m0 xca h12 y8bc ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y8bb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y5cd w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8bb ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5cd w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8bd ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostki dominującej </div><div class="c xca y5cf w50 h34"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y5cf w51 h34"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y8bd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8be w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8bd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8be w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8bf ff1 fs4 fc0 sc0 ls0 ws0">    - <span class="_ _14"></span>od <span class="_ _14"></span>pozo<span class="_ _2"></span>stałych <span class="_ _14"></span>jednostek, <span class="_ _3"></span>w <span class="_ _14"></span>któ<span class="_ _2"></span>rych <span class="_ _3d"></span>emitent p<span class="_ _3"></span>osiada <span class="_ _3"></span>zaangażow<span class="_ _2"></span>a<span class="_ _3"></span>nie </div><div class="c x9 y8c0 w7f h55"><div class="t m0 xf h12 y8c1 ff1 fs4 fc0 sc0 ls0 ws0">w kapitale, w tym:</div></div><div class="c x11b y8c0 w15 h55"><div class="t m0 xf h12 y8c1 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xca h12 y8bf ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y20c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y3ce w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x11c h12 y20c ff1 fs4 fc0 sc0 ls0 ws0">--</div><div class="c x22 y3ce w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y148 ff1 fs4 fc0 sc0 ls0 ws0">       -- jednostek współzależnych </div><div class="t m0 xca h12 y8c2 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y148 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8c3 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y148 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8c3 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y268 ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostek stowarzyszonyc<span class="_ _2"></span>h<span class="_ _14"></span> </div><div class="t m0 xca h12 y20f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y268 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y269 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y268 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y269 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8c4 ff1 fs4 fc0 sc0 ls0 ws0">       -- od innych jednostek </div><div class="t m0 xca h12 y8c5 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y8c4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y5d9 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8c4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5d9 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8c6 ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek </div><div class="t m0 xca h12 y8c7 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x107 h12 y8c6 ff1 fs4 fc0 sc0 ls0 ws0">43 812</div><div class="c x5b y8c8 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x21 y8c8 w75 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">47 713      </div></div><div class="t m0 x1a h11 y215 ff2 fs4 fc0 sc0 ls0 ws0">Przychody netto ze sprz<span class="_ _2"></span>edaży pr<span class="_ _3"></span>oduktów, razem </div><div class="t m0 xca h12 y8c9 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x107 h11 y215 ff2 fs4 fc0 sc0 ls0 ws0">43 812</div><div class="c x5b y216 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x21 y216 w75 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">47 713      </div></div><div class="t m0 x1a h11 y8ca ff2 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych, w ty<span class="_ _2"></span>m:<span class="_ _3"></span> </div><div class="t m0 xca h12 y8cb ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y8ca ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8cc w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8ca ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8cc w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8cd ff2 fs4 fc0 sc0 ls0 ws0">       -- od jednostek zależnych<span class="_ _2"></span> </div><div class="t m0 xca h12 y8ce ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y8cd ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8cf w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8cd ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8cf w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8d0 ff2 fs4 fc0 sc0 ls0 ws0">       -- od jednostki dominującej<span class="_ _2"></span> </div><div class="t m0 xca h12 y8d1 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y8d0 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8d2 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8d0 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8d2 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8d3 ff2 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek, w kt<span class="_ _2"></span>ó<span class="_ _14"></span>ry<span class="_ _2"></span>ch emitent posiada zaangażowanie w kapitale, w tym:</div><div class="c x4d ye2 w5 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h11 y8d3 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b ye2 w9 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8d3 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 ye2 w9 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8d4 ff2 fs4 fc0 sc0 ls0 ws0">       -- jednostek współzależny<span class="_ _2"></span>c<span class="_ _3"></span>h </div><div class="t m0 xca h12 y8d5 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y8d4 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6ec w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8d4 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6ec w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y37c ff2 fs4 fc0 sc0 ls0 ws0">       -- od jednostek stowarzys<span class="_ _2"></span>zon<span class="_ _3"></span>ych </div><div class="t m0 xca h12 y8d6 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y37c ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8d7 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y37c ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8d7 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8d8 ff2 fs4 fc0 sc0 ls0 ws0">       -- od innych jednostek </div><div class="t m0 xca h12 y8d9 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y8d8 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8da w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8d8 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8da w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8db ff2 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek </div><div class="c xca y8dc w50 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y8dc w51 h25"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x107 h11 y8db ff2 fs4 fc0 sc0 ls0 ws0">43 812</div><div class="c x5b y8dd w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x11d h11 y8db ff2 fs4 fc0 sc0 ls0 ws0">`47 713</div><div class="c x22 y8dd w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x1 h37 y46c ff2 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y8de ff1 fs0 fc0 sc0 ls0 ws0">NOTA 19.2 </div><div class="t m0 x1a h11 y8df ff2 fs4 fc0 sc0 ls0 ws0">19.2 PRZYCHODY NETTO ZE SPRZ<span class="_ _2"></span>E<span class="_ _3"></span>DAŻY PRODUKTÓW (STRUKTUR<span class="_ _2"></span>A TERYTORIALNA) </div><div class="t m0 x7d h11 y194 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x7d h11 y888 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y194 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y888 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 y54e ff1 fs4 fc0 sc0 ls0 ws0">a) kraj  <span class="_ _11c"> </span>34 833</div><div class="c x5b y8e0 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x21 h12 y54e ff1 fs4 fc0 sc0 ls0 ws0">39 </div><div class="c x2b y8e0 w49 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">779      </div></div><div class="t m0 x1a h12 y8e1 ff1 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych  <span class="_ _1b3"> </span>-</div><div class="c x5b y8e2 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8e1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8e2 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y77d ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek, w kt<span class="_ _2"></span>órych e<span class="_ _3"></span>mitent posiada zaangaż<span class="_ _2"></span>owanie w kapitale  <span class="_ _d6"> </span>-</div><div class="c x5b y7ef w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y77d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y7ef w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8e3 ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek  <span class="_ _12a"> </span>34 833</div><div class="c x5b y8e4 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x21 y8e4 w75 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">39 779      </div></div><div class="t m0 x1a h12 y8e5 ff1 fs4 fc0 sc0 ls0 ws0">b) eksport, WDT <span class="_ _1b4"> </span>8 979 </div><div class="c x8a y8e6 w6e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y8e5 ff1 fs4 fc0 sc0 ls0 ws0">7 934</div><div class="c x22 y8e6 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8e7 ff1 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych  <span class="_ _1b3"> </span>-</div><div class="c x5b y8e8 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8e7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8e8 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8e9 ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek, w kt<span class="_ _2"></span>órych e<span class="_ _3"></span>mitent posiada zaangaż<span class="_ _2"></span>owanie w kapitale  <span class="_ _d6"> </span>-</div><div class="c x5b y12d w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8e9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y12d w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8ea ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek  <span class="_ _16b"> </span>8 979</div><div class="c x5b y8eb w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y8ea ff1 fs4 fc0 sc0 ls0 ws0">7 934</div><div class="c x22 y8eb w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8ec ff2 fs4 fc0 sc0 ls0 ws0">Przychody netto ze sprz<span class="_ _2"></span>edaży pr<span class="_ _3"></span>oduktów, razem<span class="ff1"> <span class="_ _2"></span> <span class="_ _a6"> </span></span>43<span class="_ _2"></span> <span class="_ _3"></span>812</div><div class="c x5b y8ed w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x21 y8ed w75 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">47 713     </div></div><div class="t m0 x1a h11 y29d ff2 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych <span class="_ _2"></span> <span class="_ _1b5"> </span>-</div><div class="c x5b y8ee w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y29d ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8ee w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 yd4 ff2 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek, w kt<span class="_ _2"></span>ó<span class="_ _14"></span>ry<span class="_ _2"></span>ch emitent posiada zaangażowanie w kapitale  <span class="_ _63"> </span>-</div><div class="c x5b y8ef w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 yd4 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8ef w9 h14"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8f0 ff2 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek  <span class="_ _192"> </span>43 812</div><div class="c x5b y8f1 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x11e h11 y8f0 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x21 y8f1 w75 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">47 713      </div></div><div class="t m0 xe0 h2 y4cb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe0 h2 y8f2 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 20.1 </div><div class="t m0 x1a h11 y2a7 ff2 fs4 fc0 sc0 ls0 ws0">20.1 PRZYCHODY <span class="_ _14"></span>NE<span class="_ _2"></span>TT<span class="_ _14"></span>O<span class="_ _2"></span> <span class="_ _3"></span>ZE S<span class="_ _3"></span>PRZEDAŻY TOWARÓW <span class="_ _14"></span>I MATERIAŁÓW (STRUKTURA <span class="_ _3"></span>RZECZOWA </div><div class="t m0 x1a h11 y8f3 ff2 fs4 fc0 sc0 ls0 ws0">- RODZAJE DZIAŁALNOŚCI) </div><div class="t m0 x7d h11 y2a7 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x7d h11 y8f3 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y2a7 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y8f3 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 y8f4 ff1 fs4 fc0 sc0 ls0 ws0">- sprzedaż towarów <span class="_ _1b6"> </span>6</div><div class="c x5b y4d4 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y8f4 ff1 fs4 fc0 sc0 ls0 ws0">116</div><div class="c x22 y4d4 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y569 ff1 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych, w tym: <span class="_ _ac"> </span>  <span class="_ _13b"> </span>-</div><div class="c x5b y8f5 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y569 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8f5 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8f6 ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostek zależnych </div><div class="t m0 xca h12 y8f7 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y8f6 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8f8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8f6 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8f8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8f9 ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostki dominującej </div><div class="t m0 xca h12 y709 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y8f9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8fa w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8f9 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8fa w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8fb ff1 fs4 fc0 sc0 ls0 ws0">     - <span class="_ _1d"> </span>od <span class="_ _31"> </span>pozostałych <span class="_ _1d"> </span>jednostek, <span class="_ _31"> </span>w <span class="_ _1d"> </span>których <span class="_ _31"> </span>emite<span class="_ _2"></span>nt <span class="_ _31"> </span>posiada </div><div class="c xc y8fc w80 h56"><div class="t m0 xf h12 y233 ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale, w tym<span class="_ _2"></span>:</div></div><div class="c x11f y8fc w51 h56"><div class="t m0 xf h12 y233 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xca h12 y8fb ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y8fd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8fe w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8fd ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8fe w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y70e ff1 fs4 fc0 sc0 ls0 ws0">       -- jednostek współzależnych </div><div class="t m0 xca h12 y8ff ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y70e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y900 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y70e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y900 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 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 x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">45 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostek stowarzyszonyc<span class="_ _2"></span>h<span class="_ _14"></span> </div><div class="t m0 xca h12 y3bf ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y326 w9 h26"><div class="t m0 xf h12 y327 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">       -- od innych jednostek </div><div class="t m0 xca h12 y573 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y329 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y329 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek </div><div class="t m0 xca h12 y574 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x5b y32b w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">116</div><div class="c x22 y32b w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">- sprzedaż materiałów <span class="_ _1b7"> </span>-</div><div class="c x5b y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych, w tym: </div><div class="t m0 xca h12 y576 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y32e w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32e w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostek zależnych </div><div class="t m0 xca h12 y2bc ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y330 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y330 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y331 ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostki dominującej </div><div class="t m0 xca h12 y901 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="c x5b y902 w9 h2b"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 y902 w9 h2b"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y903 ff1 fs4 fc0 sc0 ls0 ws0">     - <span class="_ _1d"> </span>od <span class="_ _31"> </span>pozostałych <span class="_ _1d"> </span>jednostek, <span class="_ _31"> </span>w <span class="_ _1d"> </span>których <span class="_ _31"> </span>emite<span class="_ _2"></span>nt <span class="_ _31"> </span>posiada </div><div class="c xc y208 w80 h57"><div class="t m0 xf h12 y904 ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale, w tym<span class="_ _2"></span>:</div></div><div class="c x11f y208 w51 h57"><div class="t m0 xf h12 y904 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xca h12 y903 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y333 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y334 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y333 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y334 w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y335 ff1 fs4 fc0 sc0 ls0 ws0">       -- jednostek współzależnych </div><div class="t m0 xca h12 y905 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y335 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y336 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y335 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y336 w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y337 ff1 fs4 fc0 sc0 ls0 ws0">       -- od jednostek stowarzyszonyc<span class="_ _2"></span>h<span class="_ _14"></span> </div><div class="c xca y7 w50 h34"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y7 w51 h34"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y337 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y338 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y337 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y338 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y45 ff1 fs4 fc0 sc0 ls0 ws0">       -- od innych jednostek </div><div class="t m0 xca h12 y580 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y45 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y339 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y45 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y339 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y18a ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek </div><div class="t m0 xca h12 y906 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y18a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y2cf w9 h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y18a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2cf w9 h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y33a ff2 fs4 fc0 sc0 ls0 ws0">Przychody netto ze sprz<span class="_ _2"></span>edaży tow<span class="_ _3"></span>arów i materiał<span class="_ _2"></span>ów, <span class="_ _3"></span>razem </div><div class="t m0 xca h12 y907 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h11 y33a ff2 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x5b y33b w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2b y33b w49 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0">116      </div></div><div class="t m0 x1a h11 y908 ff2 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych, w ty<span class="_ _2"></span>m:<span class="_ _3"></span> </div><div class="t m0 xca h12 y26b ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y908 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y909 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y908 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y909 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y90a ff2 fs4 fc0 sc0 ls0 ws0">       -- od jednostek zależnych<span class="_ _2"></span> </div><div class="t m0 xca h12 y90b ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y90a ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y2d7 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y90a ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2d7 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y90c ff2 fs4 fc0 sc0 ls0 ws0">       -- od jednostki dominującej<span class="_ _2"></span> </div><div class="t m0 xca h12 y36f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y90c ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b yb w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y90c ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 yb w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y90d ff2 fs4 fc0 sc0 ls0 ws0">     - <span class="_ _3c"> </span>od <span class="_ _12"> </span>pozostały<span class="_ _2"></span>c<span class="_ _3"></span>h <span class="_ _12"> </span>je<span class="_ _2"></span>dno<span class="_ _3"></span>stek, <span class="_ _3c"> </span>w <span class="_ _3c"> </span>których <span class="_ _3c"> </span>emitent <span class="_ _3c"> </span>posiada </div><div class="c xc y3db w81 h56"><div class="t m0 xf h11 y90e ff2 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale, w tym:</div></div><div class="c xf8 y3db w15 h56"><div class="t m0 xf h11 y90e ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xca h12 y90d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y90f ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y910 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y90f ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y910 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y911 ff2 fs4 fc0 sc0 ls0 ws0">       -- jednostek współzależny<span class="_ _2"></span>c<span class="_ _3"></span>h </div><div class="t m0 xca h12 y150 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y912 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y2de w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y912 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2de w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y72c ff2 fs4 fc0 sc0 ls0 ws0">       -- od jednostek stowarzys<span class="_ _2"></span>zon<span class="_ _3"></span>ych </div><div class="c xca y2df w50 h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y2df w51 h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h11 y913 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y461 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y913 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y461 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y914 ff2 fs4 fc0 sc0 ls0 ws0">       -- od innych jednostek </div><div class="t m0 xca h12 y647 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y21f ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y915 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y21f ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y915 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y916 ff2 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek </div><div class="t m0 xca h12 y917 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h11 y137 ff2 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x5b y405 w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x28 h11 y137 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="c x2b y405 w49 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">116     </div></div><div class="t m0 x1 h2 y1bb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y918 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y919 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 20.2 </div><div class="t m0 x1a h11 y91a ff2 fs4 fc0 sc0 ls0 ws0">20.2 <span class="_ _10"> </span>PRZYCHODY <span class="_ _11"> </span>NETTO <span class="_ _10"> </span>ZE <span class="_ _11"> </span>SPRZEDAŻY <span class="_ _10"> </span>TOWARÓW <span class="_ _11"> </span>I <span class="_ _10"> </span>MATE<span class="_ _2"></span>R<span class="_ _3"></span>IAŁÓW <span class="_ _10"> </span>(STRUKTURA </div><div class="t m0 x1a h11 y69c ff2 fs4 fc0 sc0 ls0 ws0">TERYTORIALNA) </div><div class="t m0 x7d h11 y91a ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x7d h11 y69c ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y91a ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y69c ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 y91b ff1 fs4 fc0 sc0 ls0 ws0">a) kraj </div><div class="t m0 xca h12 y282 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y91b ff1 fs4 fc0 sc0 ls0 ws0">3</div><div class="c x5b y91c w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x45 y91c w4b h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">48      </div></div><div class="t m0 x1a h12 y33 ff1 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych </div><div class="t m0 xca h12 y59c ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y33 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y91d w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y33 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y91d w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y59f ff1 fs4 fc0 sc0 ls0 ws0">     - <span class="_ _1d"> </span>od <span class="_ _31"> </span>pozostałych <span class="_ _1d"> </span>jednostek, <span class="_ _31"> </span>w <span class="_ _1d"> </span>których <span class="_ _31"> </span>emite<span class="_ _2"></span>nt <span class="_ _31"> </span>posiada </div><div class="t m0 xc h12 y91e ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale </div><div class="t m0 xca h12 y59f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y5a1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y5a2 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5a1 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5a2 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y885 ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek </div><div class="t m0 xca h12 y1ca ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y885 ff1 fs4 fc0 sc0 ls0 ws0">3</div><div class="c x5b y5f5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x45 y5f5 w4b h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">48      </div></div><div class="t m0 x1a h12 y14 ff1 fs4 fc0 sc0 ls0 ws0">b) eksport, WDT </div><div class="c xca y91f w50 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y91f w51 h28"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xce h12 y14 ff1 fs4 fc0 sc0 ls0 ws0">3</div><div class="c x5b y920 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x45 y920 w4b h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">68    </div></div><div class="t m0 x1a h12 y921 ff1 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych </div><div class="t m0 xca h12 y1cf ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y921 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y883 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y921 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y883 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y50d ff1 fs4 fc0 sc0 ls0 ws0">     - <span class="_ _1d"> </span>od <span class="_ _31"> </span>pozostałych <span class="_ _1d"> </span>jednostek, <span class="_ _31"> </span>w <span class="_ _1d"> </span>których <span class="_ _31"> </span>emite<span class="_ _2"></span>nt <span class="_ _31"> </span>posiada </div><div class="t m0 xc h12 y4c1 ff1 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale </div><div class="t m0 xca h12 y50d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y4c0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y12b w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y4c0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y12b w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y922 ff1 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek </div><div class="t m0 xca h12 y835 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y922 ff1 fs4 fc0 sc0 ls0 ws0">3</div><div class="c x5b y923 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x45 y923 w4b h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">68      </div></div><div class="t m0 x1a h11 y924 ff2 fs4 fc0 sc0 ls0 ws0">Przychody netto ze sprz<span class="_ _2"></span>edaży tow<span class="_ _3"></span>arów i materiał<span class="_ _2"></span>ów, <span class="_ _3"></span>razem </div><div class="t m0 xca h12 y925 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h11 y924 ff2 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x5b y926 w9 h10"><div class="t m0 xf h11 y1db ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y924 ff2 fs4 fc0 sc0 ls0 ws0">116</div><div class="c x22 y926 w9 h10"><div class="t m0 xf h11 y1db ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y116 ff2 fs4 fc0 sc0 ls0 ws0">     - od jednostek powiązanych<span class="_ _2"></span> </div><div class="t m0 xca h12 y927 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y116 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y928 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y116 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y928 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y6bb ff2 fs4 fc0 sc0 ls0 ws0">     - <span class="_ _3c"> </span>od <span class="_ _12"> </span>pozostały<span class="_ _2"></span>c<span class="_ _3"></span>h <span class="_ _12"> </span>je<span class="_ _2"></span>dno<span class="_ _3"></span>stek, <span class="_ _3c"> </span>w <span class="_ _3c"> </span>których <span class="_ _3c"> </span>emitent <span class="_ _3c"> </span>posiada </div><div class="t m0 xc h11 y929 ff2 fs4 fc0 sc0 ls0 ws0">zaangażowanie w kapitale </div><div class="t m0 xca h12 y6bb ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y8ec ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y8ed w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8ec ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8ed w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y92a ff2 fs4 fc0 sc0 ls0 ws0">     - od pozostałych jednostek </div><div class="t m0 xca h12 y92b ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h11 y92a ff2 fs4 fc0 sc0 ls0 ws0">6</div><div class="c x5b y92c w9 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2b y92c w49 h15"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">116     </div></div><div class="t m0 xc h2 y5b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y3b ff1 fs0 fc0 sc0 ls0 ws0">NOTA 21 </div><div class="t m0 x1a h11 y315 ff2 fs4 fc0 sc0 ls0 ws0">21. KOSZTY WEDŁUG RODZAJU </div><div class="t m0 xca h12 y92d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x120 h11 y92e ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x120 h11 y2a5 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x5f h11 y92e ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x5f h11 y2a5 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 y24f ff1 fs4 fc0 sc0 ls0 ws0">a) amortyzacja <span class="_ _1b8"> </span>2 864</div><div class="c x4e y92f w1a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y24f ff1 fs4 fc0 sc0 ls0 ws0">2 880</div><div class="c x22 y92f wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y930 ff1 fs4 fc0 sc0 ls0 ws0">b) zużycie materiałów<span class="_ _2"></span> <span class="_ _3"></span>i energii </div><div class="t m0 xca h12 y931 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x4f h12 y930 ff1 fs4 fc0 sc0 ls0 ws0">20 631</div><div class="c x4e y932 w1a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y930 ff1 fs4 fc0 sc0 ls0 ws0">22 927</div><div class="c x22 y932 wb h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y252 ff1 fs4 fc0 sc0 ls0 ws0">c) usługi obce </div><div class="t m0 xca h12 y933 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xe5 h12 y252 ff1 fs4 fc0 sc0 ls0 ws0">6 929</div><div class="c x4e yec w1a h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y252 