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      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
      <footer alignment="Center" color="#a9a9a9">&amp;[PAGENUM] / &amp;[COUNT]</footer>
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    <text lang="eng">
      <p bold="true">Peng-Robinson EOS [Propane]</p>
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    <text lang="eng">
      <p bold="true">Construct the mtp Isotherms</p>
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        <p>PR-EOS  ... propane project data</p>
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        <e type="operand">100</e>
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        <e type="operand" style="string">base pressure to v</e>
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        <e type="operand">K</e>
        <e type="operand">273.15</e>
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        <e type="operand" style="string">base Kelvin to T °C</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">Tc</e>
        <e type="operand">369.89</e>
        <e type="operator" args="2">:</e>
        <e type="operand" style="string">critical temperature °K</e>
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        <e type="operand">Pc</e>
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        <e type="operand" style="string">critical pressure bar</e>
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        <e type="operand">ω</e>
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        <e type="operand" style="string">acentric factor</e>
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        <e type="operand">R</e>
        <e type="operand">83.1472</e>
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        <e type="operand" style="string">universal gas constant</e>
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        <e type="operand">b</e>
        <e type="operand">0.0778</e>
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        <e type="operand">Tc</e>
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        <e type="operand">Pc</e>
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        <e type="operand">m</e>
        <e type="operand">0.37464</e>
        <e type="operand">1.54226</e>
        <e type="operand">ω</e>
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        <e type="operator" args="2">+</e>
        <e type="operand">0.26992</e>
        <e type="operand">ω</e>
        <e type="operand">2</e>
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        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
        <e type="operand">T</e>
        <e type="function" args="1">a</e>
        <e type="operand">0.45724</e>
        <e type="operand">R</e>
        <e type="operand">Tc</e>
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        <e type="bracket">(</e>
        <e type="operand">2</e>
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        <e type="operand">Pc</e>
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        <e type="operand">1</e>
        <e type="operand">m</e>
        <e type="operand">1</e>
        <e type="operand">T</e>
        <e type="operand">K</e>
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        <e type="operand">Tc</e>
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        <e type="function" preserve="true" args="1">sqrt</e>
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        <e type="bracket">(</e>
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        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">9</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="11">line</e>
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        <e type="operand">K</e>
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        <e type="operand">b</e>
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        <e type="operand">1600</e>
        <e type="operand">pa</e>
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        <e type="operand">1</e>
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        <e type="operand">1</e>
        <e type="operand">v</e>
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        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">c</e>
        <e type="operand">1</e>
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        <e type="operand">j</e>
        <e type="operand">1</e>
        <e type="operand">T</e>
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        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">M</e>
        <e type="operand">r</e>
        <e type="operand">c</e>
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        <e type="operand">T</e>
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        <e type="operand">c</e>
        <e type="operand">1</e>
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        <e type="operand">1</e>
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        <e type="operand">r</e>
        <e type="operand">1</e>
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        <e type="operand">1</e>
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        <e type="operand">M</e>
        <e type="operand">4</e>
        <e type="function" preserve="true" args="2">col</e>
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        <e type="operand">v</e>
        <e type="operand">M</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">v</e>
        <e type="operand">M</e>
        <e type="operand">6</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">6</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="8">mat</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
