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      <input>
        <e type="operand">C</e>
      </input>
    </image>
  </region>
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    <math optimize="2">
      <description active="true" position="Top" lang="eng">
        <p>Slow compute, 8 minworks well.</p>
      </description>
      <input>
        <e type="operand">Q</e>
        <e type="operand">C</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" args="3">Zoom</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
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      <input>
        <e type="operand">Q</e>
      </input>
    </image>
  </region>
  <region id="20" left="567" top="936" width="175" height="26" color="#000000" bgColor="#ffffff" 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">406</e>
        <e type="operand" style="unit">sec</e>
        <e type="operator" args="2">*</e>
      </result>
    </math>
  </region>
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</raw>
    </picture>
  </region>
  <region id="22" left="477" top="1134" width="233" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Mathcad 11 "zoom replicate" ........ sanity ........</p>
    </text>
  </region>
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  <region id="25" left="27" top="1593" width="755" height="184" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Hello Jean, GoodThe error message of SS 5346 is strange, however in 0.98 is "Requested matrix element doesn't exist"; following the latest message the error is that in the function Zoom(M, h, v) you are using local unknowns as target of the assignments inside the loops; since you are in a programming-function, and p,N,Z are not defined before the loops, if in the canvas exists a variable with the same name, this variable is used in the function and the values locally replaced (or added if the target element is outside the original sizes). In your case the issue is triggered by Z (defined in the canvas in "Zoom integer").You can avoid the issue placing Z:0 above the loop (or Z:matrix(rows,cols) with rows and cols as non-negative integers) ... Davide carpi: 08 March, 2016</p>
    </text>
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