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  <channel>
    <title>MaplePrimes - Newest Questions and Posts</title>
    <link>http://www.mapleprimes.com</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Wed, 29 Apr 2026 11:31:45 GMT</lastBuildDate>
    <pubDate>Wed, 29 Apr 2026 11:31:45 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest questions and posts added to MaplePrimes</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - Newest Questions and Posts</title>
      <link>http://www.mapleprimes.com</link>
    </image>
    <item>
      <title>Receipt of my order</title>
      <link>http://www.mapleprimes.com/questions/243572-Receipt-Of-My-Order?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;Recent I purchased maple with order&amp;nbsp;24780207. Should you send me the receipt of my purchase&lt;/p&gt;

&lt;p&gt;Regards&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Recent I purchased maple with order&amp;nbsp;24780207. Should you send me the receipt of my purchase&lt;/p&gt;

&lt;p&gt;Regards&lt;/p&gt;
</description>
      <guid>243572</guid>
      <pubDate>Wed, 29 Apr 2026 06:24:06 Z</pubDate>
      <itunes:author>MarcoPirola</itunes:author>
      <author>MarcoPirola</author>
    </item>
    <item>
      <title>-(-1+a)^3 vs -(a-1)^3 vs (1-a)^3</title>
      <link>http://www.mapleprimes.com/questions/243571-1a3-Vs-a13-Vs-1a3?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;&lt;img src="/view.aspx?sf=243571_question/M2026_03.png"&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;&lt;img src="/view.aspx?sf=243571_question/M2026_03.png" /&gt;&lt;/p&gt;
</description>
      <guid>243571</guid>
      <pubDate>Wed, 29 Apr 2026 04:56:19 Z</pubDate>
      <itunes:author>Geoff</itunes:author>
      <author>Geoff</author>
    </item>
    <item>
      <title>ridiculous !!!!!!!!!!!!</title>
      <link>http://www.mapleprimes.com/posts/234710-Ridiculous-?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;my second Question was deleted by a &amp;quot;moderator&amp;quot; !!!!!!!!! what is this censorship????????? (spam i was told)&lt;/p&gt;

&lt;form name="worksheet_form"&gt;&lt;input name="md.ref" type="hidden" value="49151807CD2C33C9D0C69DB17A30E795"&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="NULL" height="23" src="/view.aspx?sf=234710_post/d3df76621f3d64c2c060691357596be1.gif" style="vertical-align:-6px" width="9"&gt;&lt;/p&gt;
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			&lt;span name="eccodeeditgroup6_body"&gt;&lt;span name="eccodeedit7_control"&gt;&lt;input align="center" height="40" name="eccodeedit7_control_button" src="/view.aspx?sf=234710_post/d8e74d2f812fb1a9bb47bf9158964ade.gif" type="image" width="40"&gt;&lt;/span&gt;&lt;span&gt;restart;&lt;/span&gt; &lt;/span&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;a href="http://www.maplesoft.com/support/help/errors/view.aspx?path=Error,%20invalid%20input%3A%20diff%20received%20theta(s),%20which%20is%20not%20valid%20for%20its%202nd%20argument"&gt;&lt;span style="color:#ab29cc;font-size: 100%;font-family: monospace,monospace;font-weight:normal;font-style:normal;"&gt;&lt;u&gt;Error, invalid input: diff received theta(s), which is not valid for its 2nd argument&lt;/u&gt;&lt;/span&gt;&lt;/a&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;img alt="`Christoffel symbols:`" height="23" src="/view.aspx?sf=234710_post/c93b6fa7c5c91390f546ad7377358c40.gif" style="vertical-align:-6px" width="127"&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;img alt="`Geodesic equations on the unit sphere:`" height="23" src="/view.aspx?sf=234710_post/2be976c8b6aee31314138c95a7c8084e.gif" style="vertical-align:-6px" width="240"&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;img alt="diff(diff(theta(s), s), s) = 0" height="50" src="/view.aspx?sf=234710_post/85e264f4586cbf0e9ce4a60fd0646161.gif" style="vertical-align:-20px" width="88"&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;img alt="diff(diff(phi(s), s), s) = 0" height="50" src="/view.aspx?sf=234710_post/c5a5a76f4f74f2f96dc07bf8c327a188.gif" style="vertical-align:-20px" width="88"&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="NULL" height="23" src="/view.aspx?sf=234710_post/3906324207d80f3ed53560de33d58059.gif" style="vertical-align:-6px" width="9"&gt;&lt;/p&gt;
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&lt;input name="sequence" type="hidden" value="1"&gt; &lt;input name="cmd" type="hidden" value="none"&gt;&lt;/form&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=234710_post/geodesics.mw"&gt;Download geodesics.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;it contained only the file geodesics.mw&lt;/p&gt;

