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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
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      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-size: 14px; font-weight: bold; color: #800000;">Embedding images into a plot</p>
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      </text>
    </region>
    <region top="45" color="#000000">
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        <title lang="eng">
          <content>
            <p style="font-size: 8px; font-family: Courier New;">img2xy</p>
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          <input>
            <e type="operand">\032E\c</e>
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            <e type="operand">hex\0324\</e>
            <e type="operand" style="string">0123456789ABCDEF</e>
            <e type="operator" args="2">:</e>
            <e type="operand">n\0324\</e>
            <e type="operand">0</e>
            <e type="operand">255</e>
            <e type="operand">\032E\c</e>
            <e type="operand">0</e>
            <e type="function" args="2">round</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="function" args="1">min</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="function" args="1">max</e>
            <e type="operator" args="2">:</e>
            <e type="operand">m\032E\</e>
            <e type="operand">n\0324\</e>
            <e type="operand">16</e>
            <e type="function" args="2">mod</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operand">n\0324\</e>
            <e type="operand">m\032E\</e>
            <e type="operator" args="2">-</e>
            <e type="operand">16</e>
            <e type="function" args="2">mod</e>
            <e type="operand">0</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">hex\0324\</e>
            <e type="operand">n\0324\</e>
            <e type="operand">m\032E\</e>
            <e type="operator" args="2">-</e>
            <e type="operand">16</e>
            <e type="operator" args="2">/</e>
            <e type="operand">1</e>
            <e type="operator" args="2">+</e>
            <e type="operand">1</e>
            <e type="function" args="3">substr</e>
            <e type="operand">hex\0324\</e>
            <e type="operand">m\032E\</e>
            <e type="operand">1</e>
            <e type="operator" args="2">+</e>
            <e type="operand">1</e>
            <e type="function" args="3">substr</e>
            <e type="function" args="2">concat</e>
            <e type="operand">hex\0324\</e>
            <e type="operand">m\032E\</e>
            <e type="operand">1</e>
            <e type="operator" args="2">+</e>
            <e type="operand">1</e>
            <e type="function" args="3">substr</e>
            <e type="function" args="3">if</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">line</e>
            <e type="operator" args="2">:</e>
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        <math>
          <input>
            <e type="operand">M</e>
            <e type="operand">a</e>
            <e type="function" args="2">img2xyAux</e>
            <e type="operand">α</e>
            <e type="operand" style="string">#</e>
            <e type="operand">255</e>
            <e type="operand">a</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="1">hex\0024\.2</e>
            <e type="function" args="2">concat</e>
            <e type="operator" args="2">:</e>
            <e type="operand">C</e>
            <e type="operand">0</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operand">M</e>
            <e type="function" args="1">rows</e>
            <e type="operand">1</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">R</e>
            <e type="operand">G</e>
            <e type="operand">B</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="function" args="5">mat</e>
            <e type="operand">M</e>
            <e type="operator" args="2">:</e>
            <e type="operand">R</e>
            <e type="operand">G</e>
            <e type="operand">B</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="function" args="5">mat</e>
            <e type="operand">R</e>
            <e type="function" args="1">hex\0024\.2</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand">G</e>
            <e type="function" args="1">hex\0024\.2</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand">B</e>
            <e type="function" args="1">hex\0024\.2</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="function" args="5">mat</e>
            <e type="operator" args="2">:</e>
            <e type="operand">k</e>
            <e type="operand">1</e>
            <e type="operand">G</e>
            <e type="function" args="1">length</e>
            <e type="function" args="2">range</e>
            <e type="operator" args="2">:</e>
            <e type="operand">C</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand">α</e>
            <e type="operand">R</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand">G</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand">B</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="function" args="4">concat</e>
            <e type="operator" args="2">:</e>
            <e type="operand">4</e>
            <e type="operand">1</e>
            <e type="function" args="6">line</e>
            <e type="operand">G</e>
            <e type="operand">M</e>
            <e type="function" args="1">hex\0024\.2</e>
            <e type="function" args="1">vectorize</e>
            <e type="operator" args="2">:</e>
            <e type="operand">k</e>
            <e type="operand">1</e>
            <e type="operand">G</e>
            <e type="function" args="1">length</e>
            <e type="function" args="2">range</e>
