﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.97.5346.24640"?>
<regions>
  <settings>
    <identity>
      <id>a26fbc64-924e-41da-a2e5-d85209b75bea</id>
      <revision>5</revision>
    </identity>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <fractions>fraction</fractions>
    </calculation>
    <pageModel active="true" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="1" orientation="Portrait" width="850" height="1100" />
      <margins left="39" right="39" top="39" bottom="39" />
      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
      <footer alignment="Center" color="#a9a9a9">&amp;[PAGENUM] / &amp;[COUNT]</footer>
      <backgrounds />
    </pageModel>
    <dependences>
      <assembly name="SMath Studio Desktop" version="0.97.5346.24640" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="Text Region" version="1.10.5346.31409" guid="485d28c5-349a-48b6-93be-12a35a1c1e39" />
      <assembly name="Math Region" version="0.97.5346.24640" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="Maple Wrapper" version="1.0.5182.5755" guid="32dfd679-8cfd-483a-b79a-19d5ea838750" />
      <assembly name="Plot Region" version="1.9.5346.32570" guid="c451c2b5-798b-4f08-b9ec-b90963d1ddaa" />
      <assembly name="Special Functions" version="1.11.5346.31403" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="Picture Region" version="1.10.5346.31387" guid="06b5df04-393e-4be7-9107-305196fcb861" />
    </dependences>
  </settings>
  <region id="0" left="36" top="18" width="129" height="31" color="#000000" bgColor="#80ffff" fontSize="14">
    <text lang="eng">
      <p bold="true">Silent bug</p>
    </text>
  </region>
  <region id="1" left="36" top="54" width="78" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math fractionType="none">
      <input>
        <e type="operand">A</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="2" left="135" top="54" width="78" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math fractionType="none">
      <input>
        <e type="operand">B</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="3" left="225" top="54" width="78" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math fractionType="none">
      <input>
        <e type="operand">C</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="operand">4</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="4" left="306" top="63" width="121" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math fractionType="none">
      <input>
        <e type="operand">I</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="1">identity</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="5" left="477" top="72" width="111" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">v1</e>
        <e type="operand">1.6</e>
        <e type="operand">0.7</e>
        <e type="operand">2.6</e>
        <e type="operand">1.7</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="6" left="630" top="72" width="111" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">v2</e>
        <e type="operand">0.7</e>
        <e type="operand">0.2</e>
        <e type="operand">1.1</e>
        <e type="operand">1.6</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="7" left="36" top="99" width="166" height="37" color="#000000" bgColor="#ffffff" fontSize="10">
    <math fractionType="none">
      <input>
        <e type="operand">s</e>
        <e type="function" args="1">f</e>
        <e type="operand">C</e>
        <e type="operand">s</e>
        <e type="operand">I</e>
        <e type="operator" args="2">*</e>
        <e type="operand">A</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">B</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="8" left="477" top="117" width="233" height="53" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">XY</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">3</e>
        <e type="operand">4</e>
        <e type="operand">5</e>
        <e type="operand">6</e>
        <e type="operand">7</e>
        <e type="operand">8</e>
        <e type="operand">9</e>
        <e type="operand">10</e>
        <e type="operand">6</e>
        <e type="operand">7</e>
        <e type="operand">8</e>
        <e type="operand">9</e>
        <e type="operand">10</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">3</e>
        <e type="operand">4</e>
        <e type="operand">5</e>
        <e type="operand">2</e>
        <e type="operand">10</e>
        <e type="function" preserve="true" args="22">mat</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="9" left="36" top="135" width="233" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math fractionType="none">
      <input>
        <e type="operand">s</e>
        <e type="function" args="1">f</e>
        <e type="function" preserve="true" args="1">maple</e>
      </input>
      <result action="symbolic">
        <e type="operand" style="string">Stack empty.</e>
      </result>
    </math>
  </region>
  <region id="10" left="36" top="171" width="406" height="88" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>The Maxima example forum agrees with Mathcad 11.In native Smath =&gt; "Error" [bug]. What we don'tknow by inspection =&gt; is f(5) a pseudo form ?resulting from (s*I-A)^-1 ... If the two formswould =, they should rotate =  </p>
    </text>
  </region>
  <region id="11" left="477" top="180" width="240" height="158" color="#000000" bgColor="#ebebeb" fontSize="10">
    <plot type="2d" render="lines" scale_x="0.81" scale_y="0.72171" scale_z="0.5845851" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-116" transpose_y="-77" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>Bug "ad absurdum"</p>
      </description>
      <input>
        <e type="operand">XY</e>
        <e type="operand">v1</e>
        <e type="operator" args="2">*</e>
        <e type="operand">XY</e>
        <e type="operand">v2</e>
        <e type="operator" args="2">*</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="12" left="36" top="270" width="133" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math fractionType="none">
      <input>
        <e type="operand">5</e>
        <e type="function" args="1">f</e>
      </input>
      <result action="numeric">
        <e type="operand">1.6</e>
        <e type="operand">0.7</e>
        <e type="operand">2.6</e>
        <e type="operand">1.7</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
      </result>
    </math>
  </region>
  <region id="13" left="225" top="270" width="192" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand" style="string">Mathcad 11</e>
        <e type="operand">0.7</e>
        <e type="operand">0.2</e>
        <e type="operand">1.1</e>
        <e type="operand">1.6</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">≡</e>
      </input>
    </math>
  </region>
  <region id="14" left="36" top="315" width="178" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">5</e>
        <e type="function" args="1">f</e>
        <e type="function" preserve="true" args="1">eval</e>
      </input>
      <result action="numeric">
        <e type="operand">1.6</e>
        <e type="operand">0.7</e>
        <e type="operand">2.6</e>
        <e type="operand">1.7</e>