ff1 fs4 fc0 sc0 ls0 ws0">6 723</div><div class="c x22 yec wb h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y934 ff1 fs4 fc0 sc0 ls0 ws0">d) podatki i opłaty </div><div class="t m0 xca h12 y935 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x38 h12 y934 ff1 fs4 fc0 sc0 ls0 ws0">524</div><div class="c x4e y936 w1a h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y934 ff1 fs4 fc0 sc0 ls0 ws0">496</div><div class="c x22 y936 wb h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2b0 ff1 fs4 fc0 sc0 ls0 ws0">e) wynagrodzenia </div><div class="t m0 xca h12 y671 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xe5 h12 y2b0 ff1 fs4 fc0 sc0 ls0 ws0">9 815</div><div class="c x4e y2b1 w1a h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h12 y2b0 ff1 fs4 fc0 sc0 ls0 ws0">10 878</div><div class="c x22 y2b1 wb h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y937 ff1 fs4 fc0 sc0 ls0 ws0">f) ubezpieczenia społeczne i inne świadc<span class="_ _2"></span>zen<span class="_ _14"></span>ia <span class="_ _2"></span> </div><div class="t m0 xca h12 y938 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xe5 h12 y937 ff1 fs4 fc0 sc0 ls0 ws0">2 241</div><div class="c x4e y939 w1a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y937 ff1 fs4 fc0 sc0 ls0 ws0">2 151</div><div class="c x22 y939 wb h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y93a ff1 fs4 fc0 sc0 ls0 ws0">g) pozostałe kosz<span class="_ _2"></span>t<span class="_ _14"></span>y<span class="_ _2"></span> r<span class="_ _3"></span>odzajowe (z tytułu) </div><div class="c xca y93b w1f h32"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y93b w15 h32"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe5 h12 y93a ff1 fs4 fc0 sc0 ls0 ws0">1 577</div><div class="c x4e y93c w1a h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y93a ff1 fs4 fc0 sc0 ls0 ws0">1 141</div><div class="c x22 y93c wb h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y93d ff1 fs4 fc0 sc0 ls0 ws0">    - delegacje, ubezpieczenie, reprezentacja<span class="_ _2"></span> i r<span class="_ _3"></span>eklama <span class="_ _1b9"> </span>1 577</div><div class="c x4e y678 w1a h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y93d ff1 fs4 fc0 sc0 ls0 ws0">1 141</div><div class="c x22 y678 wb h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2e" class="pf w0 h0" ><div class="pc pc2e w0 h0"><img class="bi x8 y21 w2 h7" alt="" 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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">46 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">Koszty według ro<span class="_ _2"></span>d<span class="_ _14"></span>z<span class="_ _2"></span>aju, razem </div><div class="t m0 xca h12 y4da ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x4f h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">44 581</div><div class="c x4e y326 w1a h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x21 h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">47 196</div><div class="c x22 y326 wb h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">Zmiana stanu zapasów, produktów i rozlic<span class="_ _2"></span>zeń międzyokresowych </div><div class="t m0 xca h12 y93e ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x38 h12 y328 ff1 fs4 fc0 sc0 ls0 ws0">951</div><div class="c x4e y329 w1a h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x45 y329 w82 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">52      </div></div><div class="t m0 x1a h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">Koszt wytworzenia produktów na<span class="_ _2"></span> własne potrzeby jednostki <span class="_ _103"> </span>-</div><div class="c x4e y32b w1a h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y32a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32b wb h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y32c ff2 fs4 fc0 sc0 ls0 ws0">Uzgodnienie kosztów w układzie rod<span class="_ _2"></span>zaj<span class="_ _14"></span>ow<span class="_ _2"></span>ym i kalkulacyjnym </div><div class="t m0 x1a h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">Koszty sprzedaży </div><div class="t m0 xca h12 y25 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x4f h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">11 601</div><div class="c x4e y32e w1a h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x21 y32e w75 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">11 450      </div></div><div class="t m0 x1a h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">Koszty ogólnego zarz<span class="_ _2"></span>ą<span class="_ _3"></span>du </div><div class="t m0 xca h12 y93f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xe5 h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">8 540</div><div class="c x4e y330 w1a h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y330 w4a h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0">8 811      </div></div><div class="t m0 x1a h12 y331 ff1 fs4 fc0 sc0 ls0 ws0">Koszt wytworzenia sprzedanych <span class="_ _2"></span>p<span class="_ _3"></span>roduktów </div><div class="t m0 xca h12 y940 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x4f h12 y331 ff1 fs4 fc0 sc0 ls0 ws0">23 489</div><div class="c x4e y332 w1a h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x21 y332 w75 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">26 987      </div></div><div class="t m0 x1 h3f y941 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y681 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 22 </div><div class="t m0 x1a h11 y2cd ff2 fs4 fc0 sc0 ls0 ws0">22. INNE PRZYCHODY OPERAC<span class="_ _2"></span>Y<span class="_ _3"></span>JNE </div><div class="c x19 y942 w5a h58"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xef y942 w15 h58"><div class="t m0 xf h12 y462 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xcf h11 y5d0 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 xcf h11 y943 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x18 h11 y5d0 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x18 h11 y943 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h11 y944 ff2 fs4 fc0 sc0 ls0 ws0">a) rozwiązane reze<span class="_ _2"></span>r<span class="_ _3"></span>wy (z tytułu) </div><div class="t m0 x19 h11 y945 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x9c h11 y944 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x102 y946 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x42 h11 y944 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y946 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">       </div></div><div class="t m0 x1a h12 yc2 ff1 fs4 fc0 sc0 ls0 ws0">    - na sprawy pracownicze <span class="_ _195"> </span>-</div><div class="c x102 y947 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x42 h12 yc2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y947 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y63e ff2 fs4 fc0 sc0 ls0 ws0">b) pozostałe, w tym: </div><div class="t m0 x19 h11 y948 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x101 h11 y63e ff2 fs4 fc0 sc0 ls0 ws0">122</div><div class="c x102 y2d8 w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2e y2d8 w4a h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">1 021      </div></div><div class="t m0 x1a h12 y949 ff1 fs4 fc0 sc0 ls0 ws0">    - odszkodow<span class="_ _2"></span>a<span class="_ _3"></span>nia <span class="_ _1ba"> </span>-</div><div class="c x102 y94a w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x40 y94a w52 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">1      </div></div><div class="t m0 x1a h12 y94b ff1 fs4 fc0 sc0 ls0 ws0">    - pozostała sprzedaż <span class="_ _17d"> </span>7</div><div class="c x102 y94c w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x45 y94c w4b h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">12     </div></div><div class="t m0 x1a h12 y10a ff1 fs4 fc0 sc0 ls0 ws0">    - pozostałe przychody zw. z r<span class="_ _2"></span>o<span class="_ _3"></span>zliczeniem konkursów <span class="_ _d2"> </span>-</div><div class="c x102 y94d w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x40 y94d w52 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">3      </div></div><div class="t m0 x1a h12 y94e ff1 fs4 fc0 sc0 ls0 ws0">    - pozostałe przychody ró<span class="_ _2"></span>żnice r<span class="_ _3"></span>emanentowe zapasy <span class="_ _9c"> </span>60</div><div class="c x102 y94f w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y94e ff1 fs4 fc0 sc0 ls0 ws0">902</div><div class="c x22 y94f w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y950 ff1 fs4 fc0 sc0 ls0 ws0">    - pozostałe przychody umorzenie 50% s<span class="_ _2"></span>u<span class="_ _14"></span>bw<span class="_ _2"></span>encji z PFR <span class="_ _b6"> </span>-</div><div class="c x102 y5e0 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y950 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y5e0 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y648 ff1 fs4 fc0 sc0 ls0 ws0">    - uznanie reklamacji <span class="_ _1bb"> </span>28</div><div class="c x102 y2e4 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y648 ff1 fs4 fc0 sc0 ls0 ws0">52</div><div class="c x22 y2e4 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y951 ff1 fs4 fc0 sc0 ls0 ws0">    - pozostałe przychody operacyjne <span class="_ _fa"> </span>27</div><div class="c x102 y952 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y951 ff1 fs4 fc0 sc0 ls0 ws0">51</div><div class="c x22 y952 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h18 y953 ff5 fs4 fc0 sc0 ls0 ws0">    - Odszkodowani<span class="_ _2"></span>e<span class="_ _3"></span> z tyt. dostarczenia wadliwego s<span class="_ _2"></span>urowc<span class="_ _3"></span>a <span class="_ _6e"> </span>1 445</div><div class="c x102 y27b w9 h10"><div class="t m0 xf h18 y1ad ff5 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h18 y953 ff5 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y27b w9 h10"><div class="t m0 xf h18 y1ad ff5 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h18 y954 ff5 fs4 fc0 sc0 ls0 ws0">    - Utworzenie reze<span class="_ _2"></span>r<span class="_ _14"></span>w<span class="_ _2"></span>y na zobowiązania z tyt. dostaw towarów <span class="_ _a1"> </span>-722</div><div class="c x102 y2ed w9 h13"><div class="t m0 xf h18 y151 ff5 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h18 y954 ff5 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2ed w9 h13"><div class="t m0 xf h18 y151 ff5 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h18 y955 ff5 fs4 fc0 sc0 ls0 ws0">    - Odpis aktualizujący należno<span class="_ _2"></span>ść<span class="_ _14"></span>  <span class="_ _fa"> </span>-723</div><div class="c x102 y956 w9 h10"><div class="t m0 xf h18 y14a ff5 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h18 y955 ff5 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y956 w9 h10"><div class="t m0 xf h18 y14a ff5 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y957 ff2 fs4 fc0 sc0 ls0 ws0">Inne przychody operacyjne, raz<span class="_ _2"></span>em </div><div class="t m0 x19 h12 y40d ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="c x101 y958 w48 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">122     </div></div><div class="c x2e y958 w4a h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">1 021     </div></div><div class="t m0 xc h2 yaf ff1 fs0 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y389 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y959 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 23 </div><div class="t m0 x1a h11 y415 ff2 fs4 fc0 sc0 ls0 ws0">23. INNE KOSZTY OPERACY<span class="_ _2"></span>J<span class="_ _14"></span>NE<span class="_ _2"></span> </div><div class="t m0 x19 h12 y95a ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xcf h11 y38e ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 xcf h11 y196 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y38e ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y196 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h11 y164 ff2 fs4 fc0 sc0 ls0 ws0">a) utworzone rezerw<span class="_ _2"></span>y (z t<span class="_ _3"></span>ytułu) </div><div class="t m0 x19 h11 ycf ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y164 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y165 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y164 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y165 w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8e4 ff1 fs4 fc0 sc0 ls0 ws0">    - na sprawy sądowe <span class="_ _1bc"> </span>-</div><div class="c x5b y95b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y8e4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y95b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y95c ff1 fs4 fc0 sc0 ls0 ws0">    - na sprawy pracownicze <span class="_ _14d"> </span>-</div><div class="c x5b y37 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y95c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y37 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y16a ff2 fs4 fc0 sc0 ls0 ws0">b) pozostałe, w tym: </div><div class="t m0 x19 h11 y95d ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5d h11 y16a ff2 fs4 fc0 sc0 ls0 ws0">626</div><div class="c x5b y658 w9 h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2e y658 w4a h14"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">1 842     </div></div><div class="t m0 x1a h12 y12d ff1 fs4 fc0 sc0 ls0 ws0">    - darowizny <span class="_ _127"> </span>25</div><div class="c x5b y65b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y12d ff1 fs4 fc0 sc0 ls0 ws0">27</div><div class="c x22 y65b w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y95e ff1 fs4 fc0 sc0 ls0 ws0">    - koszty sądowe <span class="_ _1bd"> </span>8</div><div class="c x5b y95f w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="c x2b y95f w49 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">102     </div></div><div class="t m0 x1a h12 y960 ff1 fs4 fc0 sc0 ls0 ws0">    - straty w majątku obrotowy<span class="_ _2"></span>m <span class="_ _3"></span>różnice remanentowe zapasy<span class="_ _2"></span> <span class="_ _1be"> </span>82</div><div class="c x5b y961 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y960 ff1 fs4 fc0 sc0 ls0 ws0">1 198</div><div class="c x22 y961 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y8ee ff1 fs4 fc0 sc0 ls0 ws0">    - utylizacje <span class="_ _1bf"> </span>408</div><div class="c x5b y962 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y962 w49 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">238      </div></div><div class="t m0 x1a h12 y5b3 ff1 fs4 fc0 sc0 ls0 ws0">    - odszkodow<span class="_ _2"></span>a<span class="_ _3"></span>nia, kary <span class="_ _1c0"> </span>18</div><div class="c x5b y5b4 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y5b3 ff1 fs4 fc0 sc0 ls0 ws0">68</div><div class="c x22 y5b4 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y963 ff1 fs4 fc0 sc0 ls0 ws0">    - pozostałe <span class="_ _1c1"> </span>85</div><div class="c x5b y964 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="c x2b y964 w49 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">209      </div></div><div class="t m0 x1a h11 y965 ff2 fs4 fc0 sc0 ls0 ws0">Inne koszty operacyjne, raze<span class="_ _2"></span>m<span class="_ _3"></span> </div><div class="c x5d y966 w48 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">626      </div></div><div class="c x2e y966 w4a h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">1 842      </div></div><div class="t m0 x1 h3f y967 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y968 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 24 </div><div class="t m0 x1a h11 y5bc ff2 fs4 fc0 sc0 ls0 ws0">24.  PRZYCHODY FINANSOWE Z TYTUŁU ODSETEK </div><div class="c xca y969 w5a h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y969 w15 h32"><div class="t m0 xf h12 y42f ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xcf h11 y96a ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 xcf h11 y96b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y96a ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y96b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 y96c ff1 fs4 fc0 sc0 ls0 ws0">a) z tytułu udzielonych pożyczek </div><div class="t m0 xca h12 y9b ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y96c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y96d w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y96c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y96d w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y96e ff1 fs4 fc0 sc0 ls0 ws0">    - od jednostek powiązanych </div><div class="c xca y96f w5a h32"><div class="t m0 xf h12 y970 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xcb y96f w15 h32"><div class="t m0 xf h12 y970 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y96e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y4d6 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y96e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y4d6 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y971 ff1 fs4 fc0 sc0 ls0 ws0">    - <span class="_ _14"></span>od <span class="_ _14"></span>pozo<span class="_ _2"></span>stałych <span class="_ _14"></span>jednostek, <span class="_ _14"></span>w <span class="_ _3"></span>których <span class="_ _14"></span>emitent p<span class="_ _3"></span>osiada <span class="_ _14"></span>za<span class="_ _2"></span>an<span class="_ _14"></span>gażo<span class="_ _2"></span>wanie </div><div class="t m0 x9 h12 y972 ff1 fs4 fc0 sc0 ls0 ws0">w kapitale <span class="_ _1c2"> </span>  </div><div class="t m0 x5c h12 y5c3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y973 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y5c3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y973 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y974 ff1 fs4 fc0 sc0 ls0 ws0">    - od pozostałych jednostek </div><div class="t m0 xca h12 y1f4 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y974 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y975 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y974 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y975 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2f" class="pf w0 h0" ><div class="pc pc2f w0 h0"><img class="bi x8 y976 w2 h59" alt="" 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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">47 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h12 y977 ff1 fs4 fc0 sc0 ls0 ws0">b) pozostałe odsetki  </div><div class="c xce y978 w52 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">8      </div></div><div class="c x40 y978 w52 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0">4      </div></div><div class="t m0 x1a h12 y979 ff1 fs4 fc0 sc0 ls0 ws0">    - od jednostek powiązanych </div><div class="t m0 xca h12 y2b7 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y979 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y97a w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y979 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y97a w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y5c7 ff1 fs4 fc0 sc0 ls0 ws0">    - <span class="_ _14"></span>od <span class="_ _14"></span>pozo<span class="_ _2"></span>stałych <span class="_ _14"></span>jednostek, <span class="_ _14"></span>w <span class="_ _3"></span>których <span class="_ _14"></span>emitent p<span class="_ _3"></span>osiada <span class="_ _14"></span>za<span class="_ _2"></span>an<span class="_ _14"></span>gażo<span class="_ _2"></span>wanie </div><div class="t m0 x9 h12 y97b ff1 fs4 fc0 sc0 ls0 ws0">w kapitale <span class="_ _1c2"> </span>  </div><div class="t m0 x5c h12 y97c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y97d w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y97c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y97d w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y97e ff1 fs4 fc0 sc0 ls0 ws0">    - od pozostałych jednostek </div><div class="t m0 xca h12 y97f ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y97e ff1 fs4 fc0 sc0 ls0 ws0">8</div><div class="c x5b y43 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x40 y43 w52 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0">4     </div></div><div class="t m0 x1a h12 y980 ff1 fs4 fc0 sc0 ls0 ws0">      -- od wspólnika jednostki współ<span class="_ _2"></span>zależnej </div><div class="t m0 xca h12 y981 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y980 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y11d w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y980 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y11d w9 h17"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y982 ff1 fs4 fc0 sc0 ls0 ws0">      -- od znaczącego inwestora </div><div class="t m0 xca h12 y983 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y982 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y533 w9 h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y982 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y533 w9 h17"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y984 ff1 fs4 fc0 sc0 ls0 ws0">      -- od innych jednostek </div><div class="t m0 xca h12 y985 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h12 y984 ff1 fs4 fc0 sc0 ls0 ws0">8</div><div class="c x5b yf1 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y984 ff1 fs4 fc0 sc0 ls0 ws0">4</div><div class="c x22 yf1 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y209 ff2 fs4 fc0 sc0 ls0 ws0">Przychody finansowe z tytułu odset<span class="_ _2"></span>e<span class="_ _3"></span>k, razem </div><div class="t m0 xca h12 y986 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xce h11 y209 ff2 fs4 fc0 sc0 ls0 ws0">8</div><div class="c x5b y11f w9 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0">    </div></div><div class="c x40 y11f w52 h19"><div class="t m0 xf h11 y1b2 ff2 fs4 fc0 sc0 ls0 ws0">4     </div></div><div class="t m0 x1 h3f ydd ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y987 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 25 </div><div class="t m0 x1a h11 y988 ff2 fs4 fc0 sc0 ls0 ws0">25. INNE PRZYCHODY FINANSOWE </div><div class="t m0 xca h12 y3f3 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xcf h11 y989 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 xfa h11 y1b6 ff2 fs4 fc0 sc0 ls0 ws0"> 31.12.2023 </div><div class="t m0 x46 h11 y989 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x121 h11 y1b6 ff2 fs4 fc0 sc0 ls0 ws0"> 31.12.2022 </div><div class="t m0 x1a h12 y98a ff1 fs4 fc0 sc0 ls0 ws0">a) dodatnie różnice kursowe  </div><div class="t m0 xca h12 y98b ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y98a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y98c w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x42 h12 y98a ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y98c w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y98d ff1 fs4 fc0 sc0 ls0 ws0">b) rozwiązane rezerwy (z<span class="_ _2"></span> tytułu)<span class="_ _3"></span> </div><div class="t m0 xca h12 y98e ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y98d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y98f w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y98d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y98f w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y990 ff1 fs4 fc0 sc0 ls0 ws0">c) pozostałe,<span class="_ _2"></span> <span class="_ _3"></span>w tym: </div><div class="t m0 xca h12 y991 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h12 y990 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y6c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y990 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y45f ff2 fs4 fc0 sc0 ls0 ws0">Inne przychody finansowe, razem </div><div class="t m0 xca h11 y992 ff2 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x5c h11 y45f ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y993 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y45f ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y993 w9 h10"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 y994 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y995 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y996 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 26 </div><div class="t m0 x1a h11 y34a ff2 fs4 fc0 sc0 ls0 ws0">26. KOSZTY FINANSOWE Z TYTUŁU O<span class="_ _2"></span>DS<span class="_ _14"></span>E<span class="_ _2"></span>TEK<span class="ff1">  </span></div><div class="t m0 xcf h11 y997 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 xcf h11 y190 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y997 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y190 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 y158 ff1 fs4 fc0 sc0 ls0 ws0">a) od kredytów i pożyc<span class="_ _2"></span>zek <span class="_ _3"></span> <span class="_ _187"> </span>361</div><div class="c x5b y159 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x2b h12 y158 ff1 fs4 fc0 sc0 ls0 ws0">257</div><div class="c x22 y159 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y998 ff1 fs4 fc0 sc0 ls0 ws0">    - dla jednostek powiązanych, w<span class="_ _2"></span> <span class="_ _3"></span>tym:  <span class="_ _87"> </span>-</div><div class="c x5b y999 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y998 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y999 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y87d ff1 fs4 fc0 sc0 ls0 ws0">      -- dla jednostek zależnych  <span class="_ _1c3"> </span>-</div><div class="c x5b y99a w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y87d ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y99a w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y99b ff1 fs4 fc0 sc0 ls0 ws0">      -- dla jednostki dominującej  <span class="_ _18e"> </span>-</div><div class="c x5b y69e w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y99b ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y69e w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y99c ff1 fs4 fc0 sc0 ls0 ws0">    - dla pozostałych jednostek, w któ<span class="_ _2"></span>r<span class="_ _3"></span>ych emitent posiada zaangaż<span class="_ _2"></span>owanie w kap<span class="_ _3"></span>itale, w ty<span class="_ _2"></span>m: <span class="_ _1c4"> </span>-</div><div class="c x5b y6a0 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y99c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6a0 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y355 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla jednostek współza<span class="_ _2"></span>le<span class="_ _14"></span>ż<span class="_ _2"></span>n<span class="_ _3"></span>ych  <span class="_ _18d"> </span>-</div><div class="c x5b y99d w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y355 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y99d w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y99e ff1 fs4 fc0 sc0 ls0 ws0">      -- dla jednostek stowarzyszony<span class="_ _2"></span>ch<span class="_ _14"></span>  <span class="_ _62"> </span>-</div><div class="c x5b y99f w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y99e ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y99f w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y289 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla innych jednostek  <span class="_ _15a"> </span>-</div><div class="c x5b y9a0 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y289 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9a0 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9a1 ff1 fs4 fc0 sc0 ls0 ws0">    - dla pozostałych jednostek, w tym<span class="_ _2"></span>:<span class="_ _3"></span>  <span class="_ _142"> </span>361</div><div class="c x5b y9a2 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y9a1 ff1 fs4 fc0 sc0 ls0 ws0">257</div><div class="c x22 y9a2 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9a3 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla wspólnika jednostki wsp<span class="_ _2"></span>ółzależnej  <span class="_ _ee"> </span>-</div><div class="c x5b y9a4 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9a3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9a4 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9a5 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla znaczącego inwestora  <span class="_ _19b"> </span>-</div><div class="c x5b y9a6 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9a5 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9a6 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9a7 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla innych jednostek  <span class="_ _187"> </span>36<span class="_ _3"></span>1</div><div class="c x5b y9a8 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x2b h12 y9a7 ff1 fs4 fc0 sc0 ls0 ws0">257</div><div class="c x22 y9a8 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="t m0 x1a h12 y9a9 ff1 fs4 fc0 sc0 ls0 ws0">b) pozostałe odsetki  <span class="_ _1c5"> </span>305</div><div class="c x5b y9aa w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">   </div></div><div class="t m0 x2b h12 y9a9 ff1 fs4 fc0 sc0 ls0 ws0">459</div><div class="c x22 y9aa w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9ab ff1 fs4 fc0 sc0 ls0 ws0">    - dla jednostek powiązanych, w<span class="_ _2"></span> <span class="_ _3"></span>tym:  <span class="_ _87"> </span>-</div><div class="c x5b y6b9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9ab ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y6b9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y1da ff1 fs4 fc0 sc0 ls0 ws0">      -- dla jednostek zależnych  <span class="_ _1c3"> </span>-</div><div class="c x5b y9ac w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y1da ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9ac w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9ad ff1 fs4 fc0 sc0 ls0 ws0">      -- dla jednostki dominującej  <span class="_ _18e"> </span>-</div><div class="c x5b y9ae w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9ad ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9ae w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9af ff1 fs4 fc0 sc0 ls0 ws0">    - dla pozostałych jednostek, w któ<span class="_ _2"></span>r<span class="_ _3"></span>ych emitent posiada zaangaż<span class="_ _2"></span>owanie w kap<span class="_ _3"></span>itale, w ty<span class="_ _2"></span>m: <span class="_ _1c4"> </span>-</div><div class="c x5b y1de w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9af ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y1de w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9b0 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla jednostek współza<span class="_ _2"></span>le<span class="_ _14"></span>ż<span class="_ _2"></span>n<span class="_ _3"></span>ych  <span class="_ _18d"> </span>-</div><div class="c x5b y9b1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9b0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9b1 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9b2 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla jednostek stowarzyszony<span class="_ _2"></span>ch<span class="_ _14"></span>  <span class="_ _62"> </span>-</div><div class="c x5b y2a3 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9b2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y2a3 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9b3 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla innych jednostek  <span class="_ _15a"> </span>-</div><div class="c x5b y753 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9b3 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y753 w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9b4 ff1 fs4 fc0 sc0 ls0 ws0">    - dla pozostałych jednostek, w tym<span class="_ _2"></span>:<span class="_ _3"></span>  <span class="_ _142"> </span>305</div><div class="c x5b y9b5 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x2b h12 y9b4 ff1 fs4 fc0 sc0 ls0 ws0">459</div><div class="c x22 y9b5 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h12 y9b6 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla wspólnika jednostki wsp<span class="_ _2"></span>ółzależnej  <span class="_ _ee"> </span>-</div><div class="c x5b y9b7 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9b6 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9b7 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9b8 ff1 fs4 fc0 