            <e type="operator" args="2">:</e>
            <e type="operand">C</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand">α</e>
            <e type="operand">G</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand">G</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand">G</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="function" args="4">concat</e>
            <e type="operator" args="2">:</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">line</e>
            <e type="function" args="3">if</e>
            <e type="operand">m</e>
            <e type="operand">G</e>
            <e type="function" args="1">rows</e>
            <e type="operator" args="2">:</e>
            <e type="operand">n</e>
            <e type="operand">G</e>
            <e type="function" args="1">cols</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operand">k</e>
            <e type="operand">n</e>
            <e type="operand">m</e>
            <e type="operand">1</e>
            <e type="operand">k</e>
            <e type="operand">1</e>
            <e type="operator" args="2">-</e>
            <e type="operand">n</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="1">trunc</e>
            <e type="operator" args="2">+</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">-</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand">k</e>
            <e type="operand">1</e>
            <e type="operator" args="2">-</e>
            <e type="operand">n</e>
            <e type="function" args="2">mod</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand">C</e>
            <e type="operand">1</e>
            <e type="operand">5</e>
            <e type="function" args="7">mat</e>
            <e type="operand">4</e>
            <e type="operand">1</e>
            <e type="function" args="6">line</e>
            <e type="operator" args="2">:</e>
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        <math>
          <input>
            <e type="operand">M</e>
            <e type="operand">ch</e>
            <e type="operand">sz</e>
            <e type="operand">a</e>
            <e type="function" args="4">img2xy</e>
            <e type="operand">k</e>
            <e type="operand">n</e>
            <e type="operand">r</e>
            <e type="operand">c</e>
            <e type="operand">clr</e>
            <e type="operand">1</e>
            <e type="operand">5</e>
            <e type="function" args="7">mat</e>
            <e type="operand">M</e>
            <e type="operand">a</e>
            <e type="function" args="2">img2xyAux</e>
            <e type="function" args="1">eval</e>
            <e type="operator" args="2">:</e>
            <e type="operand">c</e>
            <e type="operand">r</e>
            <e type="operand">ch</e>
            <e type="operand">sz</e>
            <e type="operand">clr</e>
            <e type="function" args="5">augment</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="operator" args="2">:</e>
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      <region left="45" top="639" width="709" height="90" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">M</e>
            <e type="operand">a</e>
            <e type="function" args="2">img2xy</e>
            <e type="operand">k</e>
            <e type="operand">n</e>
            <e type="operand">r</e>
            <e type="operand">c</e>
            <e type="operand">clr</e>
            <e type="operand">1</e>
            <e type="operand">5</e>
            <e type="function" args="7">mat</e>
            <e type="operand">M</e>
            <e type="operand">a</e>
            <e type="function" args="2">img2xyAux</e>
            <e type="function" args="1">eval</e>
            <e type="operator" args="2">:</e>
            <e type="operand">K</e>
            <e type="operand">0</e>
            <e type="operator" args="2">:</e>
            <e type="operand">K</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="string">rect</e>
            <e type="operand">c</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand">r</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="4">stack</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">mat</e>
            <e type="operand">clr</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="string">solid</e>
            <e type="operand">1</e>
            <e type="operand">clr</e>
            <e type="operand">k</e>
            <e type="function" args="2">el</e>
            <e type="function" args="6">stack</e>
            <e type="function" args="1">eval</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">mat</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">line</e>
            <e type="operator" args="2">:</e>
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            <p>Shorthand</p>
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        <math>
          <input>
            <e type="operand">P#</e>
            <e type="function" args="1">Point</e>
            <e type="operand">P#</e>
            <e type="function" args="1">str2num</e>
            <e type="operand" style="string">o</e>
            <e type="operand">10</e>
            <e type="operand" style="string">red</e>
            <e type="function" args="4">augment</e>
            <e type="operand">P#</e>
            <e type="function" args="1">str2num</e>
            <e type="operand">1</e>
            <e type="operator" args="2">-</e>
            <e type="operand">P#</e>
            <e type="operand">10</e>
            <e type="operand" style="string">red</e>
            <e type="function" args="4">augment</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">sys</e>
            <e type="function" args="1">eval</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="operator" args="2">:</e>