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        <e type="operand">80</e>
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        <e type="operand">32.36</e>
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        <e type="operand">PREOS</e>
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        <e type="operand">Bar</e>
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        <e type="operand">Bar</e>
        <e type="operand">3</e>
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        <e type="operand">Bar</e>
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        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">Bar</e>
        <e type="operand">5</e>
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        <e type="operand">Bar</e>
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        <e type="operand">256</e>
        <e type="operand">32.36</e>
        <e type="operand" style="string">+</e>
        <e type="operand">15</e>
        <e type="operand" style="string">black</e>
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        <e type="operand">7</e>
        <e type="operand">1</e>
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      <description active="true" position="Top" lang="eng">
        <p>Peng-Robinson Equation of State [PR EOS] Isotherms Propane@ °K   [313.15 ... 363.15]  Y = |bar|absolute, X = cm³/mol</p>
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        <e type="operand">96</e>
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        <e type="operator" args="2">&amp;</e>
        <e type="operand">x</e>
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        <e type="operand">10185846</e>
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        <e type="operand" style="string">cm³/mol</e>
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        <e type="operand">T</e>
        <e type="operand" style="string"> °C </e>
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        <e type="operand">3</e>
        <e type="operand">1</e>
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      <p>----- cm³/mol -----</p>
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        <p>critical Pc[bar], Tc[°C]</p>
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        <e type="operand">42.512</e>
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        <e type="operand">1</e>
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      <p bold="true">@ critical for 'z'</p>
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        <e type="operand">P</e>
        <e type="operand">42.512</e>
        <e type="operator" args="2">:</e>
      </input>
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  </region>
  <region id="19" left="27" top="1197" width="154" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">α</e>
        <e type="operand">1</e>
        <e type="operand">m</e>
        <e type="operand">1</e>
        <e type="operand">T</e>
        <e type="operand">Tc</e>
        <e type="operator" args="2">/</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
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    <math>
      <input>
        <e type="operand">a</e>
        <e type="operand">0.45724</e>
        <e type="operand">R</e>
        <e type="operand">Tc</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">Pc</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">b</e>
        <e type="operand">0.07780</e>
        <e type="operand">R</e>
        <e type="operand">Tc</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Pc</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">2</e>
        <e type="function" preserve="true" args="4">mat</e>
      </input>
    </math>
  </region>
  <region id="21" left="27" top="1260" width="349" height="82" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">A</e>
        <e type="operand">0.45724</e>
        <e type="operand">R</e>
        <e type="operand">Tc</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">Pc</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">*</e>
        <e type="operand">α</e>
        <e type="operator" args="2">*</e>
        <e type="operand">P</e>
        <e type="operator" args="2">*</e>
        <e type="operand">R</e>
        <e type="operand">T</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">B</e>
        <e type="operand">0.07780</e>
        <e type="operand">R</e>
        <e type="operand">Tc</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Pc</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">*</e>
        <e type="operand">P</e>
        <e type="operator" args="2">*</e>
        <e type="operand">R</e>
        <e type="operand">T</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">2</e>
        <e type="function" preserve="true" args="4">mat</e>
      </input>
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    <math>
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        <e type="operand">α</e>
        <e type="operand">A</e>
        <e type="operand">B</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">0.602973</e>
        <e type="operand">1</e>
        <e type="operand">0.45724</e>
        <e type="operand">0.0778</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">mat</e>
      </result>
    </math>
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    <math optimize="2">
      <input>
        <e type="operand" style="string">nice way to clear complex</e>
        <e type="operand">p</e>
        <e type="operand">B</e>
        <e type="operand">3</e>
        <e type="operator" args="2">^</e>
        <e type="operand">B</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="operand">A</e>