sc0 ls0 ws0">      -- dla znaczącego inwestora  <span class="_ _19b"> </span>-</div><div class="c x5b y9b9 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9b8 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9b9 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9ba ff1 fs4 fc0 sc0 ls0 ws0">      -- dla innych jednostek  <span class="_ _187"> </span>30<span class="_ _3"></span>5</div><div class="c x5b y9bb w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x2b h12 y9ba ff1 fs4 fc0 sc0 ls0 ws0">459</div><div class="c x22 y9bb w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0">      </div></div><div class="t m0 x1a h11 y142 ff2 fs4 fc0 sc0 ls0 ws0">Koszty finansowe z tytułu odsetek<span class="_ _2"></span>,<span class="_ _3"></span> razem<span class="_ _2"></span><span class="ff1"> <span class="_ _14"></span> <span class="_ _1c6"> </span><span class="ff2">666</span></span></div><div class="c x5b y9bc w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y142 ff2 fs4 fc0 sc0 ls0 ws0">716</div><div class="c x22 y9bc w9 h10"><div class="t m0 xf h11 y166 ff2 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 xc h2 y61b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y9bd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y70a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y4d9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y9be ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf30" class="pf w0 h0" ><div class="pc pc30 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA48AAAVoCAIAAACMmn1YAAAACXBIWXMAABYlAAAWJQFJUiTwAAAfSklEQVR42uzaMW7zSnuGYU2gjrVrjZfgVt4Ce4PvgrgBegvySni0Dct7kOo3xRhKPiBBTvFnQp5cV6PBlA8M+AYxJTMPAACwSf9mAgAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAwH/pr7/+ut1u7XxsP6UUuwAAsBHf39+/mZqZh8MhIuZ5rrWaBgD24na7vb6+tn/l/G/7+vpqyWSKDkopzz9sLwEAANgutQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAOBwOmZmZdgAAYCOmabpcLi1TS0vViJjnudZqHQDYi9vt9vr66qtTH19fXy2ZTNFBKeV+vw/DcPASAACADWqpqlYBANg0tQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAPjbtXo+n4dhMAcA7MgwDNM02aGP0+l0Op3s0M3tdvs9ZWZmWgQAgI1YlmVd15apx3Y1TdM8z7VW6wDAXtxut9fXV1+d+vj6+jocDhFhig5KKc8/bO9WAQDYLrUKAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAA7FpmZqYdAADYiGmaLpdLy9TSUjUi5nmutVoHAPbidru9vr766tTH19dXSyZTdFBKud/vwzAcvAQAAGCDWqqqVQAANk2tAgCgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA/obMzEw7AACwEdM0XS6XlqmlpWpEzPNca7UOAOzF7XZ7fX311amPr6+vlkym6KCUcr/fh2E4eAkAAMAGtVRVqwAAbJpaBQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAA/M+O7ed8Pg/DYA4A2JFhGKZpskMfp9PJCP8nSmYeDodSii0AANiI1qiH57fV/3wFAOxFKcV/cGv/I6d+nr1bBQBgu9QqAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAsGclMw+HQynFFgAAbERr1P+oVQAA2CAvAQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAID/j/7666/b7dbOx/ZTSrELAABbsCzL4XCotf5HrU7TNM9zuwIAdiEixnGMCFP0WVssdVNKycx29hIAAIDtUqsAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAgMPhkJmZaQcAADZiWZZ1XVumHtvVNE3zPNdarQMAexER4zhGhCn6rC2Wuiml3O/3dvYSAACAzRmGQa0CALB1ahUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAID/RmZmph0AANiIZVnWdW2ZemxX0zTN81xrtQ4A7EVEjOMYEabos7ZY6qaUcr/f29lLAAAANmcYBrUKAMDWqVUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAu5OZmWkHAAA2YlmWdV1bph6fVx8fHy8vL9YBgL34/Px8e3t7f383RZ+1xVI3pZTv7+92/n0JcL1eH4+HaQBgR67X68/Pjx26rS2Weqq1/lGrAACwQWoVAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEA2LXMzEw7AACwEdM0XS6XlqmlpWpEzPNca7UOAOxFRIzjGBGm6LO2WOqmlHK/34dhOHgJAADABrVUVasAAGyaWgUAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAAB26PF4/J4yMzMtAgDARkzTdLlcWqaWlqoRMc9zrdU6ALAXETGOY0SYos/aYqmbUsrzc6qXAAAAbJdaBQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAAP4BtXo+n4dhMAcA7Mj5fD6dTnbotrZY6ul2u/2eMjMzLQIAwEYsy7Kua8vUY7uapmme51qrdQBgLyJiHMeIMEWftcVSN6WU5+dU71YBANgutQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAADsWmZmph0AANiIaZoul0vL1NJSNSLmea61WgcA9iIixnGMCFP0WVssdVNKud/vwzAcvAQAAGCDWqqqVQAANk2tAgCgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAALuWmZlpBwAANmKapsvl0jK1tFSNiHmea63WAYC9iIhxHCPCFH3WFkvdlFLu9/swDAcvAQAA2KCWqmoVAIBNU6sAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgDADj0ej99TZmamRQAA2IhlWdZ1bZl6bFfTNM3zXGu1DgDsRUSM4xgRpuiztljqppTy/JzqJQAAANulVgEAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAIBdy8zMtAMAABuxLMu6ri1Tj+1qmqZ5nmut1gGAvYiIcRwjwhR91hZL3ZRS7vd7O3sJAADA5gzDoFYBANg6tQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAADsWmZmph0AANiIZVnWdW2ZemxX0zTN81xrtQ4A7EVEjOMYEabos7ZY6qaUcr/f29lLAAAANmcYBrUKAMDWqVUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAMDfrtXz+TwMgzkAYEfO5/PpdLJDt7XFUk+32+33lJmZaREAADZiWZZ1XVumHtvVNE3zPNdarQMAexER4zhGhCn6rC2WuimlPD+nercKAMB2qVUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBg1zIzM+0AAMBGLMuyrmvL1OPz6uPj4+XlxToAsBefn59vb2/v7++m6LO2WOqmlPL9/d3Ovy8Brtfr4/EwDQDsyPV6/fn5sUO3tcVST7XWP2oVAAA2SK0CAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAu5aZmWkHAAA2Ypqmy+XSMrW0VI2IeZ5rrdYBgL2IiHEcI8IUfdYWS92UUu73+zAMBy8BAADYoJaqahUAgE1TqwAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAMAOPR6P31NmZqZFAADYiGmaLpdLy9TSUjUi5nmutVoHAPYiIsZxjAhT9FlbLHVTSnl+TvUSAACA7VKrAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAwK5lZmbaAQCAjViWZV3XlqnH59XHx8fLy4t1AGAvPj8/397e3t/fTdFnbbHUTSnl+/u7nX9fAlyv18fjYRoA2JHr9frz82OHbmuLpZ5qrX/UKgAAbJBaBQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAAHYtMzPTDgAAbMSyLOu6tkw9Pq8+Pj5eXl6sAwB78fn5+fb29v7+boo+a4ulbkop39/f7fz7EuB6vT4eD9MAwI5cr9efnx87dFtbLPVUa/2jVgEAYIPUKgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CALBrmZmZdgAAYCOmabpcLi1TS0vViJjnudZqHQDYi4gYxzEiTNFnbbHUTSnl+TnVSwAAALZLrQIAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAAD/gFo9n8/DMJgDAHbkfD6fTic7dFtbLPV0u91+T5mZmRYBAGAjlmVZ17Vl6rFdTdM0z3Ot1ToAsBcRMY5jRJiiz9piqZtSyvNzqnerAABsl1oFAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA/gG1ej6fh2EwBwDsyPl8Pp1Odui2tljq6Xa7/Z4yMzMtAgDAdtzv95appaVqRMzzXGs1DQDsRUSM4xgRpuiztljqppTy/Jzq3SoAANulVgEAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAIBdy8zMtAMAABsxTdPlcmmZWlqqRsQ8z7VW6wDAXkTEOI4RYYo+a4ulbkopz8+pXgIAALBdahUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAA8C/0eDx+T5mZmRYBAGAjlmVZ17Vl6rFdTdM0z3Ot1ToAsBcRMY5jRJiiz9piqZtSyvNzqpcAAABsl1oFAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAAdi0zM9MOAABsxLIs67q2TD0+rz4+Pl5eXqwDAHvx+fn59vb2/v5uij5ri6VuSinf39/t/PsS4Hq9Ph4P0wDAjlyv15+fHzt0W1ss9VRr/aNWAQBgg9QqAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAACoVQAAUKsAAKhVAABQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAsGuZmZl2AABgI6ZpulwuLVNLS9WImOe51modANiLiBjHMSJM0WdtsdRNKeV+vw/DcPASAACADWqpqlYBANg0tQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAPjbtXo+n4dhMAcA7Mj5fD6dTnbotrZY6ul2u/2eMjMzLQIAwEYsy7Kua8vUY7uapmme51qrdQBgLyJiHMeIMEWftcVSN6WU5+dU71YBANgutQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAAD8A2r1fD4Pw2AOANiR8/l8Op3s0G1tsdTT7Xb7PWVmZloEAICNWJZlXdeWqcd2NU3TPM+1VusAwF5ExDiOEWGKPmuLpW5KKc/Pqd6tAgCwXWoVAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAKhVAABQqwAAqFUAAFCrAACgVgEA2LXMzEw7AACwEdM0XS6XlqmlpWpEzPNca7UOAOxFRIzjGBGm6LO2WOqmlHK/34dhOHgJAADABrVUVasAAGyaWgUAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAAB26PF4/J4yMzMtAgDARkzTdLlcWqaWlqoRMc9zrdU6ALAXETGOY0SYos/aYqmbUsrzc6qXAAAAbJdaBQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAAD8Cz0ej99TZmamRQAA2IhlWdZ1bZl6bFfTNM3zXGu1DgDsRUSM4xgRpuiztljqppTy/JzqJQAAANulVgEAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAIBdy8zMtAMAABuxLMu6ri1Tj+1qmqZ5nmut1gGAvYiIcRwjwhR91hZL3ZRS7vd7O3sJAADA5gzDoFYBANg6tQoAgFoFAAC1CgCAWgUAALUKAIBaBQAAtQoAAGoVAAC1CgAAahUAALUKAABqFQAA1CoAAGoVAADUKgAAahUAANQqAACoVQAA1CoAAKhVAADUKgAAqFUAAFCrAADsWmZmph0AANiIaZoul0vL1NJSNSLmea61WgcA9iIixnGMCFP0WVssdVNKeX5O9RIAAIDtUqsAAKhVAABQqwAAqFUAAFCrAACoVQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBArQIAoFYBAECtAgCAWgUAQK0CAIBaBQBArQIAgFoFAAC1CgDAP6BWz+fzMAzmAIAdOZ/Pp9PJDt3WFks93W6331NmZqZFAADYiGVZ1nVtmXpsV9M0zfNca7UOAOxFRIzjGBGm6LO2WOqmlPL8nOrdKgAA26VWAQBQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAgF3LzMy0AwAAG7Esy7quLVOPz6uPj4+XlxfrAMBefH5+vr29vb+/m6LP2mKpm1LK9/d3O/++BLher4/HwzQAsCPX6/Xn58cO3dYWSz3VWv+oVQAA2CC1CgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAACoVQAAUKsAAOzQ4/H4PWVmZloEAICNmKbpcrm0TC0tVSNinudaq3UAYC8iYhzHiDBFn7XFUjellOfnVC8BAADYLrUKAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAAGoVAAC1CgAAahUAANQqAABqFQAA1CoAAGoVAADUKgAAqFUAANQqAACoVQAA1CoAAKhVAABQqwAAqFUAAPgXejwev6fMzEyLAACwEdM0XS6XlqmlpWpEzPNca7UOAOxFRIzjGBGm6LO2WOqmlPL8nOolAAAA26VWAQBQqwAAoFYBAFCrAACgVgEAUKsAAKBWAQBArQIAoFYBAECtAgCgVgEAQK0CAIBaBQBArQIAgFoFAECtAgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAgF3LzMy0AwAAG7Esy7quLVOPz6uPj4+XlxfrAMBefH5+vr29vb+/m6LP2mKpm1LK9/d3O/++BLher4/HwzQAsCPX6/Xn58cO3dYWSz3VWv+oVQAA2CC1CgCAWgUAALUKAIBaBQAAtQoAgFoFAAC1CgAAahUAALUKAABqFQAAtQoAAGoVAADUKgAAahUAANQqAABqFQAA1CoAAKhVAADUKgAAqFUAANQqAMC/t2vHKADCQBBFd8D7HzCXWQtBC+vAKu9VIeU0+UVArQIAgFoFAODL0t1VlcQWAAAMcTVqVR3vKwDgE5J4vq3917Xvs58AAADMpVYBAFCrAACgVgEAUKsAAKBWAQBQqwAAoFYBAECtAgCgVgEAQK0CAKBWAQBArQIAgFoFAECtAgCAWgUAQK0CAIBaBQAAtQoAgFoFAAC1CgCAWgUAALUKAABqFQAAtQoAADuku6sqiS0AABjiatSnVgEAYCA/AQAAUKsAAKBWAQBQqwAAoFYBAFCrAACgVgEAQK0CAKBWAQBgt2OtZQUAAGY6AdlhqrNN6DRIAAAAAElFTkSuQmCC"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">48 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y356 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 27 </div><div class="t m0 x1a h11 y9bf ff2 fs4 fc0 sc0 ls0 ws0">27.  INNE KOSZTY FINANSOWE </div><div class="t m0 xca h12 y9c0 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 xcf h11 y9c1 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 xcf h11 y62b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y9c1 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y62b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 y9c2 ff1 fs4 fc0 sc0 ls0 ws0">a) ujemne różnice kursowe   <span class="_ _134"> </span>149</div><div class="c x5b y9c3 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9c2 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9c3 w9 h1c"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9c4 ff1 fs4 fc0 sc0 ls0 ws0">b) utworzone rezerwy (z ty<span class="_ _2"></span>tu<span class="_ _3"></span>łu)  <span class="_ _1c7"> </span>-</div><div class="c x5b y9c5 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9c4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9c5 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9c6 ff1 fs4 fc0 sc0 ls0 ws0">c) pozostałe,<span class="_ _2"></span> <span class="_ _3"></span>w tym:  <span class="_ _1c8"> </span>36</div><div class="c x5b y9c7 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y9c6 ff1 fs4 fc0 sc0 ls0 ws0">14</div><div class="c x22 y9c7 w9 h19"><div class="t m0 xf h12 y1b2 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9c8 ff1 fs4 fc0 sc0 ls0 ws0">     - prowizje bankowe od kredytó<span class="_ _2"></span>w <span class="_ _fa"> </span>36</div><div class="c x5b y9c9 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y9c8 ff1 fs4 fc0 sc0 ls0 ws0">14</div><div class="c x22 y9c9 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y9ca ff2 fs4 fc0 sc0 ls0 ws0">Inne koszty finansowe, razem<span class="_ _2"></span><span class="ff1">  <span class="_ _1c9"> </span></span>185</div><div class="c x5b y9cb w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y9ca ff2 fs4 fc0 sc0 ls0 ws0">14</div><div class="c x22 y9cb w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3f y9cc ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y580 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 28  </div><div class="t m0 x1a h11 y9cd ff2 fs4 fc0 sc0 ls0 ws0">28.  PODATEK DOCHODOWY BIEŻĄCY </div><div class="t m0 x43 h12 y9ce ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m0 x7d h11 y942 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x7d h11 y9cf ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y942 ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y9cf ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h11 y9d0 ff2 fs4 fc0 sc0 ls0 ws0">1. Zysk (strata) brutto <span class="_ _1ca"> </span>-902</div><div class="c x5b y14b w9 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h11 y9d0 ff2 fs4 fc0 sc0 ls0 ws0">-1 149</div><div class="c x22 y14b w9 h13"><div class="t m0 xf h11 y1ad ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y215 ff2 fs4 fc0 sc0 ls0 ws0">2. <span class="_ _20"> </span>Różnice <span class="_ _21"> </span>pomiędzy <span class="_ _21"> </span>zyskiem <span class="_ _21"> </span>(stratą) <span class="_ _21"> </span>brutto <span class="_ _20"> </span>a <span class="_ _21"> </span>podstawą <span class="_ _21"> </span>opodatkowania <span class="_ _21"> </span>podatkiem </div><div class="c x1a y45c w83 h25"><div class="t m0 xf h11 y462 ff2 fs4 fc0 sc0 ls0 ws0">dochodowym (wg tytułów)</div></div><div class="c x122 y45c w1e h25"><div class="t m0 xf h11 y462 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5d h11 y727 ff2 fs4 fc0 sc0 ls0 ws0">504</div><div class="c x5b y729 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 y727 ff2 fs4 fc0 sc0 ls0 ws0">1 018</div><div class="c x22 y729 w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9d1 ff1 fs4 fc0 sc0 ls0 ws0"> - różnice trwałe <span class="_ _1cb"> </span>633</div><div class="c x5b y992 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y9d1 ff1 fs4 fc0 sc0 ls0 ws0">753</div><div class="c x22 y992 w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y68a ff1 fs4 fc0 sc0 ls0 ws0">   --zwiększające podstawę opodatkow<span class="_ _2"></span>an<span class="_ _3"></span>ia <span class="_ _1cc"> </span>641</div><div class="c x5b y68c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y68a ff1 fs4 fc0 sc0 ls0 ws0">761</div><div class="c x22 y68c w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9d2 ff1 fs4 fc0 sc0 ls0 ws0">       ubezpieczenie samochodów niepodatkowe<span class="_ _2"></span> <span class="_ _1cd"> </span>12</div><div class="c x5b y3ff w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y9d2 ff1 fs4 fc0 sc0 ls0 ws0">11</div><div class="c x22 y3ff w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y68f ff1 fs4 fc0 sc0 ls0 ws0">       aktualizacja wartośc<span class="_ _2"></span>i <span class="_ _3"></span>zapasów <span class="_ _1ce"> </span>- </div><div class="c x5b y690 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y68f ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y690 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y691 ff1 fs4 fc0 sc0 ls0 ws0">       wpłaty na rzecz PFR<span class="_ _2"></span>ON<span class="_ _3"></span> <span class="_ _1cf"> </span>158</div><div class="c x5b y693 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y691 ff1 fs4 fc0 sc0 ls0 ws0">154</div><div class="c x22 y693 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9d3 ff1 fs4 fc0 sc0 ls0 ws0">       pozostałe koszty rodzajo<span class="_ _2"></span>we<span class="_ _14"></span> <span class="_ _1b5"> </span>- </div><div class="c x5b y9d4 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y9d3 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y9d4 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y696 ff1 fs4 fc0 sc0 ls0 ws0">       reprezentacja <span class="_ _1d0"> </span>76</div><div class="c x5b y698 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y696 ff1 fs4 fc0 sc0 ls0 ws0">65</div><div class="c x22 y698 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y699 ff1 fs4 fc0 sc0 ls0 ws0">       wynik ze zbycia niefinansowych aktyw<span class="_ _2"></span>ów trwałych ustalony bilansowo <span class="_ _1d1"> </span>35</div><div class="c x5b y69b w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y699 ff1 fs4 fc0 sc0 ls0 ws0">107</div><div class="c x22 y69b w9 h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4af ff1 fs4 fc0 sc0 ls0 ws0">       nadwyżka amortyzacji bilansow<span class="_ _2"></span>ej n<span class="_ _3"></span>ad podatkową <span class="_ _1d2"> </span>- </div><div class="c x5b y9d5 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y4af ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y9d5 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 ycb ff1 fs4 fc0 sc0 ls0 ws0">       wydatki raty leasingowe <span class="_ _1d3"> </span>28</div><div class="c x5b y69f w9 h23"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 ycb ff1 fs4 fc0 sc0 ls0 ws0">39</div><div class="c x22 y69f w9 h23"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6a1 ff1 fs4 fc0 sc0 ls0 ws0">       odpisy na ZFŚS <span class="_ _1cb"> </span>- </div><div class="c x5b y6a2 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y6a1 ff1 fs4 fc0 sc0 ls0 ws0">- </div><div class="c x22 y6a2 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9d6 ff1 fs4 fc0 sc0 ls0 ws0">       koszy eksploatacji samochodó<span class="_ _2"></span>w osobowych <span class="_ _1d4"> </span>211 </div><div class="c x5b y959 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x123 h12 y9d6 ff1 fs4 fc0 sc0 ls0 ws0"> 175 </div><div class="c x22 y959 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6a7 ff1 fs4 fc0 sc0 ls0 ws0">       pozostałe <span class="_ _1d5"> </span>121</div><div class="c x5b y6a8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6a7 ff1 fs4 fc0 sc0 ls0 ws0">210</div><div class="c x22 y6a8 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6a9 ff1 fs4 fc0 sc0 ls0 ws0">   --zmniejszające podstawę opodat<span class="_ _2"></span>kowania <span class="_ _19c"> </span>8</div><div class="c x5b y6ab w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y6a9 ff1 fs4 fc0 sc0 ls0 ws0">8</div><div class="c x22 y6ab w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9d7 ff1 fs4 fc0 sc0 ls0 ws0">       pozostałe <span class="_ _1d6"> </span>8</div><div class="c x5b y6f5 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y9d7 ff1 fs4 fc0 sc0 ls0 ws0">8</div><div class="c x22 y6f5 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6ae ff1 fs4 fc0 sc0 ls0 ws0"> - przejściowe różnice <span class="_ _1d7"> </span>-129</div><div class="c x5b y6b0 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6ae ff1 fs4 fc0 sc0 ls0 ws0">265</div><div class="c x22 y6b0 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6b1 ff1 fs4 fc0 sc0 ls0 ws0">    -- zwiększające podstawę opodatkow<span class="_ _2"></span>ania <span class="_ _1d8"> </span>996</div><div class="c x5b y6b3 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y6b1 ff1 fs4 fc0 sc0 ls0 ws0">1 347</div><div class="c x22 y6b3 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6b4 ff1 fs4 fc0 sc0 ls0 ws0">      niezrealizowane różnice kursowe  <span class="_ _1d9"> </span>6</div><div class="c x5b y6b5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y6b4 ff1 fs4 fc0 sc0 ls0 ws0">17</div><div class="c x22 y6b5 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6b6 ff1 fs4 fc0 sc0 ls0 ws0">      amortyzac<span class="_ _2"></span>j<span class="_ _3"></span>a NKUP <span class="_ _1c8"> </span>5</div><div class="c x5b y6b7 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6b6 ff1 fs4 fc0 sc0 ls0 ws0">168</div><div class="c x22 y6b7 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6b8 ff1 fs4 fc0 sc0 ls0 ws0">      utworzenie rezerw na świadcz<span class="_ _2"></span>e<span class="_ _14"></span>nia prac<span class="_ _2"></span>o<span class="_ _3"></span>wnicze <span class="_ _1da"> </span>30</div><div class="c x5b y6ba w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6b8 ff1 fs4 fc0 sc0 ls0 ws0">130</div><div class="c x22 y6ba w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9d8 ff1 fs4 fc0 sc0 ls0 ws0">      odpisy aktualizujące należności i za<span class="_ _2"></span>p<span class="_ _3"></span>asy <span class="_ _1c6"> </span>796</div><div class="c x5b y9d9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y9d8 ff1 fs4 fc0 sc0 ls0 ws0">237</div><div class="c x22 y9d9 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6bc ff1 fs4 fc0 sc0 ls0 ws0">      pozostałe rezerwy <span class="_ _1db"> </span>-</div><div class="c x5b y422 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y6bc ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y422 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6be ff1 fs4 fc0 sc0 ls0 ws0">      niewypłacone wynagrodzenia <span class="_ _1dc"> </span>65</div><div class="c x5b y6bf w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y6be ff1 fs4 fc0 sc0 ls0 ws0">438</div><div class="c x22 y6bf w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9da ff1 fs4 fc0 sc0 ls0 ws0">      niezapłacone składki ZUS <span class="_ _1dd"> </span>10</div><div class="c x5b y9db w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y9da ff1 fs4 fc0 sc0 ls0 ws0">321</div><div class="c x22 y9db w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y47f ff1 fs4 fc0 sc0 ls0 ws0">      odsetki i prowizje <span class="_ _1de"> </span>-</div><div class="c x5b y118 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y47f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y118 w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y6c4 ff1 fs4 fc0 sc0 ls0 ws0">      pozostałe <span class="_ _17e"> </span>84</div><div class="c x5b y6c5 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 y6c4 ff1 fs4 fc0 sc0 ls0 ws0">36</div><div class="c x22 y6c5 w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9dc ff1 fs4 fc0 sc0 ls0 ws0">    -- zmniejszające podstawę opodatkowa<span class="_ _2"></span>n<span class="_ _14"></span>ia <span class="_ _1df"> </span>1 125</div><div class="c x5b y9dd w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y9dc ff1 fs4 fc0 sc0 ls0 ws0">941</div><div class="c x22 y9dd w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 yeb ff1 fs4 fc0 sc0 ls0 ws0">      rozwiązanie odpisów aktualizując<span class="_ _2"></span>ych <span class="_ _64"> </span>11<span class="_ _3"></span>3</div><div class="c x5b y669 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h12 yeb ff1 fs4 fc0 sc0 ls0 ws0">84</div><div class="c x22 y669 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9de ff1 fs4 fc0 sc0 ls0 ws0">      dotacje <span class="_ _14f"> </span>405</div><div class="c x5b y9df w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y9de ff1 fs4 fc0 sc0 ls0 ws0">416</div><div class="c x22 y9df w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9e0 ff1 fs4 fc0 sc0 ls0 ws0">      nadwyżka amortyzacji po<span class="_ _2"></span>d<span class="_ _3"></span>atkowej nad bilansową <span class="_ _1e0"> </span>-</div><div class="c x5b y9e1 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9e0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9e1 w9 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y42d ff1 fs4 fc0 sc0 ls0 ws0">      wypłacone wynagrodzenia <span class="_ _1e1"> </span>284</div><div class="c x5b y9e2 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y42d ff1 fs4 fc0 sc0 ls0 ws0">5</div><div class="c x22 y9e2 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9e3 ff1 fs4 fc0 sc0 ls0 ws0">      zapłacone składki ZUS <span class="_ _1e2"> </span>321</div><div class="c x5b y9e4 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y9e3 ff1 fs4 fc0 sc0 ls0 ws0">294</div><div class="c x22 y9e4 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9e5 ff1 fs4 fc0 sc0 ls0 ws0">      pozostałe <span class="_ _1e3"> </span>2</div><div class="c x5b y9e6 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x40 h12 y9e5 ff1 fs4 fc0 sc0 ls0 ws0">1</div><div class="c x22 y9e6 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9e7 ff1 fs4 fc0 sc0 ls0 ws0"> - odliczenia od dochodu straty z lat ubiegł<span class="_ _2"></span>ych <span class="_ _1e4"> </span>-</div><div class="c x5b y80a w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9e7 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y80a w9 h14"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y9e8 ff2 fs4 fc0 sc0 ls0 ws0">3. Podstawa opodatkowania po<span class="_ _2"></span>d<span class="_ _14"></span>a<span class="_ _2"></span>tkiem dochodowym  <span class="_ _c8"> </span>-398</div><div class="c x5b y9e9 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x28 h11 y9e8 ff2 fs4 fc0 sc0 ls0 ws0">-131</div><div class="c x22 y9e9 w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf31" class="pf w0 h0" ><div class="pc pc31 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">49 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">4. Podatek dochodowy według st<span class="_ _2"></span>awki 19<span class="_ _3"></span>% <span class="_ _1e5"> </span>-</div><div class="c x5b y326 w9 h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y9e ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y326 w9 h26"><div class="t m0 xf h11 y327 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y328 ff2 fs4 fc0 sc0 ls0 ws0">5. Zwiększenia, zaniechania, zwo<span class="_ _2"></span>ln<span class="_ _14"></span>ienia<span class="_ _2"></span>, odliczenia i obniżki podatku (umorzenie subwenc<span class="_ _2"></span>ji<span class="_ _3"></span>) <span class="_ _8d"> </span>-</div><div class="c x5b y329 w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y328 ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y329 w9 h19"><div class="t m0 xf h11 y187 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y32a ff2 fs4 fc0 sc0 ls0 ws0">6. Podatek dochodowy bieżący u<span class="_ _2"></span>jęty (wykazany) w deklaracji podatkowej okresu, w ty<span class="_ _2"></span>m:<span class="_ _3"></span> <span class="_ _b0"> </span>-</div><div class="c x5b y32b w9 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y32a ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32b w9 h1c"><div class="t m0 xf h11 y1fb ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">    - wykazany w r<span class="_ _2"></span>a<span class="_ _3"></span>chunku zysków i strat <span class="_ _58"> </span>-</div><div class="c x5b y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y32c ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32d w9 h17"><div class="t m0 xf h12 y1fb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">    - dotyczący poz<span class="_ _2"></span>ycji,<span class="_ _3"></span> które zmniejszyły lub zwiększyły kapitał wł<span class="_ _2"></span>a<span class="_ _3"></span>sny <span class="_ _73"> </span>-</div><div class="c x5b y32e w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y32e w9 h1c"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">    - dotyczący pozycji, któ<span class="_ _2"></span>re<span class="_ _14"></span> <span class="_ _2"></span>zmni<span class="_ _3"></span>ejszyły lub zwiększyły w<span class="_ _2"></span>ar<span class="_ _3"></span>tość firmy lub ujemną wartość firmy</div><div class="c x4d y330 w1a h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y330 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y32f ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y330 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3f y7d0 ff1 fs5 fc4 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y7d1 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 29 </div><div class="t m0 x1a h11 y9ea ff2 fs4 fc0 sc0 ls0 ws0">29. PODATEK DOCHODOWY O<span class="_ _2"></span>D<span class="_ _3"></span>ROCZONY, WYKAZANY W R<span class="_ _2"></span>A<span class="_ _14"></span>C<span class="_ _2"></span>HUNKU ZYSKÓW I STRAT </div><div class="t m0 x7d h11 y9eb ff2 fs4 fc0 sc0 ls0 ws0">01.01.2023 </div><div class="t m0 x7d h11 y868 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 </div><div class="t m0 x46 h11 y9eb ff2 fs4 fc0 sc0 ls0 ws0">01.01.2022 </div><div class="t m0 x46 h11 y868 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2022 </div><div class="t m0 x1a h12 yf4 ff1 fs4 fc0 sc0 ls0 ws0"> - zmniejszenie (zwiększenie) z tyt<span class="_ _2"></span>u<span class="_ _3"></span>łu powstania i odwrócenia się ró<span class="_ _2"></span>żnic przejściowych  <span class="_ _1e6"> </span>-137</div><div class="c x5b y9ec w9 h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">     </div></div><div class="t m0 x25 h12 yf4 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x45 y9ec w4b h19"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">96     </div></div><div class="t m0 x1a h12 y9ed ff1 fs4 fc0 sc0 ls0 ws0"> - zmniejszenie (zwiększenie) z tyt<span class="_ _2"></span>u<span class="_ _3"></span>łu zmiany stawek podatkowych <span class="_ _16"> </span>  <span class="_ _13b"> </span>-</div><div class="c x5b y9ee w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9ed ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9ee w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y26b ff1 fs4 fc0 sc0 ls0 ws0"> - zmniejszenie (z<span class="_ _2"></span>wi<span class="_ _14"></span>ę<span class="_ _2"></span>kszenie) z tytułu po<span class="_ _2"></span>przednio nieujętej straty <span class="_ _2"></span>p<span class="_ _14"></span>o<span class="_ _2"></span>datkowej, ulgi podatkow<span class="_ _2"></span>ej </div><div class="t m0 x1a h12 y9ef ff1 fs4 fc0 sc0 ls0 ws0">lub różnicy przejściowej poprzedniego o<span class="_ _2"></span>kr<span class="_ _3"></span>esu </div><div class="t m0 x5c h12 y765 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y98a w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y765 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y98a w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y215 ff1 fs4 fc0 sc0 ls0 ws0"> - <span class="_ _56"> </span>zmniejszenie <span class="_ _3a"> </span>(zwiększenie)<span class="_ _2"></span> <span class="_ _28"> </span>z<span class="_ _2"></span> <span class="_ _28"> </span>tytuł<span class="_ _2"></span>u<span class="_ _14"></span> <span class="_ _3a"> </span>o<span class="_ _2"></span>d<span class="_ _3"></span>pisania <span class="_ _56"> </span>aktyw<span class="_ _2"></span>ów <span class="_ _56"> </span>z <span class="_ _3a"> </span>tytułu <span class="_ _56"> </span>odr<span class="_ _2"></span>o<span class="_ _3"></span>czonego <span class="_ _3a"> </span>podatku </div><div class="t m0 x1a h12 y7de ff1 fs4 fc0 sc0 ls0 ws0">dochodowego lub braku możliwości w<span class="_ _2"></span>ykorzystania rezerwy na odroczony podatek dochodowy</div><div class="c x4d y7df w1a h10"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x5c h12 y727 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x5b y729 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y727 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y729 w9 h1a"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9f0 ff1 fs4 fc0 sc0 ls0 ws0"> - inne składniki podatku odroczonego (w<span class="_ _2"></span>g tytułów) <span class="_ _1e7"> </span>  <span class="_ _13b"> </span>-</div><div class="c x5b y9f1 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y9f0 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9f1 w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y994 ff1 fs4 fc0 sc0 ls0 ws0">    - z tytułu ulg inwestycyjnych <span class="_ _e3"> </span>  <span class="_ _13b"> </span>-</div><div class="c x5b ye1 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y994 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 ye1 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 yaa ff2 fs4 fc0 sc0 ls0 ws0">Podatek dochodowy odroczony, r<span class="_ _2"></span>azem<span class="_ _3"></span> <span class="_ _1e8"> </span>-137</div><div class="c x5b y18e w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h11 yaa ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x45 y18e w4b h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">96     </div></div><div class="t m0 x1 h2 y72f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y9f2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y9f3 ff1 fs0 fc0 sc0 ls0 ws0">       NOTA 30  </div><div class="t m0 x1 h2 y9f4 ff1 fs0 fc0 sc0 ls0 ws0">Proponuje się, aby strata <span class="_ _2"></span>z<span class="_ _14"></span>a <span class="_ _2"></span>rok 2023 w wysokości 765 tys. <span class="_ _2"></span>z<span class="_ _14"></span>ł <span class="_ _2"></span>z<span class="_ _3"></span>ostała pokryta ze środkó<span class="_ _2"></span>w<span class="_ _14"></span> <span class="_ _2"></span>zgro<span class="_ _3"></span>m<span class="_ _2"></span>a<span class="_ _3"></span>dzonych na </div><div class="t m0 x1 h2 y227 ff1 fs0 fc0 sc0 ls0 ws0">kapitale rezerwowym. </div><div class="t m0 x1 h2 y9f5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y5ef ff1 fs0 fc0 sc0 ls0 ws0">NOTA 31 </div><div class="t m0 x1 h2 y9f6 ff1 fs0 fc0 sc0 ls0 ws0">Zysk/stratę <span class="_ _e"></span>na <span class="_ _13"></span>akcję<span class="_ _14"></span> <span class="_ _13"></span>obliczono <span class="_ _e"></span>jako <span class="_ _13"></span>il<span class="_ _3"></span>oczyn <span class="_ _e"></span>zysku/straty <span class="_ _e"></span>netto <span class="_ _e"></span>w<span class="_ _2"></span>ynik<span class="_ _14"></span>a<span class="_ _2"></span>jącego <span class="_ _e"></span>ze <span class="_ _e"></span>sprawozdania <span class="_ _e"></span>finansowego </div><div class="t m0 x1 h2 y9f7 ff1 fs0 fc0 sc0 ls0 ws0">przez średnioważoną liczbę akcji.