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      <region top="819" color="#000000">
        <area terminator="true" />
      </region>
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    <region left="54" top="846" width="157" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">M</e>
          <e type="operand">ch</e>
          <e type="operand">sz</e>
          <e type="operand">a</e>
          <e type="function" args="4">img2xy</e>
        </input>
      </math>
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    <region left="225" top="846" width="472" height="38" color="#000000" fontSize="10">
      <text lang="eng" width="468" fontFamily="Arial" fontSize="10">
        <content>
          <p>Plots the image in M with characters ch with size sz and transparency color a into a native SMath plot</p>
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    </region>
    <region left="54" top="891" width="101" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">M</e>
          <e type="operand">a</e>
          <e type="function" args="2">img2xy</e>
        </input>
      </math>
    </region>
    <region left="225" top="891" width="413" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="eng" fontFamily="Arial" fontSize="10">
        <content>
          <p>Plots the image in M  with transparency color a into a XY plot plugin</p>
        </content>
      </text>
    </region>
    <region top="936" color="#000000">
      <area collapsed="false">
        <title lang="eng">
          <content>
            <p>Example: LogSpiral</p>
          </content>
        </title>
      </area>
      <region left="18" top="963" width="193" height="23" color="#800000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p style="font-weight: bold; color: #800000;">Example: Logarithmic spiral</p>
          </content>
        </text>
      </region>
      <region left="18" top="1008" width="93" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Nautilus shell</p>
          </content>
        </text>
      </region>
      <region left="180" top="1008" width="237" height="26" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">M</e>
            <e type="operand" style="string">Nautilus.jpg</e>
            <e type="function" args="1">image2rgb</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="513" top="1008" width="121" height="26" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">a</e>
            <e type="operand">b</e>
            <e type="function" args="2">Clear</e>
          </input>
          <result action="numeric">
            <e type="operand">1</e>
          </result>
        </math>
      </region>
      <region left="792" top="1008" width="1018" height="40" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Consolas" fontSize="10">
          <content>
            <p>Image from: <br />https://upload.wikimedia.org/wikipedia/commons/thumb/0/08/NautilusCutawayLogarithmicSpiral.jpg/318px-NautilusCutawayLogarithmicSpiral.jpg</p>
          </content>
        </text>
      </region>
      <region left="18" top="1044" width="127" height="38" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" width="127" fontFamily="Arial" fontSize="10">
          <content>
            <p>Read this values from the graph</p>
          </content>
        </text>
      </region>
      <region left="180" top="1044" width="62" height="24" border="true" color="#000000" bgColor="#ffffc6" fontSize="10">
        <math>
          <input>
            <e type="operand">xo</e>
            <e type="operand">68</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="270" top="1044" width="62" height="24" border="true" color="#000000" bgColor="#ffffc6" fontSize="10">
        <math>
          <input>
            <e type="operand">yo</e>
            <e type="operand">89</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="351" top="1044" width="30" height="23" color="#000000" fontSize="10">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>for</p>
          </content>
        </text>
      </region>
      <region left="405" top="1044" width="95" height="27" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">O</e>
            <e type="operand">xo</e>
            <e type="operand">yo</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="522" top="1044" width="82" height="26" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">∞</e>
            <e type="operator" args="1">-</e>
            <e type="function" args="1">f</e>
            <e type="operand">O</e>
            <e type="operator" args="2">≡</e>
          </input>
        </math>
      </region>
      <region left="180" top="1080" width="70" height="24" border="true" color="#000000" bgColor="#ffffc6" fontSize="10">
        <math>
          <input>
            <e type="operand">xa</e>
            <e type="operand">174</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="405" top="1080" width="95" height="27" color="#000000" bgColor="#ffffff" fontSize="10">
        <math>
          <input>
            <e type="operand">A</e>
            <e type="operand">xa</e>
            <e type="operand">yo</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="522" top="1080" width="69" height="26" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">0</e>
            <e type="function" args="1">f</e>
            <e type="operand">A</e>
            <e type="operator" args="2">≡</e>
          </input>
        </math>
      </region>
      <region left="180" top="1116" width="70" height="24" border="true" color="#000000" bgColor="#ffffc6" fontSize="10">
        <math>
          <input>
            <e type="operand">xb</e>
            <e type="operand">103</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="405" top="1116" width="95" height="27" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">B</e>
