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        <p>     Stem(data)     </p>
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          <p>Spectrum stem plot for QuickPlot unicolor</p>
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    <math decimalPlaces="3">
      <input>
        <e type="operand">t</e>
        <e type="operand">0</e>
        <e type="operand">40</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
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        <e type="operand">data</e>
        <e type="operand">t</e>
        <e type="operand">t</e>
        <e type="function" args="1">F</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
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    <plot type="2d" render="lines" scale_x="0.0298947553974088" scale_y="0.392711028357807" scale_z="0.0762893447308987" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-85" transpose_y="-27" transpose_z="0">
      <input>
        <e type="operand">data</e>
        <e type="function" args="1">Stem</e>
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    <text lang="eng">
      <p>http://twt.mpei.ac.ru/TTHB/1/Chem-Kin-Chapter-3.pdf</p>
    </text>
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