&lt;p&gt;Jean-Michel&amp;nbsp;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;my second Question was deleted by a &amp;quot;moderator&amp;quot; !!!!!!!!! what is this censorship????????? (spam i was told)&lt;/p&gt;

&lt;form name="worksheet_form"&gt;&lt;input name="md.ref" type="hidden" value="49151807CD2C33C9D0C69DB17A30E795"&gt;
&lt;table align="center" width="768"&gt;
	&lt;tbody&gt;
		&lt;tr&gt;
			&lt;td&gt;
			&lt;table style="margin-left:0px;margin-right:0px"&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: monospace,monospace;font-weight:bold;font-style:normal;"&gt;&amp;gt;&amp;nbsp;&lt;/span&gt;&lt;/td&gt;
						&lt;td&gt;
						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="NULL" height="23" src="/view.aspx?sf=234710_post/d3df76621f3d64c2c060691357596be1.gif" style="vertical-align:-6px" width="9"&gt;&lt;/p&gt;
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			&lt;span name="eccodeeditgroup6_body"&gt;&lt;span name="eccodeedit7_control"&gt;&lt;input align="center" height="40" name="eccodeedit7_control_button" src="/view.aspx?sf=234710_post/d8e74d2f812fb1a9bb47bf9158964ade.gif" type="image" width="40"&gt;&lt;/span&gt;&lt;span&gt;restart;&lt;/span&gt; &lt;/span&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;a href="http://www.maplesoft.com/support/help/errors/view.aspx?path=Error,%20invalid%20input%3A%20diff%20received%20theta(s),%20which%20is%20not%20valid%20for%20its%202nd%20argument"&gt;&lt;span style="color:#ab29cc;font-size: 100%;font-family: monospace,monospace;font-weight:normal;font-style:normal;"&gt;&lt;u&gt;Error, invalid input: diff received theta(s), which is not valid for its 2nd argument&lt;/u&gt;&lt;/span&gt;&lt;/a&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;img alt="`Christoffel symbols:`" height="23" src="/view.aspx?sf=234710_post/c93b6fa7c5c91390f546ad7377358c40.gif" style="vertical-align:-6px" width="127"&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;img alt="`Geodesic equations on the unit sphere:`" height="23" src="/view.aspx?sf=234710_post/2be976c8b6aee31314138c95a7c8084e.gif" style="vertical-align:-6px" width="240"&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;img alt="diff(diff(theta(s), s), s) = 0" height="50" src="/view.aspx?sf=234710_post/85e264f4586cbf0e9ce4a60fd0646161.gif" style="vertical-align:-20px" width="88"&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span name="eccodeeditgroup6_body"&gt;&lt;img alt="diff(diff(phi(s), s), s) = 0" height="50" src="/view.aspx?sf=234710_post/c5a5a76f4f74f2f96dc07bf8c327a188.gif" style="vertical-align:-20px" width="88"&gt; &lt;/span&gt;&lt;/p&gt;
			&lt;span name="eccodeeditgroup6_body"&gt; &lt;/span&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="NULL" height="23" src="/view.aspx?sf=234710_post/3906324207d80f3ed53560de33d58059.gif" style="vertical-align:-6px" width="9"&gt;&lt;/p&gt;
			&lt;/td&gt;
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	&lt;/tbody&gt;
&lt;/table&gt;
&lt;input name="sequence" type="hidden" value="1"&gt; &lt;input name="cmd" type="hidden" value="none"&gt;&lt;/form&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=234710_post/geodesics.mw"&gt;Download geodesics.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;it contained only the file geodesics.mw&lt;/p&gt;

&lt;p&gt;Jean-Michel&amp;nbsp;&lt;/p&gt;
</description>
      <guid>234710</guid>
      <pubDate>Tue, 28 Apr 2026 19:43:57 Z</pubDate>
      <itunes:author>Jean-Michel</itunes:author>
      <author>Jean-Michel</author>
    </item>
    <item>
      <title>Request: Allow implicit integrand (∫dx → ∫1 dx)</title>
      <link>http://www.mapleprimes.com/posts/234709-Request-Allow-Implicit-Integrand-dx--1-Dx?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;&lt;img src="/view.aspx?sf=243568_question/M2026_02.png"&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;&lt;img src="/view.aspx?sf=243568_question/M2026_02.png" /&gt;&lt;/p&gt;
</description>
      <guid>234709</guid>
      <pubDate>Tue, 28 Apr 2026 16:38:38 Z</pubDate>
      <itunes:author>Geoff</itunes:author>
      <author>Geoff</author>
    </item>
    <item>
      <title>AI code: diff with respect to a function call</title>
      <link>http://www.mapleprimes.com/questions/243569-AI-Code-Diff-With-Respect-To-A-Function-Call?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;Hello Ladies and Gents :)&lt;/p&gt;