<span class="_ _3"></span> </div></div><div class="pi" ></div></div><div id="pf32" class="pf w0 h0" ><div class="pc pc32 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff1 fs0 fc0 sc0 ls0 ws0">50<span class="ff2"> | </span><span class="fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span><span class="ff2"> </span></div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1"> </span> </div><div class="t m0 x1 h6 y356 ff2 fs3 fc0 sc0 ls0 ws0">3.<span class="ff6"> <span class="_ _12"> </span></span>NOTY OBJAŚNIAJĄCE DO RACHUNKU PRZEPŁYWÓ<span class="_ _3"></span>W PIENIĘŻNYCH  </div><div class="t m0 xc h2 y3e2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y42 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 32.1 </div><div class="t m0 x1a h11 y9f8 ff2 fs4 fc0 sc0 ls0 ws0">32.1 <span class="_ _10"> </span>STRUKTURA <span class="_ _11"> </span>ŚRODKÓW <span class="_ _27"> </span>PIENIĘŻNYCH <span class="_ _11"> </span>PRZYJĘTYCH <span class="_ _10"> </span>DO <span class="_ _11"> </span>RACHUNKU <span class="_ _11"> </span>ŚRODKÓW </div><div class="t m0 x1a h11 y202 ff2 fs4 fc0 sc0 ls0 ws0">PIENIĘŻNYCH </div><div class="t m0 x7d h11 y4e1 ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _1a"> </span>31.12.2022 </div><div class="t m0 x1a h12 y85 ff1 fs4 fc0 sc0 ls0 ws0">Środki pieniężne w kasie <span class="_ _1e9"> </span>-</div><div class="c x5b y902 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y85 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y902 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2c0 ff1 fs4 fc0 sc0 ls0 ws0">Środki pieniężne na rachunkach a vista <span class="_ _18f"> </span>369</div><div class="c x5b y2c1 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 y2c0 ff1 fs4 fc0 sc0 ls0 ws0">270</div><div class="c x22 y2c1 w9 h19"><div class="t m0 xf h12 y187 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y536 ff1 fs4 fc0 sc0 ls0 ws0">Lokaty o terminie wymagalności do 3 miesięcy <span class="_ _1ea"> </span>-</div><div class="c x5b y9f9 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y536 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y9f9 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y9fa ff1 fs4 fc0 sc0 ls0 ws0">Inne aktywa  <span class="_ _1e3"> </span>--</div><div class="c x5b y9fb w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x11c h12 y9fa ff1 fs4 fc0 sc0 ls0 ws0">--</div><div class="c x22 y9fb w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y906 ff2 fs4 fc0 sc0 ls0 ws0">Środki pieniężne przyję<span class="_ _2"></span>t<span class="_ _3"></span>e do rachunku przepływów pieniężnych, <span class="_ _2"></span>razem <span class="_ _146"> </span>369</div><div class="c x5b y9fc w9 h17"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y9fc w49 h17"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0">270      </div></div><div class="t m0 xc h2 y724 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h2 y816 ff1 fs0 fc0 sc0 ls0 ws0">NOTA 32.2 </div><div class="t m0 x1a h11 y45d ff2 fs4 fc0 sc0 ls0 ws0">32.2 OBJAŚNIENIE RÓŻNIC MI<span class="_ _2"></span>Ę<span class="_ _3"></span>DZY BILANSOWYMI Z<span class="_ _2"></span>MIA<span class="_ _3"></span>NAMI NIE<span class="_ _2"></span>KT<span class="_ _3"></span>ÓRYCH POZYC<span class="_ _2"></span>JI A </div><div class="t m0 x1a h11 y9fd ff2 fs4 fc0 sc0 ls0 ws0">ZMIANAMI WYKAZANYMI W RACHUNKU PRZE<span class="_ _2"></span>P<span class="_ _14"></span>Ł<span class="_ _2"></span>ÓW PIENIĘŻNYCH </div><div class="t m0 xcf h11 y45b ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023 <span class="_ _113"> </span>31.12.2022 </div><div class="t m0 x1a h11 y9fe ff2 fs4 fc0 sc0 ls0 ws0">Zmiana bilansowa </div><div class="t m0 xfe h11 y14f ff2 fs4 fc0 sc0 ls0 ws0">Zmiana <span class="_ _27"> </span>st<span class="_ _2"></span>an<span class="_ _3"></span>u <span class="_ _27"> </span>zobowiązań <span class="_ _30"> </span>krótkoter<span class="_ _2"></span>mi<span class="_ _3"></span>nowych, <span class="_ _27"> </span>z <span class="_ _30"> </span>wyjątkiem </div><div class="t m0 xfe h11 y590 ff2 fs4 fc0 sc0 ls0 ws0">kredytów i pożyczek </div><div class="t m0 x1f h11 y9fe ff2 fs4 fc0 sc0 ls0 ws0">2 143</div><div class="c x20 y9ff w9 h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x45 h11 y9fe ff2 fs4 fc0 sc0 ls0 ws0">57</div><div class="c x22 y9ff we h1a"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y2e ff2 fs4 fc0 sc0 ls0 ws0">Zmiana wykazana w </div><div class="t m0 x1a h11 ya00 ff2 fs4 fc0 sc0 ls0 ws0">rachunku przepływów </div><div class="c x1a ya01 w84 h25"><div class="t m0 xf h11 y42f ff2 fs4 fc0 sc0 ls0 ws0">pieniężnych</div></div><div class="c xe2 ya01 w1e h25"><div class="t m0 xf h11 y42f ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xfe h11 y8d3 ff2 fs4 fc0 sc0 ls0 ws0">Zmiana <span class="_ _27"> </span>st<span class="_ _2"></span>an<span class="_ _3"></span>u <span class="_ _27"> </span>zobowiązań <span class="_ _30"> </span>krótkoter<span class="_ _2"></span>mi<span class="_ _3"></span>nowych, <span class="_ _27"> </span>z <span class="_ _30"> </span>wyjątkiem </div><div class="t m0 xfe h11 y466 ff2 fs4 fc0 sc0 ls0 ws0">kredytów i pożyczek,  </div><div class="t m0 x1f h11 ya00 ff2 fs4 fc0 sc0 ls0 ws0">1 052</div><div class="c x20 ya02 w9 h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 ya00 ff2 fs4 fc0 sc0 ls0 ws0">3 559</div><div class="c x22 ya02 we h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 yc8 ff2 fs4 fc0 sc0 ls0 ws0">Różnica <span class="_ _a4"> </span>w tym: <span class="_ _192"> </span>1 0<span class="_ _2"></span>9<span class="_ _3"></span>1</div><div class="c x20 y4fe w9 h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 yc8 ff2 fs4 fc0 sc0 ls0 ws0">3 502</div><div class="c x22 y4fe we h13"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y918 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _1eb"> </span>    - Kompensaty (wzajemne rozliczenie nal<span class="_ _2"></span>e<span class="_ _14"></span>ż<span class="_ _2"></span>ności i zobowiązań) <span class="_ _93"> </span>-</div><div class="c x20 ya03 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y918 ff1 fs4 fc0 sc0 ls0 ws0">3 306</div><div class="c x22 ya03 we h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 yc9 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _1eb"> </span>    - Zmiana stanu zobowiąza<span class="_ _2"></span>ń<span class="_ _14"></span> lea<span class="_ _2"></span>singo<span class="_ _3"></span>wych<span class="_ _2"></span> <span class="_ _1ec"> </span>1 338</div><div class="c x20 ya04 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 yc9 ff1 fs4 fc0 sc0 ls0 ws0">1 500</div><div class="c x22 ya04 we h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfe h12 ya05 ff1 fs4 fc0 sc0 ls0 ws0">    - Nabycie wartości niematerialnych i<span class="_ _2"></span> p<span class="_ _14"></span>r<span class="_ _2"></span>awnych oraz rzeczowyc<span class="_ _2"></span>h<span class="_ _14"></span> </div><div class="t m0 xfe h12 y69d ff1 fs4 fc0 sc0 ls0 ws0">     aktywów trwał<span class="_ _2"></span>y<span class="_ _3"></span>ch </div><div class="t m0 x27 h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">-247</div><div class="c x20 y40b w9 h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x49 h12 y2ee ff1 fs4 fc0 sc0 ls0 ws0">-1 304</div><div class="c x22 y40b we h13"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ya06 w9 h25"><div class="t m0 xf h11 y42f ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 ya07 ff2 fs4 fc0 sc0 ls0 ws0">Zmiana bilansowa<span class="ff1"> <span class="_ _39"> </span></span>Bilansowa zmiana kredy<span class="_ _2"></span>tów<span class="_ _3"></span> i pożyczek<span class="_ _2"></span><span class="ff1"> <span class="_ _1ed"> </span></span>37</div><div class="c x20 ycc w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x25 h11 ya07 ff2 fs4 fc0 sc0 ls0 ws0">-69</div><div class="c x22 ycc we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 ya08 ff2 fs4 fc0 sc0 ls0 ws0">Zmiana <span class="_ _29"> </span>wykazana <span class="_ _10"> </span>w </div><div class="t m0 x1a h11 ya09 ff2 fs4 fc0 sc0 ls0 ws0">rachunku  przepływów </div><div class="c x1a y5f6 w84 h32"><div class="t m0 xf h11 y970 ff2 fs4 fc0 sc0 ls0 ws0">pieniężnych</div></div><div class="c xe2 y5f6 w1e h32"><div class="t m0 xf h11 y970 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xfe h11 ya09 ff2 fs4 fc0 sc0 ls0 ws0">Zmiana kredytów i pożyczek <span class="_ _b6"> </span>372 </div><div class="c xe8 ya0a w6e h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 ya09 ff2 fs4 fc0 sc0 ls0 ws0">1 495 </div><div class="c x3b ya0a w85 h14"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 ya0b ff2 fs4 fc0 sc0 ls0 ws0">Różnica <span class="_ _a4"> </span>w tym: <span class="_ _1ee"> </span>335</div><div class="c x20 ya0c w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 ya0b ff2 fs4 fc0 sc0 ls0 ws0">1 564</div><div class="c x22 ya0c we h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y13d ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfe h11 y651 ff1 fs4 fc0 sc0 ls0 ws0">    - Spłata kredytów i pożyczek<span class="_ _2"></span><span class="ff2"> <span class="_ _139"> </span></span>335</div><div class="c x20 y197 w9 h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y651 ff1 fs4 fc0 sc0 ls0 ws0">1 564</div><div class="c x22 y197 we h15"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x22 ya0d w9 h10"><div class="t m0 xf h12 y1db ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y657 ff2 fs4 fc0 sc0 ls0 ws0">Zmiana bilansowa <span class="_ _39"> </span>Bilansowa zmiana rozliczeń mię<span class="_ _2"></span>dzyokresowych <span class="_ _1ef"> </span>727</div><div class="c x20 ya0e w9 h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y657 ff2 fs4 fc0 sc0 ls0 ws0">482</div><div class="c x22 ya0e we h10"><div class="t m0 xf h11 y151 ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 ya0f ff2 fs4 fc0 sc0 ls0 ws0">Zmiana <span class="_ _29"> </span>wykazana <span class="_ _10"> </span>w </div><div class="t m0 x1a h11 y19a ff2 fs4 fc0 sc0 ls0 ws0">rachunku  przepływów </div><div class="t m0 x1a h11 ya10 ff2 fs4 fc0 sc0 ls0 ws0">pieniężnych<span class="ff1"> </span></div><div class="t m0 xfe h11 y19a ff2 fs4 fc0 sc0 ls0 ws0">Zmiana rozliczeń międzyokresowy<span class="_ _2"></span>ch<span class="ff1"> <span class="_ _5d"> </span></span>443 </div><div class="c xe8 ya11 w6e h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h11 y19a ff2 fs4 fc0 sc0 ls0 ws0">482 </div><div class="c x3b ya11 w85 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h11 y8ec ff2 fs4 fc0 sc0 ls0 ws0">Różnica<span class="ff1"> <span class="_ _a4"> </span></span>w tym:<span class="ff1"> <span class="_ _1ee"> </span></span>284</div><div class="c x20 y8ed w9 h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h11 y8ec ff2 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 y8ed we h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 ya12 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfe h12 y514 ff1 fs4 fc0 sc0 ls0 ws0">    - Wydatki na prace rozwoj<span class="_ _2"></span>owe, w tym oprogramowanie      <span class="ff5"> <span class="_ _6d"> </span></span>284</div><div class="c x20 ya13 w9 h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x42 h12 y514 ff1 fs4 fc0 sc0 ls0 ws0">-</div><div class="c x22 ya13 we h10"><div class="t m0 xf h12 y151 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 ya14 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ya15 ff1 fs0 fc0 sc0 ls0 ws0">Różnice m<span class="_ _2"></span>iędzy bilansowymi zmia<span class="_ _2"></span>n<span class="_ _3"></span>ami niektóry<span class="_ _2"></span>c<span class="_ _14"></span>h <span class="_ _2"></span>pozycji a <span class="_ _2"></span>zmiana<span class="_ _3"></span>mi<span class="_ _2"></span> wykazanymi w <span class="_ _2"></span>rachu<span class="_ _3"></span>nku przepływów </div><div class="t m0 x1 h2 ya16 ff1 fs0 fc0 sc0 ls0 ws0">pieniężnych <span class="_ _b"> </span>wy<span class="_ _2"></span>n<span class="_ _3"></span>ikają <span class="_ _b"> </span>z <span class="_ _29"> </span>zasad <span class="_ _29"> </span>okreś<span class="_ _3"></span>lonych <span class="_ _29"> </span>przez <span class="_ _b"> </span>Krajowy <span class="_ _29"> </span>Standard <span class="_ _b"> </span>Rachunkowości <span class="_ _29"> </span>nr 1 <span class="_ _b"> </span>&quot;R<span class="_ _2"></span>a<span class="_ _14"></span>c<span class="_ _2"></span>hu<span class="_ _3"></span>nek </div><div class="t m0 x1 h2 ya17 ff1 fs0 fc0 sc0 ls0 ws0">przepływów pieniężnych&quot; (KSR nr 1). </div><div class="t m0 x1 h2 y99 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yec ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y131 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ya18 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y9bd ff5 fs0 fc0 sc0 ls0 ws0">Szczecin, dnia 23 kwietnia <span class="_ _3"></span>2024 r<span class="_ _2"></span>.</div></div><div class="pi" ></div></div><div id="pf33" class="pf w0 h0" ><div class="pc pc33 w0 h0"><img class="bi x8 y21 w86 h7" alt="" 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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">51 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h2 y22 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1f0"> </span> <span class="_ _42"> </span> </div><div class="t m0 xa h5a ya19 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h5a ya1a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h5a ya1b ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h5a y25e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h5a y8b8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h5a y8ad ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h5a ya1c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h5a ya1d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h5a ya1e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y4a1 ff2 fs3 fc0 sc0 ls0 ws0">1.<span class="ff6"> <span class="_ _12"> </span></span>INFORMACJE O INSTRUMENTACH FINANSOWYCH  </div><div class="t m0 x1 h6 y768 ff2 fs3 fc0 sc0 ls0 ws0">1.1.<span class="ff6"> <span class="_ _3a"> </span></span>INSTRUMENTY FINANSOWE – ZE<span class="_ _3"></span>STAWIENIE W PODZIALE NA GRUPY </div><div class="t m0 x4a h11 yc ff2 fs4 fc0 sc0 ls0 ws0">Opis </div><div class="t m0 x124 h11 ya1f ff2 fs4 fc0 sc0 ls0 ws0">Aktywa </div><div class="t m0 x11b h11 ya20 ff2 fs4 fc0 sc0 ls0 ws0">finansowe </div><div class="t m0 x125 h11 y4f6 ff2 fs4 fc0 sc0 ls0 ws0">przeznaczone </div><div class="t m0 xd6 h11 y4b ff2 fs4 fc0 sc0 ls0 ws0">do obrotu </div><div class="t m0 x126 h11 ya1f ff2 fs4 fc0 sc0 ls0 ws0">Zobowiązania </div><div class="t m0 x127 h11 ya20 ff2 fs4 fc0 sc0 ls0 ws0">finansowe </div><div class="t m0 x126 h11 y4f6 ff2 fs4 fc0 sc0 ls0 ws0">przeznaczone </div><div class="t m0 xf8 h11 y4b ff2 fs4 fc0 sc0 ls0 ws0">do obrotu </div><div class="t m0 xac h11 ya1f ff2 fs4 fc0 sc0 ls0 ws0">Pożyczki </div><div class="t m0 xee h11 ya20 ff2 fs4 fc0 sc0 ls0 ws0">udzielone i </div><div class="t m0 xe9 h11 y4f6 ff2 fs4 fc0 sc0 ls0 ws0">należności </div><div class="t m0 x72 h11 y4b ff2 fs4 fc0 sc0 ls0 ws0">własne </div><div class="t m0 x128 h11 ya21 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa </div><div class="t m0 xa0 h11 ya22 ff2 fs4 fc0 sc0 ls0 ws0">finansowe </div><div class="t m0 x129 h11 yc ff2 fs4 fc0 sc0 ls0 ws0">utrzymy<span class="_ _2"></span>wan<span class="_ _3"></span>e </div><div class="t m0 x12a h11 y81c ff2 fs4 fc0 sc0 ls0 ws0">do terminu </div><div class="t m0 xc0 h11 ya23 ff2 fs4 fc0 sc0 ls0 ws0">wymagalności </div><div class="t m0 x12b h11 ya21 ff2 fs4 fc0 sc0 ls0 ws0">Aktywa </div><div class="t m0 xa6 h11 ya22 ff2 fs4 fc0 sc0 ls0 ws0">finansowe </div><div class="t m0 xa3 h11 yc ff2 fs4 fc0 sc0 ls0 ws0">dostępne </div><div class="t m0 x95 h11 y81c ff2 fs4 fc0 sc0 ls0 ws0">do </div><div class="t m0 xb9 h11 ya23 ff2 fs4 fc0 sc0 ls0 ws0">sprzedaży </div><div class="t m0 x9b h11 ya22 ff2 fs4 fc0 sc0 ls0 ws0">Pozostałe </div><div class="t m0 xba h11 yc ff2 fs4 fc0 sc0 ls0 ws0">zobowiązania </div><div class="t m0 x31 h11 ya24 ff2 fs4 fc0 sc0 ls0 ws0">finansowe </div><div class="t m0 x12c h11 yc ff2 fs4 fc0 sc0 ls0 ws0">Razem </div><div class="t m0 x3a h11 ya25 ff2 fs4 fc0 sc0 ls0 ws0">Stan na </div><div class="t m0 x3a h11 ya26 ff2 fs4 fc0 sc0 ls0 ws0">początek roku<span class="ff1"> </span></div><div class="t m0 x5e h11 ya27 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _170"> </span>51<span class="ff1"> <span class="_ _1f1"> </span></span>-<span class="ff1"> <span class="_ _1f2"> </span>- <span class="_ _1f3"> </span></span>7 636 <span class="_ _61"> </span>7 687 </div><div class="t m0 x3a h5b y27b ffa fs4 fc0 sc0 ls0 ws0">Zwiększen<span class="_ _2"></span>ia<span class="_ _14"></span> </div><div class="t m0 x5e h11 y546 ffa fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _1f4"> </span><span class="ff2">105<span class="ff1"> <span class="_ _1f1"> </span></span>-<span class="ff1"> <span class="_ _1f2"> </span><span class="ff5">- <span class="_ _1f2"> </span></span></span>283 <span class="_ _1f5"> </span>388 </span></div><div class="t m0 x3a h12 y777 ff1 fs4 fc0 sc0 ls0 ws0">- nabycie </div><div class="t m0 x5e h11 y735 ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _19e"> </span>-  <span class="_ _186"> </span>- <span class="_ _1f2"> </span>- <span class="_ _1f2"> </span>246 <span class="_ _1f5"> </span><span class="ff2">246</span> </div><div class="t m0 x3a h12 ya28 ff1 fs4 fc0 sc0 ls0 ws0">- aport </div><div class="t m0 x5e h11 ya29 ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _19e"> </span>-  <span class="_ _186"> </span>- <span class="_ _1f2"> </span>- <span class="_ _eb"> </span>- <span class="_ _104"> </span><span class="ff2">-</span> </div><div class="t m0 x3a h12 ya2a ff1 fs4 fc0 sc0 ls0 ws0">- inne </div><div class="t m0 x5e h11 yf8 ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _1f4"> </span>105 <span class="_ _1f1"> </span>- <span class="_ _1f2"> </span>- <span class="_ _1f6"> </span>37 <span class="_ _1f5"> </span><span class="ff2">142</span> </div><div class="t m0 x3a h5b ya2b ffa fs4 fc0 sc0 ls0 ws0">Zmniejszenia </div><div class="t m0 x5e h11 y744 ffa fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _170"> </span><span class="ff2">74<span class="ff1"> <span class="_ _1f1"> </span></span>-<span class="ff1"> <span class="_ _1f2"> </span><span class="ff5">- <span class="_ _1f3"> </span></span></span>1 338 <span class="_ _61"> </span>1 412 </span></div><div class="t m0 x3a h12 ya2c ff1 fs4 fc0 sc0 ls0 ws0">- spłata </div><div class="t m0 x5e h11 ya2d ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _170"> </span>74 <span class="_ _1f1"> </span>- <span class="_ _1f2"> </span>- <span class="_ _1f3"> </span>1 338 <span class="_ _61"> </span><span class="ff2">1 412</span> </div><div class="t m0 x3a h12 y4c0 ff1 fs4 fc0 sc0 ls0 ws0">- aktualizacja </div><div class="t m0 x3a h12 ya2e ff1 fs4 fc0 sc0 ls0 ws0">wartości </div><div class="t m0 x5e h11 ya2f ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _19e"> </span>-  <span class="_ _186"> </span>- <span class="_ _1f2"> </span>- <span class="_ _eb"> </span>- <span class="_ _104"> </span><span class="ff2">-</span> </div><div class="t m0 x3a h12 ya30 ff1 fs4 fc0 sc0 ls0 ws0"> - inne </div><div class="t m0 x3a h12 ye6 ff1 fs4 fc0 sc0 ls0 ws0">(umorzenie) </div><div class="t m0 x5e h11 y749 ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _1f6"> </span>- <span class="_ _1f1"> </span>- <span class="_ _1f2"> </span>- <span class="_ _eb"> </span>- <span class="_ _104"> </span><span class="ff2">-</span> </div><div class="t m0 x3a h11 y420 ff2 fs4 fc0 sc0 ls0 ws0">Stan na </div><div class="t m0 x3a h11 y1dc ff2 fs4 fc0 sc0 ls0 ws0">koniec roku </div><div class="t m0 x5e h11 ya31 ff2 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c0"> </span>- <span class="_ _170"> </span>82<span class="ff1"> <span class="_ _1f1"> </span></span>-<span class="ff1"> <span class="_ _1f2"> </span>- <span class="_ _1f3"> </span></span>6 581 <span class="_ _61"> </span>6 663 </div><div class="c xe y5f w87 h9"><div class="t m0 xf h2 y60 ff1 fs0 fc0 sc0 ls0 ws0">DODATKOWE</div></div><div class="c x47 y5f w2e h9"><div class="t m0 xf h2 y60 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xf2 y5f w88 h9"><div class="t m0 xf h2 y60 ff1 fs0 fc0 sc0 ls0 ws0">INFORMACJE</div></div><div class="c x8a y5f w89 h9"><div class="t m0 xf h2 y60 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xe h2 y61 ff1 fs0 fc0 sc0 ls0 ws0">I OBJAŚNIENIA DO SPRAWOZDANIA </div><div class="t m0 xe h2 y441 ff1 fs0 fc0 sc0 ls0 ws0">FINANSOWEGO ZA 2023 ROK </div><div class="t m0 xe h2 y67f ff1 fs0 fc0 sc0 ls0 ws0">Megaron S.A. </div></div><div class="pi" ></div></div><div id="pf34" class="pf w8a h5c" ><div class="pc pc34 w8a h5c"><img class="bi x12d ya32 w8b h5d" alt="" 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class="t m0 x12e h5e ya33 ff2 fs8 fc0 sc0 ls0 ws0">52 | <span class="ff1 fc1">S<span class="_ _3a"> </span>t<span class="_ _20"> </span>r<span class="_ _3a"> </span>o<span class="_ _0"> </span>n<span class="_ _3a"> </span>a<span class="_ _0"> </span></span> </div><div class="t m0 x12e h5f ya34 ff1 fs8 fc0 sc0 ls0 ws0"> </div><div class="t m0 x12f h60 ya35 ff2 fs9 fc0 sc0 ls0 ws0">1.2.<span class="ff6"> <span class="_ _3a"> </span></span>CHARAKTERYSTYKA INSTRUME<span class="_ _3"></span>NTÓW FINANSOWYC<span class="_ _3"></span>H </div><div class="c x37 ya36 w8c h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0">Opis</div></div><div class="c x130 ya36 w1e h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x10f ya36 w8d h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0">Charakterystyka</div></div><div class="c xed ya36 w15 h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x131 ya36 w8e h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0">Instrument</div></div><div class="c x6f ya36 w8f h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x132 ya36 w90 h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0">Wartość bilansowa</div></div><div class="c x133 ya36 w1f h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x134 ya36 w91 h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0">(w tys. zł)</div></div><div class="c x135 ya36 w92 h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c x136 ya36 w93 h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0">Warunki i terminy </div></div><div class="c x137 ya36 w94 h61"><div class="t m0 xf h62 y42f ff2 fsa fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x138 h63 y81f ff1 fsb fc0 sc0 ls0 ws0">Aktywa f<span class="_ _3"></span>inansowe pr<span class="_ _3"></span>zeznaczone do </div><div class="t m0 x138 h63 ya37 ff1 fsb fc0 sc0 ls0 ws0">obrotu<span class="_ _3"></span>, w tym: </div><div class="t m0 x138 h63 ya38 ff1 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x138 h63 ya39 ff1 fsb fc0 sc0 ls0 ws0">- instrument<span class="_ _14"></span>y<span class="_ _2"></span> po<span class="_ _14"></span>ch<span class="_ _2"></span>o<span class="_ _3"></span>dne </div><div class="c x139 ya3a w95 h4c"><div class="t m0 xf h63 y716 ff1 fsb fc0 sc0 ls0 ws0">Aktywa naby<span class="_ _3"></span>te w celu <span class="_ _3"></span>odsprzedaży w okresie do 3 </div></div><div class="t m0 x139 h63 y275 ff1 fsb fc0 sc0 ls0 ws0">miesięcy, w c<span class="_ _14"></span>el<span class="_ _2"></span>u<span class="_ _14"></span> <span class="_ _2"></span>o<span class="_ _3"></span>siągnięcia kor<span class="_ _3"></span>zyści ekonomicznych </div><div class="t m0 x139 h63 ya3b ff1 fsb fc0 sc0 ls0 ws0">wynikającyc<span class="_ _14"></span>h z<span class="_ _2"></span> k<span class="_ _14"></span>ró<span class="_ _2"></span>tk<span class="_ _14"></span>ote<span class="_ _2"></span>rmi<span class="_ _3"></span>nowych zmian cen o<span class="_ _3"></span>raz wahań </div><div class="t m0 x139 h63 ya3c ff1 fsb fc0 sc0 ls0 ws0">innych <span class="_ _3"></span>czynników rynkowy<span class="_ _14"></span>c<span class="_ _2"></span>h al<span class="_ _3"></span>bo krótkiego czasu t<span class="_ _3"></span>rwania </div><div class="t m0 x139 h63 ya3d ff1 fsb fc0 sc0 ls0 ws0">nabytego i<span class="_ _3"></span>nstrumentu. </div><div class="t m0 x7b h63 y81f ff1 fsb fc0 sc0 ls0 ws0">Spółka nie po<span class="_ _3"></span>siada instrumentó<span class="_ _3"></span>w </div><div class="t m0 x13a h63 ya37 ff1 fsb fc0 sc0 ls0 ws0">finansowyc<span class="_ _3"></span>h przeznaczonych do </div><div class="t m0 x113 h63 ya38 ff1 fsb fc0 sc0 ls0 ws0">obrotu<span class="_ _3"></span>, w tym instrument<span class="_ _3"></span>ów </div><div class="t m0 x113 h63 ya39 ff1 fsb fc0 sc0 ls0 ws0">pochod<span class="_ _3"></span>nych na 31.12.2023 r. </div><div class="t m0 x35 h63 ya3b ff1 fsb fc0 sc0 ls0 ws0">Nie doty<span class="_ _14"></span>c<span class="_ _2"></span>zy. <span class="_ _1f7"> </span>Nie dotyc<span class="_ _3"></span>zy. </div><div class="t m0 x138 h63 ya3e ff1 fsb fc0 sc0 ls0 ws0">Aktywa f<span class="_ _3"></span>inansowe dos<span class="_ _3"></span>tępne do </div><div class="t m0 x138 h63 ya3f ff1 fsb fc0 sc0 ls0 ws0">sprzedaży:<span class="_ _3"></span> </div><div class="c x139 y953 w96 h4c"><div class="t m0 xf h63 y716 ff1 fsb fc0 sc0 ls0 ws0">Niezakwali<span class="_ _3"></span>fikowane do p<span class="_ _3"></span>ożyczek udzielony<span class="_ _3"></span>ch i należności </div></div><div class="t m0 x139 h63 y597 ff1 fsb fc0 sc0 ls0 ws0">własnych akty<span class="_ _3"></span>wa finansowe, dla <span class="_ _3"></span>których zawarte umowy </div><div class="t m0 x139 h63 ya40 ff1 fsb fc0 sc0 ls0 ws0">ustalają <span class="_ _3"></span>termin wymagalności s<span class="_ _3"></span>płaty wartości <span class="_ _3"></span>nominalnej </div><div class="t m0 x139 h63 ya41 ff1 fsb fc0 sc0 ls0 ws0">oraz okreś<span class="_ _14"></span>lają <span class="_ _2"></span>p<span class="_ _14"></span>rawo do otrzymania w ustalony<span class="_ _3"></span>ch </div><div class="t m0 x139 h63 y7e9 ff1 fsb fc0 sc0 ls0 ws0">terminac<span class="_ _3"></span>h korzyści ekono<span class="_ _14"></span>m<span class="_ _2"></span>i<span class="_ _3"></span>cznych, pod warunkiem, że </div><div class="t m0 x139 h63 ya42 ff1 fsb fc0 sc0 ls0 ws0">jednostk<span class="_ _3"></span>a zamierza i może utrzymać<span class="_ _3"></span> te akty<span class="_ _3"></span>wa do czasu, </div><div class="t m0 x139 h63 ya43 ff1 fsb fc0 sc0 ls0 ws0">gdy staną się<span class="_ _3"></span> one wymagalne <span class="_ _3"></span>i nastąpi ich wyk<span class="_ _3"></span>up </div><div class="t m0 xc7 h63 ya40 ff1 fsb fc0 sc0 ls0 ws0">Spółka nie <span class="_ _3"></span>posiada aktywów </div><div class="t m0 x6c h63 ya41 ff1 fsb fc0 sc0 ls0 ws0">finansowy<span class="_ _14"></span>ch dostępnych do </div><div class="t m0 xc5 h63 y7e9 ff1 fsb fc0 sc0 ls0 ws0">sprzedaży na 31.1<span class="_ _3"></span>2.2023 r. </div><div class="t m0 x35 h63 ya41 ff1 fsb fc0 sc0 ls0 ws0">Nie doty<span class="_ _14"></span>c<span class="_ _2"></span>zy. <span class="_ _1f7"> </span>Nie dotyc<span class="_ _3"></span>zy. </div><div class="t m0 x138 h63 ya44 ff1 fsb fc0 sc0 ls0 ws0">Pożyczki udziel<span class="_ _14"></span>one i należności własne: </div><div class="c x139 ya45 w97 h64"><div class="t m0 xf h63 y716 ff1 fsb fc0 sc0 ls0 ws0">Niezależnie<span class="_ _3"></span> od terminu wymagalnoś<span class="_ _3"></span>ci (zapłaty), akty<span class="_ _14"></span>w<span class="_ _2"></span>a<span class="_ _3"></span> </div></div><div class="t m0 x139 h63 ya46 ff1 fsb fc0 sc0 ls0 ws0">finansowe<span class="_ _3"></span> powstałe na sk<span class="_ _3"></span>utek wydania bezpośred<span class="_ _14"></span>nio </div><div class="t m0 x139 h63 ya47 ff1 fsb fc0 sc0 ls0 ws0">drugiej str<span class="_ _14"></span>onie kontraktu środków pieniężnych o<span class="_ _3"></span>raz </div><div class="t m0 x139 h63 ya48 ff1 fsb fc0 sc0 ls0 ws0">obligacje<span class="_ _3"></span> i inne dłużne instru<span class="_ _3"></span>menty finansowe na<span class="_ _3"></span>byte w </div><div class="t m0 x139 h63 ya49 ff1 fsb fc0 sc0 ls0 ws0">zamian za wydane<span class="_ _3"></span> bezpośrednio<span class="_ _3"></span> drugiej stronie k<span class="_ _14"></span>on<span class="_ _2"></span>t<span class="_ _3"></span>raktu </div><div class="t m0 x139 h63 ya4a ff1 fsb fc0 sc0 ls0 ws0">środki<span class="_ _3"></span> pieniężne. </div><div class="t m0 x81 h63 ya4b ff1 fsb fc0 sc0 ls0 ws0">Pożyczki prac<span class="_ _3"></span>ownicze oraz pożyczki<span class="_ _3"></span> </div><div class="t m0 xc7 h63 ya4c ff1 fsb fc0 sc0 ls0 ws0">pracownicze w ramach <span class="_ _14"></span>ZFŚ<span class="_ _2"></span>S. </div><div class="t m0 x42 h63 ya44 ff1 fsb fc0 sc0 ls0 ws0">82<span class="fc3"> <span class="_ _d9"> </span></span>Ter<span class="_ _14"></span>m<span class="_ _2"></span>i<span class="_ _3"></span>n spłaty do  <span class="_ _3"></span>listopada 2025 r.