            <e type="operand">xb</e>
            <e type="operand">yo</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="522" top="1116" width="86" height="26" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">2</e>
            <e type="operand">π</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="1">f</e>
            <e type="operand">B</e>
            <e type="operator" args="2">≡</e>
          </input>
        </math>
      </region>
      <region left="18" top="1161" width="128" height="38" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" width="128" fontFamily="Arial" fontSize="10">
          <content>
            <p>Logarithmic spiral equation</p>
          </content>
        </text>
      </region>
      <region left="180" top="1161" width="319" height="36" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">t</e>
            <e type="function" args="1">f</e>
            <e type="operand">a</e>
            <e type="operand">b</e>
            <e type="operand">t</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="operand">t</e>
            <e type="function" args="1">cos</e>
            <e type="operand">t</e>
            <e type="function" args="1">sin</e>
            <e type="operator" args="1">-</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">*</e>
            <e type="operand">xo</e>
            <e type="operand">yo</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="18" top="1215" width="129" height="23" color="#000000" fontSize="10">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Solving numerically</p>
          </content>
        </text>
      </region>
      <region left="180" top="1215" width="240" height="45" color="#000000" fontSize="10">
        <math optimize="2">
          <input>
            <e type="operand">a</e>
            <e type="operand">0</e>
            <e type="function" args="1">f</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operand">xa</e>
            <e type="operator" args="2">-</e>
            <e type="operand">a</e>
            <e type="function" args="2">roots</e>
            <e type="function" args="1">eval</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="504" top="1215" width="60" height="24" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">a</e>
          </input>
          <result action="numeric">
            <e type="operand">106</e>
          </result>
        </math>
      </region>
      <region left="180" top="1260" width="277" height="45" color="#000000" fontSize="10">
        <math optimize="2">
          <input>
            <e type="operand">b</e>
            <e type="operand">2</e>
            <e type="operand">π</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="1">f</e>
            <e type="function" args="1">vectorize</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operand">xb</e>
            <e type="operator" args="2">-</e>
            <e type="operand">b</e>
            <e type="operand">1</e>
            <e type="function" args="3">roots</e>
            <e type="function" args="1">eval</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="504" top="1260" width="84" height="24" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">b</e>
          </input>
          <result action="numeric">
            <e type="operand">0.8383</e>
          </result>
        </math>
      </region>
      <region left="18" top="1323" width="80" height="23" color="#000000" fontSize="10">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Or by hand</p>
          </content>
        </text>
      </region>
      <region left="180" top="1323" width="188" height="27" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">0</e>
            <e type="function" args="1">f</e>
            <e type="operand">a</e>
            <e type="operand">1</e>
            <e type="operand">0</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">*</e>
            <e type="operand">xo</e>
            <e type="operand">yo</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">≡</e>
          </input>
        </math>
      </region>
      <region left="369" top="1323" width="93" height="27" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">\0020\</e>
            <e type="operand">xa</e>
            <e type="operand">yo</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">≡</e>
          </input>
        </math>
      </region>
      <region left="495" top="1323" width="39" height="23" color="#000000" fontSize="10">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>thus</p>
          </content>
        </text>
      </region>
      <region left="549" top="1323" width="129" height="24" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">a</e>
            <e type="operand">xa</e>
            <e type="operand">xo</e>
            <e type="operator" args="2">-</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand">106</e>
          </result>
        </math>
      </region>
      <region left="549" top="1350" width="191" height="43" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">b</e>
            <e type="operand">xb</e>
            <e type="operand">xo</e>
            <e type="operator" args="2">-</e>
            <e type="operand">a</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="operand">π</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="2">nthroot</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand">0.8383</e>
          </result>
        </math>
      </region>
      <region left="180" top="1359" width="250" height="35" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">2</e>
            <e type="operand">π</e>
            <e type="operator" args="2">*</e>
            <e type="function" args="1">f</e>
            <e type="operand">a</e>
