<rss xmlns:itunes="http://www.itunes.com/dtds/podcast-1.0.dtd" version="2.0">
  <channel>
    <title>MaplePrimes - Unanswered Questions</title>
    <link>http://www.mapleprimes.com/questions</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Sun, 26 Jul 2026 00:56:02 GMT</lastBuildDate>
    <pubDate>Sun, 26 Jul 2026 00:56:02 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>Questions asked on MaplePrimes that have not yet received an answer</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - Unanswered Questions</title>
      <link>http://www.mapleprimes.com/questions</link>
    </image>
    <item>
      <title>Is MapleSim and the B&amp;amp;R Connector included in the Student License version of Maple?</title>
      <link>http://www.mapleprimes.com/questions/243696-Is-MapleSim-And-The-BampR-Connector?ref=Feed:MaplePrimes:Unanswered Questions</link>
      <itunes:summary>&lt;p&gt;Pretty much what the title says. I am a student and I&amp;#39;ve worked with B&amp;amp;R Automation Studio, which is a SCADA software, with the physical automation components in the lab in college. Now that I&amp;#39;m on the summer break, it would be great to continue this learning via the B&amp;amp;R connector that Maple offer, to create a &amp;quot;digitial twin&amp;quot;. However, there doesn&amp;#39;t seem to be any information as to whether MapleSim is actually included in the student edition, and whether the connector is included too.&lt;/p&gt;

&lt;p&gt;Thanks&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Pretty much what the title says. I am a student and I&amp;#39;ve worked with B&amp;amp;R Automation Studio, which is a SCADA software, with the physical automation components in the lab in college. Now that I&amp;#39;m on the summer break, it would be great to continue this learning via the B&amp;amp;R connector that Maple offer, to create a &amp;quot;digitial twin&amp;quot;. However, there doesn&amp;#39;t seem to be any information as to whether MapleSim is actually included in the student edition, and whether the connector is included too.&lt;/p&gt;