<span class="fc3"> </span></div><div class="c x139 ya4d w98 h64"><div class="t m0 xf h63 y716 ff1 fsb fc0 sc0 ls0 ws0">Pożyczki </div></div><div class="c xe7 ya4d w99 h64"><div class="t m0 xf h63 y716 ff1 fsb fc0 sc0 ls0 ws0">udzielone i <span class="_ _3"></span>należności <span class="_ _3"></span>własne, które Spółka<span class="_ _3"></span> </div></div><div class="t m0 x139 h63 ya4e ff1 fsb fc0 sc0 ls0 ws0">przeznacza do spr<span class="_ _3"></span>zedaży w krótk<span class="_ _3"></span>im terminie, <span class="_ _3"></span>zalicza się do </div><div class="t m0 x139 h63 ya4f ff1 fsb fc0 sc0 ls0 ws0">aktywów fi<span class="_ _3"></span>nansowych -pr<span class="_ _3"></span>zeznaczonych do obr<span class="_ _3"></span>otu. </div><div class="t m0 x138 h63 ya50 ff1 fsb fc0 sc0 ls0 ws0">Środki<span class="_ _3"></span> pieniężne </div><div class="c x139 y23b w9a h4c"><div class="t m0 xf h63 y716 ff1 fsb fc0 sc0 ls0 ws0">Środki pie<span class="_ _3"></span>niężne oraz ich ekw<span class="_ _14"></span>iwalent<span class="_ _2"></span>y <span class="_ _3"></span>wycenia się według </div></div><div class="t m0 x139 h63 ya50 ff1 fsb fc0 sc0 ls0 ws0">zamortyzowane<span class="_ _3"></span>go kosztu przy zasto<span class="_ _3"></span>sowaniu met<span class="_ _3"></span>ody </div><div class="t m0 x139 h63 y602 ff1 fsb fc0 sc0 ls0 ws0">efektywnej s<span class="_ _14"></span>t<span class="_ _2"></span>o<span class="_ _3"></span>py procentowej. </div><div class="t m0 xc7 h63 ya51 ff1 fsb fc0 sc0 ls0 ws0">Środki pie<span class="_ _3"></span>niężne w kasie i <span class="_ _3"></span>na </div><div class="t m0 x13b h63 y398 ff1 fsb fc0 sc0 ls0 ws0">rachu<span class="_ _3"></span>nkach bankowy<span class="_ _3"></span>ch. </div><div class="t m0 x40 h63 ya50 ff1 fsb fc0 sc0 ls0 ws0">359<span class="fc3"> <span class="_ _92"> </span></span>Środk<span class="_ _3"></span>i dostępne na żąd<span class="_ _3"></span>anie. </div><div class="t m0 x138 h63 ya52 ff1 fsb fc0 sc0 ls0 ws0">Zobo<span class="_ _3"></span>wiązania finanso<span class="_ _3"></span>we przeznaczone do </div><div class="t m0 x138 h63 ya53 ff1 fsb fc0 sc0 ls0 ws0">obrotu<span class="_ _3"></span>, w tym: </div><div class="t m0 x138 h63 ya54 ff1 fsb fc0 sc0 ls0 ws0"> </div><div class="t m0 x138 h63 ya55 ff1 fsb fc0 sc0 ls0 ws0">- instrument<span class="_ _14"></span>y<span class="_ _2"></span> po<span class="_ _14"></span>ch<span class="_ _2"></span>o<span class="_ _3"></span>dne </div><div class="c x139 ya56 w9b h4c"><div class="t m0 xf h63 y878 ff1 fsb fc0 sc0 ls0 ws0">Zobowiąza<span class="_ _3"></span>nia nabyte w ce<span class="_ _3"></span>lu odsprzedaży w ok<span class="_ _3"></span>resie do <span class="_ _3"></span>3 </div></div><div class="t m0 x139 h63 ya57 ff1 fsb fc0 sc0 ls0 ws0">miesięcy, w c<span class="_ _14"></span>el<span class="_ _2"></span>u<span class="_ _14"></span> <span class="_ _2"></span>o<span class="_ _3"></span>siągnięcia kor<span class="_ _3"></span>zyści ekonomicznych </div><div class="t m0 x139 h63 ya58 ff1 fsb fc0 sc0 ls0 ws0">wynikającyc<span class="_ _14"></span>h z<span class="_ _2"></span> k<span class="_ _14"></span>ró<span class="_ _2"></span>tk<span class="_ _14"></span>ote<span class="_ _2"></span>rmi<span class="_ _3"></span>nowych zmian cen o<span class="_ _3"></span>raz wahań </div><div class="t m0 x139 h63 ya59 ff1 fsb fc0 sc0 ls0 ws0">innych <span class="_ _3"></span>czynników rynkowy<span class="_ _14"></span>c<span class="_ _2"></span>h al<span class="_ _3"></span>bo krótkiego czasu t<span class="_ _3"></span>rwania </div><div class="t m0 x139 h63 ya5a ff1 fsb fc0 sc0 ls0 ws0">nabytego i<span class="_ _3"></span>nstrumentu. </div><div class="t m0 x7b h63 ya52 ff1 fsb fc0 sc0 ls0 ws0">Spółka nie po<span class="_ _3"></span>siada instrumentó<span class="_ _3"></span>w </div><div class="t m0 x13a h63 ya53 ff1 fsb fc0 sc0 ls0 ws0">finansowyc<span class="_ _3"></span>h przeznaczonych do </div><div class="t m0 x113 h63 ya54 ff1 fsb fc0 sc0 ls0 ws0">obrotu<span class="_ _3"></span>, w tym instrument<span class="_ _3"></span>ów </div><div class="t m0 x113 h63 ya55 ff1 fsb fc0 sc0 ls0 ws0">pochod<span class="_ _3"></span>nych na 31.12.2023 r. </div><div class="t m0 x35 h63 ya58 ff1 fsb fc0 sc0 ls0 ws0">Nie doty<span class="_ _14"></span>c<span class="_ _2"></span>zy. <span class="_ _1f7"> </span>Nie dotyc<span class="_ _3"></span>zy. </div><div class="t m0 x138 h63 y1e6 ff1 fsb fc0 sc0 ls0 ws0">- Pozostałe zobo<span class="_ _3"></span>wiązania finanso<span class="_ _3"></span>we </div><div class="t m0 x139 h63 ya5b ff1 fsb fc0 sc0 ls0 ws0">Pozostałe zobowiąza<span class="_ _3"></span>nia finanso<span class="_ _14"></span>w<span class="_ _2"></span>e wy<span class="_ _14"></span>cenia się według </div><div class="t m0 x139 h63 y1e6 ff1 fsb fc0 sc0 ls0 ws0">zamortyzowane<span class="_ _3"></span>go kosztu przy zasto<span class="_ _3"></span>sowaniu met<span class="_ _3"></span>ody </div><div class="t m0 x139 h63 y9b7 ff1 fsb fc0 sc0 ls0 ws0">efektywnej s<span class="_ _14"></span>t<span class="_ _2"></span>o<span class="_ _3"></span>py procentowej. </div><div class="t m0 x26 h63 ya5c ff1 fsb fc0 sc0 ls0 ws0">Kredyty i <span class="_ _3"></span>pożyczki <span class="_ _1f8"> </span>3 610 </div><div class="c x13c ya5d w9c h49"><div class="t m0 xf h63 y716 ff1 fsb fc0 sc0 ls0 ws0">Kredyt długoterminowy<span class="_ _14"></span> o terminie spłaty do </div></div><div class="c x13d ya5d w9d h49"><div class="t m0 xf h63 y716 ff1 fsb fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x13e h63 y5b4 ff1 fsb fc0 sc0 ls0 ws0">stycznia.2025 r., oproce<span class="_ _3"></span>ntowany na po<span class="_ _3"></span>dstawie WIBOR </div><div class="c x13f ya5e w9e h65"><div class="t m0 xf h63 ya5f ff1 fsb fc0 sc0 ls0 ws0">1M</div></div><div class="c x140 ya5e w71 h65"><div class="t m0 xf h63 ya5f ff1 fsb fc0 sc0 ls0 ws0"> </div></div><div class="c x141 ya60 w9f h65"><div class="t m0 xf h63 y89b ff1 fsb fc0 sc0 ls0 ws0">Kredyt <span class="_ _3"></span>w rachunku bieżącym mBank <span class="_ _3"></span>o terminie spłaty<span class="_ _3"></span> </div></div><div class="c x142 y843 wa0 h65"><div class="t m0 xf h63 ya61 ff1 fsb fc0 sc0 ls0 ws0">do </div></div><div class="c x143 y843 wa1 h65"><div class="t m0 xf h63 ya61 ff1 fsb fc0 sc0 ls0 ws0">02</div></div><div class="c x13c y843 wa2 h65"><div class="t m0 xf h63 ya61 ff1 fsb fc0 sc0 ls0 ws0">.202</div></div><div class="c x144 y843 wa3 h65"><div class="t m0 xf h63 ya61 ff1 fsb fc0 sc0 ls0 ws0">6</div></div><div class="c x145 y843 wa4 h65"><div class="t m0 xf h63 ya61 ff1 fsb fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y843 wa5 h65"><div class="t m0 xf h63 ya61 ff1 fsb fc0 sc0 ls0 ws0">r., oprocent<span class="_ _3"></span>owany na pod<span class="_ _3"></span>stawie WIBOR 1<span class="_ _3"></span>M</div></div><div class="c x147 y843 wa6 h65"><div class="t m0 xf h63 ya61 ff1 fsb fc0 sc0 ls0 ws0"> </div></div><div class="c x148 ya62 wa7 h65"><div class="t m0 xf h63 y89b ff1 fsb fc0 sc0 ls0 ws0">Elastyczny kre<span class="_ _3"></span>dyt odnawialny o<span class="_ _3"></span> terminie spłaty  do </div></div><div class="t m0 x149 h63 ya63 ff1 fsb fc0 sc0 ls0 ws0">02.2026, ., oprocen<span class="_ _14"></span>t<span class="_ _2"></span>o<span class="_ _3"></span>wany na podst<span class="_ _3"></span>awie WIBOR 1M </div><div class="c x14a y1c wa8 h65"><div class="t m0 xf h63 y706 ff1 fsb fc0 sc0 ls0 ws0">Kredyt w <span class="_ _3"></span>rachunku bieżącym </div></div><div class="c x14b y1c wa9 h65"><div class="t m0 xf h63 y706 ff1 fsb fc0 sc0 ls0 ws0">Santander, o t<span class="_ _3"></span>erminie </div></div><div class="t m0 x148 h63 y17b ff1 fsb fc0 sc0 ls0 ws0">spłaty do <span class="_ _3"></span>12.2024 r., oprocento<span class="_ _3"></span>wany na podstawi<span class="_ _3"></span>e </div><div class="t m0 x14c h63 ya64 ff1 fsb fc0 sc0 ls0 ws0">WIBOR 1M </div><div class="t m0 xf0 h63 ya65 ff1 fsb fc0 sc0 ls0 ws0">Leasing fina<span class="_ _3"></span>nsowy <span class="_ _1f9"> </span>2 971 </div><div class="c x14a ya66 waa h65"><div class="t m0 xf h63 y89b ff1 fsb fc0 sc0 ls0 ws0">Leasingi fi<span class="_ _3"></span>nansowe dwóch m<span class="_ _3"></span>aszyn produkc<span class="_ _3"></span>yjnych o </div></div><div class="t m0 x14d h63 ya67 ff1 fsb fc0 sc0 ls0 ws0">terminach s<span class="_ _3"></span>płaty do 12.2025 i 05.2026, opr<span class="_ _14"></span>oc<span class="_ _2"></span>ent<span class="_ _14"></span>owany </div><div class="t m0 x13c h63 y1eb ff1 fsb fc0 sc0 ls0 ws0">na podst<span class="_ _3"></span>awie WIBOR 1M, lea<span class="_ _14"></span>s<span class="_ _2"></span>ingi <span class="_ _3"></span>finansowe </div><div class="t m0 x141 h63 ybd ff1 fsb fc0 sc0 ls0 ws0">samochodów o<span class="_ _3"></span>sobowych o <span class="_ _3"></span>różnych terminach<span class="_ _3"></span> spłaty. </div></div><div class="pi" ></div></div><div id="pf35" class="pf w0 h0" ><div class="pc pc35 w0 h0"><img class="bi x8 ya68 w2 h66" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">53 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y356 ff2 fs3 fc0 sc0 ls0 ws0">1.3.<span class="ff6"> <span class="_ _3a"> </span></span>OPIS <span class="_ _28"> </span>METOD <span class="_ _28"> </span>I <span class="_ _28"> </span>ZAŁ<span class="_ _2"></span>O<span class="_ _14"></span>ŻE<span class="_ _2"></span>Ń <span class="_ _c"></span>PR<span class="_ _2"></span>Z<span class="_ _3"></span>YJĘTYCH <span class="_ _28"> </span>DO <span class="_ _28"> </span>USTAL<span class="_ _2"></span>A<span class="_ _3"></span>NIA <span class="_ _c"> </span>WA<span class="_ _2"></span>RT<span class="_ _3"></span>OŚCI <span class="_ _28"> </span>GODZIWEJ </div><div class="t m0 x86 h6 ya69 ff2 fs3 fc0 sc0 ls0 ws0">AKTYWÓW I ZOBOWIĄZAŃ FINANSO<span class="_ _14"></span>W<span class="_ _2"></span>YCH </div><div class="t m0 x1 h2 ya6a ff1 fs0 fc0 sc0 ls0 ws0">Na dzień bilansowy instru<span class="_ _3"></span>menty finansowe wyceniane w wartości godziwej nie <span class="_ _3"></span>wystąpiły. </div><div class="t m0 x1 h6 y25 ff2 fs3 fc0 sc0 ls0 ws0">1.4.<span class="ff6"> <span class="_ _3a"> </span></span>OPIS <span class="_ _1d"> </span>SPOSOBU <span class="_ _3e"> </span>UJMOWANIA <span class="_ _1fa"> </span>SKUTKÓW <span class="_ _1d"> </span>PRZE<span class="_ _2"></span>S<span class="_ _14"></span>ZAC<span class="_ _2"></span>OW<span class="_ _3"></span>ANIA <span class="_ _1d"> </span>AKTY<span class="_ _2"></span>WÓ<span class="_ _14"></span>W </div><div class="t m0 x86 h6 ya6b ff2 fs3 fc0 sc0 ls0 ws0">ZALICZONYCH DO KATEGORII DOSTĘPNYC<span class="_ _3"></span>H DO SPRZEDAŻY </div><div class="t m0 x1 h2 y5ca ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 y536 ff2 fs3 fc0 sc0 ls0 ws0">1.5.<span class="ff6"> <span class="_ _3a"> </span></span>ZMIANY <span class="_ _56"> </span>KAPITAŁU <span class="_ _3a"> </span>Z <span class="_ _56"> </span>AKTUALIZ<span class="_ _2"></span>ACJI <span class="_ _28"> </span>WYCENY <span class="_ _3a"> </span>W <span class="_ _56"> </span>ZAKRESIE <span class="_ _56"> </span>IN<span class="_ _2"></span>STRU<span class="_ _3"></span>MENTÓW </div><div class="t m0 x86 h6 ya6c ff2 fs3 fc0 sc0 ls0 ws0">FINANSOWYCH </div><div class="t m0 x1 h2 ya5 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 ya6d ff2 fs3 fc0 sc0 ls0 ws0">1.6.<span class="ff6"> <span class="_ _3a"> </span></span>ZASADY <span class="_ _1fb"> </span>WPROWADZANIA <span class="_ _1fb"> </span>DO <span class="_ _1fb"> </span>K<span class="_ _2"></span>S<span class="_ _14"></span>I<span class="_ _2"></span>ĄG <span class="_ _1fb"> </span>RACHUNKOWYCH <span class="_ _2a"> </span>N<span class="_ _2"></span>A<span class="_ _3"></span>BYTYCH </div><div class="t m0 x86 h6 ya6e ff2 fs3 fc0 sc0 ls0 ws0">INSTRUMENTÓW <span class="_ _11"> </span>FINANSOWYCH <span class="_ _11"> </span>W <span class="_ _27"> </span>WYNIKU <span class="_ _11"> </span>TRANSAKCJI <span class="_ _11"> </span>DOKONANYCH  </div><div class="t m0 x86 h6 ya6f ff2 fs3 fc0 sc0 ls0 ws0">W OBROCIE REGULOWANYM </div><div class="t m0 x1 h2 y6c ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 y463 ff2 fs3 fc0 sc0 ls0 ws0">1.7.<span class="ff6"> <span class="_ _3a"> </span></span>INFORMACJE NA TEMAT RYZYKA STOPY <span class="_ _14"></span>P<span class="_ _2"></span>ROCENTOWE<span class="_ _3"></span>J </div><div class="t m0 x1 h2 ya70 ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko zmiany stóp procen<span class="_ _3"></span>towyc<span class="_ _2"></span>h<span class="_ _3"></span> zostało szeroko opisan<span class="_ _3"></span>e w pkt 3 Sprawozdania Zarządu<span class="_ _3"></span> z działalności. </div><div class="t m0 x1 h6 y37c ff2 fs3 fc0 sc0 ls0 ws0">1.8.<span class="ff6"> <span class="_ _3a"> </span></span>INFORMACJE NA TEMAT RYZYKA KREDYTO<span class="_ _14"></span>W<span class="_ _2"></span>EGO<span class="_ _3"></span> </div><div class="t m0 x1 h2 y825 ff1 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _14"></span>zawi<span class="_ _2"></span>e<span class="_ _3"></span>ra <span class="_ _14"></span>t<span class="_ _2"></span>ra<span class="_ _3"></span>nsakcje <span class="_ _14"></span>wyłącznie z<span class="_ _14"></span> wiarygodny<span class="_ _14"></span>m<span class="_ _2"></span>i <span class="_ _14"></span>firmami <span class="_ _14"></span>o d<span class="_ _3"></span>obrej zd<span class="_ _14"></span>o<span class="_ _2"></span>lności <span class="_ _14"></span>kredytowej, <span class="_ _14"></span>któryc<span class="_ _2"></span>h<span class="_ _14"></span> sytuacja<span class="_ _3"></span> </div><div class="t m0 x1 h2 ye3 ff1 fs0 fc0 sc0 ls0 ws0">finansowa <span class="_ _21"> </span>j<span class="_ _14"></span>est <span class="_ _21"> </span>okresowo <span class="_ _20"> </span>wery<span class="_ _2"></span>f<span class="_ _3"></span>ikowana. <span class="_ _20"> </span>Ponadto, <span class="_ _20"> </span>dzięki <span class="_ _21"> </span>bieżące<span class="_ _3"></span>mu <span class="_ _21"> </span>m<span class="_ _3"></span>onitorowaniu <span class="_ _20"> </span>rea<span class="_ _2"></span>l<span class="_ _14"></span>izac<span class="_ _2"></span>ji<span class="_ _14"></span> <span class="_ _21"> </span>limitów </div><div class="t m0 x1 h2 y32 ff1 fs0 fc0 sc0 ls0 ws0">kupieckich, naraż<span class="_ _3"></span>enie Spółki <span class="_ _14"></span>na ryzyko nieściągalnych <span class="_ _14"></span>należności jest <span class="_ _3"></span>minimalizowane. <span class="_ _14"></span>P<span class="_ _2"></span>onad<span class="_ _3"></span>to od <span class="_ _14"></span>1 stycznia </div><div class="t m0 x1 h2 ye4 ff1 fs0 fc0 sc0 ls0 ws0">2023 <span class="_ _21"> </span>r. <span class="_ _21"> </span>Spółka <span class="_ _21"> </span>ma <span class="_ _21"> </span>zawartą <span class="_ _21"> </span>umowę <span class="_ _2e"> </span>ubezpieczenia <span class="_ _21"> </span>należności <span class="_ _21"> </span>handlowych <span class="_ _21"> </span>zarówno <span class="_ _21"> </span>krajowych <span class="_ _21"> </span>jak <span class="_ _21"> </span>i </div><div class="t m0 x1 h2 y54d ff1 fs0 fc0 sc0 ls0 ws0">zagranicznych. <span class="_ _28"> </span>W  odniesieni<span class="_ _14"></span>u  do  innych  akt<span class="_ _3"></span>ywów  fin<span class="_ _3"></span>ansowych  Spółki,  ta<span class="_ _3"></span>kich <span class="_ _28"> </span>jak  środki <span class="_ _28"> </span>pieniężne  i <span class="_ _c"> </span>ich </div><div class="t m0 x1 h2 ya71 ff1 fs0 fc0 sc0 ls0 ws0">ekwiwalenty,  ryz<span class="_ _3"></span>yko  k<span class="_ _3"></span>redytowe  p<span class="_ _3"></span>owstaje  w<span class="_ _3"></span>  wyniku<span class="_ _3"></span> <span class="_ _28"> </span>niemożności  do<span class="_ _3"></span>konania  za<span class="_ _14"></span>płat<span class="_ _2"></span>y<span class="_ _3"></span>  przez <span class="_ _c"> </span>drugą  stronę </div><div class="t m0 x1 h2 y129 ff1 fs0 fc0 sc0 ls0 ws0">umowy, a maksy<span class="_ _3"></span>malna ekspozycja na to ryzyko równa jest wartości bi<span class="_ _3"></span>lansowej tych instrumentów.<span class="_ _2"></span><span class="ff7"> </span></div><div class="t m0 x1 h6 ya72 ff2 fs3 fc0 sc0 ls0 ws0">1.9.<span class="ff6"> <span class="_ _3a"> </span></span>WYCENA <span class="_ _b"> </span>AKTYWÓW <span class="_ _b"> </span>FINANSOWYCH <span class="_ _b"> </span>PRZEZNACZONYCH <span class="_ _2e"> </span>DO <span class="_ _b"> </span>OB<span class="_ _2"></span>RO<span class="_ _14"></span>TU <span class="_ _29"> </span>LUB </div><div class="t m0 x86 h6 y6b2 ff2 fs3 fc0 sc0 ls0 ws0">DOSTĘPNYCH <span class="_ _56"> </span>DO  S<span class="_ _14"></span>PRZEDAŻY<span class="_ _2"></span> <span class="_ _56"> </span>WEDŁUG <span class="_ _56"> </span>SKORYGOWANEJ <span class="_ _3a"> </span>CENY <span class="_ _3a"> </span>NABYCIA <span class="_ _56"> </span>ZE </div><div class="t m0 x86 h6 ya73 ff2 fs3 fc0 sc0 ls0 ws0">WZGLĘDU <span class="_ _26"> </span>NA <span class="_ _26"> </span>BRA<span class="_ _3"></span>K <span class="_ _26"> </span>MOŻLIWOŚCI <span class="_ _26"> </span>WIARYGODNE<span class="_ _3"></span>J <span class="_ _26"> </span>OCENY <span class="_ _26"> </span>WARTOŚCI </div><div class="t m0 x86 h6 ya74 ff2 fs3 fc0 sc0 ls0 ws0">GODZIWEJ </div><div class="t m0 x1 h2 y296 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki.<span class="ffa"> <span class="_ _2d"> </span></span> </div><div class="t m0 x1 h6 y9ad ff2 fs3 fc0 sc0 ls0 ws0">1.10.<span class="ff6"> <span class="_ _56"> </span></span>WAR<span class="_ _2"></span>TOŚĆ <span class="_ _b"> </span>GODZIWA <span class="_ _b"> </span>A<span class="_ _2"></span>KTYWÓW <span class="_ _b"> </span>I <span class="_ _29"> </span>ZOBOWIĄZAŃ <span class="_ _b"> </span>FINANSOWYCH, <span class="_ _29"> </span>A <span class="_ _29"> </span>ICH </div><div class="t m0 x86 h6 y95 ff2 fs3 fc0 sc0 ls0 ws0">WARTOŚĆ BILANSOWA </div><div class="t m0 x1 h2 y3b ff1 fs0 fc0 sc0 ls0 ws0">Wartość godziwa aktywów i<span class="_ _3"></span> zobowiązań finansowych n<span class="_ _3"></span>ie jest istotnie różna od wartości bilansowej.<span class="ffa"> <span class="_ _1fb"> </span></span> </div><div class="t m0 x1 h6 ya75 ff2 fs3 fc0 sc0 ls0 ws0">1.11.<span class="ff6"> <span class="_ _56"> </span></span>TR<span class="_ _2"></span>ANSAK<span class="_ _3"></span>CJE <span class="_ _a"> </span>W <span class="_ _a"> </span>WYN<span class="_ _2"></span>IKU <span class="_ _26"> </span>KTÓRYCH <span class="_ _a"> </span>AKTY<span class="_ _2"></span>W<span class="_ _3"></span>A <span class="_ _a"> </span>FINANSOWE <span class="_ _a"> </span>ZOSTAŁY </div><div class="t m0 x86 h6 y177 ff2 fs3 fc0 sc0 ls0 ws0">PRZEKSZTAŁCONE <span class="_ _28"> </span>W <span class="_ _c"></span>PAPIERY <span class="_ _28"> </span>WARTO<span class="_ _2"></span>Ś<span class="_ _3"></span>CIOWE <span class="_ _c"></span>L<span class="_ _2"></span>U<span class="_ _3"></span>B <span class="_ _28"> </span>UMOWY <span class="_ _28"> </span>ODKUPU <span class="_ _28"> </span>ORAZ </div><div class="t m0 x86 h6 ya76 ff2 fs3 fc0 sc0 ls0 ws0">LEASINGU </div><div class="t m0 x1 h2 y8a0 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki.<span class="ffa"> <span class="_ _2c"> </span> <span class="_ _42"> </span> <span class="_ _42"> </span> </span></div><div class="t m0 x1 h6 ya77 ff2 fs3 fc0 sc0 ls0 ws0">1.12.<span class="ff6"> <span class="_ _56"> </span></span>PRZE<span class="_ _2"></span>KW<span class="_ _3"></span>ALIFIKOWANIE <span class="_ _2d"> </span>AKTYWÓW <span class="_ _2d"> </span>FINANSOWYCH <span class="_ _2d"> </span>WYCENIANYCH <span class="_ _3"></span> </div><div class="t m0 x86 h6 y4cc ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _13"></span>WARTOŚCI <span class="_ _d"></span>GODZIWEJ <span class="_ _13"></span>DO <span class="_ _13"></span>A<span class="_ _2"></span>K<span class="_ _3"></span>TYWÓW <span class="_ _13"></span>WYCENIANYCH <span class="_ _d"></span>W <span class="_ _13"></span>SKORYGOWANEJ </div><div class="t m0 x86 h6 ya78 ff2 fs3 fc0 sc0 ls0 ws0">CENIE NABYCIA </div><div class="t m0 x1 h2 ya79 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. <span class="_ _1fc"> </span> </div></div><div class="pi" ></div></div><div id="pf36" class="pf w0 h0" ><div class="pc pc36 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">54 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y356 ff2 fs3 fc0 sc0 ls0 ws0">1.13.<span class="ff6"> <span class="_ _56"> </span></span>ZESTAWIE<span class="_ _2"></span>NIE <span class="_ _b"> </span>ODPISÓW <span class="_ _29"> </span>AKTUALIZUJĄC<span class="_ _3"></span>YCH<span class="_ _2"></span> <span class="_ _b"> </span>Z <span class="_ _b"> </span>T<span class="_ _2"></span>YTU<span class="_ _14"></span>Ł<span class="_ _2"></span>U <span class="_ _b"> </span>TRWAŁ<span class="_ _2"></span>E<span class="_ _3"></span>J <span class="_ _29"> </span>UTRATY </div><div class="t m0 x86 h6 ya69 ff2 fs3 fc0 sc0 ls0 ws0">WARTOŚCI AKTYWÓW I Z<span class="_ _3"></span>OBOW<span class="_ _2"></span>IĄ<span class="_ _3"></span>ZAŃ FINANSOWYC<span class="_ _3"></span>H </div><div class="t m0 x1 h67 ya6a ff1 fsc fc0 sc0 ls0 ws0">Zestawienie odpis<span class="_ _2"></span>ów aktualiza<span class="_ _2"></span>cyjnych przeds<span class="_ _2"></span>t<span class="_ _3"></span>awiono w<span class="_ _2"></span> nocie 9 do Sprawozdania fin<span class="_ _2"></span>ansowego. </div><div class="t m0 x1 h6 y25 ff2 fs3 fc0 sc0 ls0 ws0">1.14.<span class="ff6"> <span class="_ _56"> </span></span>PODZIA<span class="_ _2"></span>Ł <span class="_ _27"> </span>PRZYCHODÓ<span class="_ _3"></span>W <span class="_ _30"> </span>Z <span class="_ _27"> </span>ODSETEK <span class="_ _27"> </span>WYLICZONYCH <span class="_ _30"> </span>ZA <span class="_ _27"> </span>POMOCĄ <span class="_ _27"> </span>STÓP </div><div class="t m0 x86 h6 ya6b ff2 fs3 fc0 sc0 ls0 ws0">PROCENTOWYCH <span class="_ _177"> </span>WYNIKAJĄCYCH <span class="_ _177"> </span>Z <span class="_ _177"> </span>ZAWARTYCH <span class="_ _177"> </span>KON<span class="_ _2"></span>TRAKTÓ<span class="_ _3"></span>W, </div><div class="t m0 x86 h6 y85 ff2 fs3 fc0 sc0 ls0 ws0">PRZYPADAJĄCYCH <span class="_ _12"> </span>NA <span class="_ _12"> </span>O<span class="_ _2"></span>KRES <span class="_ _12"> </span>OBJĘTY <span class="_ _3c"> </span>SPRAWOZDANIEM <span class="_ _12"> </span>FIN<span class="_ _2"></span>ANSOW<span class="_ _3"></span>YM,  </div><div class="t m0 x86 h6 yf1 ff2 fs3 fc0 sc0 ls0 ws0">Z PODZIAŁEM NA KAT<span class="_ _3"></span>EGO<span class="_ _2"></span>RIE<span class="_ _14"></span> AKTY<span class="_ _2"></span>WÓ<span class="_ _14"></span>W, KTÓRYCH ODSETKI TE DOTYCZĄ </div><div class="t m0 xd h68 ya7a ff2 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x86 h69 y6de ff5 fsc fc0 sc0 ls0 ws0">W okresie 01.0<span class="_ _2"></span>1<span class="_ _3"></span>.2023 - 31.<span class="_ _2"></span>12.2023  </div><div class="t m0 x86 h12 ya1d ff1 fs4 fc0 sc0 ls0 ws0">Wyszczególnienie </div><div class="t m0 x74 h12 ya7b ff1 fs4 fc0 sc0 ls0 ws0">Odsetki </div><div class="t m0 x14e h12 y450 ff1 fs4 fc0 sc0 ls0 ws0">zrealizowane </div><div class="t m0 xad h12 y5d1 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki niezrealizo<span class="_ _2"></span>wane, o te<span class="_ _3"></span>rminie płatności </div><div class="t m0 x69 h12 ya7c ff1 fs4 fc0 sc0 ls0 ws0">Do 3 m-cy <span class="_ _38"> </span>Od<span class="_ _3"></span> 3 do 12 m-cy <span class="_ _1fd"> </span>Powyżej 12 m-c<span class="_ _2"></span>y<span class="_ _14"></span> <span class="_ _1fe"> </span>Razem </div><div class="t m0 x3a h12 y6e2 ff1 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone </div><div class="t m0 x115 h12 y9cf ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _1ff"> </span>- <span class="_ _22"> </span>- <span class="_ _110"> </span>- <span class="_ _200"> </span>- </div><div class="t m0 x3a h12 y5d9 ff1 fs4 fc0 sc0 ls0 ws0">Inne </div><div class="t m0 x14f h12 y47 ff1 fs4 fc0 sc0 ls0 ws0">8 <span class="_ _201"> </span>- <span class="_ _22"> </span>- <span class="_ _110"> </span>- <span class="_ _200"> </span>- </div><div class="t m0 x3a h11 ya7d ff2 fs4 fc0 sc0 ls0 ws0">Razem </div><div class="t m0 x14f h11 y90a ff2 fs4 fc0 sc0 ls0 ws0">8 <span class="_ _201"> </span>- <span class="_ _22"> </span>- <span class="_ _110"> </span>- <span class="_ _200"> </span>- </div><div class="t m0 xd h69 ya7e ff5 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x86 h69 ya7f ff5 fsc fc0 sc0 ls0 ws0">W okresie 01.0<span class="_ _2"></span>1<span class="_ _3"></span>.2022 - 31.<span class="_ _2"></span>12.2022 </div><div class="t m0 x86 h12 y68b ff1 fs4 fc0 sc0 ls0 ws0">Wyszczególnienie </div><div class="t m0 x74 h12 ya80 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki </div><div class="t m0 x14e h12 ya81 ff1 fs4 fc0 sc0 ls0 ws0">zrealizowane </div><div class="t m0 xad h12 y3fa ff1 fs4 fc0 sc0 ls0 ws0">Odsetki niezrealizo<span class="_ _2"></span>wane, o te<span class="_ _3"></span>rminie płatności </div><div class="t m0 x69 h12 y4a5 ff1 fs4 fc0 sc0 ls0 ws0">Do 3 m-cy <span class="_ _38"> </span>Od<span class="_ _3"></span> 3 do 12 m-cy <span class="_ _1f0"> </span>Pow<span class="_ _2"></span>y<span class="_ _3"></span>żej 12 m-cy <span class="_ _1fe"> </span>Razem </div><div class="t m0 x3a h12 ya82 ff1 fs4 fc0 sc0 ls0 ws0">Pożyczki udzielone </div><div class="t m0 x115 h12 ya83 ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _1ff"> </span>- <span class="_ _22"> </span>- <span class="_ _91"> </span>- <span class="_ _111"> </span>- </div><div class="t m0 x3a h12 ya01 ff1 fs4 fc0 sc0 ls0 ws0">Inne </div><div class="t m0 x14f h12 ya84 ff1 fs4 fc0 sc0 ls0 ws0">4 <span class="_ _201"> </span><span class="fc3">- <span class="_ _22"> </span>- <span class="_ _91"> </span>- <span class="_ _111"> </span>- </span></div><div class="t m0 x3a h11 y952 ff2 fs4 fc0 sc0 ls0 ws0">Razem </div><div class="t m0 x14f h11 ya85 ff2 fs4 fc0 sc0 ls0 ws0">4 <span class="_ _201"> </span><span class="fc3">- <span class="_ _22"> </span>- <span class="_ _91"> </span>- <span class="_ _111"> </span>- </span></div><div class="t m0 xd h69 y2e9 ff5 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y64c ff2 fs3 fc0 sc0 ls0 ws0">1.15.<span class="ff6"> <span class="_ _56"> </span></span>OD<span class="_ _2"></span>PI<span class="_ _3"></span>SY <span class="_ _9"> </span>AKTU<span class="_ _2"></span>ALI<span class="_ _3"></span>ZUJĄCE <span class="_ _9"> </span>WARTOŚ<span class="_ _2"></span>Ć<span class="_ _3"></span> <span class="_ _9"> </span>POŻYCZEK <span class="_ _9"> </span>UDZIE<span class="_ _2"></span>LONYCH <span class="_ _9"> </span>LUB </div><div class="t m0 x86 h6 y64d ff2 fs3 fc0 sc0 ls0 ws0">NALEŻNOŚCI WŁASNYCH Z TYTUŁU TRWAŁEJ UTRATY WART<span class="_ _3"></span>OŚCI </div><div class="t m0 x1 h2 y59c ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 y160 ff2 fs3 fc0 sc0 ls0 ws0">1.16.<span class="ff6"> <span class="_ _56"> </span></span>PODZIA<span class="_ _2"></span>Ł <span class="_ _21"> </span>KOSZTÓW<span class="_ _3"></span> <span class="_ _21"> </span>OB<span class="_ _2"></span>CIĄ<span class="_ _3"></span>ŻAJĄCYCH <span class="_ _21"> </span>JEDNOSTKĘ <span class="_ _21"> </span>Z <span class="_ _21"> </span>TYTUŁU <span class="_ _21"> </span>OD<span class="_ _2"></span>S<span class="_ _3"></span>ETEK <span class="_ _2e"> </span>OD </div><div class="t m0 x86 h6 ya86 ff2 fs3 fc0 sc0 ls0 ws0">ZOBOWIĄZAŃ <span class="_ _34"> </span>FINANSOWYCH <span class="_ _35"> </span>WYLICZONYCH <span class="_ _34"> </span>ZA <span class="_ _34"> </span>POMOCĄ <span class="_ _34"> </span>S<span class="_ _2"></span>T<span class="_ _3"></span>ÓP </div><div class="t m0 x86 h6 ya87 ff2 fs3 fc0 sc0 ls0 ws0">PROCENTOWYCH <span class="_ _177"> </span>WYNIKAJĄCYCH <span class="_ _177"> </span>Z <span class="_ _177"> </span>ZAWARTYCH <span class="_ _177"> </span>KON<span class="_ _2"></span>TRAKTÓ<span class="_ _3"></span>W, </div><div class="t m0 x86 h6 ya88 ff2 fs3 fc0 sc0 ls0 ws0">PRZYPADAJĄCE <span class="_ _a"> </span>NA <span class="_ _172"> </span>OKRES <span class="_ _172"> </span>OBJĘTY <span class="_ _172"> </span>SPRAWOZDANIEM <span class="_ _a"> </span>F<span class="_ _2"></span>INANSOW<span class="_ _14"></span>Y<span class="_ _2"></span>M,  </div><div class="t m0 x86 h6 y9a3 ff2 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _1fa"> </span>P<span class="_ _2"></span>ODZIAŁEM <span class="_ _3e"> </span>NA <span class="_ _3e"> </span>KOSZTY <span class="_ _3e"> </span>OD<span class="_ _2"></span>SE<span class="_ _3"></span>TEK <span class="_ _3e"> </span>ZWIĄZAN<span class="_ _2"></span>E<span class="_ _3"></span> <span class="_ _3e"> </span>Z <span class="_ _3e"> </span>Z<span class="_ _2"></span>O<span class="_ _3"></span>BOWIĄZANIAMI </div><div class="t m0 x86 h6 ya89 ff2 fs3 fc0 sc0 ls0 ws0">ZALICZONYMI <span class="_ _2b"> </span>DO <span class="_ _2b"> </span>PRZEZNACZONYC<span class="_ _3"></span>H <span class="_ _2b"> </span>DO <span class="_ _2b"> </span>OBROTU, <span class="_ _2b"> </span>POZOSTAŁYMI </div><div class="t m0 x86 h6 y303 ff2 fs3 fc0 sc0 ls0 ws0">KRÓTKOTERMINOWYMI <span class="_ _16a"> </span>ZOBOWIĄZ<span class="_ _3"></span>ANIAMI <span class="_ _16a"> </span>FINANSOWYMI <span class="_ _16a"> </span>ORAZ </div><div class="t m0 x86 h6 y41b ff2 fs3 fc0 sc0 ls0 ws0">DŁUGOTERMINOWY<span class="_ _3"></span>MI ZOBOWIĄZANIAMI FINANSOWYMI <span class="_ _3"></span> </div><div class="t m0 x86 h69 ya8a ff5 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h67 y19b ff1 fsc fc0 sc0 ls0 ws0">W Spółce ni<span class="_ _2"></span>e<span class="_ _14"></span> <span class="_ _2"></span>występują ods<span class="_ _2"></span>etki związane ze zobowiąza<span class="_ _2"></span>niami przeznaczo<span class="_ _2"></span>nymi do obrotu<span class="_ _2"></span>.<span class="_ _14"></span> </div><div class="t m0 x1 h67 ya8b ff1 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x86 h69 y16e ff5 fsc fc0 sc0 ls0 ws0">W okresie 01.0<span class="_ _2"></span>1<span class="_ _3"></span>.2023<span class="_ _2"></span>-31<span class="_ _3"></span>.12<span class="_ _2"></span>.<span class="_ _14"></span>2<span class="_ _2"></span>023 </div><div class="t m0 x3a h12 y5b4 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3a h12 y8f1 ff1 fs4 fc0 sc0 ls0 ws0">     Wyszczególnienie  </div><div class="t m0 x150 h12 y55c ff1 fs4 fc0 sc0 ls0 ws0">Odsetki </div><div class="t m0 x127 h12 ya8c ff1 fs4 fc0 sc0 ls0 ws0">zrealizowane </div><div class="c x151 ya8d wab h10"><div class="t m0 xf h12 y166 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x152 h12 y83e ff1 fs4 fc0 sc0 ls0 ws0">Odsetki niezrealizo<span class="_ _2"></span>wane, o te<span class="_ _3"></span>rminie płatności </div><div class="t m0 x153 h12 y5b7 ff1 fs4 fc0 sc0 ls0 ws0">Do 3 m-cy <span class="_ _12c"> </span>O<span class="_ _2"></span>d 3 do 12 m-cy <span class="_ _35"> </span>Powyżej 12 m-cy <span class="_ _39"> </span>Razem </div><div class="t m0 x3a h12 ya8e ff1 fs4 fc0 sc0 ls0 ws0">Odsetki od kredytu obrotow<span class="_ _2"></span>ego<span class="_ _3"></span>  i </div><div class="t m0 x3a h12 ya8f ff1 fs4 fc0 sc0 ls0 ws0">inwestycyjnego mBank SA </div><div class="t m0 x10 h12 ya90 ff1 fs4 fc0 sc0 ls0 ws0">196 <span class="_ _c4"> </span>- <span class="_ _89"> </span>- <span class="_ _89"> </span>- <span class="_ _202"> </span>- </div><div class="t m0 x3a h12 ya91 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki od kredytu obrotow<span class="_ _2"></span>ego<span class="_ _3"></span> </div><div class="t m0 x3a h12 y792 ff1 fs4 fc0 sc0 ls0 ws0">Santander SA </div><div class="t m0 x10 h12 ya92 ff1 fs4 fc0 sc0 ls0 ws0">165 <span class="_ _c4"> </span>- <span class="_ _89"> </span>- <span class="_ _89"> </span>- <span class="_ _202"> </span>- </div><div class="t m0 x3a h12 y8f4 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki umów leasingu  <span class="_ _f2"> </span>305 <span class="_ _65"> </span>- <span class="_ _89"> </span>- <span class="_ _89"> </span>- <span class="_ _203"> </span>- </div><div class="t m0 x3a h11 y569 ff2 fs4 fc0 sc0 ls0 ws0">Razem <span class="_ _204"> </span>666 <span class="_ _c4"> </span>- <span class="_ _89"> </span>- <span class="_ _89"> </span>- <span class="_ _202"> </span>- </div><div class="t m0 xd h69 y8f6 ff5 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x86 h69 ya93 ff5 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x86 h69 y6cd ff5 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x86 h69 y972 ff5 fsc fc0 sc0 ls0 ws0">W okresie 01.0<span class="_ _2"></span>1<span class="_ _3"></span>.2022<span class="_ _2"></span>-31<span class="_ _3"></span>.12<span class="_ _2"></span>.<span class="_ _14"></span>2<span class="_ _2"></span>022 </div></div><div class="pi" ></div></div><div id="pf37" class="pf w0 h0" ><div class="pc pc37 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">55 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3a h12 ya94 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3a h12 ya95 ff1 fs4 fc0 sc0 ls0 ws0">     Wyszczególnienie  </div><div class="t m0 x126 h12 y326 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki </div><div class="t m0 x109 h12 ya96 ff1 fs4 fc0 sc0 ls0 ws0">zrealizowane  </div><div class="t m0 xad h12 ya97 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki niezrealizowane, o<span class="_ _2"></span> t<span class="_ _3"></span>erminie płatności </div><div class="t m0 x154 h12 y9c1 ff1 fs4 fc0 sc0 ls0 ws0">Do 3 m-cy <span class="_ _12c"> </span>O<span class="_ _2"></span>d<span class="_ _14"></span> 3<span class="_ _2"></span> do 12 m-cy <span class="_ _177"> </span>P<span class="_ _2"></span>owyżej 12 m-cy <span class="_ _43"> </span>Razem<span class="_ _2"></span> </div><div class="t m0 x3a h12 ya98 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki od kredytu </div><div class="t m0 x3a h12 ya99 ff1 fs4 fc0 sc0 ls0 ws0">obrotowego m<span class="_ _2"></span>Bank SA<span class="_ _3"></span> </div><div class="t m0 x155 h12 ya9a ff1 fs4 fc0 sc0 ls0 ws0">179 <span class="_ _c4"> </span>- <span class="_ _89"> </span>- <span class="_ _6d"> </span>- <span class="_ _4a"> </span>- </div><div class="t m0 x3a h12 y631 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki od kredytu </div><div class="t m0 x3a h12 y3c6 ff1 fs4 fc0 sc0 ls0 ws0">obrotowego Santander SA </div><div class="t m0 x156 h12 y532 ff1 fs4 fc0 sc0 ls0 ws0">82 <span class="_ _65"> </span>- <span class="_ _89"> </span>- <span class="_ _6d"> </span>- <span class="_ _1f1"> </span>- </div><div class="t m0 x3a h12 y533 ff1 fs4 fc0 sc0 ls0 ws0">Odsetki umowa leasingu  <span class="_ _c4"> </span>455 <span class="_ _c4"> </span>- <span class="_ _89"> </span>- <span class="_ _6d"> </span>- <span class="_ _4a"> </span>- </div><div class="t m0 x3a h11 ya9b ff2 fs4 fc0 sc0 ls0 ws0">Razem <span class="_ _205"> </span>716 <span class="_ _c4"> </span>- <span class="_ _89"> </span>- <span class="_ _6d"> </span>- <span class="_ _4a"> </span>- </div><div class="t m0 x86 h69 ya9c ff5 fsc fc0 sc0 ls0 ws0"> </div><div class="t m0 x86 h6 ya9d ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y538 ff2 fs3 fc0 sc0 ls0 ws0">1.17.