            <e type="operand">b</e>
            <e type="operand">2</e>
            <e type="operand">π</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="operand">1</e>
            <e type="operand">0</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">*</e>
            <e type="operand">xo</e>
            <e type="operand">yo</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">≡</e>
          </input>
        </math>
      </region>
      <region left="432" top="1359" width="93" height="27" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">\0020\</e>
            <e type="operand">xb</e>
            <e type="operand">yo</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">≡</e>
          </input>
        </math>
      </region>
      <region left="18" top="1404" width="93" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Plot in SMath</p>
          </content>
        </text>
      </region>
      <region left="18" top="1440" width="234" height="175" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">XY</e>
            <e type="operand">0</e>
            <e type="operand">2</e>
            <e type="function" args="2">matrix</e>
            <e type="operator" args="2">:</e>
            <e type="operand">t</e>
            <e type="operand">0</e>
            <e type="operand">6</e>
            <e type="operand">π</e>
            <e type="operator" args="2">*</e>
            <e type="bracket">(</e>
            <e type="operand">0.1</e>
            <e type="function" args="3">range</e>
            <e type="operand">XY</e>
            <e type="operand">XY</e>
            <e type="operand">t</e>
            <e type="function" args="1">f</e>
            <e type="function" args="2">stack</e>
            <e type="function" args="1">eval</e>
            <e type="operator" args="2">:</e>
            <e type="function" args="3">for</e>
            <e type="operand">Π</e>
            <e type="operand">XY</e>
            <e type="operand" style="string">A</e>
            <e type="function" args="1">Point</e>
            <e type="operand" style="string">B</e>
            <e type="function" args="1">Point</e>
            <e type="operand" style="string">O</e>
            <e type="function" args="1">Point</e>
            <e type="operand">M</e>
            <e type="operand" style="string">█</e>
            <e type="operand">4</e>
            <e type="operand">0.6</e>
            <e type="function" args="4">img2xy</e>
            <e type="operand">5</e>
            <e type="operand">1</e>
            <e type="function" args="7">sys</e>
            <e type="operator" args="2">:</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">line</e>
          </input>
        </math>
      </region>
      <region left="333" top="1440" width="412" height="329" color="#000000" fontSize="8">
        <plot axes="false" type="2d" render="lines" scale_x="0.247701706042458" scale_y="0.261735397544035" scale_z="1.96599809014417" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-171" transpose_y="-125" transpose_z="0">
          <input>
            <e type="operand">Π</e>
          </input>
        </plot>
      </region>
      <region top="1791" color="#000000">
        <area single="true" collapsed="true" />
      </region>
      <region left="18" top="1818" width="116" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Plot in XY plugin.</p>
          </content>
        </text>
      </region>
      <region left="18" top="1845" width="165" height="111" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">Π</e>
            <e type="operand">M</e>
            <e type="operand">0.8</e>
            <e type="function" args="2">img2xy</e>
            <e type="operand" style="string">A</e>
            <e type="function" args="1">Point</e>
            <e type="operand" style="string">B</e>
            <e type="function" args="1">Point</e>
            <e type="operand" style="string">O</e>
            <e type="function" args="1">Point</e>
            <e type="operand">XY</e>
            <e type="operand">5</e>
            <e type="operand">1</e>
            <e type="function" args="7">sys</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
          </input>
        </math>
      </region>
      <region left="306" top="1845" width="437" height="365" color="#000000" fontSize="8">
        <xyplot width="427" height="357" points="100" name="XYPlot">
          <chartstyle backcolor="White" bordercolor="Black" />
          <propertiessource index="1" sourcetype="PropertyGrid" />
          <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
          <xaxes xmin="-13.08496" xmax="186.9751" xtick="50" visible="True" decimalplaces="3" numberformat="General" />
          <yaxes ymin="-25.26064" ymax="161.4197" ytick="50" visible="True" decimalplaces="3" numberformat="General" />
          <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
          <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
          <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="" ylabel="" y2label="y2" />
          <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
          <traces>
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Shapes" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Red" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Green" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Fuchsia" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="DarkOrange" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="SaddleBrown" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Red" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
          </traces>
          <input>
            <e type="operand">Π</e>
          </input>
        </xyplot>
      </region>
      <region left="18" top="1998" width="140" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Image in this sample:</p>