&lt;p&gt;Thanks&lt;/p&gt;
</description>
      <guid>243696</guid>
      <pubDate>Wed, 22 Jul 2026 12:07:20 Z</pubDate>
      <itunes:author>sreilly17</itunes:author>
      <author>sreilly17</author>
    </item>
    <item>
      <title>how to collect tanh(xi)</title>
      <link>http://www.mapleprimes.com/questions/243686-How-To-Collect-Tanhxi?ref=Feed:MaplePrimes:Unanswered Questions</link>
      <itunes:summary>&lt;p&gt;equ:=2*(-wu2*w12*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + wu3*w13 + wu4*w14)*wt1*tanh(t*wt1 + wx1*x + b5)*sech(t*wt1 + wx1*x + b5)^2 + 2*(-wu2*w12*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + wu3*w13 + wu4*w14)*wx1*tanh(t*wt1 + wx1*x + b5)*sech(t*wt1 + wx1*x + b5)^2 + 2*omega*(b5 + wu2*JacobiCN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + wu3*w13*tanh(t*wt1 + wx1*x + b5)^2 + wu4*w14*tanh(t*wt1 + wx1*x + b5)^2)*(-wu2*w12*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + wu3*w13 + wu4*w14)*wx1*tanh(t*wt1 + wx1*x + b5)*sech(t*wt1 + wx1*x + b5)^2 - (48*tanh(t*wt1 + wx1*x + b5)*wx1*sech(t*wt1 + wx1*x + b5)^8*(sinh(t*wt1 + wx1*x + b5)^2*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)^3*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*m^2*w12^3*wu2 + JacobiCN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*cosh(t*wt1 + wx1*x + b5)^2*m^2*w12^2*wu2*(cosh(t*wt1 + wx1*x + b5)^2 - 3/2)*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)^2 - (2*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*(-cosh(t*wt1 + wx1*x + b5)^6/4 + (3*cosh(t*wt1 + wx1*x + b5)^4)/4 + sinh(t*wt1 + wx1*x + b5)^2*w12^2*(m^2 + 1/4))*w12*wu2*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m))/3 - cosh(t*wt1 + wx1*x + b5)^2*(3*(cosh(t*wt1 + wx1*x + b5)^2 - 3/2)*w12^2*wu2*JacobiCN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + cosh(t*wt1 + wx1*x + b5)^2*(cosh(t*wt1 + wx1*x + b5)^2 - 3)*(w13*wu3 + w14*wu4))/6)*wt1^2)*NULL&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;equ:=2*(-wu2*w12*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + wu3*w13 + wu4*w14)*wt1*tanh(t*wt1 + wx1*x + b5)*sech(t*wt1 + wx1*x + b5)^2 + 2*(-wu2*w12*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + wu3*w13 + wu4*w14)*wx1*tanh(t*wt1 + wx1*x + b5)*sech(t*wt1 + wx1*x + b5)^2 + 2*omega*(b5 + wu2*JacobiCN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + wu3*w13*tanh(t*wt1 + wx1*x + b5)^2 + wu4*w14*tanh(t*wt1 + wx1*x + b5)^2)*(-wu2*w12*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + wu3*w13 + wu4*w14)*wx1*tanh(t*wt1 + wx1*x + b5)*sech(t*wt1 + wx1*x + b5)^2 - (48*tanh(t*wt1 + wx1*x + b5)*wx1*sech(t*wt1 + wx1*x + b5)^8*(sinh(t*wt1 + wx1*x + b5)^2*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)^3*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*m^2*w12^3*wu2 + JacobiCN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*cosh(t*wt1 + wx1*x + b5)^2*m^2*w12^2*wu2*(cosh(t*wt1 + wx1*x + b5)^2 - 3/2)*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)^2 - (2*JacobiSN(w12*tanh(t*wt1 + wx1*x + b5)^2, m)*(-cosh(t*wt1 + wx1*x + b5)^6/4 + (3*cosh(t*wt1 + wx1*x + b5)^4)/4 + sinh(t*wt1 + wx1*x + b5)^2*w12^2*(m^2 + 1/4))*w12*wu2*JacobiDN(w12*tanh(t*wt1 + wx1*x + b5)^2, m))/3 - cosh(t*wt1 + wx1*x + b5)^2*(3*(cosh(t*wt1 + wx1*x + b5)^2 - 3/2)*w12^2*wu2*JacobiCN(w12*tanh(t*wt1 + wx1*x + b5)^2, m) + cosh(t*wt1 + wx1*x + b5)^2*(cosh(t*wt1 + wx1*x + b5)^2 - 3)*(w13*wu3 + w14*wu4))/6)*wt1^2)*NULL&lt;/p&gt;
</description>
      <guid>243686</guid>
      <pubDate>Wed, 15 Jul 2026 14:21:59 Z</pubDate>
      <itunes:author>bashar27</itunes:author>
      <author>bashar27</author>
    </item>
    <item>
      <title>Why does Text appear like 12 pt, with a style-set?</title>
      <link>http://www.mapleprimes.com/questions/243683-Why-Does-Text-Appear-Like-12-Pt-With?ref=Feed:MaplePrimes:Unanswered Questions</link>
      <itunes:summary>&lt;p&gt;For many years I have used my own Style Set in Maple, mainly by adding a few extra heading styles (typically coloured headings). This has worked very well.&lt;/p&gt;

&lt;p&gt;In Maple 2026, the default body text font has been changed to DejaVu Sans. Since the mathematical notation is still displayed in a serif math font (for obvious reasons), I feel that 12 pt DejaVu Sans appears noticeably larger than the mathematics because of its relatively large x-height. To my eyes, 11 pt gives a much more harmonious balance.&lt;/p&gt;

&lt;p&gt;I therefore tried to change the built-in Text style from 12 pt to 11 pt.&lt;/p&gt;

&lt;p&gt;However, I noticed something very strange.&lt;/p&gt;

&lt;p&gt;When I open Style Management, select Text, and click Modify, the Character Style dialog already shows the font size as 11 pt (see the first screenshot). Nevertheless, when I switch to Text mode and start typing, the body text is still created as 12 pt, and the toolbar also reports a font size of 12 pt.&lt;/p&gt;

&lt;p&gt;If I create my own custom style (for example, text11) with a font size of 11 pt, it works exactly as expected.&lt;/p&gt;

&lt;p&gt;Is the built-in Text style intentionally overridden somewhere by the default Style Set, or is this a bug?&lt;/p&gt;

&lt;p&gt;For comparison, I have also attached a second screenshot showing the visual difference between 12 pt and 11 pt body text. In my opinion, the 11 pt version blends much better with the mathematical notation.&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;img src="/view.aspx?sf=243683_question/Change_font_size.png"&gt;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;img src="/view.aspx?sf=243683_question/bodytext_11and12.png"&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;For many years I have used my own Style Set in Maple, mainly by adding a few extra heading styles (typically coloured headings). This has worked very well.&lt;/p&gt;

