﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.99.7610.506"?>
<worksheet xmlns="http://smath.info/schemas/worksheet/1.0">
  <settings ppi="96">
    <identity>
      <id>1bf64abf-83a8-4aec-bbb2-2d21c105d732</id>
      <revision>15</revision>
    </identity>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <trailingZeros>false</trailingZeros>
      <significantDigitsMode>false</significantDigitsMode>
      <roundingMode>0</roundingMode>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="false" viewMode="2" printGrid="false" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="9" orientation="Portrait" width="827" height="1169" />
      <margins left="39" right="39" top="49" bottom="49" />
      <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="0.99.7610.506" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="Mathcad File Access Functions" version="1.0.7243.36103" guid="02a1c2c5-590e-46bb-bcf6-c87856a8b14b" />
      <assembly name="Math Region" version="0.99.7610.506" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="SpecialFunctions" version="1.12.7610.506" guid="2814e667-4e12-48b1-8d51-194e480eabc5" />
      <assembly name="MaximaPlugin" version="1.98.7100.23756" guid="44011c1e-5d0d-4533-8e68-e32b5badce41" />
      <assembly name="TextRegion" version="1.11.7610.506" guid="485d28c5-349a-48b6-93be-12a35a1c1e39" />
    </dependencies>
  </settings>
  <regions type="content">
    <region left="45" top="9" width="230" height="31" color="#000000" fontSize="14">
      <text lang="rus">
        <p bold="true">Animation in Maxima</p>
      </text>
    </region>
    <region left="45" top="63" width="495" height="24" color="#000000" fontSize="10">
      <text lang="rus">
        <p italic="true">Each press of F9 increases the value of the variable by one.</p>
      </text>
    </region>
    <region left="45" top="90" width="477" height="27" color="#ff0000" fontSize="12">
      <text lang="rus">
        <p bold="true" italic="true">By continuously pressing F9 animation is played.</p>
      </text>
    </region>
    <region left="27" top="135" width="438" height="113" border="true" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">CWD</e>
          <e type="operand" style="string">C:\SmathFile</e>
          <e type="function" args="1">CurrentDirectory</e>
          <e type="operator" args="2">:</e>
          <e type="operand">rFileData</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="function" args="4">mat</e>
          <e type="operand">kMax</e>
          <e type="operand">40</e>
          <e type="operator" args="2">:</e>
          <e type="operand">rFileData</e>
          <e type="operand">CWD</e>
          <e type="operand" style="string">3dplot</e>
          <e type="function" args="2">rfile</e>
          <e type="operator" args="2">:</e>
          <e type="operand">1</e>
          <e type="operand">2</e>
          <e type="function" args="4">mat</e>
          <e type="operand">i</e>
          <e type="operand">rFileData</e>
          <e type="operand">1</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
          <e type="operand">k</e>
          <e type="operand">1</e>
          <e type="operand">i</e>
          <e type="operand">kMax</e>
          <e type="operator" args="2">≥</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">i</e>
          <e type="operand">i</e>
          <e type="operand">kMax</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
          <e type="operand">k</e>
          <e type="operand">CWD</e>
          <e type="operand" style="string">3dplot</e>
          <e type="function" args="3">wfile</e>
          <e type="operand">5</e>
          <e type="operand">1</e>
          <e type="function" args="7">line</e>
        </input>
      </math>
    </region>
    <region left="18" top="261" width="294" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">t</e>
          <e type="operand">kMax</e>
          <e type="operand">k</e>
          <e type="operator" args="2">-</e>
          <e type="bracket">(</e>
          <e type="operand">k</e>
          <e type="operand">kMax</e>
          <e type="operator" args="2">≥</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operand">k</e>
          <e type="operand">i</e>
          <e type="operand">kMax</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="27" top="297" width="44" height="24" border="true" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Right" lang="rus">
          <p>Frame values</p>
        </description>
        <input>
          <e type="operand">t</e>
        </input>
        <result action="numeric">
          <e type="operand">7</e>
        </result>
      </math>
    </region>
    <region left="18" top="342" width="196" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">t</e>
          <e type="function" args="1">f1</e>
          <e type="operand">4</e>
          <e type="operand">u</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">v</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="378" width="737" height="45" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">surf</e>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="operand">t</e>
          <e type="operator" args="2">*</e>
          <e type="operand">kMax</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="function" args="1">sin</e>
          <e type="operator" args="2">*</e>
          <e type="operand">u</e>