          </content>
        </text>
      </region>
      <region left="18" top="2025" width="189" height="149" color="#000000">
        <picture>
          <raw format="png" 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        <title lang="eng">
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            <p>Example: Catenary</p>
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        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p style="font-weight: bold; color: #800000;">Example: Catenary</p>
          </content>
        </text>
      </region>
      <region left="216" top="2259" width="253" height="23" color="#000000" fontSize="10">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>We use here the grayscale of the image.</p>
          </content>
        </text>
      </region>
      <region left="18" top="2304" width="171" height="38" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" width="171" fontFamily="Arial" fontSize="10">
          <content>
            <p>Budapest Keleti Railway Station </p>
          </content>
        </text>
      </region>
      <region left="216" top="2304" width="333" height="26" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">M</e>
            <e type="operand" style="string">Budapest_Keleti_teto.jpg</e>
            <e type="function" args="1">image2rgb</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="567" top="2304" width="119" height="41" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">GS</e>
            <e type="operand">1</e>
            <e type="operand">3</e>
            <e type="operator" args="2">/</e>
            <e type="operand">M</e>
            <e type="function" args="1">sum</e>
            <e type="bracket">(</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="756" top="2304" width="872" height="40" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Consolas" fontSize="10">
          <content>
            <p>Image from: <br />https://upload.wikimedia.org/wikipedia/commons/thumb/d/dd/Budapest_Keleti_teto_1.jpg/320px-Budapest_Keleti_teto_1.jpg</p>
          </content>
        </text>
      </region>
      <region left="18" top="2358" width="184" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Read this points in the graph</p>
          </content>
        </text>
      </region>
      <region left="216" top="2358" width="83" height="27" border="true" color="#000000" bgColor="#ffffc6" fontSize="10">
        <math>
          <input>
            <e type="operand">A</e>
            <e type="operand">8</e>
            <e type="operand">64</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="333" top="2358" width="99" height="27" border="true" color="#000000" bgColor="#ffffc6" fontSize="10">
        <math>
          <input>
            <e type="operand">O</e>
            <e type="operand">82</e>
            <e type="operand">114</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="567" top="2358" width="159" height="26" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">a</e>
            <e type="operand">xo</e>
            <e type="operand">yo</e>
            <e type="function" args="3">Clear</e>
          </input>
          <result action="numeric">
            <e type="operand">1</e>
          </result>
        </math>
      </region>
      <region left="18" top="2412" width="123" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Catenary equation</p>
          </content>
        </text>
      </region>
      <region left="216" top="2412" width="210" height="43" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">x</e>
            <e type="function" args="1">f</e>
            <e type="operand">a</e>
            <e type="operand">x</e>
            <e type="operand">xo</e>
            <e type="operator" args="2">-</e>
            <e type="operand">a</e>
            <e type="operator" args="2">/</e>
            <e type="function" args="1">cosh</e>
            <e type="operator" args="2">*</e>
            <e type="operand">yo</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="459" top="2412" width="38" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>with</p>
          </content>
        </text>
      </region>
      <region left="531" top="2412" width="67" height="33" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">xo</e>
            <e type="operand">O</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="612" top="2412" width="104" height="33" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">yo</e>
            <e type="operand">A</e>
            <e type="operand">2</e>
            <e type="function" args="2">el</e>
            <e type="operand">O</e>
            <e type="operand">2</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="18" top="2466" width="51" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Find a</p>
          </content>
        </text>
      </region>
      <region left="216" top="2466" width="332" height="39" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">a</e>
            <e type="operand">O</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="function" args="1">f</e>
            <e type="operand">O</e>
            <e type="operand">2</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">a</e>
            <e type="operand">50</e>
            <e type="operator" args="1">-</e>
            <e type="function" args="3">roots</e>
            <e type="function" args="1">eval</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand">64</e>
            <e type="operator" args="1">-</e>
          </result>
        </math>
      </region>
      <region left="18" top="2502" width="93" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Plot in SMath</p>
          </content>
        </text>
      </region>