<span class="ff6"> <span class="_ _56"> </span></span>PRZY<span class="_ _2"></span>JĘT<span class="_ _3"></span>E CELE I ZASADY ZARZĄDZANIA RYZYKIEM FINANSOW<span class="_ _3"></span>YM </div><div class="t m0 x1 h2 ya9e ff1 fs0 fc0 sc0 ls0 ws0">Do  głównych  instru<span class="_ _3"></span>mentów  finansowych,  z  których<span class="_ _3"></span>  korzysta  Spółka  należą  n<span class="_ _3"></span>ależności,  pożyczki,  środki </div><div class="t m0 x1 h2 y947 ff1 fs0 fc0 sc0 ls0 ws0">pieniężne, <span class="_ _21"> </span>lokaty <span class="_ _21"> </span>krótko<span class="_ _3"></span>terminowe, <span class="_ _21"> </span>zobowiązania <span class="_ _20"> </span>z <span class="_ _21"> </span>ty<span class="_ _2"></span>t<span class="_ _3"></span>ułu <span class="_ _21"> </span>kredytów, <span class="_ _21"> </span>zobowiązania <span class="_ _20"> </span>z <span class="_ _21"> </span>tytu<span class="_ _2"></span>łu<span class="_ _3"></span> <span class="_ _21"> </span>leasingu </div><div class="t m0 x1 h2 y58a ff1 fs0 fc0 sc0 ls0 ws0">operacyjnego  (w<span class="_ _3"></span>ykazywanego  w  bilansi<span class="_ _3"></span>e  jako  leasin<span class="_ _14"></span>g  f<span class="_ _2"></span>i<span class="_ _14"></span>nansowy),  a  także  z<span class="_ _14"></span>o<span class="_ _2"></span>bowiązania<span class="_ _3"></span>  handlowe <span class="_ _28"> </span>oraz </div><div class="t m0 x1 h2 ya9f ff1 fs0 fc0 sc0 ls0 ws0">pozostałe <span class="_ _21"> </span>zobowiązania. <span class="_ _20"> </span>Głównym <span class="_ _21"> </span>celem <span class="_ _21"> </span>tych <span class="_ _21"> </span>instrumentów <span class="_ _21"> </span>finansowych <span class="_ _21"> </span>jest<span class="_ _3"></span> <span class="_ _21"> </span>zapewnienie <span class="_ _21"> </span>środków </div><div class="t m0 x1 h2 yc ff1 fs0 fc0 sc0 ls0 ws0">finansowych na działalność Spółki. </div><div class="t m0 x1 h2 yd ff1 fs0 fc0 sc0 ls0 ws0">Główne <span class="_ _14"></span>rodzaje r<span class="_ _3"></span>yzyka <span class="_ _14"></span>w<span class="_ _2"></span>yn<span class="_ _14"></span>ika<span class="_ _2"></span>j<span class="_ _3"></span>ącego <span class="_ _3"></span>z <span class="_ _3"></span>posiadanych <span class="_ _14"></span>instrumentów <span class="_ _14"></span>f<span class="_ _2"></span>i<span class="_ _3"></span>nansowych <span class="_ _14"></span>Spółki <span class="_ _3"></span>obejmują <span class="_ _14"></span>ryzyko <span class="_ _3"></span>stopy </div><div class="t m0 x1 h2 yaa0 ff1 fs0 fc0 sc0 ls0 ws0">procentowej, r<span class="_ _3"></span>yzyko związa<span class="_ _14"></span>n<span class="_ _2"></span>e <span class="_ _14"></span>z płynnością <span class="_ _3"></span>oraz ryzyko <span class="_ _14"></span>walutowe. Zarząd<span class="_ _3"></span> Spółki <span class="_ _3"></span>weryfikuje <span class="_ _14"></span>i uzgadnia za<span class="_ _14"></span>s<span class="_ _2"></span>a<span class="_ _3"></span>dy </div><div class="t m0 x1 h2 yaa1 ff1 fs0 fc0 sc0 ls0 ws0">zarządzania każd<span class="_ _3"></span>ym z tyc<span class="_ _2"></span>h<span class="_ _3"></span> rodzajów ryzyka – zasady te <span class="_ _3"></span>zostały w skrócie omówione poniżej. </div><div class="t m0 x7 h1 yaa2 ff2 fs0 fc0 sc0 ls0 ws0">Ryzyko stopy procentowej </div><div class="t m0 x1 h2 y87d ff1 fs0 fc0 sc0 ls0 ws0">Ryzyko zmiany stóp procen<span class="_ _3"></span>towyc<span class="_ _2"></span>h<span class="_ _3"></span> zostało szeroko opisan<span class="_ _3"></span>e w pkt 3 Sprawozdania Zarządu<span class="_ _3"></span> z działalności. </div><div class="t m0 x7 h1 y1c5 ff2 fs0 fc0 sc0 ls0 ws0">Ryzyko walutowe </div><div class="t m0 x1 h2 yaa3 ff1 fs0 fc0 sc0 ls0 ws0">Wpływ zmian kursów walu<span class="_ _14"></span>t <span class="_ _2"></span>w działalność Spółki <span class="_ _3"></span>można podzielić na dwa obszar<span class="_ _3"></span>y: </div><div class="t m0 x1 h2 yaa4 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _1e"> </span><span class="ff1">Produkcja/sprzedaż <span class="_ _3"></span>– część<span class="_ _3"></span> surowców <span class="_ _3"></span>pochodzi z<span class="_ _3"></span> importu. Wzrost<span class="_ _3"></span> kursu<span class="_ _3"></span> EUR <span class="_ _3"></span>względem PLN <span class="_ _14"></span>wpływa </span></span></div><div class="t m0 x1 h2 y391 ff1 fs0 fc0 sc0 ls0 ws0">na <span class="_ _c"> </span>wzrost <span class="_ _28"> </span>części <span class="_ _c"> </span>kosztów <span class="_ _c"> </span>produkcji. <span class="_ _c"> </span>W <span class="_ _28"> </span>związku <span class="_ _c"> </span>z <span class="_ _c"> </span>tym, <span class="_ _28"> </span>że <span class="_ _c"> </span>Spółka <span class="_ _c"> </span>p<span class="_ _2"></span>r<span class="_ _14"></span>o<span class="_ _2"></span>wad<span class="_ _3"></span>zi <span class="_ _c"> </span>sprzedaż <span class="_ _28"> </span>eksportową <span class="_ _c"> </span>ryzyko </div><div class="t m0 x1 h2 y478 ff1 fs0 fc0 sc0 ls0 ws0">wzrostu <span class="_ _2"></span>kosztów <span class="_ _2"></span>produkcji <span class="_ _2"></span>wskutek <span class="_ _2"></span>zmiany <span class="_ _2"></span>kursu <span class="_ _2"></span>EUR <span class="_ _2"></span>jest <span class="_ _2"></span>niwelowane <span class="_ _2"></span>przychodami <span class="_ _2"></span>uzyskiwanymi <span class="_ _2"></span>w <span class="_ _2"></span>EUR. </div><div class="t m0 x1 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0">Spółka ocenia wpływ tego ryzyka na działaln<span class="_ _3"></span>ość Spółki jako niewielki. W 2023 r.:<span class="_ _3"></span> </div><div class="t m0 x86 h2 yaa5 ff1 fs0 fc0 sc0 ls0 ws0">- koszty poniesione w EUR wyn<span class="_ _3"></span>iosły 752 tys.;           </div><div class="t m0 x86 h2 yaa6 ff1 fs0 fc0 sc0 ls0 ws0">- przychody uzyskane w EU<span class="_ _14"></span>R<span class="_ _2"></span> wyniosły 2.1<span class="_ _3"></span>04 tys.; </div><div class="t m0 x1 h2 yaa7 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _1e"> </span><span class="ff1">Koszty transportu <span class="_ _2"></span>-<span class="_ _14"></span> <span class="_ _2"></span>koszty transportu sta<span class="_ _2"></span>n<span class="_ _14"></span>ow<span class="_ _2"></span>ią<span class="_ _3"></span> <span class="_ _2"></span>1<span class="_ _3"></span>0% <span class="_ _2"></span>k<span class="_ _3"></span>osztów Spół<span class="_ _2"></span>k<span class="_ _3"></span>i. Ich <span class="_ _2"></span>poziom zależy od cen <span class="_ _2"></span>paliw, </span></span></div><div class="t m0 x1 h2 y248 ff1 fs0 fc0 sc0 ls0 ws0">a <span class="_ _2"></span>te <span class="_ _2"></span>z <span class="_ _e"></span>kolei <span class="_ _e"></span>są <span class="_ _2"></span>powiązane <span class="_ _2"></span>z <span class="_ _2"></span>ce<span class="_ _2"></span>ną <span class="_ _2"></span>ropy <span class="_ _2"></span>naftowej <span class="_ _2"></span>i <span class="_ _2"></span>k<span class="_ _2"></span>urs<span class="_ _3"></span>em <span class="_ _2"></span>PLN/USD<span class="_ _2"></span>. <span class="_ _2"></span>W <span class="_ _2"></span>okresie <span class="_ _2"></span>sprawozdawczym <span class="_ _2"></span>ceny <span class="_ _2"></span>paliw </div><div class="t m0 x1 h2 y1a ff1 fs0 fc0 sc0 ls0 ws0">kształtowały si<span class="_ _3"></span>ę na <span class="_ _14"></span>umiarkowanym poziomi<span class="_ _14"></span>e.<span class="_ _2"></span> <span class="_ _14"></span>Istnieje ryzyko <span class="_ _3"></span>wzrostu k<span class="_ _14"></span>os<span class="_ _2"></span>ztów<span class="_ _3"></span> w <span class="_ _3"></span>przyszłości <span class="_ _14"></span>wskutek<span class="_ _2"></span> <span class="_ _14"></span>wzrostu </div><div class="t m0 x1 h2 yaa8 ff1 fs0 fc0 sc0 ls0 ws0">kosztów transportu będących pochodną wzr<span class="_ _3"></span>ostu cen ropy i osłabienia PLN wzg<span class="_ _3"></span>lędem USD.  </div><div class="t m0 x1 h6 yaa9 ff2 fs3 fc0 sc0 ls0 ws0">1.18.<span class="ff6"> <span class="_ _56"> </span></span>ZABE<span class="_ _2"></span>ZPIECZE<span class="_ _14"></span>N<span class="_ _2"></span>IE <span class="_ _2e"> </span>W <span class="_ _b"> </span>OKRESIE <span class="_ _b"> </span>SPRAW<span class="_ _2"></span>OZ<span class="_ _14"></span>D<span class="_ _2"></span>AWCZYM <span class="_ _2e"> </span>WARTOŚCI <span class="_ _b"> </span>GODZI<span class="_ _2"></span>WE<span class="_ _14"></span>J<span class="_ _2"></span>, </div><div class="t m0 x86 h6 y17a ff2 fs3 fc0 sc0 ls0 ws0">PRZEPŁYWÓW <span class="_ _3d"></span>PIENIĘŻNYCH <span class="_ _3d"></span>LUB <span class="_ _14"></span>UDZIAŁÓ<span class="_ _3"></span>W <span class="_ _3d"></span>W <span class="_ _3d"></span>AK<span class="_ _2"></span>TYWACH <span class="_ _3d"></span>NETTO <span class="_ _3d"></span>JEDNOSTEK </div><div class="t m0 x86 h6 y84b ff2 fs3 fc0 sc0 ls0 ws0">ZAGRANICZNYCH </div><div class="t m0 x1 h2 yaaa ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 y9e6 ff2 fs3 fc0 sc0 ls0 ws0">1.18.1.<span class="ff6"> <span class="_ _1e"> </span></span>ZABEZPIECZENIA <span class="_ _11"> </span>W <span class="_ _27"> </span>OKRESIE <span class="_ _11"> </span>SPRAWOZDAWCZYM <span class="_ _11"> </span>PLANOWANYCH </div><div class="t m0 x86 h6 yaab ff2 fs3 fc0 sc0 ls0 ws0">TRANSAKCJI LUB UPRAWDOPODO<span class="_ _3"></span>BNIONEGO PRZYSZŁEGO ZOBOWIĄZANIA </div></div><div class="pi" ></div></div><div id="pf38" class="pf w0 h0" ><div class="pc pc38 w0 h0"><img class="bi x8 y21 w2 h6a" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">56 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki.<span class="ffa"> <span class="_ _2d"> </span></span> </div><div class="t m0 x1 h6 y62a ff2 fs3 fc0 sc0 ls0 ws0">1.18.2.<span class="ff6"> <span class="_ _1e"> </span></span>ZYSKI <span class="_ _28"> </span>LUB <span class="_ _28"> </span>STRATY <span class="_ _56"> </span>Z <span class="_ _28"> </span>WYCENY <span class="_ _28"> </span>INSTRUMENTÓW <span class="_ _28"> </span>ZABEZPIECZAJĄCYCH </div><div class="t m0 x86 h6 y575 ff2 fs3 fc0 sc0 ls0 ws0">PRZEPŁYWY PIENIĘŻNE ODNOS<span class="_ _3"></span>ZONE NA KAPITAŁ Z AKTUALIZACJI WYCENY </div><div class="t m0 x1 h1 yaac ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki.<span class="ff2"> </span></div><div class="t m0 x1 h6 y17d ff2 fs3 fc0 sc0 ls0 ws0">2.<span class="ff6"> <span class="_ _12"> </span></span>INFORMACJE <span class="_ _45"> </span>O <span class="_ _34"> </span>L<span class="_ _2"></span>ICZBI<span class="_ _3"></span>E <span class="_ _45"> </span>I <span class="_ _45"> </span>WARTOŚCI <span class="_ _34"> </span>P<span class="_ _2"></span>O<span class="_ _3"></span>SIADANYCH <span class="_ _45"> </span>PAPIERÓW<span class="_ _3"></span> </div><div class="t m0 x11 h6 y44 ff2 fs3 fc0 sc0 ls0 ws0">WARTOŚCIOWYCH I INNYCH PRAW </div><div class="t m0 x1 h2 y28 ff1 fs0 fc0 sc0 ls0 ws0">Spółka nie posiada papierów wartościo<span class="_ _3"></span>wych ani innych praw. </div><div class="t m0 x1 h6 yaad ff2 fs3 fc0 sc0 ls0 ws0">3.<span class="ff6"> <span class="_ _12"> </span></span>INFORMACJE <span class="_ _2"></span>O <span class="_ _2"></span>SKŁAD<span class="_ _2"></span>NI<span class="_ _3"></span>KACH <span class="_ _2"></span>AKTYWÓW <span class="_ _2"></span>WYCENIANYCH <span class="_ _2"></span>WEDŁUG <span class="_ _2"></span>WARTOŚCI </div><div class="t m0 x11 h6 yaae ff2 fs3 fc0 sc0 ls0 ws0">GODZIWEJ </div><div class="t m0 x1 h2 y7a3 ff1 fs0 fc0 sc0 ls0 ws0">Spółka nie posiada aktywów wycenianych w wartośc<span class="_ _3"></span>i godziwej. </div><div class="t m0 x1 h6 y370 ff2 fs3 fc0 sc0 ls0 ws0">4.<span class="ff6"> <span class="_ _12"> </span></span>DANE <span class="_ _160"> </span>O<span class="_ _2"></span> <span class="_ _15e"> </span>POZYC<span class="_ _2"></span>JAC<span class="_ _14"></span>H<span class="_ _2"></span> <span class="_ _160"> </span>POZABILANSOWYCH, <span class="_ _15e"> </span>W <span class="_ _37"> </span>SZCZEGÓLNOŚCI </div><div class="t m0 x11 h6 yaaf ff2 fs3 fc0 sc0 ls0 ws0">ZOBOWIĄZANIACH <span class="_ _d"></span>WARUNKO<span class="_ _2"></span>W<span class="_ _14"></span>Y<span class="_ _2"></span>CH<span class="_ _3"></span>, <span class="_ _c"></span>W <span class="_ _c"></span>TYM <span class="_ _c"> </span>R<span class="_ _2"></span>Ó<span class="_ _3"></span>WNIEŻ <span class="_ _c"></span>UDZIELONYCH <span class="_ _c"></span>PRZEZ </div><div class="t m0 x11 h6 yab0 ff2 fs3 fc0 sc0 ls0 ws0">EMITENTA GWARANCJACH I<span class="_ _3"></span> PORĘCZENIACH (TAKŻE WEKSLOWYCH) </div><div class="t m0 x1 h1 y135 ff1 fs0 fc0 sc0 ls0 ws0">Spółka nie posiada zobowią<span class="_ _3"></span>zań warunkowych.<span class="ff2"> </span></div><div class="t m0 x1 h6 y3de ff2 fs3 fc0 sc0 ls0 ws0">5.<span class="ff6"> <span class="_ _12"> </span></span>DANE <span class="_ _2"></span>DOTYCZĄCE <span class="_ _2"></span>ZOBOWIĄZAŃ <span class="_ _2"></span>WOBEC <span class="_ _2"></span>BUDŻETU <span class="_ _2"></span>PAŃSTWA<span class="_ _3"></span> <span class="_ _2"></span>LUB <span class="_ _2"></span>JEDNOSTEK </div><div class="t m0 x11 h6 yab1 ff2 fs3 fc0 sc0 ls0 ws0">SAMORZĄDU <span class="_ _21"> </span>TERYTORIALNEGO <span class="_ _21"> </span>Z <span class="_ _21"> </span>TYTUŁU <span class="_ _21"> </span>UZYSKANIA <span class="_ _21"> </span>PRAWA <span class="_ _21"> </span>WŁASNOŚCI </div><div class="t m0 x11 h6 y8d7 ff2 fs3 fc0 sc0 ls0 ws0">BUDYNKÓW I BUDOWLI </div><div class="t m0 x1 h2 yab2 ff1 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _d"> </span>nie <span class="_ _c"> </span>posiada <span class="_ _d"> </span>zobowiązań <span class="_ _c"> </span>wobec <span class="_ _c"> </span>budżetu <span class="_ _d"></span>państwa <span class="_ _d"></span>ani <span class="_ _d"> </span>wo<span class="_ _2"></span>bec <span class="_ _13"></span>jednos<span class="_ _2"></span>t<span class="_ _14"></span>ek <span class="_ _c"> </span>samorządu <span class="_ _d"> </span>terytorialnego  </div><div class="t m0 x1 h2 yab3 ff1 fs0 fc0 sc0 ls0 ws0">z tytułu uzyskania pra<span class="_ _3"></span>wa własności budynków i budowli. </div><div class="t m0 x1 h6 yab4 ff2 fs3 fc0 sc0 ls0 ws0">6.<span class="ff6"> <span class="_ _12"> </span></span>INFORMACJA <span class="_ _1d"> </span>O <span class="_ _1d"> </span>PRZYCHODACH, <span class="_ _1d"> </span>KOSZT<span class="_ _3"></span>ACH <span class="_ _1d"> </span>I <span class="_ _1d"> </span>WYNIKACH <span class="_ _1d"> </span>DZIAŁALNOŚCI </div><div class="t m0 x11 h6 y5ee ff2 fs3 fc0 sc0 ls0 ws0">ZANIECHANEJ <span class="_ _29"> </span>W <span class="_ _10"> </span>DANYM <span class="_ _29"> </span>OKRESIE <span class="_ _29"> </span>LUB <span class="_ _29"> </span>P<span class="_ _2"></span>RZ<span class="_ _14"></span>E<span class="_ _2"></span>WID<span class="_ _14"></span>Z<span class="_ _2"></span>IANE<span class="_ _3"></span>J <span class="_ _29"> </span>DO <span class="_ _10"> </span>ZANIECHANI<span class="_ _3"></span>A <span class="_ _3"></span> </div><div class="t m0 x11 h6 yab5 ff2 fs3 fc0 sc0 ls0 ws0">W NASTĘPNYM OKRESIE </div><div class="t m0 x1 h2 yab6 ff1 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _2"></span>w <span class="_ _2"></span>okresie <span class="_ _2"></span>sprawozd<span class="_ _3"></span>awczym <span class="_ _2"></span>nie <span class="_ _2"></span>dokonała <span class="_ _2"></span>zaniechania<span class="_ _3"></span> <span class="_ _2"></span>działalności <span class="_ _2"></span>i <span class="_ _2"></span>nie <span class="_ _2"></span>przewiduje <span class="_ _2"></span>takieg<span class="_ _3"></span>o <span class="_ _2"></span>działania <span class="_ _3"></span> </div><div class="t m0 x1 h2 yab7 ff1 fs0 fc0 sc0 ls0 ws0">w następnym okresie. </div><div class="t m0 x1 h6 y419 ff2 fs3 fc0 sc0 ls0 ws0">7.<span class="ff6"> <span class="_ _12"> </span></span>KOSZT <span class="_ _1d"> </span>WYTWORZENIA <span class="_ _1d"> </span>ŚRODKÓW <span class="_ _1d"> </span>TRWAŁYCH <span class="_ _1d"> </span>W<span class="_ _2"></span> <span class="_ _31"> </span>B<span class="_ _2"></span>U<span class="_ _3"></span>DOWIE, <span class="_ _1d"> </span>ŚRODKÓW </div><div class="t m0 x11 h6 yab8 ff2 fs3 fc0 sc0 ls0 ws0">TRWAŁYCH NA WŁASNE POTRZEBY </div><div class="t m0 x1 h2 yab9 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _14"></span>dzień <span class="_ _14"></span>bilansowy <span class="_ _14"></span>w <span class="_ _14"></span>trakcie <span class="_ _14"></span>budowy <span class="_ _14"></span>są <span class="_ _14"></span>środki tr<span class="_ _3"></span>wałe <span class="_ _14"></span>o <span class="_ _14"></span>wartość <span class="_ _14"></span>556 <span class="_ _14"></span>t<span class="_ _2"></span>ys.<span class="_ _14"></span> z<span class="_ _3"></span>ł. <span class="_ _14"></span>Na <span class="_ _14"></span>ich <span class="_ _14"></span>warto<span class="_ _2"></span>ść<span class="_ _14"></span> składają<span class="_ _14"></span> się <span class="_ _3d"></span>przede </div><div class="t m0 x1 h2 yaba ff1 fs0 fc0 sc0 ls0 ws0">wszystkim <span class="_ _e"></span>wy<span class="_ _2"></span>da<span class="_ _14"></span>tk<span class="_ _2"></span>i <span class="_ _e"></span>związane <span class="_ _e"></span>z <span class="_ _e"></span>moder<span class="_ _2"></span>n<span class="_ _3"></span>izacją <span class="_ _e"></span>mieszalników <span class="_ _13"></span>przep<span class="_ _3"></span>ływowych, <span class="_ _e"></span>wy<span class="_ _2"></span>da<span class="_ _14"></span>tk<span class="_ _2"></span>i <span class="_ _e"></span>na <span class="_ _e"></span>t<span class="_ _2"></span>ran<span class="_ _3"></span>sporter <span class="_ _e"></span>wiader </div><div class="t m0 x1 h2 y9ac ff1 fs0 fc0 sc0 ls0 ws0">oraz docisk pokrywek na lin<span class="_ _3"></span>ii nr 3 H2 oraz modernizacją systemu sterowania H1<span class="_ _3"></span>, H2.<span class="_ _2"></span><span class="fc3"> </span></div><div class="t m0 x1 h6 yabb ff2 fs3 fc0 sc0 ls0 ws0">8.<span class="ff6"> <span class="_ _12"> </span></span>ODSETKI <span class="_ _11"> </span>ORAZ <span class="_ _10"> </span>RÓŻNICE <span class="_ _10"> </span>KURSOWE, <span class="_ _11"> </span>KTÓRE <span class="_ _10"> </span>POWIĘKSZYŁY <span class="_ _10"> </span>CENĘ <span class="_ _10"> </span>NAB<span class="_ _2"></span>YCI<span class="_ _3"></span>A </div><div class="t m0 x11 h6 y515 ff2 fs3 fc0 sc0 ls0 ws0">TOWARÓW LUB KOSZT WYTWORZ<span class="_ _3"></span>ENIA PRODUKTÓW W ROKU O<span class="_ _14"></span>B<span class="_ _2"></span>ROTOWYM<span class="_ _14"></span> </div><div class="t m0 x1 h2 yabc ff1 fs0 fc0 sc0 ls0 ws0">Nie <span class="_ _d"></span>wystąpiły <span class="_ _13"></span>odsetki <span class="_ _d"> </span>ani <span class="_ _13"></span>różnice <span class="_ _d"> </span>kursowe, <span class="_ _13"></span>k<span class="_ _2"></span>t<span class="_ _3"></span>óre <span class="_ _d"> </span>ujęto <span class="_ _13"></span>by <span class="_ _d"> </span>jako <span class="_ _d"></span>składnik <span class="_ _13"></span>ce<span class="_ _2"></span>n<span class="_ _14"></span>y<span class="_ _2"></span> <span class="_ _13"></span>nabycia <span class="_ _13"></span>t<span class="_ _2"></span>o<span class="_ _3"></span>warów <span class="_ _13"></span>lub <span class="_ _d"> </span>koszt </div><div class="t m0 x1 h2 ya62 ff1 fs0 fc0 sc0 ls0 ws0">wytworzenia produktów. </div><div class="t m0 x1 h6 yabd ff2 fs3 fc0 sc0 ls0 ws0">9.<span class="ff6"> <span class="_ _12"> </span></span>PONIESIONE <span class="_ _3f"> </span>NAKŁADY <span class="_ _3f"> </span>INWE<span class="_ _2"></span>S<span class="_ _14"></span>TYC<span class="_ _2"></span>YJ<span class="_ _14"></span>NE <span class="_ _156"> </span>ORAZ <span class="_ _3f"> </span>P<span class="_ _2"></span>LA<span class="_ _3"></span>NOWANE <span class="_ _3f"> </span>W <span class="_ _3f"> </span>OK<span class="_ _2"></span>RE<span class="_ _3"></span>SIE </div><div class="t m0 x11 h6 yabe ff2 fs3 fc0 sc0 ls0 ws0">NAJBLIŻSZYCH 12 MIESIĘCY OD DNIA BILANSOWEGO NAKŁADY INWESTYCYJNE, </div><div class="t m0 x11 h6 yabf ff2 fs3 fc0 sc0 ls0 ws0">W TYM NIEFINANSOWE AKTYWA TRWAŁE </div><div class="t m0 x1 h1 yaaa ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 yac0 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h1 y6cd ff2 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf39" class="pf w0 h0" ><div class="pc pc39 w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">57 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc8 h11 yac1 ff2 fs4 fc0 sc0 ls0 ws0">Wysz<span class="_ _2"></span>c<span class="_ _3"></span>zególnienie (w tys. złotych) <span class="_ _185"> </span>Bieżący rok <span class="_ _23"> </span>Plany na rok nast<span class="_ _2"></span>ęp<span class="_ _3"></span>ny </div><div class="t m0 xc8 h12 yac2 ff1 fs4 fc0 sc0 ls0 ws0">Nakłady na ochronę środowiska<span class="_ _2"></span> <span class="_ _6f"> </span>- <span class="_ _125"> </span>- </div><div class="t m0 xc8 h12 yac3 ff1 fs4 fc0 sc0 ls0 ws0">Nakłady na pozostał<span class="_ _2"></span>e<span class="_ _14"></span> niefina<span class="_ _2"></span>ns<span class="_ _3"></span>owe<span class="_ _2"></span> akt<span class="_ _3"></span>ywa trwałe <span class="_ _206"> </span>905 <span class="_ _207"> </span>500 </div><div class="t m0 x14 h6 yac4 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y25f ff2 fs3 fc0 sc0 ls0 ws0">10.<span class="ff6"> <span class="_ _3d"></span><span class="ff2">IN<span class="_ _2"></span>F<span class="_ _3"></span>ORMACJE O <span class="_ _14"></span>PR<span class="_ _2"></span>Z<span class="_ _3"></span>YCHODACH I <span class="_ _14"></span>KO<span class="_ _2"></span>S<span class="_ _14"></span>ZTA<span class="_ _2"></span>C<span class="_ _14"></span>H<span class="_ _2"></span> <span class="_ _14"></span>O NADZWYCZAJNEJ <span class="_ _14"></span>WA<span class="_ _2"></span>RTOŚCI <span class="_ _14"></span>LUB<span class="_ _2"></span> </span></span></div><div class="t m0 x11 h6 yac5 ff2 fs3 fc0 sc0 ls0 ws0">KTÓRE WYSTĄPIŁY INCYDENTALNIE, W <span class="_ _3"></span>TYM ICH KW<span class="_ _2"></span>O<span class="_ _3"></span>TĘ I CHARAKTER </div><div class="t m0 x1 h2 y365 ff1 fs0 fc0 sc0 ls0 ws0">Spółka wykazała<span class="_ _3"></span> w poz<span class="_ _3"></span>ostałych prz<span class="_ _3"></span>ychodach operacyjnych <span class="_ _14"></span>ods<span class="_ _2"></span>z<span class="_ _3"></span>kodowanie w <span class="_ _14"></span>wy<span class="_ _2"></span>s<span class="_ _14"></span>okoś<span class="_ _2"></span>ci<span class="_ _14"></span> 1 445<span class="_ _2"></span> <span class="_ _14"></span>tys. zł. z<span class="_ _3"></span> tytułu </div><div class="t m0 x1 h2 y266 ff1 fs0 fc0 sc0 ls0 ws0">dostarczenia <span class="_ _13"></span>przez <span class="_ _13"></span>j<span class="_ _14"></span>e<span class="_ _2"></span>dneg<span class="_ _14"></span>o<span class="_ _2"></span> <span class="_ _e"></span>z <span class="_ _13"></span>kontrahentów <span class="_ _13"></span>wadliwego <span class="_ _e"></span>s<span class="_ _2"></span>ur<span class="_ _3"></span>owca <span class="_ _13"></span>do <span class="_ _13"></span>prod<span class="_ _3"></span>ukcji. <span class="_ _13"></span>Spółka <span class="_ _13"></span>dokonała <span class="_ _e"></span>następnie </div><div class="t m0 x1 h2 yac6 ff1 fs0 fc0 sc0 ls0 ws0">kompensaty <span class="_ _2"></span>należności <span class="_ _2"></span>z <span class="_ _2"></span>tytułu <span class="_ _2"></span>odszkodowania <span class="_ _2"></span>w <span class="_ _2"></span>ww. <span class="_ _2"></span>wysokości <span class="_ _2"></span>z <span class="_ _2"></span>zobowiązaniami <span class="_ _2"></span>z <span class="_ _2"></span>tytułu <span class="_ _2"></span>dostaw <span class="_ _2"></span>i <span class="_ _2"></span>usług </div><div class="t m0 x1 h2 yac7 ff1 fs0 fc0 sc0 ls0 ws0">wobec <span class="_ _c"> </span>tego <span class="_ _d"> </span>samego <span class="_ _d"> </span>ko<span class="_ _2"></span>ntrah<span class="_ _3"></span>enta <span class="_ _c"> </span>w <span class="_ _c"> </span>wysokości <span class="_ _d"> </span>722 <span class="_ _c"> </span>tys. <span class="_ _c"> </span>zł <span class="_ _c"> </span>do <span class="_ _d"> </span>kwoty <span class="_ _c"> </span>niższej <span class="_ _d"> </span>wierzytelności. <span class="_ _d"> </span>Po<span class="_ _2"></span>zost<span class="_ _3"></span>ała <span class="_ _c"> </span>po </div><div class="t m0 x1 h2 yac8 ff1 fs0 fc0 sc0 ls0 ws0">kompensacie <span class="_ _d"></span>należność <span class="_ _d"> </span>w <span class="_ _d"> </span>wysokości <span class="_ _d"></span>723 <span class="_ _d"> </span>tys. <span class="_ _d"> </span>zł jest <span class="_ _d"> </span>uprawdopodobniona, <span class="_ _d"></span>jednak <span class="_ _d"> </span>zasady <span class="_ _d"></span>ostrożnościowe </div><div class="t m0 x1 h2 yac9 ff1 fs0 fc0 sc0 ls0 ws0">wynikłe <span class="_ _20"> </span>z <span class="_ _21"> </span>Ustawy <span class="_ _20"> </span>o <span class="_ _21"> </span>Rach<span class="_ _14"></span>unko<span class="_ _2"></span>wości <span class="_ _20"> </span>nakazują <span class="_ _20"> </span>objąć <span class="_ _21"> </span>je <span class="_ _20"> </span>odpisem <span class="_ _21"> </span>ak<span class="_ _3"></span>tualizującym, <span class="_ _21"> </span>z<span class="_ _3"></span>e <span class="_ _21"> </span>względu <span class="_ _20"> </span>na <span class="_ _20"> </span>brak </div><div class="t m0 x1 h2 yaca ff1 fs0 fc0 sc0 ls0 ws0">potwierdzenia nale<span class="_ _2"></span>ż<span class="_ _3"></span>ności <span class="_ _2"></span>p<span class="_ _3"></span>rzez dłużnika. <span class="_ _2"></span>W o<span class="_ _2"></span>pin<span class="_ _3"></span>ii <span class="_ _2"></span>Z<span class="_ _3"></span>arządu <span class="_ _2"></span>ta należność <span class="_ _2"></span>j<span class="_ _3"></span>est <span class="_ _2"></span>w pełni śc<span class="_ _2"></span>iągal<span class="_ _14"></span>na.<span class="_ _2"></span> Jednocześnie </div><div class="t m0 x1 h2 yacb ff1 fs0 fc0 sc0 ls0 ws0">Spółka utworzyła rezerwę n<span class="_ _3"></span>a zobowiązania z tytułu dostaw i usług wobec <span class="_ _3"></span>tego samego kontrahenta w wyżej<span class="_ _3"></span> </div><div class="t m0 x1 h2 y4fc ff1 fs0 fc0 sc0 ls0 ws0">wskazanej <span class="_ _d"></span>wysokości <span class="_ _13"></span>722 <span class="_ _d"></span>tys. <span class="_ _d"> </span>zł <span class="_ _13"></span>o<span class="_ _2"></span>dpowiada<span class="_ _3"></span>jącej <span class="_ _d"></span>wartości <span class="_ _13"></span>potrąconej <span class="_ _d"> </span>wierzytelności. <span class="_ _d"></span>Rezerwę <span class="_ _13"></span>utwor<span class="_ _2"></span>z<span class="_ _14"></span>ono </div><div class="t m0 x1 h2 y37e ff1 fs0 fc0 sc0 ls0 ws0">kierując <span class="_ _14"></span>się <span class="_ _14"></span>zasadą <span class="_ _3d"></span>ostrożności, <span class="_ _14"></span>wobec <span class="_ _14"></span>wezwania <span class="_ _3d"></span>wn<span class="_ _2"></span>i<span class="_ _3"></span>esionego <span class="_ _14"></span>przez <span class="_ _3d"></span>dł<span class="_ _2"></span>uż<span class="_ _3"></span>nika <span class="_ _3d"></span>o<span class="_ _2"></span> <span class="_ _3d"></span>zapłatę <span class="_ _14"></span>przedmiotowej <span class="_ _14"></span>kwoty. </div><div class="t m0 x1 h2 yacc ff1 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _14"></span>stoi <span class="_ _3"></span>na <span class="_ _14"></span>stanowisku, ż<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _3d"></span>roszczenia <span class="_ _3"></span>Spółki <span class="_ _3d"></span>m<span class="_ _2"></span>ają <span class="_ _3d"></span>mo<span class="_ _2"></span>c<span class="_ _3"></span>ną <span class="_ _3"></span>podstawę <span class="_ _14"></span>faktyczną <span class="_ _14"></span>i <span class="_ _14"></span>pra<span class="_ _2"></span>wną<span class="_ _3"></span>, <span class="_ _14"></span>ty<span class="_ _2"></span>m <span class="_ _3d"></span>niemniej u<span class="_ _3"></span>znał </div><div class="t m0 x1 h2 yacd ff1 fs0 fc0 sc0 ls0 ws0">za <span class="_ _c"> </span>wła<span class="_ _2"></span>ś<span class="_ _3"></span>ciwe, <span class="_ _c"> </span>wobec <span class="_ _28"> </span>trudn<span class="_ _3"></span>ośc<span class="_ _2"></span>i <span class="_ _d"></span>w <span class="_ _c"> </span>os<span class="_ _2"></span>z<span class="_ _3"></span>acowaniu <span class="_ _c"> </span>terminu <span class="_ _c"> </span>i <span class="_ _28"> </span>końcowego <span class="_ _c"> </span>wyniku <span class="_ _28"> </span>potencjalnego <span class="_ _c"> </span>sporu, <span class="_ _c"> </span>o<span class="_ _2"></span>bją<span class="_ _3"></span>ć </div><div class="t m0 x1 h2 yace ff1 fs0 fc0 sc0 ls0 ws0">roszczenie <span class="_ _3d"></span>w<span class="_ _2"></span> <span class="_ _3d"></span>całości <span class="_ _14"></span>odpisem <span class="_ _3d"></span>aktualizującym <span class="_ _14"></span>i <span class="_ _14"></span>rezerwą <span class="_ _3d"></span>w <span class="_ _3"></span>części <span class="_ _3d"></span>skompensowanej <span class="_ _14"></span>z <span class="_ _14"></span>zobowiązaniem <span class="_ _3d"></span>wzg<span class="_ _2"></span>l<span class="_ _3"></span>ędem </div><div class="t m0 x1 h2 yacf ff1 fs0 fc0 sc0 ls0 ws0">dłużnika.  </div><div class="t m0 x1 h6 yad0 ff2 fs3 fc0 sc0 ls0 ws0">11.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INFO<span class="_ _2"></span>RM<span class="_ _14"></span>AC<span class="_ _2"></span>J<span class="_ _3"></span>E <span class="_ _13"></span>O <span class="_ _d"></span>TRANSAKCJACH <span class="_ _13"></span>ZAWARTYCH <span class="_ _13"></span>Z <span class="_ _13"></span>J<span class="_ _2"></span>E<span class="_ _14"></span>D<span class="_ _2"></span>NOSTKA<span class="_ _3"></span>MI <span class="_ _13"></span>POWIĄZANYMI </span></span></div><div class="t m0 x11 h6 y1cb ff2 fs3 fc0 sc0 ls0 ws0">ORAZ <span class="_ _12"> </span>JEDNOSTKAMI, <span class="_ _12"> </span>W <span class="_ _12"> </span>KTÓRYCH <span class="_ _12"> </span>EM<span class="_ _14"></span>I<span class="_ _2"></span>TENT <span class="_ _12"> </span>POSIADA <span class="_ _30"> </span>ZAAN<span class="_ _2"></span>G<span class="_ _14"></span>A<span class="_ _2"></span>ZOW<span class="_ _3"></span>ANIE  </div><div class="t m0 x11 h6 yad1 ff2 fs3 fc0 sc0 ls0 ws0">W KAPITALE </div><div class="t m0 x1 h2 yad2 ff1 fs0 fc0 sc0 ls0 ws0">Nie <span class="_ _13"></span>dotyczy <span class="_ _13"></span>Spó<span class="_ _2"></span>ł<span class="_ _14"></span>ki<span class="_ _2"></span> <span class="_ _13"></span>– <span class="_ _13"></span>jedno<span class="_ _3"></span>stka <span class="_ _13"></span>nie <span class="_ _d"> </span>należy <span class="_ _13"></span>do <span class="_ _13"></span>grupy <span class="_ _d"></span>kapitałowej <span class="_ _13"></span>ani <span class="_ _13"></span>nie <span class="_ _13"></span>pos<span class="_ _2"></span>i<span class="_ _14"></span>ada <span class="_ _13"></span>zaangażowania <span class="_ _13"></span>w <span class="_ _d"></span>innych </div><div class="t m0 x1 h2 y5fd ff1 fs0 fc0 sc0 ls0 ws0">podmiotach. </div><div class="t m0 x1 h6 yad3 ff2 fs3 fc0 sc0 ls0 ws0">12.<span class="ff6"> <span class="_ _14"></span><span class="ff2">ISTOTNE <span class="_ _d"></span>TRANSAKCJE <span class="_ _13"></span>Z<span class="_ _2"></span>AWARTE<span class="_ _3"></span> <span class="_ _d"></span>PRZEZ <span class="_ _d"></span>JEDNOSTKĘ <span class="_ _13"></span>NA <span class="_ _c"></span>INNYC<span class="_ _3"></span>H <span class="_ _d"></span>WARUNKACH </span></span></div><div class="t m0 x11 h6 y8e9 ff2 fs3 fc0 sc0 ls0 ws0">NIŻ RYNKOWE ZE STRONAMI POWIĄZANYM<span class="_ _3"></span>I </div><div class="t m0 x1 h2 yad4 ff1 fs0 fc0 sc0 ls0 ws0">Nie wystąpiły takie transakc<span class="_ _3"></span>je. </div><div class="t m0 x1 h6 y5a ff2 fs3 fc0 sc0 ls0 ws0">13.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INFO<span class="_ _2"></span>RM<span class="_ _14"></span>AC<span class="_ _2"></span>J<span class="_ _3"></span>E <span class="_ _21"> </span>O<span class="_ _3"></span> <span class="_ _20"> </span>C<span class="_ _2"></span>H<span class="_ _14"></span>A<span class="_ _2"></span>RAKTERZE  I <span class="_ _20"> </span>C<span class="_ _2"></span>ELU <span class="_ _20"> </span>GOSPODARCZYM <span class="_ _20"> </span>ZA<span class="_ _2"></span>WARTYCH  PRZEZ </span></span></div><div class="t m0 x11 h6 y140 ff2 fs3 fc0 sc0 ls0 ws0">EMITENTA <span class="_ _33"> </span>UMO<span class="_ _2"></span>W<span class="_ _14"></span> <span class="_ _158"> </span>NIEUWZGLĘDNIONYCH <span class="_ _33"> </span>W <span class="_ _158"> </span>BILANSIE <span class="_ _33"> </span>W <span class="_ _158"> </span>ZAKRESIE </div><div class="t m0 x11 h6 y516 ff2 fs3 fc0 sc0 ls0 ws0">NIEZBĘDNYM <span class="_ _26"> </span>D<span class="_ _2"></span>O<span class="_ _14"></span> <span class="_ _a"> </span>OCENY <span class="_ _a"> </span>ICH <span class="_ _26"> </span>WPŁYWU <span class="_ _a"> </span>NA <span class="_ _26"> </span>SYTUACJĘ <span class="_ _a"> </span>MAJĄTKOWĄ, </div><div class="t m0 x11 h6 yad5 ff2 fs3 fc0 sc0 ls0 ws0">FINANSOWĄ I WYNIK FINANSOWY </div><div class="t m0 x1 h2 y3c ff1 fs0 fc0 sc0 ls0 ws0">Nie wystąpiły. <span class="fc3"> </span></div><div class="t m0 x1 h6 yad6 ff2 fs3 fc0 sc0 ls0 ws0">14.