          <e type="operand">v</e>
          <e type="operand">2</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="operand">t</e>
          <e type="operator" args="2">*</e>
          <e type="operand">kMax</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="function" args="1">cos</e>
          <e type="operator" args="2">*</e>
          <e type="operand">t</e>
          <e type="function" args="1">f1</e>
          <e type="operand">u</e>
          <e type="operand">π</e>
          <e type="operator" args="1">-</e>
          <e type="operand">π</e>
          <e type="operand">v</e>
          <e type="operand">1</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="1">-</e>
          <e type="operand">1</e>
          <e type="operand">π</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="9">parametric_surface</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="441" width="382" height="338" color="#000000" fontSize="10">
      <maximaplugin>
        <ImageFile FileName="tgvoi5ut.png" DataLenght="47223">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</ImageFile>
        <plotstore>
          <PlotStore xmlns:xsd="http://www.w3.org/2001/XMLSchema" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns="">
            <commandList>
              <string>terminal=pngcairo</string>
              <string>file_name="C:/Users/owner/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/tgvoi5ut"</string>
              <string>dimensions=[400,400]</string>
              <string>font="Arial"</string>
              <string>font_size=1</string>
              <string>contour_levels=16</string>
              <string>contour=base</string>
              <string>enhanced3d = true</string>
              <string>palette =[blue,red,green]</string>
              <string>xu_grid=60</string>
              <string>yv_grid=40</string>
              <string>xlabel="x"</string>
              <string>ylabel="y"</string>
              <string>zlabel="z"</string>
            </commandList>
            <prambleList>
              <string>"set term pngcairo font ',1' enhanced size 400, 400"</string>
              <string>"set object 1 rectangle from screen -0.1,-0.1 to screen 1.1 ,1.1 fillcolor rgb'#ffffff' behind"</string>
              <string>"set encoding utf8"</string>
            </prambleList>
            <plotType>plot3D</plotType>
            <titleDefault>SAMPLE PLOT</titleDefault>
            <title />
            <titleState>Disable</titleState>
            <border>Disable</border>
            <borderVal>4095</borderVal>
            <textSize>1</textSize>
            <textSizeState>Custom</textSizeState>
            <textFont>Arial</textFont>
            <contour>Enable</contour>
            <contourType>base</contourType>
            <contourLevels>16</contourLevels>
            <pm3d>Enable</pm3d>
            <pm3dpalette>[blue,red,green]</pm3dpalette>
            <gridXu>60</gridXu>
            <gridYv>40</gridYv>
            <gridState>Custom</gridState>
            <width>400</width>
            <height>400</height>
            <pictureSizeState>Custom</pictureSizeState>
            <filename>C:/Users/owner/AppData/Roaming/SMath/extensions/plugins/44011c1e-5d0d-4533-8e68-e32b5badce41/GnuPlot/tgvoi5ut</filename>
            <termType>png</termType>
            <mapView>Disable</mapView>
            <xName>x</xName>
            <yName>y</yName>
            <zName>z</zName>
            <xNameS>Enable</xNameS>
            <yNameS>Enable</yNameS>
            <zNameS>Enable</zNameS>
            <xMinRange>-5</xMinRange>
            <xMaxRange>5</xMaxRange>
            <yMinRange>-5</yMinRange>
            <yMaxRange>5</yMaxRange>
            <zMinRange>-6.608</zMinRange>
            <zMaxRange>0</zMaxRange>
            <xRangeS>Disable</xRangeS>
            <yRangeS>Disable</yRangeS>
            <zRangeS>Disable</zRangeS>
            <xGrid>Disable</xGrid>
            <yGrid>Disable</yGrid>
            <zGrid>Disable</zGrid>
            <xLogarithmic>Disable</xLogarithmic>
            <yLogarithmic>Disable</yLogarithmic>
            <zLogarithmic>Disable</zLogarithmic>
            <xLogBase>10</xLogBase>
            <yLogBase>10</yLogBase>
            <zLogBase>10</zLogBase>
            <azimuth>80</azimuth>
            <zenith>58</zenith>
            <scalAzimuth>1</scalAzimuth>
            <scalZenith>1</scalZenith>
            <view>Disable</view>
            <mouseRedirecting>Disable</mouseRedirecting>
            <varNameMouseX>MouseX3</varNameMouseX>
            <varNameMouseY>MouseY3</varNameMouseY>
            <varNameMouseWheel>MouseW3</varNameMouseWheel>
            <viewRedirecting>Disable</viewRedirecting>
            <varNameAzimuth>Azimuth3</varNameAzimuth>
            <varNameZenith>Zenith3</varNameZenith>
            <xRedirecting>Disable</xRedirecting>
            <varNameXmin>MinX3</varNameXmin>
            <varNameXmax>MaxX3</varNameXmax>
            <yRedirecting>Disable</yRedirecting>
            <varNameYmin>MinY3</varNameYmin>
            <varNameYmax>MaxY3</varNameYmax>
            <zRedirecting>Disable</zRedirecting>
            <varNameZmin>MinZ3</varNameZmin>
            <varNameZmax>MaxZ3</varNameZmax>
            <option>border=true;</option>
          </PlotStore>
        </plotstore>
        <input>
          <e type="operand">surf</e>
        </input>
      </maximaplugin>
    </region>
  </regions>
</worksheet>