      <region left="18" top="2529" width="229" height="195" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">B</e>
            <e type="operand">2</e>
            <e type="operand">O</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">-</e>
            <e type="operand">A</e>
            <e type="operand">2</e>
            <e type="function" args="2">el</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">:</e>
            <e type="operand">X</e>
            <e type="operand">A</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operand">B</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operand">A</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">-</e>
            <e type="operand">100</e>
            <e type="operator" args="2">/</e>
            <e type="operand">0</e>
            <e type="operand">100</e>
            <e type="function" args="2">range</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">+</e>
            <e type="operator" args="2">:</e>
            <e type="operand">Π</e>
            <e type="operand">X</e>
            <e type="operand">X</e>
            <e type="function" args="1">f</e>
            <e type="function" args="1">vectorize</e>
            <e type="function" args="2">augment</e>
            <e type="operand" style="string">A</e>
            <e type="function" args="1">Point</e>
            <e type="operand" style="string">B</e>
            <e type="function" args="1">Point</e>
            <e type="operand" style="string">O</e>
            <e type="function" args="1">Point</e>
            <e type="operand">GS</e>
            <e type="operand" style="string">█</e>
            <e type="operand">4</e>
            <e type="operand">0.4</e>
            <e type="function" args="4">img2xy</e>
            <e type="operand">5</e>
            <e type="operand">1</e>
            <e type="function" args="7">sys</e>
            <e type="operator" args="2">:</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">line</e>
          </input>
        </math>
      </region>
      <region left="333" top="2529" width="412" height="329" color="#000000" fontSize="8">
        <plot axes="false" type="2d" render="lines" scale_x="0.258904385792214" scale_y="0.273572771959851" scale_z="2.05491329119144" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-165" transpose_y="-132" transpose_z="0">
          <input>
            <e type="operand">Π</e>
          </input>
        </plot>
      </region>
      <region left="18" top="2898" width="116" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
            <p>Plot in XY plugin.</p>
          </content>
        </text>
      </region>
      <region left="18" top="2925" width="173" height="113" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">Π</e>
            <e type="operand">GS</e>
            <e type="operand">0.8</e>
            <e type="function" args="2">img2xy</e>
            <e type="operand" style="string">A</e>
            <e type="function" args="1">Point</e>
            <e type="operand" style="string">B</e>
            <e type="function" args="1">Point</e>
            <e type="operand" style="string">O</e>
            <e type="function" args="1">Point</e>
            <e type="operand">x</e>
            <e type="function" args="1">f</e>
            <e type="operand">5</e>
            <e type="operand">1</e>
            <e type="function" args="7">sys</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
          </input>
        </math>
      </region>
      <region left="306" top="2925" width="437" height="365" color="#000000" fontSize="10">
        <xyplot width="427" height="357" points="100" name="XYPlot">
          <chartstyle backcolor="White" bordercolor="Black" />
          <propertiessource index="1" sourcetype="PropertyGrid" />
          <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
          <xaxes xmin="-12.70198" xmax="175.7348" xtick="50" visible="True" decimalplaces="3" numberformat="General" />
          <yaxes ymin="-17.39463" ymax="158.4397" ytick="50" visible="True" decimalplaces="3" numberformat="General" />
          <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
          <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
          <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="" ylabel="" y2label="y2" />
          <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
          <traces>
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Shapes" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Red" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Green" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Fuchsia" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="DarkOrange" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="SaddleBrown" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
            <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Yellow" linethickness="2" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
          </traces>
          <input>
            <e type="operand">Π</e>
          </input>
        </xyplot>
      </region>
      <region left="18" top="3069" width="140" height="23" color="#000000" fontSize="10" isBreakable="false">
        <text lang="eng" fontFamily="Arial" fontSize="10">
          <content>
          <p>Image in this sample:</p>
        </content>
        </text>
      </region>
      <region left="18" top="3096" width="175" height="147" color="#000000">
        <picture>
          <raw format="png" 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</raw>
        </picture>
      </region>
      <region top="3312" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="18" top="3330" width="58" height="24" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Alvaro</e>
        </input>
      </math>
    </region>
  </regions>
</worksheet>