&lt;p&gt;In Maple 2026, the default body text font has been changed to DejaVu Sans. Since the mathematical notation is still displayed in a serif math font (for obvious reasons), I feel that 12 pt DejaVu Sans appears noticeably larger than the mathematics because of its relatively large x-height. To my eyes, 11 pt gives a much more harmonious balance.&lt;/p&gt;

&lt;p&gt;I therefore tried to change the built-in Text style from 12 pt to 11 pt.&lt;/p&gt;

&lt;p&gt;However, I noticed something very strange.&lt;/p&gt;

&lt;p&gt;When I open Style Management, select Text, and click Modify, the Character Style dialog already shows the font size as 11 pt (see the first screenshot). Nevertheless, when I switch to Text mode and start typing, the body text is still created as 12 pt, and the toolbar also reports a font size of 12 pt.&lt;/p&gt;

&lt;p&gt;If I create my own custom style (for example, text11) with a font size of 11 pt, it works exactly as expected.&lt;/p&gt;

&lt;p&gt;Is the built-in Text style intentionally overridden somewhere by the default Style Set, or is this a bug?&lt;/p&gt;

&lt;p&gt;For comparison, I have also attached a second screenshot showing the visual difference between 12 pt and 11 pt body text. In my opinion, the 11 pt version blends much better with the mathematical notation.&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;img src="/view.aspx?sf=243683_question/Change_font_size.png" /&gt;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;img src="/view.aspx?sf=243683_question/bodytext_11and12.png" /&gt;&lt;/p&gt;
</description>
      <guid>243683</guid>
      <pubDate>Tue, 14 Jul 2026 00:49:28 Z</pubDate>
      <itunes:author>erik10</itunes:author>
      <author>erik10</author>
    </item>
    <item>
      <title>eBook help video?</title>
      <link>http://www.mapleprimes.com/questions/243674-EBook-Help-Video?ref=Feed:MaplePrimes:Unanswered Questions</link>
      <itunes:summary>&lt;p&gt;Are there any demonstration help videos on creating an eBook? Currently I am struggling with the pages Having a laid out example would really help.&amp;nbsp;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;I would like to do an eBook version of my help pages to send to some people. Hopefully I can use the current help worksheets. The are formatted based on the Maple help structure.&lt;/p&gt;

&lt;p&gt;My currrent structure in the help section is:&lt;/p&gt;

&lt;p&gt;Rational Trigonometry&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; (about 40 help topics)&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;RTProjective&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;(about 20 help topics)&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;UHG&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;(about 20 help topics)&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp;Edit:- I have made a small step of progress using the &amp;quot; Assistant eBook template&amp;quot; but I am getting this error on build. I don&amp;#39;t know how to find the cause of the error.&lt;/p&gt;

&lt;p&gt;&lt;img 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"&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Are there any demonstration help videos on creating an eBook? Currently I am struggling with the pages Having a laid out example would really help.&amp;nbsp;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;I would like to do an eBook version of my help pages to send to some people. Hopefully I can use the current help worksheets. The are formatted based on the Maple help structure.&lt;/p&gt;

&lt;p&gt;My currrent structure in the help section is:&lt;/p&gt;

&lt;p&gt;Rational Trigonometry&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; (about 40 help topics)&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;RTProjective&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;(about 20 help topics)&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;UHG&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;(about 20 help topics)&lt;/p&gt;

&lt;p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp;Edit:- I have made a small step of progress using the &amp;quot; Assistant eBook template&amp;quot; but I am getting this error on build. I don&amp;#39;t know how to find the cause of the error.&lt;/p&gt;

&lt;p&gt;&lt;img 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" /&gt;&lt;/p&gt;
</description>
      <guid>243674</guid>
      <pubDate>Tue, 07 Jul 2026 12:01:16 Z</pubDate>
      <itunes:author>Ronan</itunes:author>
      <author>Ronan</author>
    </item>
    <item>
      <title>Missing operation (multiplication) in 2D-Math</title>
      <link>http://www.mapleprimes.com/questions/243658-Missing-Operation-multiplication-In-2DMath?ref=Feed:MaplePrimes:Unanswered Questions</link>
      <itunes:summary>&lt;p&gt;In 2-D Math input:&lt;br&gt;
In a product of more than two factors space is not allways sufficient to delimite factors when one of the factors is of type numeric.&lt;/p&gt;

&lt;p&gt;Just for my interest: Is there a reason or a rule for that?&lt;/p&gt;

