﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="1.0.8348.30405"?>
<worksheet xmlns="http://smath.info/schemas/worksheet/1.0">
  <settings ppi="96">
    <identity>
      <id>8e8ac800-3f2c-4e2f-b78c-a513e5103437</id>
      <revision>1055</revision>
    </identity>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <trailingZeros>false</trailingZeros>
      <significantDigitsMode>false</significantDigitsMode>
      <roundingMode>0</roundingMode>
      <approximateEqualAccuracy>0</approximateEqualAccuracy>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="false" viewMode="2" printGrid="false" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="9" orientation="Landscape" width="1169" height="827" />
      <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>
    <dependencies>
      <assembly name="SMath Studio Desktop" version="1.0.8348.30405" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="MathRegion" version="1.11.8348.30405" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="PictureRegion" version="1.10.8348.30405" guid="06b5df04-393e-4be7-9107-305196fcb861" />
      <assembly name="SpecialFunctions" version="1.12.8348.30405" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="TextRegion" version="1.11.8348.30405" guid="485d28c5-349a-48b6-93be-12a35a1c1e39" />
      <assembly name="Writer Region" version="0.23.8034.36139" guid="5922d677-323f-4327-8c68-be902d8339ad" />
      <assembly name="X-Y Plot Region (JXCharts)" version="0.2.8209.38826" guid="c12231ec-4873-43c1-a7d0-a167ebd17066" />
    </dependencies>
  </settings>
  <regions type="content">
    <region left="0" top="0" width="954" height="35" color="#000000" fontSize="18" isBreakable="false">
      <text lang="eng" width="954" fontFamily="Arial" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; font-family: Arial; font-size: 18px;">XYPlot: Plot Polygons: Complex Number Column Vectors</p>
        </content>
      </text>
    </region>
    <region left="0" top="45" width="997" height="152" border="true" color="#000000">
      <writer lang="eng"><![CDATA[<span style="font-family: 'Arial'; font-size: 10pt; font-weight: normal; font-style: normal; color: windowtext; background-color: Transparent; vertical-align: baseline; text-align: left; margin-left: 0pt; text-indent: 0pt; line-height: 115%">
<div>I&#39;m hoping to plot polygons with complex number vertices as the coordinate pairs: ie x-coordinate = the real part, and y-coordinate = the imaginary part.</div>
<div>&nbsp;</div>
<div>Is that possible? If not, would native handling of complex numbers as coordinate pairs by XYPlot be useful?</div>
<div>&nbsp;</div>
<div>I&#39;ve looked at both section 8.3.4 of the German handbook and also the Tools&gt;Plugins&gt;Interactive Handbooks&gt;Interactive SMath Handbook&gt;Graphics&gt;2D Plots&gt;X-Y Plot</div>
<div>and can&#39;t find anything regarding complex number handling.</div>
<div>&nbsp;</div>
<div>Thank you!</div></span>]]></writer>
    </region>
    <region left="585" top="207" width="97" height="18" color="#000000" fontSize="7">
      <text lang="eng" fontFamily="Arial" fontSize="7">
        <content>
          <p>Handbook example:</p>
        </content>
      </text>
    </region>
    <region left="0" top="279" width="206" height="63" color="#000000" fontSize="10">
      <math exponentialThreshold="10">
        <input>
          <e type="operand">TriangleTest</e>
          <e type="operand">17</e>
          <e type="operand">15</e>
          <e type="operand">i</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operand">22</e>
          <e type="operand">13</e>
          <e type="operand">i</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">-</e>
          <e type="operand">12</e>
          <e type="operand">7</e>
          <e type="operand">i</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" args="5">mat</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="252" top="279" width="332" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">A#</e>
          <e type="function" args="1">ReIm</e>
          <e type="operand">A#</e>
          <e type="function" args="1">Re</e>
          <e type="function" args="1">vectorize</e>
          <e type="operand">A#</e>
          <e type="function" args="1">Im</e>
          <e type="function" args="1">vectorize</e>
          <e type="function" args="2">augment</e>
          <e type="function" args="1">eval</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="783" top="288" width="319" height="270" border="true" color="#000000">
      <picture>
        <raw format="png" encoding="base64">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</raw>
      </picture>
    </region>
    <region left="252" top="333" width="201" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">TXY</e>
          <e type="operand">TriangleTest</e>
          <e type="function" args="1">ReIm</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="378" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="8">
      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0.1580358" xmax="38.93109" xtick="10" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="-19.22796" ymax="17.74889" ytick="10" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="x" ylabel="y" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Lines" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Labels" lineantialias="true" linecolor="Red" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <input>
          <e type="operand">TXY</e>
          <e type="operand">TXY</e>
          <e type="operand" style="string">o</e>
          <e type="function" args="2">augment</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">sys</e>
        </input>
      </xyplot>
    </region>
    <region left="333" top="378" width="310" height="208" color="#000000" bgColor="#ffffff" fontSize="8">
      <xyplot width="300" height="200" points="100" name="XYPlot">
        <chartstyle backcolor="White" bordercolor="Black" />
        <propertiessource index="1" sourcetype="PropertyGrid" />
        <grid gridcolor="LightGray" gridpattern="Dash" gridthickness="1" isxgrid="true" isygrid="true" isy2grid="false" />
        <xaxes xmin="0.1580358" xmax="38.93109" xtick="10" visible="True" decimalplaces="3" numberformat="General" />
        <yaxes ymin="-19.22796" ymax="17.74889" ytick="10" visible="True" decimalplaces="3" numberformat="General" />
        <y2axes isy2axis="false" y2min="-1" y2max="1" y2tick="0.5" visible="True" decimalplaces="3" numberformat="General" />
        <title2d title="" titlefont="Arial, 10pt" titlefontcolor="Black" />
        <xylabel labelfont="Arial, 10pt" labelfontcolor="Black" tickfont="Arial, 8pt" tickfontcolor="Black" xlabel="x" ylabel="y" y2label="y2" />
        <legend isbordervisible="true" islegendvisible="false" legendbackcolor="White" legendbordercolor="Black" legendfont="Arial, 8pt" legendposition="NorthEast" textcolor="Black" />
        <traces>
          <trace seriesname="" isy2data="false" isvisible="true" plotmethod="Shapes" lineantialias="true" linecolor="Blue" linethickness="1" linepattern="Solid" symbolantialias="true" symbolsize="8" symboltype="None" symbolborderthickness="1" symbolbordercolor="Black" symbolfillcolor="White" />
        </traces>
        <input>
          <e type="operand" style="string">polygon</e>
          <e type="operand">TXY</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">mat</e>
          <e type="operand" style="string">blue</e>
          <e type="operand" style="string">solid</e>
          <e type="operand">1</e>
          <e type="operand" style="string">yellow</e>
          <e type="function" args="6">stack</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">mat</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">mat</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">sys</e>
        </input>
      </xyplot>
    </region>
  </regions>
  <regions type="header">
    <region left="792" top="18" width="339" height="19" color="#000000" fontSize="7">
      <math>
        <input>
          <e type="operand">\[FILENAME]\</e>
        </input>
      </math>
    </region>
  </regions>
</worksheet>