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      <p bold="true">Convolution Integral(s)</p>
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      <p>Observe: the transit carrier[u &lt;= x], [t, x, u], [x &lt;= t] Int(x):=Int(t)must NOT beredefined for other integrand </p>
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      <input>
        <e type="operand">X</e>
        <e type="operand">up_dn</e>
        <e type="operand">point</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="26" left="405" top="1080" width="231" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y</e>
        <e type="operand">up_dn</e>
        <e type="operand">point</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="27" left="405" top="1116" width="264" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="3">
      <input>
        <e type="operand">up_dn</e>
        <e type="operand">point</e>
        <e type="function" preserve="true" args="2">row</e>
      </input>
      <result action="numeric">
        <e type="operand">0.49</e>
        <e type="operand">0.816</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
      </result>
    </math>
  </region>
  <region id="28" left="405" top="1152" width="240" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="5.99420245484912" scale_y="8.14027493868399" scale_z="48.7944560206063" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-88" transpose_y="0" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>Discrete Convolution Integralpoint t=1 is duplicated.</p>
      </description>
      <input>
        <e type="operand">up_dn</e>
        <e type="operand">X</e>
        <e type="operand">Y</e>
        <e type="operand" style="string">+</e>
        <e type="operand">14</e>
        <e type="operand" style="string">red</e>
        <e type="operand">1</e>
        <e type="operand">5</e>
        <e type="function" preserve="true" args="7">mat</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="108" top="1260" width="175" height="26" color="#000000" bgColor="#ebebeb" fontSize="10">
    <math decimalPlaces="0">
      <input>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="1">time</e>
        <e type="operand">t0</e>
        <e type="operator" args="2">-</e>
      </input>
      <result action="numeric">
        <e type="operand">282</e>
        <e type="operand" style="unit">sec</e>
        <e type="operator" args="2">*</e>
      </result>
    </math>
  </region>
  <region id="30" left="27" top="1593" width="474" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>http://lpsa.swarthmore.edu/Convolution/Convolution2.html</p>
    </text>
  </region>
  <region id="31" left="27" top="1620" width="469" height="516" border="true" color="#000000" bgColor="#ffffff">
    <picture>
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</raw>
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