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      <p bold="true">Comprehensive 2D matrix algo </p>
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        <e type="operator" args="2">:</e>
      </input>
    </math>
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    <plot type="2d" render="lines" scale_x="3.90647625427588E-05" scale_y="0.0478087089200233" scale_z="1.86763586143659E-06" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-41" transpose_y="-1" transpose_z="0">
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">q</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </plot>
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    <math fractionType="auto">
      <input>
        <e type="operand">fmap</e>
        <e type="operand">spot</e>
        <e type="function" args="1">f</e>
        <e type="function" preserve="true" args="1">vectorize</e>
        <e type="function" preserve="true" args="1">Re</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
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        <e type="operand">fmap</e>
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    <math>
      <input>
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        <e type="operand">R</e>
        <e type="operator" args="2">*</e>
        <e type="operand">0.587</e>
        <e type="operand">B</e>
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        <e type="operator" args="2">+</e>
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        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">1</e>
        <e type="operator" args="2">≡</e>
        <e type="bracket">(</e>
        <e type="operand" style="string">NTSC</e>
        <e type="operator" args="2">≡</e>
      </input>
    </math>
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    <math optimize="2" fractionType="auto">
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        <e type="operand">NTSC</e>
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        <e type="operand">0.587</e>
        <e type="operand">fmap</e>
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        <e type="operand">fmap</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="3">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
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