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INFO<span class="_ _2"></span>RM<span class="_ _14"></span>AC<span class="_ _2"></span>J<span class="_ _3"></span>E O WSPÓLNYCH PRZEDSIĘWZIĘCIACH <span class="_ _3"></span> </span></span></div><div class="t m0 x1 h2 yad7 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 y84d ff2 fs3 fc0 sc0 ls0 ws0">15.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INFO<span class="_ _2"></span>RM<span class="_ _14"></span>AC<span class="_ _2"></span>J<span class="_ _3"></span>E O PRZECIĘTNYM ZATRUDNIENIU  </span></span></div><div class="t m0 x1 h2 y487 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y324 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div><div id="pf3a" class="pf w0 h0" ><div class="pc pc3a w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">58 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1a h11 yad8 ff2 fs4 fc0 sc0 ls0 ws0">Przeciętne zatrudnienie eta<span class="_ _2"></span>t<span class="_ _3"></span>owo <span class="_ _94"> </span>01.01-31.12.2023 <span class="_ _2a"> </span>01.0<span class="_ _2"></span>1-31.12.2<span class="_ _3"></span>022 </div><div class="t m0 x1a h12 yad9 ff1 fs4 fc0 sc0 ls0 ws0">Pracownicy na stanowi<span class="_ _2"></span>s<span class="_ _14"></span>ka<span class="_ _2"></span>ch robotniczych </div><div class="c x1a yada w7e h6b"><div class="t m0 xf h12 yadb ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 xc7 h12 y97c ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfb h12 yad9 ff1 fs4 fc0 sc0 ls0 ws0">19 <span class="_ _ed"> </span>2<span class="_ _2"></span>1 </div><div class="t m0 x1a h12 y576 ff1 fs4 fc0 sc0 ls0 ws0">Pracownicy na stanowi<span class="_ _2"></span>s<span class="_ _14"></span>ka<span class="_ _2"></span>ch n<span class="_ _3"></span>ierobotniczy<span class="_ _2"></span>ch </div><div class="t m0 xc7 h12 y8b6 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xfb h12 y576 ff1 fs4 fc0 sc0 ls0 ws0">60 <span class="_ _ed"> </span>6<span class="_ _2"></span>7 </div><div class="t m0 x1a h11 y9c7 ff2 fs4 fc0 sc0 ls0 ws0">Zatrudnienie razem <span class="_ _1c9"> </span>79 <span class="_ _1c4"> </span>88 </div><div class="t m0 x1 h6 yadc ff2 fs3 fc0 sc0 ls0 ws0">16.<span class="ff6"> <span class="_ _3d"></span><span class="ff2">IN<span class="_ _2"></span>F<span class="_ _3"></span>ORMACJE <span class="_ _13"></span>O <span class="_ _13"></span>ŁĄCZNEJ <span class="_ _13"></span>WARTOŚCI <span class="_ _e"></span>WYN<span class="_ _2"></span>AGRODZEŃ, <span class="_ _e"></span>NAGRÓD<span class="_ _2"></span> <span class="_ _e"></span>LUB <span class="_ _13"></span>KORZYŚCI </span></span></div><div class="t m0 x11 h6 yadd ff2 fs3 fc0 sc0 ls0 ws0">WYPŁACONYCH,  NALEŻNYCH <span class="_ _3a"> </span>LUB  POTENCJALNIE  NALEŻNYCH <span class="_ _3a"> </span>DLA  KAŻDEJ  Z </div><div class="t m0 x11 h6 yade ff2 fs3 fc0 sc0 ls0 ws0">OSÓB ZARZĄDZAJĄCYCH I NADZORUJĄCYCH EMITENTA W PRZ<span class="_ _14"></span>E<span class="_ _2"></span>DSIĘBIORST<span class="_ _3"></span>WIE </div><div class="t m0 x11 h6 yadf ff2 fs3 fc0 sc0 ls0 ws0">EMITENTA </div><div class="t m0 x1a h11 y53a ff2 fs4 fc0 sc0 ls0 ws0">Wynagrodzenia wypł<span class="_ _2"></span>ac<span class="_ _14"></span>on<span class="_ _2"></span>e<span class="_ _3"></span> lub należne osobom wc<span class="_ _2"></span>h<span class="_ _3"></span>odzącym w sk<span class="_ _2"></span>ład<span class="_ _3"></span> </div><div class="t m0 x1a h11 y5da ff2 fs4 fc0 sc0 ls0 ws0">organów zarzą<span class="_ _2"></span>d<span class="_ _14"></span>za<span class="_ _2"></span>j<span class="_ _3"></span>ących lub nadzor<span class="_ _2"></span>uj<span class="_ _3"></span>ących (w tys. złotych) </div><div class="t m0 xa6 h11 y458 ff2 fs4 fc0 sc0 ls0 ws0">01.01-31.12.2023 <span class="_ _32"> </span>01.01-3<span class="_ _2"></span>1<span class="_ _14"></span>.1<span class="_ _2"></span>2.2022 </div><div class="t m0 x1a h11 yae0 ff2 fs4 fc0 sc0 ls0 ws0">Wynagrodzenia <span class="_ _0"> </span>wy<span class="_ _2"></span>płacone <span class="_ _3a"> </span>Członkom <span class="_ _0"> </span>Zarz<span class="_ _2"></span>ądu<span class="_ _3"></span> <span class="_ _0"> </span>z <span class="_ _20"> </span>tyt. <span class="_ _0"> </span>pe<span class="_ _2"></span>łni<span class="_ _3"></span>enia <span class="_ _0"> </span>funkcji <span class="_ _0"> </span>Członka<span class="_ _2"></span> </div><div class="t m0 x1a h11 y769 ff2 fs4 fc0 sc0 ls0 ws0">Zarządu </div><div class="t m0 xf2 h11 y26e ff2 fs4 fc0 sc0 ls0 ws0">- <span class="_ _89"> </span>- </div><div class="t m0 x1a h11 y8cf ff2 fs4 fc0 sc0 ls0 ws0">Wynagrodzenia Członków<span class="_ _2"></span> Z<span class="_ _3"></span>arządu z tyt. umowy o pracę: <span class="_ _208"> </span>1 568 <span class="_ _209"> </span>1 581 </div><div class="t m0 x1a h12 yae1 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">   </span><span class="ff1">Piotr Sikora </span><span class="_ _2"></span><span class="ff1">ra<span class="_ _3"></span>zem<span class="ff3"></span></span></div><div class="t m0 x10a h12 yae2 ff1 fs4 fc0 sc0 ls0 ws0">594 <span class="_ _8d"> </span>579 </div><div class="t m0 x37 h12 yae3 ff1 fs4 fc0 sc0 ls0 ws0">wynagrodzenie należne za rok bieżąc<span class="_ _2"></span>y <span class="_ _153"> </span>548 <span class="_ _8d"> </span>551 </div><div class="t m0 x157 h12 yae4 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie w<span class="_ _3"></span>ypłacone w roku bieżącym <span class="_ _84"> </span><span class="ff1">47<span class="_ _2"></span>9<span class="_ _3"></span> <span class="_ _8d"> </span>391 </span></div><div class="t m0 x157 h12 y9d4 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie w<span class="_ _3"></span>ypłacone w roku na<span class="_ _2"></span>s<span class="_ _3"></span>tępnym <span class="_ _20a"> </span><span class="ff1">46 <span class="_ _54"> </span>23 </span></div><div class="t m0 x157 h12 yae5 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie od<span class="_ _3"></span>roczone do wypłaty<span class="_ _2"></span> w rok<span class="_ _3"></span>u następnym <span class="_ _c6"> </span><span class="ff1">23<span class="_ _3"></span> <span class="_ _6b"> </span>137 </span></div><div class="t m0 x37 h12 yae6 ff1 fs4 fc0 sc0 ls0 ws0">pozostałe składniki wypłaco<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _3"></span>i potrąco<span class="_ _2"></span>ne <span class="_ _3"></span>w roku bieżącym<span class="_ _2"></span><span class="ff5"> <span class="_ _77"> </span></span>46 <span class="_ _54"> </span>28 </div><div class="t m0 x157 h12 yae7 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie od<span class="_ _3"></span>roczone z roku<span class="_ _2"></span> <span class="_ _14"></span>po<span class="_ _2"></span>prze<span class="_ _3"></span>dn<span class="_ _2"></span>i<span class="_ _3"></span>ego wypłacone w roku bieżącym <span class="_ _23"> </span><span class="ff1">73 <span class="_ _22"> </span>- </span></div><div class="t m0 x157 h12 yae8 ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>ubiegły wyp<span class="_ _2"></span>ł<span class="_ _3"></span>acona w roku bieżącym <span class="_ _cb"> </span><span class="ff1">- <span class="_ _b0"> </span>1 </span></div><div class="t m0 x157 h11 y411 ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>bieżący do rozliczenia w roku<span class="_ _2"></span> <span class="_ _3"></span>następnym <span class="_ _10b"> </span><span class="ff1">-<span class="ff2"> <span class="_ _22"> </span></span>27 </span></div><div class="t m0 x157 h12 y5a2 ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>ubiegły potrącona w r<span class="_ _2"></span>ok<span class="_ _14"></span>u<span class="_ _2"></span> bieżącym <span class="_ _1ec"> </span><span class="ff1">-27 <span class="_ _1c4"> </span>- </span></div><div class="t m0 x1a h12 y417 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">    </span><span class="ff1">Mariusz Sikora -    </span><span class="_ _2"></span><span class="ff1">r<span class="_ _3"></span>azem<span class="ff3"></span></span></div><div class="t m0 x10a h12 ya2b ff1 fs4 fc0 sc0 ls0 ws0">322 <span class="_ _8d"> </span>336 </div><div class="t m0 x37 h12 y95a ff1 fs4 fc0 sc0 ls0 ws0">wynagrodzenie należne za rok bieżąc<span class="_ _2"></span>y<span class="ff5"> <span class="_ _153"> </span></span>29<span class="_ _2"></span>7<span class="_ _14"></span> <span class="_ _1ff"> </span>300 </div><div class="t m0 x157 h12 yae9 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie w<span class="_ _3"></span>ypłacone w roku bieżącym <span class="_ _84"> </span><span class="ff1">26<span class="_ _2"></span>3<span class="_ _3"></span> <span class="_ _8d"> </span>213 </span></div><div class="t m0 x157 h12 yaea ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie w<span class="_ _3"></span>ypłacone w roku na<span class="_ _2"></span>s<span class="_ _3"></span>tępnym <span class="_ _20a"> </span><span class="ff1">22 <span class="_ _54"> </span>12 </span></div><div class="t m0 x157 h12 yaeb ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie od<span class="_ _3"></span>roczone do wypłaty<span class="_ _2"></span> w rok<span class="_ _3"></span>u następnym <span class="_ _c6"> </span><span class="ff1">12<span class="_ _3"></span> <span class="_ _54"> </span>75 </span></div><div class="t m0 x37 h12 y308 ff1 fs4 fc0 sc0 ls0 ws0">pozostałe składniki wypłaco<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _3"></span>i potrąco<span class="_ _2"></span>ne <span class="_ _3"></span>w roku bieżącym<span class="_ _2"></span> <span class="_ _81"> </span>25 <span class="_ _54"> </span>36 </div><div class="t m0 x157 h12 yaec ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie od<span class="_ _3"></span>roczone z roku<span class="_ _2"></span> <span class="_ _14"></span>po<span class="_ _2"></span>prze<span class="_ _3"></span>dn<span class="_ _2"></span>i<span class="_ _3"></span>ego wypłacone w roku bieżącym <span class="_ _23"> </span><span class="ff1">43 <span class="_ _22"> </span>- </span></div><div class="t m0 x157 h12 yaed ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>ubiegły wyp<span class="_ _2"></span>ł<span class="_ _3"></span>acona w roku bieżącym <span class="_ _cb"> </span><span class="ff1">- <span class="_ _22"> </span>18 </span></div><div class="t m0 x157 h12 yaee ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>bieżący do rozliczenia w roku<span class="_ _2"></span> <span class="_ _3"></span>następnym <span class="_ _10b"> </span><span class="ff1">- <span class="_ _22"> </span>18 </span></div><div class="t m0 x157 h12 y9af ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>ubiegły potrącona w r<span class="_ _2"></span>ok<span class="_ _14"></span>u<span class="_ _2"></span> bieżącym <span class="_ _1ec"> </span><span class="ff1">-18 <span class="_ _1c4"> </span>- </span></div><div class="t m0 x1a h12 yaef ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">    </span><span class="ff1">Kajetan Zaziemski -    razem<span class="_ _2"></span></span></div><div class="t m0 x10a h12 y171 ff1 fs4 fc0 sc0 ls0 ws0">326 <span class="_ _8d"> </span>333 </div><div class="t m0 x37 h12 y3a5 ff1 fs4 fc0 sc0 ls0 ws0">wynagrodzenie należne za rok bieżąc<span class="_ _2"></span>y<span class="ff5"> <span class="_ _153"> </span></span>30<span class="_ _2"></span>1<span class="_ _14"></span> <span class="_ _1ff"> </span>297 </div><div class="t m0 x157 h12 y753 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie w<span class="_ _3"></span>ypłacone w roku bieżącym <span class="_ _84"> </span><span class="ff1">26<span class="_ _2"></span>4<span class="_ _3"></span> <span class="_ _8d"> </span>213 </span></div><div class="t m0 x157 h12 y6c6 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie w<span class="_ _3"></span>ypłacone w roku na<span class="_ _2"></span>s<span class="_ _3"></span>tępnym <span class="_ _20a"> </span><span class="ff1">25 <span class="_ _54"> </span>12 </span></div><div class="t m0 x157 h12 yaf0 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie od<span class="_ _3"></span>roczone do wypłaty<span class="_ _2"></span> w rok<span class="_ _3"></span>u następnym <span class="_ _c6"> </span><span class="ff1">12<span class="_ _3"></span> <span class="_ _54"> </span>72 </span></div><div class="t m0 x37 h12 y42b ff1 fs4 fc0 sc0 ls0 ws0">pozostałe składniki wypłaco<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _3"></span>i potrąco<span class="_ _2"></span>ne <span class="_ _3"></span>w roku bieżącym<span class="_ _2"></span><span class="ff5"> <span class="_ _77"> </span></span>25 <span class="_ _54"> </span>36 </div><div class="t m0 x37 h12 y2ae ff5 fs4 fc0 sc0 ls0 ws0">        wynagrodzenie odroczone z ro<span class="_ _2"></span>ku poprzedniego wypłacone w roku bieżącym <span class="_ _20b"> </span><span class="ff1">43 <span class="_ _22"> </span>- </span></div><div class="t m0 x157 h12 y4d1 ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>ubiegły wyp<span class="_ _2"></span>ł<span class="_ _3"></span>acona w roku bieżącym <span class="_ _cb"> </span><span class="ff1">- <span class="_ _22"> </span>18 </span></div><div class="t m0 x157 h12 yaf1 ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>bieżący do rozliczenia w roku<span class="_ _2"></span> <span class="_ _3"></span>następnym <span class="_ _10b"> </span><span class="ff1">- <span class="_ _22"> </span>18 </span></div><div class="t m0 x157 h12 yaf2 ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>ubiegły potrącona w r<span class="_ _2"></span>ok<span class="_ _14"></span>u<span class="_ _2"></span> bieżącym <span class="_ _1ec"> </span><span class="ff1">-18 <span class="_ _1c4"> </span>- </span></div><div class="t m0 x1a h12 yaf3 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">    </span><span class="ff1">Kasper Zaziemski -    </span><span class="_ _2"></span><span class="ff1">r<span class="_ _3"></span>azem<span class="ff3"></span></span></div><div class="t m0 x10a h12 y620 ff1 fs4 fc0 sc0 ls0 ws0">326 <span class="_ _8d"> </span>333 </div></div><div class="pi" ></div></div><div id="pf3b" class="pf w0 h0" ><div class="pc pc3b w0 h0"><img class="bi x8 y21 w2 h6c" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">59 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x37 h12 y9e ff1 fs4 fc0 sc0 ls0 ws0">wynagrodzenie należne za rok bieżąc<span class="_ _2"></span>y<span class="ff5"> <span class="_ _153"> </span></span>30<span class="_ _2"></span>1<span class="_ _14"></span> <span class="_ _1ff"> </span>297 </div><div class="t m0 x157 h12 yaf4 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie w<span class="_ _3"></span>ypłacone w roku bieżącym <span class="_ _84"> </span><span class="ff1">26<span class="_ _2"></span>4<span class="_ _3"></span> <span class="_ _8d"> </span>214 </span></div><div class="t m0 x157 h12 yaf5 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie w<span class="_ _3"></span>ypłacone w roku na<span class="_ _2"></span>s<span class="_ _3"></span>tępnym <span class="_ _20a"> </span><span class="ff1">25 <span class="_ _54"> </span>11 </span></div><div class="t m0 x157 h12 yaf6 ff5 fs4 fc0 sc0 ls0 ws0">wynagrodzen<span class="_ _2"></span>ie od<span class="_ _3"></span>roczone do wypłaty<span class="_ _2"></span> w rok<span class="_ _3"></span>u następnym <span class="_ _c6"> </span><span class="ff1">12<span class="_ _3"></span> <span class="_ _54"> </span>72 </span></div><div class="t m0 x37 h12 yaf7 ff1 fs4 fc0 sc0 ls0 ws0">pozostałe składniki wypłaco<span class="_ _2"></span>n<span class="_ _14"></span>e<span class="_ _2"></span> <span class="_ _3"></span>i potrąco<span class="_ _2"></span>ne <span class="_ _3"></span>w roku bieżącym<span class="_ _2"></span><span class="ff5"> <span class="_ _77"> </span></span>25 <span class="_ _54"> </span>36 </div><div class="t m0 x37 h12 y80f ff5 fs4 fc0 sc0 ls0 ws0">        wynagrodzenie odroczone z ro<span class="_ _2"></span>ku poprzedniego wypłacone w roku bieżącym <span class="_ _20b"> </span><span class="ff1">43 <span class="_ _22"> </span>- </span></div><div class="t m0 x157 h12 y67e ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>ubiegły wyp<span class="_ _2"></span>ł<span class="_ _3"></span>acona w roku bieżącym <span class="_ _cb"> </span><span class="ff1">- <span class="_ _22"> </span>18 </span></div><div class="t m0 x157 h12 yaf8 ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>bieżący do rozliczenia w roku<span class="_ _2"></span> <span class="_ _3"></span>następnym <span class="_ _10b"> </span><span class="ff1">- <span class="_ _22"> </span>18 </span></div><div class="t m0 x157 h12 yaf9 ff5 fs4 fc0 sc0 ls0 ws0">premia za r<span class="_ _2"></span>ok <span class="_ _3"></span>ubiegły potrącona w r<span class="_ _2"></span>ok<span class="_ _14"></span>u<span class="_ _2"></span> bieżącym <span class="_ _1ec"> </span><span class="ff1">-18 <span class="_ _1c4"> </span>- </span></div><div class="t m0 x1a h11 yafa ff2 fs4 fc0 sc0 ls0 ws0">Wynagrodzenia <span class="_ _2"></span>należne <span class="_ _2"></span>Cz<span class="_ _2"></span>ł<span class="_ _3"></span>onkom <span class="_ _2"></span>Rady <span class="_ _2"></span>Nadzorczej <span class="_ _2"></span>z <span class="_ _2"></span>tyt. <span class="_ _2"></span>pełnienia <span class="_ _2"></span>funkcji <span class="_ _2"></span>Członka </div><div class="t m0 x1a h11 yafb ff2 fs4 fc0 sc0 ls0 ws0">Rady Nadzorczej: </div><div class="t m0 x10a h11 yafc ff2 fs4 fc0 sc0 ls0 ws0">102 <span class="_ _8d"> </span>113 </div><div class="t m0 x1a h12 y368 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">Mari<span class="_ _3"></span>usz Adamowicz<span class="ff3"></span></span></div><div class="t m0 xf2 h12 yaae ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _b0"> </span>7 </div><div class="t m0 x1a h12 yafd ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">I<span class="_ _3"></span>wona Kowalczyk<span class="ff3"></span></span></div><div class="t m0 x47 h12 y53a ff1 fs4 fc0 sc0 ls0 ws0">22 <span class="_ _54"> </span>24 </div><div class="t m0 x1a h12 yafe ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">A<span class="_ _3"></span>rkadiusz Mielczarek<span class="ff3"></span></span></div><div class="t m0 x53 h12 y588 ff1 fs4 fc0 sc0 ls0 ws0">9 <span class="_ _111"> </span>19 </div><div class="t m0 x1a h12 yaff ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">Mies<span class="_ _14"></span>zko<span class="_ _2"></span> Parszewski<span class="ff3"></span></span></div><div class="t m0 xf2 h12 y18c ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _22"> </span>14 </div><div class="t m0 x1a h12 yb00 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">Mieczysław Żywotko</span></div><div class="t m0 xf2 h12 yb01 ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _22"> </span>15 </div><div class="t m0 x1a h12 yb02 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">A<span class="_ _3"></span>rtur Gibas<span class="ff3"></span></span></div><div class="t m0 x47 h12 y7e0 ff1 fs4 fc0 sc0 ls0 ws0">22 <span class="_ _111"> </span>9 </div><div class="t m0 x1a h12 yb03 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">A<span class="_ _3"></span>dam Krawiec<span class="ff3"></span></span></div><div class="t m0 x47 h12 yb04 ff1 fs4 fc0 sc0 ls0 ws0">22 <span class="_ _111"> </span>9 </div><div class="t m0 x1a h12 yb05 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">A<span class="_ _3"></span>ndrzej Malec<span class="ff3"></span></span></div><div class="t m0 x47 h12 y18e ff1 fs4 fc0 sc0 ls0 ws0">27 <span class="_ _54"> </span>12 </div><div class="t m0 x1a h12 yb06 ff3 fs4 fc0 sc0 ls0 ws0"><span class="ff8 fs7">         <span class="_ _2"></span></span><span class="ff1">Mari<span class="_ _3"></span>a Zaziemska<span class="ff3"></span></span></div><div class="t m0 xf2 h12 y773 ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _b0"> </span>4 </div><div class="t m0 x1a h11 y37c ff2 fs4 fc0 sc0 ls0 ws0">Dywidenda wypłacona akcjonariuszom będą<span class="_ _2"></span>c<span class="_ _3"></span>ym Członkami Zarzą<span class="_ _2"></span>d<span class="_ _14"></span>u<span class="_ _2"></span> <span class="_ _d8"> </span>- <span class="_ _af"> </span>325 </div><div class="t m0 x1a h11 yb07 ff2 fs4 fc0 sc0 ls0 ws0">Dywidenda wypłacona akcjonariuszom będą<span class="_ _2"></span>c<span class="_ _3"></span>ym Członkami Rady<span class="_ _2"></span> Nadzorc<span class="_ _3"></span>zej<span class="_ _2"></span> <span class="_ _7c"> </span>- <span class="_ _20c"> </span>- </div><div class="t m0 x1a h11 y227 ff2 fs4 fc0 sc0 ls0 ws0">Razem wynagro<span class="_ _2"></span>dzeni<span class="_ _3"></span>a <span class="_ _20d"> </span>1 670 <span class="_ _209"> </span>2 019 </div><div class="t m0 x1 h6 y2f4 ff2 fs3 fc0 sc0 ls0 ws0">17.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INFO<span class="_ _2"></span>RM<span class="_ _14"></span>AC<span class="_ _2"></span>J<span class="_ _3"></span>E <span class="_ _c"></span>O <span class="_ _28"> </span>ZOBOWIĄZANIACH <span class="_ _c"></span>WOBEC <span class="_ _c"></span>B<span class="_ _2"></span>YŁ<span class="_ _3"></span>YCH <span class="_ _28"> </span>OSÓB <span class="_ _28"> </span>ZARZĄDZAJĄCYCH<span class="_ _14"></span>,<span class="_ _2"></span> </span></span></div><div class="t m0 x11 h6 y1c7 ff2 fs3 fc0 sc0 ls0 ws0">NADZORUJĄCYCH ALBO BYŁYCH CZŁONKÓ<span class="_ _3"></span>W ORGANÓW ADMINISTRUJĄCYCH </div><div class="t m0 x1 h2 y1cb ff1 fs0 fc0 sc0 ls0 ws0">Nie wystąpiły. </div><div class="t m0 x1 h6 yb08 ff2 fs3 fc0 sc0 ls0 ws0">18.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INFO<span class="_ _2"></span>RM<span class="_ _14"></span>AC<span class="_ _2"></span>J<span class="_ _3"></span>E <span class="_ _2"></span>O <span class="_ _2"></span>WARTOŚCI <span class="_ _2"></span>NIESPŁACONYCH <span class="_ _2"></span>ZALICZEK, <span class="_ _2"></span>KREDYTÓW, <span class="_ _2"></span>POŻYCZEK, </span></span></div><div class="t m0 x11 h6 yae9 ff2 fs3 fc0 sc0 ls0 ws0">GWARANCJI, <span class="_ _26"> </span>PORĘ<span class="_ _3"></span>CZEN <span class="_ _26"> </span>LUB <span class="_ _156"> </span>IN<span class="_ _2"></span>NYCH <span class="_ _156"> </span>UMÓW <span class="_ _26"> </span>ZOBOWIĄZUJĄCYCH <span class="_ _20e"> </span>DO </div><div class="t m0 x11 h6 yb09 ff2 fs3 fc0 sc0 ls0 ws0">ŚWIADCZEŃ NA RZECZ EMITENTA </div><div class="t m0 x1 h2 y199 ff1 fs0 fc0 sc0 ls0 ws0">Nie  wystąpił<span class="_ _14"></span>y<span class="_ _2"></span>.<span class="_ _14"></span>  Na  dzień <span class="_ _c"> </span>bilansowy  Emitent <span class="_ _c"> </span>nie  spełnia  n<span class="_ _3"></span>iektórych <span class="_ _28"> </span>kowenantów  z<span class="_ _3"></span>awartych <span class="_ _c"> </span>w  umowach </div><div class="t m0 x1 h2 yb0a ff1 fs0 fc0 sc0 ls0 ws0">kredytowych, <span class="_ _13"></span>c<span class="_ _3"></span>o <span class="_ _13"></span>skutkowa<span class="_ _3"></span>ć <span class="_ _e"></span>m<span class="_ _2"></span>oże <span class="_ _e"></span>wypowiedzeniem <span class="_ _e"></span>wy<span class="_ _2"></span>bra<span class="_ _3"></span>nych <span class="_ _13"></span>u<span class="_ _3"></span>mów <span class="_ _e"></span>k<span class="_ _2"></span>redytowych <span class="_ _e"></span>lub <span class="_ _13"></span>nieprzedłużenie<span class="_ _14"></span>m </div><div class="t m0 x1 h2 y7bd ff1 fs0 fc0 sc0 ls0 ws0">umów <span class="_ _13"></span>kończących <span class="_ _13"></span>się <span class="_ _13"></span>w <span class="_ _13"></span>2024 <span class="_ _13"></span>r. <span class="_ _d"></span>a <span class="_ _13"></span>w <span class="_ _13"></span>konsekwencji <span class="_ _13"></span>skutkować <span class="_ _13"></span>utratą <span class="_ _13"></span>płynności, <span class="_ _13"></span>jednak <span class="_ _13"></span>w <span class="_ _13"></span>opinii <span class="_ _13"></span>Emitenta </div><div class="t m0 x1 h2 yb0b ff1 fs0 fc0 sc0 ls0 ws0">ryzyko to jest znikome i nie<span class="_ _3"></span> jest traktowane jako zagrożenie kontynuacji dzi<span class="_ _3"></span>ałalności.<span class="_ _2"></span><span class="ff8 fs5"> </span></div><div class="t m0 x1 h6 yb0c ff2 fs3 fc0 sc0 ls0 ws0">19.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INFO<span class="_ _2"></span>RM<span class="_ _14"></span>AC<span class="_ _2"></span>J<span class="_ _3"></span>E <span class="_ _26"> </span>O <span class="_ _20e"> </span>W<span class="_ _2"></span>Y<span class="_ _3"></span>NAGRODZENIU <span class="_ _20e"> </span>B<span class="_ _2"></span>IEG<span class="_ _3"></span>ŁEGO <span class="_ _26"> </span>REWIDENTA <span class="_ _20e"> </span>L<span class="_ _2"></span>UB <span class="_ _20e"> </span>FIRMY </span></span></div><div class="t m0 x11 h6 y842 ff2 fs3 fc0 sc0 ls0 ws0">AUDYTORSKIEJ WYPŁACONYM LUB NALEŻNYM ZA ROK OBRO<span class="_ _14"></span>TOW<span class="_ _2"></span>Y </div><div class="t m0 x1 h2 y89e ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dni<span class="_ _3"></span>u <span class="_ _2"></span>31 <span class="_ _2"></span>marca<span class="_ _3"></span> <span class="_ _2"></span>2021 r. <span class="_ _2"></span>Rada <span class="_ _2"></span>Nadzorcz<span class="_ _3"></span>a <span class="_ _2"></span>Uchwałą <span class="_ _2"></span>n<span class="_ _3"></span>r 7<span class="_ _2"></span>/<span class="_ _14"></span>0<span class="_ _2"></span>3/2021/RN-P<span class="_ _3"></span> <span class="_ _2"></span>dokonała wyboru <span class="_ _2"></span>firmy <span class="_ _2"></span>aud<span class="_ _3"></span>ytorskiej </div><div class="t m0 x1 h2 yb0d ff1 fs0 fc0 sc0 ls0 ws0">B-think Audit sp. z o.o. wpisanej na liście firm<span class="_ _2"></span> <span class="_ _3"></span>audytorskich prowadzonej przez Państwową Agencję Nadz<span class="_ _3"></span>oru </div><div class="t m0 x1 h2 y31d ff1 fs0 fc0 sc0 ls0 ws0">Audytorskiego PANA pod numerem 4063 do<span class="_ _2"></span> badania sprawozdania finansowego na lata 2021-2022. W <span class="_ _2"></span>dniu </div><div class="t m0 x1 h2 yb0e ff1 fs0 fc0 sc0 ls0 ws0">07 <span class="_ _0"> </span>maja <span class="_ _20"> </span>2021 <span class="_ _20"> </span>r. <span class="_ _20"> </span>Prezes <span class="_ _0"> </span>Zarządu <span class="_ _0"> </span>zawa<span class="_ _2"></span>rł <span class="_ _0"> </span>umowę <span class="_ _20"> </span>z <span class="_ _0"> </span>ww. <span class="_ _20"> </span>firmą <span class="_ _0"> </span>audy<span class="_ _2"></span>t<span class="_ _14"></span>o<span class="_ _2"></span>rską <span class="_ _3a"> </span>na <span class="_ _20"> </span>badanie <span class="_ _20"> </span>jednostkowego </div><div class="t m0 x1 h2 yb0f ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _d"> </span>finansowego, <span class="_ _c"> </span>sporządzoneg<span class="_ _3"></span>o <span class="_ _c"> </span>za <span class="_ _d"> </span>rok <span class="_ _c"> </span>obrotowy <span class="_ _d"> </span>kończący <span class="_ _c"> </span>się <span class="_ _c"> </span>w <span class="_ _d"> </span>31 <span class="_ _c"> </span>grudnia <span class="_ _d"> </span>2021 <span class="_ _c"> </span>r. <span class="_ _c"> </span>oraz <span class="_ _d"> </span>31 </div><div class="t m0 x1 h2 y70a ff1 fs0 fc0 sc0 ls0 ws0">grudnia <span class="_ _14"></span>2022 <span class="_ _14"></span>r., pó<span class="_ _3"></span>łrocznego <span class="_ _14"></span>skróconego <span class="_ _14"></span>je<span class="_ _2"></span>d<span class="_ _3"></span>nostkowego <span class="_ _14"></span>sprawozdania <span class="_ _3d"></span>fina<span class="_ _2"></span>nso<span class="_ _3"></span>wego <span class="_ _14"></span>sporządzonego <span class="_ _14"></span>za <span class="_ _14"></span>okres </div></div><div class="pi" ></div></div><div id="pf3c" class="pf w0 h0" ><div class="pc pc3c w0 h0"><img class="bi x8 y21 w2 h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">60 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">kończący się 3<span class="_ _14"></span>0 c<span class="_ _2"></span>z<span class="_ _3"></span>erwca 20<span class="_ _3"></span>21 oraz 30 cz<span class="_ _3"></span>erwca 2022 r., <span class="_ _3"></span>a także opini<span class="_ _14"></span>i do sprawozdania o <span class="_ _14"></span>wynagrodzeniach za </div><div class="t m0 x1 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">lata  2019-2020, 2021 oraz 20<span class="_ _3"></span>22 <span class="_ _2"></span>r.