        <e type="operand">2</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="6">mat</e>
      </result>
    </math>
  </region>
  <region id="15" left="36" top="405" width="680" height="24" color="#000000" bgColor="#ffff80" fontSize="10">
    <text lang="eng">
      <p>---------------------------------------------------------------------------------</p>
    </text>
  </region>
  <region id="16" left="36" top="432" width="383" height="31" color="#000000" bgColor="#80ffff" fontSize="14">
    <text lang="eng">
      <p bold="true">Gram-Schmidt Polynomial [create]</p>
    </text>
  </region>
  <region id="17" left="36" top="468" width="213" height="66" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">f</e>
        <e type="operand">g</e>
        <e type="function" args="2">prod</e>
        <e type="operand">x</e>
        <e type="function" args="1">f</e>
        <e type="operand">x</e>
        <e type="function" args="1">g</e>
        <e type="operator" args="2">*</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">int</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="18" left="234" top="531" width="83" height="34" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">f3</e>
        <e type="operand">x</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="19" left="351" top="531" width="83" height="34" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">f4</e>
        <e type="operand">x</e>
        <e type="operand">3</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="20" left="36" top="540" width="71" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">f1</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="21" left="126" top="540" width="71" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">f2</e>
        <e type="operand">x</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="22" left="36" top="576" width="99" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">o1</e>
        <e type="operand">x</e>
        <e type="function" args="1">f1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="23" left="36" top="612" width="252" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">o2</e>
        <e type="operand">x</e>
        <e type="function" args="1">f2</e>
        <e type="operand">o1</e>
        <e type="operand">f2</e>
        <e type="function" args="2">prod</e>
        <e type="operand">o1</e>
        <e type="operand">o1</e>
        <e type="function" args="2">prod</e>
        <e type="operator" args="2">/</e>
        <e type="operand">x</e>
        <e type="function" args="1">o1</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="24" left="36" top="657" width="405" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">o3</e>
        <e type="operand">x</e>
        <e type="function" args="1">f3</e>
        <e type="operand">o1</e>
        <e type="operand">f3</e>
        <e type="function" args="2">prod</e>
        <e type="operand">o1</e>
        <e type="operand">o1</e>
        <e type="function" args="2">prod</e>
        <e type="operator" args="2">/</e>
        <e type="operand">x</e>
        <e type="function" args="1">o1</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">o2</e>
        <e type="operand">f3</e>
        <e type="function" args="2">prod</e>
        <e type="operand">o2</e>
        <e type="operand">o2</e>
        <e type="function" args="2">prod</e>
        <e type="operator" args="2">/</e>
        <e type="operand">x</e>
        <e type="function" args="1">o2</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="25" left="36" top="711" width="558" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">o4</e>
        <e type="operand">x</e>
        <e type="function" args="1">f4</e>
        <e type="operand">o1</e>
        <e type="operand">f4</e>
        <e type="function" args="2">prod</e>
        <e type="operand">o1</e>
        <e type="operand">o1</e>
        <e type="function" args="2">prod</e>
        <e type="operator" args="2">/</e>
        <e type="operand">x</e>
        <e type="function" args="1">o1</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">o2</e>
        <e type="operand">f4</e>
        <e type="function" args="2">prod</e>
        <e type="operand">o2</e>
        <e type="operand">o2</e>
        <e type="function" args="2">prod</e>
        <e type="operator" args="2">/</e>
        <e type="operand">x</e>
        <e type="function" args="1">o2</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">o3</e>
        <e type="operand">f4</e>
        <e type="function" args="2">prod</e>
        <e type="operand">o3</e>
        <e type="operand">o3</e>
        <e type="function" args="2">prod</e>
        <e type="operator" args="2">/</e>
        <e type="operand">x</e>
        <e type="function" args="1">o3</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="26" left="36" top="765" width="240" height="158" color="#000000" bgColor="#ebebeb" fontSize="10">
    <plot type="2d" render="lines" scale_x="4.09412093084428" scale_y="8.95430243255239" scale_z="36.6599970102226" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="0" transpose_y="0" transpose_z="0">
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">o1</e>
        <e type="operand">x</e>
        <e type="function" args="1">o2</e>
        <e type="operand">x</e>
        <e type="function" args="1">o3</e>
        <e type="operand">x</e>
        <e type="function" args="1">o4</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">sys</e>
      </input>
    </plot>
  </region>
  <region id="27" left="333" top="765" width="134" height="88" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">collect</e>
        <e type="operand">x</e>
        <e type="function" args="1">o1</e>
        <e type="operand">x</e>
        <e type="function" args="1">o2</e>
        <e type="operand">x</e>
        <e type="function" args="1">o3</e>
        <e type="operand">x</e>
        <e type="function" args="1">o4</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">sys</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="28" left="495" top="765" width="181" height="92" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">collect</e>
      </input>
      <result action="symbolic">
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">x</e>
        <e type="operator" args="2">+</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">x</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">x</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">1</e>
        <e type="operator" args="1">-</e>
        <e type="operand">x</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">sys</e>
      </result>
    </math>
  </region>
  <region id="29" left="333" top="873" width="306" height="104" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>The "bug" is mystic [can't explain].As it looks, this is  Maxima task.As it concludes: "Maxima bug" ... This project is Mathcad 8 Pro.  OK.NOT reproducible in Smath.Image below =&gt; Mathcad 11</p>
    </text>
  </region>
  <region id="30" left="45" top="1044" width="601" height="604" border="true" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" encoding="base64">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</raw>
    </picture>
  </region>
</regions>