﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.97.5346.24640"?>
<regions>
  <settings>
    <identity>
      <id>39c51ccd-6a58-4b48-a782-ccab0243fc07</id>
      <revision>5</revision>
    </identity>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <fractions>decimal</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="Image Region" version="1.97.5327.41206" guid="63ddaef8-9a56-4ff6-938e-d590b638bf99" />
      <assembly name="Statistical Tools" version="1.0.4902.38391" guid="76f6e9f5-ac86-4ffb-9e4d-284c8daecaf9" />
      <assembly name="Special Functions" version="1.11.5346.31403" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="Math Region" version="0.97.5346.24640" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
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  <region id="0" left="45" top="9" width="464" height="31" color="#004000" bgColor="#ffffff" fontSize="14">
    <text lang="eng">
      <p bold="true">Install SMath Studio on Linux with Wine</p>
    </text>
  </region>
  <region id="1" left="54" top="36" width="454" height="26" color="#000000" bgColor="#ffffff" fontSize="11">
    <text lang="eng">
      <p>[System: Ubuntu 14.04LTS (32Bit) with Wine 1.6.2]</p>
    </text>
  </region>
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</imagefile>
      <input>
        <e type="operand">#</e>
      </input>
    </image>
  </region>
  <region id="3" left="54" top="72" width="237" height="116" color="#000000" bgColor="#ffffff" fontSize="11">
    <text lang="eng">
      <p>-&gt;  Create new wineprefix        (e.g. with Q4Wine)        Install -dotnet30SP1                          -windowscodex                          -gdiplus</p>
    </text>
  </region>
  <region id="4" left="27" top="171" width="353" height="136" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Run SMathStudio windows installer from within wineor unpack Martin Kraskas portable version into drive_c of the wineprefixin this case SMathStudio_Desktop.exe must be started from within wine windows explorer.</p>
    </text>
  </region>
  <region id="5" left="153" top="315" width="177" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">a</e>
        <e type="operand">10</e>
        <e type="operand">1</e>
        <e type="operand">10</e>
        <e type="function" preserve="true" args="3">Random.N</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="6" left="153" top="342" width="142" height="51" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Mean</e>
        <e type="operand">a</e>
        <e type="function" preserve="true" args="1">sum</e>
        <e type="operand">10</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
      </input>
      <result action="numeric">
        <e type="operand">5.9</e>
      </result>
    </math>
  </region>
  <region id="7" left="36" top="396" width="354" height="48" color="#ff0000" bgColor="#ffffff" fontSize="12">
    <text lang="eng">
      <p bold="true">One Problem remains: Maxima-Plugin causes SMath to freeze!</p>
    </text>
  </region>
</regions>