<span class="_ _14"></span> </div><div class="t m0 x1 h2 yb10 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _c"> </span>dniu <span class="_ _c"> </span>w <span class="_ _c"> </span>dniu <span class="_ _c"> </span>24<span class="_ _2"></span> <span class="_ _d"> </span>m<span class="_ _2"></span>arca<span class="_ _14"></span>  2023 <span class="_ _c"> </span>r. <span class="_ _c"> </span>Rada <span class="_ _c"> </span>Nadzorcza <span class="_ _c"> </span>Uchwałą <span class="_ _c"> </span>nr <span class="_ _28"> </span>2/03/2023/RN-P <span class="_ _c"> </span>dokonała <span class="_ _c"> </span>wyboru <span class="_ _c"> </span>firmy </div><div class="t m0 x1 h2 yaac ff1 fs0 fc0 sc0 ls0 ws0">audytorskiej <span class="_ _14"></span>H<span class="_ _2"></span>L<span class="_ _3"></span>B <span class="_ _14"></span>M2<span class="_ _2"></span> <span class="_ _14"></span>Audit PI<span class="_ _14"></span>E<span class="_ _2"></span> <span class="_ _14"></span>Sp. <span class="_ _3"></span>z <span class="_ _14"></span>o.o<span class="_ _2"></span>. <span class="_ _14"></span>z <span class="_ _3"></span>wpisanej <span class="_ _14"></span>na liście <span class="_ _14"></span>firm<span class="_ _2"></span> <span class="_ _3d"></span>audytorskich pro<span class="_ _3"></span>wadzonej <span class="_ _14"></span>p<span class="_ _2"></span>rzez <span class="_ _14"></span>Państwową </div><div class="t m0 x1 h2 yb11 ff1 fs0 fc0 sc0 ls0 ws0">Agencję <span class="_ _29"> </span>Nadzoru<span class="_ _3"></span> <span class="_ _29"> </span>Audytorskiego <span class="_ _b"> </span>PANA <span class="_ _29"> </span>pod <span class="_ _29"> </span>numerem <span class="_ _b"> </span>4123 <span class="_ _29"> </span>do <span class="_ _29"> </span>badania <span class="_ _b"> </span>do <span class="_ _29"> </span>badania <span class="_ _29"> </span>spraw<span class="_ _3"></span>ozdania </div><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0">finansowego <span class="_ _2"></span>na <span class="_ _2"></span>l<span class="_ _3"></span>ata <span class="_ _2"></span>2023-2024, <span class="_ _2"></span>a także <span class="_ _2"></span>do <span class="_ _2"></span>wydania opinii <span class="_ _2"></span>do <span class="_ _2"></span>sprawozda<span class="_ _3"></span>nia <span class="_ _2"></span>o <span class="_ _2"></span>wynagrodz<span class="_ _3"></span>eniach <span class="_ _2"></span>za te <span class="_ _2"></span>same </div><div class="t m0 x1 h2 y57d ff1 fs0 fc0 sc0 ls0 ws0">okresy. <span class="_ _14"></span>Prezes <span class="_ _14"></span>Zarządu <span class="_ _14"></span>zawarł <span class="_ _14"></span>umowy <span class="_ _14"></span>nr <span class="_ _3"></span>015/2023/PIE <span class="_ _14"></span>oraz <span class="_ _14"></span>017/2023/PIE <span class="_ _14"></span>z <span class="_ _14"></span>ww. fi<span class="_ _14"></span>rm<span class="_ _2"></span>ą <span class="_ _3d"></span>audytorską <span class="_ _14"></span>na <span class="_ _3"></span>badanie </div><div class="t m0 x1 h2 yb12 ff1 fs0 fc0 sc0 ls0 ws0">jednostkowego spra<span class="_ _3"></span>wozdania fin<span class="_ _3"></span>ansowego, sporządz<span class="_ _3"></span>onego za r<span class="_ _3"></span>ok obrotowy k<span class="_ _3"></span>ończący się <span class="_ _3"></span>w 31 grudn<span class="_ _3"></span>ia 2023 </div><div class="t m0 x1 h2 yb13 ff1 fs0 fc0 sc0 ls0 ws0">r. <span class="_ _27"> </span>ora<span class="_ _2"></span>z<span class="_ _14"></span> <span class="_ _30"> </span>31 <span class="_ _27"> </span>g<span class="_ _2"></span>r<span class="_ _3"></span>udnia <span class="_ _27"> </span>2024 <span class="_ _30"> </span>r., <span class="_ _27"> </span>półrocznego <span class="_ _30"> </span>skróconego <span class="_ _27"> </span>jednostkowego <span class="_ _27"> </span>sprawozdania <span class="_ _27"> </span>f<span class="_ _2"></span>in<span class="_ _3"></span>ansowego </div><div class="t m0 x1 h2 y5d7 ff1 fs0 fc0 sc0 ls0 ws0">sporządzonego <span class="_ _3d"></span>za <span class="_ _14"></span>okres <span class="_ _14"></span>kończący <span class="_ _14"></span>się <span class="_ _14"></span>30 <span class="_ _14"></span>czerwca <span class="_ _14"></span>2023 <span class="_ _3d"></span>o<span class="_ _2"></span>raz <span class="_ _3d"></span>30 <span class="_ _14"></span>cze<span class="_ _2"></span>r<span class="_ _14"></span>wc<span class="_ _2"></span>a <span class="_ _3d"></span>2024 <span class="_ _14"></span>r., <span class="_ _14"></span>a <span class="_ _14"></span>także <span class="_ _14"></span>opinii <span class="_ _3d"></span>do<span class="_ _2"></span> <span class="_ _3d"></span>sprawozdania </div><div class="t m0 x1 h2 y4a1 ff1 fs0 fc0 sc0 ls0 ws0">o <span class="_ _e"></span>wy<span class="_ _2"></span>na<span class="_ _14"></span>g<span class="_ _2"></span>r<span class="_ _14"></span>o<span class="_ _2"></span>dzen<span class="_ _3"></span>iach <span class="_ _e"></span>za <span class="_ _13"></span>l<span class="_ _3"></span>ata  <span class="_ _2"></span>2<span class="_ _2"></span>023-2024. <span class="_ _2"></span>P<span class="_ _2"></span>rezes <span class="_ _2"></span>Zarządu <span class="_ _e"></span>zawarł <span class="_ _e"></span>umowę <span class="_ _13"></span>z <span class="_ _2"></span>ww. <span class="_ _e"></span>firm<span class="_ _2"></span>ą<span class="_ _3"></span> <span class="_ _e"></span>audytorską<span class="_ _2"></span> <span class="_ _2"></span>na <span class="_ _e"></span>badanie </div><div class="t m0 x1 h2 yb14 ff1 fs0 fc0 sc0 ls0 ws0">jednostkowego spra<span class="_ _3"></span>wozdania fin<span class="_ _3"></span>ansowego, sporządz<span class="_ _3"></span>onego za r<span class="_ _3"></span>ok obrotowy k<span class="_ _3"></span>ończący się <span class="_ _3"></span>w 31 grudn<span class="_ _3"></span>ia 2023 </div><div class="t m0 x1 h2 yb15 ff1 fs0 fc0 sc0 ls0 ws0">r. <span class="_ _27"> </span>ora<span class="_ _2"></span>z<span class="_ _14"></span> <span class="_ _30"> </span>31 <span class="_ _27"> </span>g<span class="_ _2"></span>r<span class="_ _3"></span>udnia <span class="_ _27"> </span>2024 <span class="_ _30"> </span>r., <span class="_ _27"> </span>półrocznego <span class="_ _30"> </span>skróconego <span class="_ _27"> </span>jednostkowego <span class="_ _27"> </span>sprawozdania <span class="_ _27"> </span>f<span class="_ _2"></span>in<span class="_ _3"></span>ansowego </div><div class="t m0 x1 h2 y6d ff1 fs0 fc0 sc0 ls0 ws0">sporządzonego <span class="_ _3d"></span>za <span class="_ _14"></span>okres <span class="_ _14"></span>kończący <span class="_ _14"></span>się <span class="_ _14"></span>30 <span class="_ _14"></span>czerwca <span class="_ _14"></span>2023 <span class="_ _3d"></span>o<span class="_ _2"></span>raz <span class="_ _3d"></span>30 <span class="_ _14"></span>cze<span class="_ _2"></span>r<span class="_ _14"></span>wc<span class="_ _2"></span>a <span class="_ _3d"></span>2024 <span class="_ _14"></span>r., <span class="_ _14"></span>a <span class="_ _14"></span>także <span class="_ _14"></span>opinii <span class="_ _3d"></span>do<span class="_ _2"></span> <span class="_ _3d"></span>sprawozdania </div><div class="t m0 x1 h2 y153 ff1 fs0 fc0 sc0 ls0 ws0">o wynagrodzeniach za lata  2023 i 2024 r. </div><div class="t m0 xcc h2 y5e4 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _42"> </span><span class="ff2 fs4">Informacja o wynagrodzeniu<span class="_ _2"></span> <span class="_ _179"> </span>2023 <span class="_ _10e"> </span>2022 </span></div><div class="t m0 xcc h12 y597 ff1 fs4 fc0 sc0 ls0 ws0">Data zawarcia umów/<span class="_ _2"></span>u<span class="_ _3"></span>mowy <span class="_ _80"> </span>14.06.2023 <span class="_ _1ff"> </span>07.05.2021 </div><div class="t m0 xcc h12 ye3 ff1 fs4 fc0 sc0 ls0 ws0">Wynagrodzenie biegłego rewidenta<span class="_ _2"></span> za b<span class="_ _3"></span>adanie roczne [w zł]<span class="_ _2"></span> <span class="_ _22"> </span>4<span class="_ _3"></span>5 <span class="_ _207"> </span>35 </div><div class="t m0 xcc h12 y352 ff1 fs4 fc0 sc0 ls0 ws0">Pozostałe usługi – zwrot kosztó<span class="_ _2"></span>w <span class="_ _14"></span>ś<span class="_ _2"></span>wiadczenia<span class="_ _3"></span> usług [w zł<span class="_ _2"></span>]<span class="_ _3"></span> <span class="_ _19"> </span>- <span class="_ _157"> </span>2 </div><div class="t m0 xcc h12 y6a1 ff1 fs4 fc0 sc0 ls0 ws0">Wynagrodzenie biegłego rewidenta<span class="_ _2"></span> za:<span class="_ _3"></span> </div><div class="t m0 xcc h12 yab5 ff1 fs4 fc0 sc0 ls0 ws0">- przegląd śródroczny [w zł<span class="_ _2"></span>] </div><div class="t m0 xcc h12 y504 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc5 h12 yb16 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x117 h12 yb17 ff1 fs4 fc0 sc0 ls0 ws0">25 </div><div class="t m0 xbf h12 yb16 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5b h12 yb17 ff1 fs4 fc0 sc0 ls0 ws0">25 </div><div class="t m0 xcc h12 yb18 ff1 fs4 fc0 sc0 ls0 ws0">Wynagrodzenie <span class="_ _2"></span>biegłego <span class="_ _2"></span>rewidenta <span class="_ _2"></span>za <span class="_ _2"></span>opinię <span class="_ _2"></span>do <span class="_ _2"></span>sprawozdania <span class="_ _2"></span>o </div><div class="t m0 xcc h12 y416 ff1 fs4 fc0 sc0 ls0 ws0">wynagrodzeniach [w zł] </div><div class="t m0 x6c h12 y196 ff1 fs4 fc0 sc0 ls0 ws0">5 <span class="_ _20f"> </span>7,5 </div><div class="t m0 x1 h6 yb19 ff2 fs3 fc0 sc0 ls0 ws0">20.<span class="ff6"> <span class="_ _3d"></span><span class="ff2">IN<span class="_ _2"></span>F<span class="_ _3"></span>ORMACJE <span class="_ _28"> </span>O<span class="_ _2"></span> <span class="_ _28"> </span>ZNACZĄCYCH <span class="_ _28"> </span>ZDARZENIACH, <span class="_ _56"> </span>DOTYCZĄCYCH <span class="_ _28"> </span>LAT <span class="_ _56"> </span>UBIEGŁYCH, </span></span></div><div class="t m0 x11 h6 yb1a ff2 fs3 fc0 sc0 ls0 ws0">UJĘTYCH W SPRAWOZDANIU FINANSOWYM <span class="_ _14"></span>Z<span class="_ _2"></span>A BIEŻĄCY OK<span class="_ _3"></span>RES </div><div class="t m0 x1 h2 y924 ff1 fs0 fc0 sc0 ls0 ws0">Nie wystąpiły.<span class="ffa"> </span></div><div class="t m0 x1 h6 yb1b ff2 fs3 fc0 sc0 ls0 ws0">21.<span class="ff6"> <span class="_ _3d"></span><span class="ff2">IN<span class="_ _2"></span>F<span class="_ _3"></span>ORMACJE <span class="_ _12"> </span>O <span class="_ _30"> </span>ZNACZĄCYCH <span class="_ _12"> </span>ZDARZE<span class="_ _3"></span>NIACH, <span class="_ _30"> </span>JAKIE<span class="_ _2"></span> <span class="_ _30"> </span>NASTĄPIŁY <span class="_ _30"> </span>PO <span class="_ _30"> </span>DNIU </span></span></div><div class="t m0 x11 h6 y5b0 ff2 fs3 fc0 sc0 ls0 ws0">BILANSOWYM, A NIE UWZ<span class="_ _3"></span>GL<span class="_ _2"></span>Ę<span class="_ _3"></span>DNIONYCH W SPRAWOZDAN<span class="_ _3"></span>IU FINANSOWYM </div><div class="t m0 x1 h2 yb1c ff1 fs0 fc0 sc0 ls0 ws0">W styczniu 2024 r. został pod<span class="_ _3"></span>pisany aneks do umowy z mBank:<span class="_ _3"></span> </div><div class="t m0 xe0 h2 y963 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _26"> </span><span class="ff1">Kredyt <span class="_ _3"></span>inwestycyjny <span class="_ _14"></span>– wydłużający <span class="_ _14"></span>termin <span class="_ _14"></span>s<span class="_ _2"></span>p<span class="_ _3"></span>łaty <span class="_ _3"></span>kredytu <span class="_ _14"></span>do dnia <span class="_ _3d"></span>28 listopada <span class="_ _14"></span>2025 <span class="_ _3"></span>r. <span class="_ _14"></span>or<span class="_ _2"></span>a<span class="_ _14"></span>z obniżający </span></span></div><div class="t m0 x7 h2 yb1d ff1 fs0 fc0 sc0 ls0 ws0">wysokość rat na cały 2024 r. </div><div class="t m0 x1 h6 y98 ff2 fs3 fc0 sc0 ls0 ws0">22.<span class="ff6"> <span class="_ _3d"></span><span class="ff2">IN<span class="_ _2"></span>F<span class="_ _3"></span>ORMACJE <span class="_ _14"></span>O<span class="_ _2"></span> <span class="_ _14"></span>RELACJACH <span class="_ _14"></span>MIĘDZY PRAWNYM <span class="_ _14"></span>POPRZEDNIKIEM <span class="_ _14"></span>A E<span class="_ _3"></span>MITENTEM </span></span></div><div class="t m0 x11 h6 y184 ff2 fs3 fc0 sc0 ls0 ws0">ORAZ O SPOSOBIE I ZAKRESIE PRZEJĘCIA <span class="_ _3"></span>AKTYW<span class="_ _2"></span>Ó<span class="_ _14"></span>W I PASYWÓW </div><div class="t m0 x1 h2 yb1e ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 yb1f ff2 fs3 fc0 sc0 ls0 ws0">23.<span class="ff6"> <span class="_ _14"></span><span class="ff2">SPRAWOZDANIE <span class="_ _1d"> </span>FI<span class="_ _3"></span>NANSOWE <span class="_ _1d"> </span>I <span class="_ _31"> </span>DANE <span class="_ _1d"> </span>PORÓWNYWA<span class="_ _3"></span>LNE <span class="_ _1d"> </span>SKORYGOWAN<span class="_ _3"></span>E </span></span></div><div class="t m0 x11 h6 yb20 ff2 fs3 fc0 sc0 ls0 ws0">ODPOWIEDNIM <span class="_ _21"> </span>WSKAŹNIKIEM <span class="_ _20"> </span>IN<span class="_ _2"></span>F<span class="_ _14"></span>LACJ<span class="_ _2"></span>I <span class="_ _20"> </span>Z <span class="_ _21"> </span>PODANIEM <span class="_ _21"> </span>ŻRÓDŁA <span class="_ _21"> </span>WSKAŹNIKA </div><div class="t m0 x11 h6 yb21 ff2 fs3 fc0 sc0 ls0 ws0">JEŻELI <span class="_ _1f"> </span>SKUMULOWANA <span class="_ _1f"> </span>ŚREDNIOROCZNA <span class="_ _1f"> </span>STOPA <span class="_ _172"> </span>I<span class="_ _2"></span>NFLACJI <span class="_ _1f"> </span>Z <span class="_ _1f"> </span>OKRESU </div><div class="t m0 x11 h6 y56f ff2 fs3 fc0 sc0 ls0 ws0">OSTATNICH TRZECH LAT DZIAŁALNOŚCI OSIĄGNĘŁA LUB PRZEKROCZYŁA 1<span class="_ _3"></span>00%. </div></div><div class="pi" ></div></div><div id="pf3d" class="pf w0 h0" ><div class="pc pc3d w0 h0"><img class="bi x158 y21 w6b h7" alt="" src="data:image/png;base64,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"/><div class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">61 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 y62a ff2 fs3 fc0 sc0 ls0 ws0">24.<span class="ff6"> <span class="_ _14"></span><span class="ff2">ZESTAWIENIE <span class="_ _13"></span>ORAZ <span class="_ _13"></span>OBJAŚNIENIE <span class="_ _13"></span>RÓŻNIC <span class="_ _e"></span>POMIĘDZY <span class="_ _13"></span>DANYMI <span class="_ _13"></span>UJAWNIONYMI </span></span></div><div class="t m0 x11 h6 y575 ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1fb"> </span>SPRAWOZDA<span class="_ _2"></span>N<span class="_ _14"></span>IU<span class="_ _2"></span> <span class="_ _2a"> </span>FINANSOWYM <span class="_ _1fb"> </span>A <span class="_ _9"> </span>UPRZEDNIO <span class="_ _2a"> </span>S<span class="_ _2"></span>P<span class="_ _3"></span>ORZĄDZONYMI  </div><div class="t m0 x11 h6 yb22 ff2 fs3 fc0 sc0 ls0 ws0">I OPUBLIKOWANYMI <span class="_ _3"></span>SPRAWOZDANIAMI FINANSOWYMI </div><div class="t m0 x1 h2 y32f ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x1 h6 yb23 ff2 fs3 fc0 sc0 ls0 ws0">25.<span class="ff6"> <span class="_ _14"></span><span class="ff2">ZMIANY <span class="_ _11"> </span>STOSOWANYCH <span class="_ _10"> </span>Z<span class="_ _2"></span>ASA<span class="_ _3"></span>D <span class="_ _10"> </span>(POL<span class="_ _2"></span>I<span class="_ _3"></span>TYKI) <span class="_ _10"> </span>R<span class="_ _2"></span>ACHUNKOW<span class="_ _3"></span>OŚCI <span class="_ _10"> </span>I <span class="_ _11"> </span>SPOSOBU </span></span></div><div class="t m0 x11 h6 y6dc ff2 fs3 fc0 sc0 ls0 ws0">SPORZĄDZANIA <span class="_ _3d"></span>SPRAWOZDANIA <span class="_ _3d"></span>F<span class="_ _2"></span>INA<span class="_ _3"></span>NSOWEGO, <span class="_ _3d"></span>DOKONANYCH <span class="_ _3d"></span>W <span class="_ _14"></span>STOSUNKU </div><div class="t m0 x11 h6 y9f9 ff2 fs3 fc0 sc0 ls0 ws0">DO <span class="_ _14"></span>POPRZEDNIEGO <span class="_ _3d"></span>R<span class="_ _2"></span>O<span class="_ _3"></span>KU <span class="_ _14"></span>OBROTOW<span class="_ _2"></span>E<span class="_ _14"></span>GO <span class="_ _3d"></span>(<span class="_ _2"></span>LAT <span class="_ _3d"></span>OBROTOWYCH) <span class="_ _3d"></span>I<span class="_ _2"></span>C<span class="_ _3"></span>H <span class="_ _3d"></span>PR<span class="_ _2"></span>ZYCZYNY, </div><div class="t m0 x11 h6 yb24 ff2 fs3 fc0 sc0 ls0 ws0">TYTUŁY <span class="_ _29"> </span>ORAZ <span class="_ _b"> </span>WPŁ<span class="_ _2"></span>Y<span class="_ _14"></span>W <span class="_ _29"> </span>WYWOŁANYCH <span class="_ _b"> </span>TY<span class="_ _2"></span>M <span class="_ _b"> </span>SKUTKÓW <span class="_ _b"> </span>F<span class="_ _2"></span>INANSOWYCH <span class="_ _29"> </span>NA </div><div class="t m0 x11 h6 y812 ff2 fs3 fc0 sc0 ls0 ws0">SYTUACJĘ <span class="_ _2"></span>MAJĄTKOWĄ <span class="_ _2"></span>I <span class="_ _2"></span>FINANSOWĄ, <span class="_ _2"></span>PŁYNNOŚĆ <span class="_ _2"></span>ORAZ <span class="_ _2"></span>WYNIK <span class="_ _2"></span>FINANSOWY <span class="_ _2"></span>I </div><div class="t m0 x11 h6 yb25 ff2 fs3 fc0 sc0 ls0 ws0">RENTOWNOŚĆ </div><div class="t m0 x1 h1 yb26 ff1 fs0 fc0 sc0 ls0 ws0">Nie wystąpiły zmiany identyfikowane jak<span class="_ _14"></span>o<span class="_ _2"></span> istotne<span class="_ _3"></span> i wymagające odrębnego ujawnienia,<span class="ff2"> </span></div><div class="t m0 x1 h6 y26d ff2 fs3 fc0 sc0 ls0 ws0">26.<span class="ff6"> <span class="_ _14"></span><span class="ff2">DOKONANE <span class="_ _12"> </span>K<span class="_ _2"></span>OREKT<span class="_ _3"></span>Y <span class="_ _12"> </span>BŁ<span class="_ _2"></span>Ę<span class="_ _14"></span>D<span class="_ _2"></span>ÓW, <span class="_ _12"> </span>ICH <span class="_ _12"> </span>PRZYCZYNY, <span class="_ _12"> </span>TYTUŁY <span class="_ _12"> </span>ORAZ <span class="_ _3c"> </span>WPŁYW </span></span></div><div class="t m0 x11 h6 y8c9 ff2 fs3 fc0 sc0 ls0 ws0">WYWOŁANYCH <span class="_ _21"> </span>TYM <span class="_ _20"> </span>SKU<span class="_ _2"></span>T<span class="_ _3"></span>KÓW <span class="_ _21"> </span>FINANSOWYCH <span class="_ _20"> </span>NA <span class="_ _21"> </span>SYTUACJĘ <span class="_ _21"> </span>MAJ<span class="_ _3"></span>ĄT<span class="_ _2"></span>K<span class="_ _3"></span>OWĄ <span class="_ _3"></span> </div><div class="t m0 x11 h6 y18d ff2 fs3 fc0 sc0 ls0 ws0">I FINANSOWĄ, PŁYNNOŚĆ ORAZ WYNIK FINANSOWY I RENTOWNOŚĆ </div><div class="t m0 x1 h2 y2de ff1 fs0 fc0 sc0 ls0 ws0">Nie wystąpiły. </div><div class="t m0 x159 h6 ya70 ff2 fs3 fc0 sc0 ls0 ws0">27.<span class="ff6"> <span class="_ _14"></span><span class="ff2">W <span class="_ _3b"> </span>PR<span class="_ _2"></span>Z<span class="_ _3"></span>YPADKU <span class="_ _3b"> </span>WYSTĘPOWANIA <span class="_ _1f"> </span>NI<span class="_ _2"></span>E<span class="_ _3"></span>PEWNOŚCI <span class="_ _1f"> </span>C<span class="_ _2"></span>O <span class="_ _1f"> </span>D<span class="_ _2"></span>O<span class="_ _3"></span> <span class="_ _3b"> </span>MOŻLIWOŚCI </span></span></div><div class="t m0 xe0 h6 yb27 ff2 fs3 fc0 sc0 ls0 ws0">KONTYNUOWANIA <span class="_ _117"> </span>DZIAŁALNOŚCI, <span class="_ _117"> </span>OPIS <span class="_ _117"> </span>TYCH <span class="_ _117"> </span>NIEPEWNOŚCI <span class="_ _117"> </span>ORAZ </div><div class="t m0 xe0 h6 yb28 ff2 fs3 fc0 sc0 ls0 ws0">STWIERDZENIE, <span class="_ _156"> </span>Ż<span class="_ _2"></span>E <span class="_ _3f"> </span>TA<span class="_ _2"></span>KA <span class="_ _156"> </span>NIEP<span class="_ _2"></span>E<span class="_ _14"></span>WNOŚĆ <span class="_ _20e"> </span>WYSTĘPUJE <span class="_ _156"> </span>OR<span class="_ _2"></span>A<span class="_ _3"></span>Z <span class="_ _20e"> </span>WSKAZANIE,  </div><div class="t m0 xe0 h6 yb29 ff2 fs3 fc0 sc0 ls0 ws0">CZY SPRAWOZDANIE FINANSOWE ZAWIERA KOREKTY Z <span class="_ _14"></span>TY<span class="_ _2"></span>M Z<span class="_ _3"></span>WIĄZANE </div><div class="t m0 x1 h2 y7e8 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdanie  finansowe  zostało <span class="_ _3a"> </span>sporządzone  przy  założeniu  kontynuowania  działalności <span class="_ _3a"> </span>gospodarczej. </div><div class="t m0 x1 h2 y2f1 ff1 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _28"> </span>przeanalizował  otocz<span class="_ _3"></span>enie  w  któr<span class="_ _3"></span>ym  funkcjonu<span class="_ _3"></span>je  spółka  i <span class="_ _28"> </span>stwierdza,  iż <span class="_ _c"> </span>nie  istnieją  prz<span class="_ _3"></span>esłanki  do </div><div class="t m0 x1 h2 ya07 ff1 fs0 fc0 sc0 ls0 ws0">stwierdzenia a<span class="_ _3"></span>by działalność <span class="_ _3"></span>Spółki nie b<span class="_ _3"></span>yła kontynuowan<span class="_ _3"></span>a w dającej<span class="_ _3"></span> się prz<span class="_ _3"></span>ewidzieć przyszł<span class="_ _3"></span>ości. Jednakże <span class="_ _3"></span>w </div><div class="t m0 x1 h2 yb2a ff1 fs0 fc0 sc0 ls0 ws0">związku <span class="_ _14"></span>z <span class="_ _14"></span>trwa<span class="_ _2"></span>j<span class="_ _3"></span>ącym <span class="_ _14"></span>od<span class="_ _2"></span> <span class="_ _3d"></span>maja <span class="_ _14"></span>2022 <span class="_ _14"></span>r. <span class="_ _3"></span>oraz <span class="_ _14"></span>przez <span class="_ _3"></span>cały <span class="_ _14"></span>2023 <span class="_ _3"></span>rok <span class="_ _14"></span>spowolnieniem <span class="_ _14"></span>koniunktury <span class="_ _14"></span>na <span class="_ _14"></span>k<span class="_ _2"></span>raj<span class="_ _3"></span>owym <span class="_ _14"></span>ry<span class="_ _2"></span>n<span class="_ _3"></span>ku </div><div class="t m0 x1 h2 yb2b ff1 fs0 fc0 sc0 ls0 ws0">nieruchomości  w  o<span class="_ _2"></span>g<span class="_ _14"></span>ólności, <span class="_ _3a"> </span>a  na  r<span class="_ _2"></span>yn<span class="_ _3"></span>ku  m<span class="_ _2"></span>a<span class="_ _14"></span>te<span class="_ _2"></span>ri<span class="_ _3"></span>ałów  budowlanych <span class="_ _3a"> </span>i  wykończeniowych  w <span class="_ _3a"> </span>szczególnośc<span class="_ _14"></span>i<span class="_ _2"></span>, </div><div class="t m0 x1 h2 yb2c ff1 fs0 fc0 sc0 ls0 ws0">dokonano  weryfikacji  procesów  wewn<span class="_ _3"></span>ętrznych  funkcjonujących  w  Spółce.  Spółka  spodziewa  się.  m.in., </div><div class="t m0 x1 h2 yb2d ff1 fs0 fc0 sc0 ls0 ws0">wzrostu <span class="_ _11"> </span>zadłużenia <span class="_ _10"> </span>k<span class="_ _2"></span>rót<span class="_ _3"></span>koterminowego <span class="_ _11"> </span>oraz <span class="_ _11"> </span>dalszego <span class="_ _11"> </span>pogorszania <span class="_ _10"> </span>się<span class="_ _2"></span> <span class="_ _10"> </span>podstawowych <span class="_ _11"> </span>wskaźników </div><div class="t m0 x1 h2 yb2e ff1 fs0 fc0 sc0 ls0 ws0">finansowych  Spółki,  a  także <span class="_ _3a"> </span>nieprzestrzegania  niektórych  kowenantów  wy<span class="_ _2"></span>sz<span class="_ _14"></span>czegó<span class="_ _2"></span>l<span class="_ _3"></span>nionych  w <span class="_ _3a"> </span>umowach </div><div class="t m0 x1 h2 y241 ff1 fs0 fc0 sc0 ls0 ws0">kredytowych <span class="_ _3c"> </span>Spółki, <span class="_ _3c"> </span>co <span class="_ _3c"> </span>skutkować <span class="_ _12"> </span>może <span class="_ _3c"> </span>wypowi<span class="_ _2"></span>edz<span class="_ _3"></span>eniem <span class="_ _12"> </span>wy<span class="_ _2"></span>bra<span class="_ _14"></span>n<span class="_ _2"></span>ych <span class="_ _12"> </span>umów <span class="_ _3c"> </span>kredytowych <span class="_ _3c"> </span>lub </div><div class="t m0 x1 h2 yb2f ff1 fs0 fc0 sc0 ls0 ws0">nieprzedłużeniem <span class="_ _e"></span>tych <span class="_ _e"></span>kończących <span class="_ _13"></span>się <span class="_ _2"></span>w <span class="_ _13"></span>2024 <span class="_ _e"></span>r. <span class="_ _e"></span>a <span class="_ _e"></span>w <span class="_ _13"></span>konsekwencji <span class="_ _e"></span>utratą <span class="_ _e"></span>płynności. <span class="_ _13"></span>Z<span class="_ _3"></span>arząd <span class="_ _e"></span>ocenia <span class="_ _13"></span>j<span class="_ _3"></span>ednak </div><div class="t m0 x1 h2 yb30 ff1 fs0 fc0 sc0 ls0 ws0">ryzyko  wypowi<span class="_ _3"></span>edzenia  um<span class="_ _3"></span>owy  przez <span class="_ _c"> </span>b<span class="_ _2"></span>ank<span class="_ _3"></span>  jako <span class="_ _28"> </span>znikome  i <span class="_ _c"> </span>n<span class="_ _2"></span>i<span class="_ _3"></span>e  stanowiące <span class="_ _28"> </span>rze<span class="_ _3"></span>czywistego  zagrożenia <span class="_ _28"> </span>dla </div><div class="t m0 x1 h2 y83e ff1 fs0 fc0 sc0 ls0 ws0">kontynuacji <span class="_ _e"></span>działalności.  <span class="_ _e"></span>Pozostałe <span class="_ _e"></span>efekty<span class="_ _2"></span> <span class="_ _2"></span>tej <span class="_ _e"></span>weryfikacji <span class="_ _e"></span>zostały <span class="_ _e"></span>przedstawione <span class="_ _e"></span>w <span class="_ _e"></span>pkt <span class="_ _e"></span>8 <span class="_ _13"></span>wprowadzenia <span class="_ _2"></span>do </div><div class="t m0 x1 h2 yb31 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania.  <span class="fc3"> </span></div><div class="t m0 x159 h6 yb32 ff2 fs3 fc0 sc0 ls0 ws0">28.<span class="ff6"> <span class="_ _14"></span><span class="ff2">SPRAWOZDANIA FINANSOWE – ŁĄCZENIE PODMIOTÓW </span></span></div><div class="t m0 x1 h2 y7c6 ff1 fs0 fc0 sc0 ls0 ws0">Nie wystąpiło łączenie spółek.<span class="_ _3"></span> </div><div class="t m0 x159 h6 yb33 ff2 fs3 fc0 sc0 ls0 ws0">29.<span class="ff6"> <span class="_ _14"></span><span class="ff2">W <span class="_ _1d"> </span>PRZYPADKU <span class="_ _31"> </span>NIESTOSOWANIA <span class="_ _31"> </span>W <span class="_ _1d"> </span>SPRAWOZDANIU <span class="_ _31"> </span>FINANSOWYM <span class="_ _1d"> </span>DO </span></span></div><div class="t m0 xe0 h6 yb34 ff2 fs3 fc0 sc0 ls0 ws0">WYCENY <span class="_ _11"> </span>UD<span class="_ _2"></span>ZI<span class="_ _3"></span>AŁÓW <span class="_ _27"> </span>I <span class="_ _11"> </span>AK<span class="_ _2"></span>CJ<span class="_ _3"></span>I <span class="_ _27"> </span>W <span class="_ _11"> </span>J<span class="_ _2"></span>ED<span class="_ _3"></span>NOSTKACH<span class="_ _2"></span> <span class="_ _10"> </span>POD<span class="_ _2"></span>P<span class="_ _14"></span>ORZĄDKOWANYCH <span class="_ _27"> </span>– </div><div class="t m0 xe0 h6 y96e ff2 fs3 fc0 sc0 ls0 ws0">METODY <span class="_ _172"> </span>PRAW <span class="_ _a"> </span>W<span class="_ _2"></span>ŁASNOŚCI <span class="_ _a"> </span>– <span class="_ _1f"> </span>NA<span class="_ _3"></span>LEŻ<span class="_ _2"></span>Y <span class="_ _a"> </span>PRZEDSTAWIĆ <span class="_ _172"> </span>SKUTKI, <span class="_ _a"> </span>J<span class="_ _2"></span>AKIE </div><div class="t m0 xe0 h6 y70b ff2 fs3 fc0 sc0 ls0 ws0">SPOWODOWAŁOBY JEJ ZASTOSOW<span class="_ _3"></span>ANIE ORAZ WPŁYW NA WYNIK FINANSOWY </div><div class="t m0 x1 h2 yb35 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div></div><div class="pi" ></div></div><div id="pf3e" class="pf w0 h0" ><div class="pc pc3e w0 h0"><img class="bi x158 y21 w6b h7" 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class="t m0 x1 h1 y1 ff2 fs0 fc0 sc0 ls0 ws0">62 | <span class="ff1 fc1">S<span class="_ _0"> </span>t<span class="_ _0"> </span>r<span class="_ _3a"> </span>o<span class="_ _20"> </span>n<span class="_ _3a"> </span>a<span class="_ _3a"> </span></span> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x159 h6 yb36 ff2 fs3 fc0 sc0 ls0 ws0">30.<span class="ff6"> <span class="_ _14"></span><span class="ff2">SKONSOLID<span class="_ _2"></span>O<span class="_ _14"></span>WA<span class="_ _2"></span>NE<span class="_ _3"></span> <span class="_ _32"> </span>SPRAWOZDANIE <span class="_ _3b"> </span>FINAN<span class="_ _2"></span>S<span class="_ _14"></span>O<span class="_ _2"></span>WE <span class="_ _3b"> </span>– <span class="_ _32"> </span>ODMIENNY <span class="_ _32"> </span>DZIEŃ </span></span></div><div class="t m0 xc h6 ya69 ff2 fs3 fc0 sc0 ls0 ws0">BILANSOWY, <span class="_ _1d"> </span>ODMIENNOŚĆ <span class="_ _1d"> </span>ZASAD <span class="_ _1d"> </span>WYCENY, <span class="_ _1d"> </span>SKUTKI <span class="_ _1d"> </span>NIE <span class="_ _1d"> </span>PORZĄDZANIA </div><div class="t m0 xc h6 yb37 ff2 fs3 fc0 sc0 ls0 ws0">SKONSOLIDOWANEGO SPRAWOZDANIA <span class="_ _3"></span>FINAN<span class="_ _2"></span>S<span class="_ _14"></span>O<span class="_ _2"></span>WEGO<span class="_ _14"></span> </div><div class="t m0 x1 h2 y75f ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy Spółki. </div><div class="t m0 x159 h6 yb38 ff2 fs3 fc0 sc0 ls0 ws0">31.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INFOR<span class="_ _2"></span>M<span class="_ _3"></span>ACJA <span class="_ _1f"> </span>DOTYCZĄCA <span class="_ _172"> </span>ZMIAN <span class="_ _1f"> </span>ZOBOWIĄZAŃ <span class="_ _1f"> </span>WARUNKOWYCH <span class="_ _172"> </span>LUB </span></span></div><div class="t m0 xc h6 yb39 ff2 fs3 fc0 sc0 ls0 ws0">AKTYWÓW <span class="_ _10"> </span>WARUNKOWYCH, <span class="_ _10"> </span>KTÓRE <span class="_ _10"> </span>NAS<span class="_ _2"></span>T<span class="_ _3"></span>ĄPIŁY <span class="_ _10"> </span>OD <span class="_ _10"> </span>CZASU <span class="_ _10"> </span>ZAKOŃCZEN<span class="_ _2"></span>I<span class="_ _14"></span>A </div><div class="t m0 xc h6 yb3a ff2 fs3 fc0 sc0 ls0 ws0">OSTATNIEGO ROKU OBROTOWEGO </div><div class="t m0 x1 h2 yb3b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x11a y44b wac h10"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0">POZYCJ<span class="_ _2"></span>E<span class="_ _3"></span> POZABILANSOWE                                  <span class="_ _2"></span> <span class="_ _3"></span>                                                                     </div></div><div class="t m0 x47 h11 yb3c ff2 fs4 fc0 sc0 ls0 ws0">31.12.2023  <span class="_ _210"> </span>31.12.2022 </div><div class="t m0 x1a h11 yb3d ff2 fs4 fc0 sc0 ls0 ws0">I. Należności warunkowe </div><div class="t m0 x57 h11 yb3e ff2 fs4 fc0 sc0 ls0 ws0">1 530</div><div class="c x3e yb3f we h14"><div class="t m0 xf h5b y14a ffa fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h11 yb3e ff2 fs4 fc0 sc0 ls0 ws0">1 399</div><div class="c x22 yb3f w9 h14"><div class="t m0 xf h11 y14a ff2 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 yb40 ff1 fs4 fc0 sc0 ls0 ws0">      1. Od pozostałych jednostek (z tytułu)<span class="_ _2"></span> </div><div class="t m0 x57 h12 y2d1 ff1 fs4 fc0 sc0 ls0 ws0">1 530</div><div class="c x3e y69 we h14"><div class="t m0 xf h18 y14a ff5 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2e h12 y2d1 ff1 fs4 fc0 sc0 ls0 ws0">1 399</div><div class="c x22 y69 w9 h14"><div class="t m0 xf h12 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 yb41 ff1 fs4 fc0 sc0 ls0 ws0">          - należności dochodzone na drodze sądow<span class="_ _2"></span>e<span class="_ _14"></span>j </div><div class="c x57 yb42 wad h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">1 094</div></div><div class="c x3e yb42 we h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x2e yb42 wae h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0">1 094</div></div><div class="c x22 yb42 w9 h25"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1a h12 y766 ff1 fs4 fc0 sc0 ls0 ws0">          - odsetek od należności dochodzo<span class="_ _2"></span>nych<span class="_ _3"></span> na drodze sądowej<span class="_ _2"></span> </div><div class="t m0 x34 h12 yb43 ff1 fs4 fc0 sc0 ls0 ws0">436</div><div class="c x3e yb44 we h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x2b h12 yb43 ff1 fs4 fc0 sc0 ls0 ws0">305</div><div class="c x22 yb44 w9 h10"><div class="t m0 xf h12 y1ad ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h2 yb45 ff1 fs0 fc0 sc0 ls0 ws0">W okresie objętym raporte<span class="_ _3"></span>m finansowym nastąpiła zmiana należności warunko<span class="_ _3"></span>wyc<span class="_ _2"></span>h<span class="_ _14"></span>: </div><div class="t m0 xc h2 yab0 ff3 fs0 fc0 sc0 ls0 ws0"><span class="ff4"> <span class="_ _a"> </span><span class="ff1">zwiększenie części dotyczą<span class="_ _3"></span>cej<span class="_ _2"></span> <span class="_ _3"></span>odsetek od należności. </span></span></div><div class="t m0 x1 h2 y344 ff1 fs0 fc0 sc0 ls0 ws0">W okresie objętym raporte<span class="_ _3"></span>m nie wystąpiła zmiana zobowiązań warunkowy<span class="_ _14"></span>c<span class="_ _2"></span>h. </div><div class="t m0 x159 h6 yb46 ff2 fs3 fc0 sc0 ls0 ws0">32.<span class="ff6"> <span class="_ _14"></span><span class="ff2">INN<span class="_ _2"></span>E<span class="_ _3"></span> <span class="_ _d"></span>INFORMACJE <span class="_ _d"></span>NIŻ <span class="_ _d"></span>WYMIENIONE <span class="_ _d"></span>POWYŻEJ, <span class="_ _d"></span>KTÓRE <span class="_ _d"></span>MOGŁYBY <span class="_ _d"></span>W <span class="_ _d"></span>ISTOTNY </span></span></div><div class="t m0 xc h6 yb47 ff2 fs3 fc0 sc0 ls0 ws0">SPOSÓB <span class="_ _21"> </span>WPŁY<span class="_ _2"></span>NĄĆ <span class="_ _21"> </span>NA <span class="_ _21"> </span>OCENĘ <span class="_ _2e"> </span>SYTUACJI <span class="_ _21"> </span>MAJĄTK<span class="_ _2"></span>OWE<span class="_ _14"></span>J<span class="_ _2"></span>, <span class="_ _21"> </span>FINANSOWEJ <span class="_ _2e"> </span>ORAZ </div><div class="t m0 xc h6 y649 ff2 fs3 fc0 sc0 ls0 ws0">WYNIK FINANSOWY JEDNOSTKI </div><div class="t m0 x1 h2 yb48 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dni<span class="_ _3"></span>u <span class="_ _2"></span>5 ma<span class="_ _2"></span>rca<span class="_ _14"></span> <span class="_ _2"></span>2024 <span class="_ _2"></span>r. <span class="_ _2"></span>Cz<span class="_ _3"></span>łonek <span class="_ _2"></span>Zarządu Spółki, <span class="_ _2"></span>Pan Kajetan <span class="_ _2"></span>Zaziemski <span class="_ _2"></span>p<span class="_ _14"></span>oi<span class="_ _2"></span>nfor<span class="_ _14"></span>m<span class="_ _2"></span>ował<span class="_ _3"></span> <span class="_ _2"></span>o zamiarze <span class="_ _2"></span>rezygnacji </div><div class="t m0 x1 h2 yb49 ff1 fs0 fc0 sc0 ls0 ws0">ze <span class="_ _2"></span>s<span class="_ _2"></span>prawow<span class="_ _3"></span>anej <span class="_ _e"></span>funkcji <span class="_ _e"></span>Członka <span class="_ _e"></span>Zarządu <span class="_ _e"></span>Megaron <span class="_ _e"></span>S.A., <span class="_ _2"></span>natomia<span class="_ _2"></span>s<span class="_ _14"></span>t <span class="_ _e"></span>w <span class="_ _e"></span>5<span class="_ _2"></span> <span class="_ _2"></span>kwietnia <span class="_ _2"></span>2024 <span class="_ _e"></span>r.<span class="_ _2"></span> <span class="_ _2"></span>złożył <span class="_ _e"></span>rezygnację <span class="_ _e"></span>z </div><div class="t m0 x1 h2 y5eb ff1 fs0 fc0 sc0 ls0 ws0">zajmowanego stanowiska z<span class="_ _3"></span>e skutkiem na koniec dnia 26 kwietnia 2024 r.  <span class="ff7"> </span></div><div class="t m0 x1 h2 y15f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h8 y740 ff5 fs0 fc0 sc0 ls0 ws0">Szczecin, dnia 23 kwietnia <span class="_ _3"></span>2024 r<span class="_ _2"></span>.<span class="_ _14"></span> </div><div class="t m0 x1 h2 y7ba ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y23c ff1 fs0 fc0 sc0 ls0 ws0">Piotr Sikora – Prezes Zarządu<span class="_ _3"></span> </div><div class="t m0 x1 h2 yb4a ff1 fs0 fc0 sc0 ls0 ws0">Mariusz Sikora – Członek Zarząd<span class="_ _3"></span>u </div><div class="t m0 x1 h2 y9b7 ff1 fs0 fc0 sc0 ls0 ws0">Ilona Wanagiel – Główna Księgow<span class="_ _3"></span>a </div><div class="t m0 x129 h2 y23c ff1 fs0 fc0 sc0 ls0 ws0">Kajetan Zaziemski – Człone<span class="_ _3"></span>k Zarządu </div><div class="t m0 x129 h2 yb4a ff1 fs0 fc0 sc0 ls0 ws0">Kasper Zaziemski – Członek </div><div class="t m0 x1 h2 yb4b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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