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    <text lang="eng">
      <p>The 'j,k' is a diagonal scan that will eventually fill each position with a particular value foundfrom the while loop. The coding is 1/1 Mathcad 8.The "B" is willing to calculate but refuses result.I guess I'm mising something in there. It will notreproduce the nice Mathcad/Mathsoft "Picture tool"but we should see something interesting.Line   (10^{-12}-1)*(1+(Max(p))^{-1}*p) is simply a user output scaling factor over the "p" matrix. This expression can be  simplified.</p>
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</raw>
    </picture>
  </region>
  <region id="9" left="18" top="1215" width="326" height="31" color="#000000" bgColor="#80ffff" fontSize="14">
    <text lang="eng">
      <p bold="true">Sanity check loop construct</p>
    </text>
  </region>
  <region id="10" left="18" top="1251" width="43" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">r</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" left="90" top="1251" width="60" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">a</e>
        <e type="operand">0.5</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="12" left="279" top="1269" width="451" height="55" color="#000000" bgColor="#ffff80" fontSize="10">
    <math optimize="0" fractionType="none" decimalPlaces="4" exponentialThreshold="3">
      <input>
        <e type="operand">M</e>
        <e type="operand">Min</e>
        <e type="operand">Max</e>
        <e type="function" args="3">Scale</e>
        <e type="operand">Max</e>
        <e type="operand">Min</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operand">M</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">min</e>
        <e type="operator" args="2">-</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">max</e>
        <e type="operand">M</e>
        <e type="function" preserve="true" args="1">min</e>
        <e type="operator" args="2">-</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Min</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="13" left="18" top="1278" width="156" height="43" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">f</e>
        <e type="operand">x</e>
        <e type="operand">0.95</e>
        <e type="operator" args="2">^</e>
        <e type="operand">1</e>
        <e type="operand">x</e>
        <e type="operator" args="2">/</e>
        <e type="function" preserve="true" args="1">sin</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="14" left="18" top="1332" width="96" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t0</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="1">time</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="15" left="18" top="1359" width="296" height="308" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="0">
      <description active="true" position="Top" lang="eng">
        <p>Diagonal Nested Conditional While .error "p does not exists" means the f(x)can't be treated or  "r, a" invalid test.</p>
      </description>
      <input>
        <e type="operand">M</e>
        <e type="operand" style="string">sanity loop existance.</e>
        <e type="operand">j</e>
        <e type="operand">1</e>
        <e type="operand">20</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operand">20</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">z</e>
        <e type="operand">j</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
        <e type="operand">n</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
        <e type="operand">n</e>
        <e type="operand">10</e>
        <e type="operator" args="2">≤</e>
        <e type="operand">Z</e>
        <e type="operand">z</e>
        <e type="function" args="1">f</e>
        <e type="operator" args="2">:</e>
        <e type="operand">Z</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="operand">r</e>
        <e type="operator" args="2">≥</e>
        <e type="operand">break</e>
        <e type="operand">Z</e>
        <e type="function" preserve="true" args="1">Re</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="operand">a</e>
        <e type="operand">Z</e>
        <e type="function" preserve="true" args="1">Im</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">≤</e>
        <e type="operand">a</e>
        <e type="operator" args="2">≤</e>
        <e type="operand">p</e>
        <e type="operand">j</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operand">Z</e>
        <e type="function" preserve="true" args="1">abs</e>
        <e type="operator" args="2">:</e>
        <e type="operand">p</e>
        <e type="operand">j</e>
        <e type="operand">k</e>
        <e type="function" preserve="true" args="3">el</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
        <e type="function" preserve="true" args="3">if</e>
        <e type="function" preserve="true" args="3">if</e>
        <e type="operand">n</e>
        <e type="operand">n</e>
        <e type="operand">1</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
        <e type="function" preserve="true" args="2">while</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
        <e type="function" preserve="true" args="3">for</e>
        <e type="function" preserve="true" args="3">for</e>
        <e type="operand">p</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="16" left="27" top="1728" width="161" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">M</e>
        <e type="operand">M</e>
        <e type="operand">0</e>
        <e type="operand">255</e>
        <e type="function" args="3">Scale</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="17" left="27" top="1755" width="30" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <image>
      <imagefile filename="mhwj2f55.png" lenght="883" width="20" height="20" option="border=true;">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</imagefile>
      <input>
        <e type="operand">M</e>
      </input>
    </image>
  </region>
  <region id="18" left="18" top="1818" width="191" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="1">
      <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">118.5</e>
        <e type="operand" style="unit">sec</e>
        <e type="operator" args="2">*</e>
      </result>
    </math>
  </region>
</regions>