<rss xmlns:itunes="http://www.itunes.com/dtds/podcast-1.0.dtd" version="2.0">
  <channel>
    <title>MaplePrimes - answers and comments on Question, How do I obtain the output levels from contour plots?</title>
    <link>http://www.mapleprimes.com/questions/129728-How-Do-I-Obtain-The-Output-Levels-From</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Sun, 14 Jun 2026 02:35:52 GMT</lastBuildDate>
    <pubDate>Sun, 14 Jun 2026 02:35:52 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest answers and comments added to the Question, How do I obtain the output levels from contour plots?</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, How do I obtain the output levels from contour plots?</title>
      <link>http://www.mapleprimes.com/questions/129728-How-Do-I-Obtain-The-Output-Levels-From</link>
    </image>
    <item>
      <title>Tricky way</title>
      <link>http://www.mapleprimes.com/questions/129728-How-Do-I-Obtain-The-Output-Levels-From?ref=Feed:MaplePrimes:How do I obtain the output levels from contour plots?:Comments#answer129731</link>
      <itunes:summary>&lt;p&gt;It can be done as follows.&lt;/p&gt;
&lt;p&gt;&amp;gt; restart;&lt;br&gt;&amp;gt; with(plots):&lt;br&gt;&amp;gt; a := contourplot(x^2+y^2, x = -20 .. 20, y = -20 .. 20, contours = [80], coloring = [orange, orange], numpoints = 5000, thickness = 3, legend = typeset("level 80")):&lt;br&gt;&amp;gt; b := contourplot(x^2+y^2, x = -20 .. 20, y = -20 .. 20, contours = [120], coloring = [red, red], numpoints = 5000, thickness = 3, legend = typeset("level 120")):&lt;br&gt;&amp;gt; display(a, b, view = [-20 .. 20, -20 .. 20]);&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;br&gt;&lt;br&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;It can be done as follows.&lt;/p&gt;
&lt;p&gt;&amp;gt; restart;&lt;br&gt;&amp;gt; with(plots):&lt;br&gt;&amp;gt; a := contourplot(x^2+y^2, x = -20 .. 20, y = -20 .. 20, contours = [80], coloring = [orange, orange], numpoints = 5000, thickness = 3, legend = typeset("level 80")):&lt;br&gt;&amp;gt; b := contourplot(x^2+y^2, x = -20 .. 20, y = -20 .. 20, contours = [120], coloring = [red, red], numpoints = 5000, thickness = 3, legend = typeset("level 120")):&lt;br&gt;&amp;gt; display(a, b, view = [-20 .. 20, -20 .. 20]);&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;br&gt;&lt;br&gt;&lt;/p&gt;</description>
      <guid>129731</guid>
      <pubDate>Wed, 18 Jan 2012 00:36:13 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
    <item>
      <title>Alec M.</title>
      <link>http://www.mapleprimes.com/questions/129728-How-Do-I-Obtain-The-Output-Levels-From?ref=Feed:MaplePrimes:How do I obtain the output levels from contour plots?:Comments#answer129741</link>
      <itunes:summary>&lt;p&gt;Alec Mihailovs answered this question &lt;a href="http://www.mapleprimes.com/questions/42195-Labeling-Level-Curves#comment78869"&gt;here&lt;/a&gt;&amp;nbsp;in 2006.&lt;/p&gt;
&lt;p&gt;It is also possible to construct something that acts as a colorbar.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;Alec Mihailovs answered this question &lt;a href="http://www.mapleprimes.com/questions/42195-Labeling-Level-Curves#comment78869"&gt;here&lt;/a&gt;&amp;nbsp;in 2006.&lt;/p&gt;
&lt;p&gt;It is also possible to construct something that acts as a colorbar.&lt;/p&gt;</description>
      <guid>129741</guid>
      <pubDate>Wed, 18 Jan 2012 01:47:11 Z</pubDate>
      <itunes:author>pagan</itunes:author>
      <author>pagan</author>
    </item>
    <item>
      <title>thanks...</title>
      <link>http://www.mapleprimes.com/questions/129728-How-Do-I-Obtain-The-Output-Levels-From?ref=Feed:MaplePrimes:How do I obtain the output levels from contour plots?:Comments#answer129746</link>
      <itunes:summary>&lt;p&gt;Many thanks for the tips and link to an old version of the question. Looks very promising!&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;Many thanks for the tips and link to an old version of the question. Looks very promising!&lt;/p&gt;</description>
      <guid>129746</guid>
      <pubDate>Wed, 18 Jan 2012 04:56:14 Z</pubDate>
      <itunes:author>ceilidhstheorem</itunes:author>
      <author>ceilidhstheorem</author>
    </item>
  </channel>
</rss>