&lt;p&gt;I asked Maple AI to write a program to calculate the geodesics on a sphere.&lt;/p&gt;

&lt;p&gt;see the attached ws.&lt;/p&gt;

&lt;p&gt;When running this program I receive an error which I don&amp;#39;t understand.&lt;/p&gt;

&lt;p&gt;of course i know how to do it by paper and pen, it was just a test.&lt;/p&gt;

&lt;p&gt;if someone could explain me this error i would greatly appreciate .&lt;/p&gt;

&lt;p&gt;thank you and kind regards,&lt;/p&gt;

&lt;p&gt;Jean-Michel&lt;/p&gt;

&lt;p&gt;Moderator edit - here is the file:&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243569_question/geodesics.mw"&gt;geodesics.mw&lt;/a&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Hello Ladies and Gents :)&lt;/p&gt;

&lt;p&gt;I asked Maple AI to write a program to calculate the geodesics on a sphere.&lt;/p&gt;

&lt;p&gt;see the attached ws.&lt;/p&gt;

&lt;p&gt;When running this program I receive an error which I don&amp;#39;t understand.&lt;/p&gt;

&lt;p&gt;of course i know how to do it by paper and pen, it was just a test.&lt;/p&gt;

&lt;p&gt;if someone could explain me this error i would greatly appreciate .&lt;/p&gt;

&lt;p&gt;thank you and kind regards,&lt;/p&gt;

&lt;p&gt;Jean-Michel&lt;/p&gt;

&lt;p&gt;Moderator edit - here is the file:&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243569_question/geodesics.mw"&gt;geodesics.mw&lt;/a&gt;&lt;/p&gt;
</description>
      <guid>243569</guid>
      <pubDate>Tue, 28 Apr 2026 14:45:57 Z</pubDate>
      <itunes:author>Jean-Michel</itunes:author>
      <author>Jean-Michel</author>
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    <item>
      <title>Changing units on both plot axes</title>
      <link>http://www.mapleprimes.com/questions/243567-Changing-Units-On-Both-Plot-Axes?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;Hi Maple Flow users,&lt;/p&gt;

&lt;p&gt;Today I was making a canvas covering the theory regarding transformers. I use units in my computations, and this is carried onto any plots I make. While I have figured out that the unit I use while defining the plot range on the x-axis is carried onto the plot, I am yet to figure out how to define the unit used on the y-axis.&lt;/p&gt;

&lt;p&gt;Please have a look at this snapshot:&lt;br&gt;
&lt;img 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"&gt;&lt;/p&gt;

&lt;p&gt;The y-axis unit is defined as kg/(A*s^2), while it should of course be in T (Teslas). How would I go about realising this?&lt;/p&gt;

&lt;p&gt;And of course, if you have any other tips and tricks related to these kind of plots please feel free to share them :))&lt;/p&gt;

&lt;p&gt;Kindly,&lt;br&gt;
Asger&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Hi Maple Flow users,&lt;/p&gt;

&lt;p&gt;Today I was making a canvas covering the theory regarding transformers. I use units in my computations, and this is carried onto any plots I make. While I have figured out that the unit I use while defining the plot range on the x-axis is carried onto the plot, I am yet to figure out how to define the unit used on the y-axis.&lt;/p&gt;

&lt;p&gt;Please have a look at this snapshot:&lt;br /&gt;
&lt;img 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" /&gt;&lt;/p&gt;

&lt;p&gt;The y-axis unit is defined as kg/(A*s^2), while it should of course be in T (Teslas). How would I go about realising this?&lt;/p&gt;

&lt;p&gt;And of course, if you have any other tips and tricks related to these kind of plots please feel free to share them :))&lt;/p&gt;

&lt;p&gt;Kindly,&lt;br /&gt;
Asger&lt;/p&gt;
</description>
      <guid>243567</guid>
      <pubDate>Tue, 28 Apr 2026 07:46:15 Z</pubDate>
      <itunes:author>bagraara</itunes:author>
      <author>bagraara</author>
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