        <e type="operand">B</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">A</e>
        <e type="operand">3</e>
        <e type="operand">B</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">2</e>
        <e type="operand">B</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">B</e>
        <e type="operand">1</e>
        <e type="operator" args="2">-</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">stack</e>
        <e type="function" preserve="true" args="1">polyroots</e>
        <e type="operator" args="2">:</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operand">p</e>
        <e type="function" preserve="true" args="1">rows</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">Z</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">p</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="operand">p</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">≡</e>
        <e type="bracket">(</e>
        <e type="operand">p</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="function" preserve="true" args="3">for</e>
        <e type="operand">z</e>
        <e type="operand">Z</e>
        <e type="function" preserve="true" args="1">sum</e>
        <e type="operator" args="2">:</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">line</e>
      </input>
    </math>
  </region>
  <region id="24" left="495" top="1467" width="111" height="24" color="#000000" bgColor="#ffff80" fontSize="10">
    <math>
      <input>
        <e type="operand">z</e>
      </input>
      <result action="numeric">
        <e type="operand">0.321379</e>
      </result>
    </math>
  </region>
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</raw>
    </picture>
  </region>
  <region id="26" left="27" top="1674" width="518" height="61" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">T</e>
        <e type="function" args="1">Psat</e>
        <e type="operand">52.3785</e>
        <e type="operand">3490.551</e>
        <e type="operand">T</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">-</e>
        <e type="operand">6.10875</e>
        <e type="operand">T</e>
        <e type="function" preserve="true" args="1">ln</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">1.11869</e>
        <e type="operand">10</e>
        <e type="operand">5</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">T</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operand">100</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="27" left="27" top="1737" width="116" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">Ps</e>
        <e type="operand">x</e>
        <e type="function" args="1">Psat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="28" left="27" top="1764" width="298" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="0.23553299328292" scale_y="0.054408375181025" scale_z="0.0116499704236791" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-116" transpose_y="-50" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>Psat[T °K] ... Psat[bar], T[°K]</p>
      </description>
      <input>
        <e type="operand">369.9</e>
        <e type="operand">42.512</e>
        <e type="operand" style="string">+</e>
        <e type="operand">15</e>
        <e type="operand" style="string">blue</e>
        <e type="operand">1</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="7">mat</e>
        <e type="operand">42.2</e>
        <e type="operator" args="1">-</e>
        <e type="operand">x</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operand">x</e>
        <e type="operand">370</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">&amp;</e>
        <e type="operand">x</e>
        <e type="function" args="1">Psat</e>
        <e type="operand" style="string">N/A</e>
        <e type="function" preserve="true" args="3">if</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </plot>
  </region>
  <region id="29" left="333" top="1791" width="390" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Saturation pressure was obtained from "Genfit"non-linear model fit</p>
    </text>
  </region>
  <region id="30" left="333" top="1836" width="408" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Matlab paperhttp://cache.org/files/site/news_stand/summer09/summer09%20Binous%20applic%20of%20equation.pdf</p>
    </text>
  </region>
  <region id="31" left="18" top="2079" width="695" height="344" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Propane: C3H8Molecular Weight	44.097Specific Gravity of gas (air = 1.00)	1.52Specific Volume (ft3/lb, m3/kg)	8.84, 0.552Density of liquid at atmospheric pressure (lb/ft3, kg/m3)	36.2, 580Vapor pressure at 25oC (psia, MN/m2)	135.7, 0.936Absolute Viscosity (lbm/ft s, centipoises)	5.38 10-6, 0.0074Sound velocity in gas (m/s)	253Specific Heat - cp - (Btu/lboF or cal/goC, J/kgK)	0.39, 1630Specific Heat Ratio - cp/cv	1.13Gas constant - R - (ft lb/lboR, J/kgoC)	35.0, 188Thermal Conductivity (Btu/hr ft oF, W/moC)	0.010, 0.017Boiling Point - saturation pressure 14.7 psia and 760 mm Hg - (oF, oC)	-44, -42.2Latent Heat of Evaporation at boiling point (Btu/lb, J/kg)	184, 428000Freezing or Melting Point  at 1 atm (oF, oC)	-309.8, -189.9Latent Heat of Fusion (Btu/lb, J/kg)	19.1, 44400Critical Temperature (oF, oC)	205, 96Critical Pressure (psia, MN/m2)	618, 4.26Critical Volume (ft3/lb, m3/kg)	0.073, 0.0045Flammable	yesHeat of combustion (Btu/ft3, Btu/lb, kJ/kg)	2450, 21660, 50340</p>
    </text>
  </region>
  <region id="32" left="18" top="2448" width="646" height="487" border="true" color="#000000" bgColor="#ffffff">
    <picture>
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</raw>
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