&lt;form name="worksheet_form"&gt;&lt;input name="md.ref" type="hidden" value="F5424676DE4C50DDC4DA7F95D02FEDD7"&gt;
&lt;table align="center" width="768"&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Trebuchet MS,sans-serif;font-weight:normal;font-style:normal;"&gt;2-D Math: space interpreted as multiplication&lt;/span&gt;&lt;/p&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="a*b*c" height="23" src="/view.aspx?sf=243658_question/1edf683c78bda9d7f706d5a9dfa6a213.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;

			&lt;table&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;
						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="a*b*c" height="23" src="/view.aspx?sf=243658_question/025b40f965b9b241d299986445e13a9b.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;
						&lt;/td&gt;
						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(1)&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*b*c" height="23" src="/view.aspx?sf=243658_question/80739ee7352b6a06a85049525afaab9c.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;

			&lt;table&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;
						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*b*c" height="23" src="/view.aspx?sf=243658_question/6f34bbb07e3f2e212268c7e0f3d1b753.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;
						&lt;/td&gt;
						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(2)&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Trebuchet MS,sans-serif;font-weight:normal;font-style:normal;"&gt;With&amp;nbsp;numbers this does not work in these cases &lt;/span&gt;&lt;/p&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;a 2 c&amp;quot;" height="23" src="/view.aspx?sf=243658_question/c815e836509e54138adf5bb29d68a9c4.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;

			&lt;table&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;a href="http://www.maplesoft.com/support/help/errors/view.aspx?path=Error,%20missing%20operation"&gt;&lt;span style="color:#ff00ff;font-size: 100%;font-family: Courier New,monospace;font-weight:normal;font-style:normal;"&gt;&lt;u&gt;Error, missing operation&lt;/u&gt;&lt;/span&gt;&lt;/a&gt;&lt;/p&gt;

						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;a 2 c&amp;quot;" height="24" src="/view.aspx?sf=243658_question/92966489ba41ca70dfe0f1a970497f71.gif" style="vertical-align:-7px" width="44"&gt;&lt;/p&gt;
						&lt;/td&gt;
						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;&amp;nbsp;&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;a b 2&amp;quot;" height="6" src="/view.aspx?sf=243658_question/264c009f5a7c94d8a99f371500830520.gif" style="vertical-align:-6px" width="768"&gt;&lt;/p&gt;

			&lt;table&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;
						&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;a href="http://www.maplesoft.com/support/help/errors/view.aspx?path=Error,%20missing%20operation"&gt;&lt;span style="color:#ff00ff;font-size: 100%;font-family: Courier New,monospace;font-weight:normal;font-style:normal;"&gt;&lt;u&gt;Error, missing operation&lt;/u&gt;&lt;/span&gt;&lt;/a&gt;&lt;/p&gt;

						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;a b 2&amp;quot;" height="24" src="/view.aspx?sf=243658_question/35dd344cf82825f1bd0168aab6e53aca.gif" style="vertical-align:-7px" width="45"&gt;&lt;/p&gt;
						&lt;/td&gt;
						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;&amp;nbsp;&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Trebuchet MS,sans-serif;font-weight:normal;font-style:normal;"&gt;Multiplication operators are required&lt;/span&gt;&lt;/p&gt;

			&lt;table&gt;
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					&lt;tr valign="baseline"&gt;
						&lt;td&gt;
						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;2 2 c&amp;quot;" height="24" src="/view.aspx?sf=243658_question/c2255a3bd85ee4c8b091929be863c4f7.gif" style="vertical-align:-7px" width="44"&gt;&lt;/p&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*a*c" height="23" src="/view.aspx?sf=243658_question/f8bf7968a5265a06d9899ea18c4d2257.gif" style="vertical-align:-6px" width="50"&gt;&lt;/p&gt;

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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(3)&lt;/td&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*a*b" height="23" src="/view.aspx?sf=243658_question/b9dac3286f2c77bbc6ebbe0277d67cb8.gif" style="vertical-align:-6px" width="42"&gt;&lt;/p&gt;

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						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*a*b" height="23" src="/view.aspx?sf=243658_question/5919110ec26e960771d282c734e6d755.gif" style="vertical-align:-6px" width="33"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(4)&lt;/td&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="NULL" height="23" src="/view.aspx?sf=243658_question/a6cede8a69d182df01d05b01d29373a1.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;

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</itunes:summary>
      <description>&lt;p&gt;In 2-D Math input:&lt;br&gt;
In a product of more than two factors space is not allways sufficient to delimite factors when one of the factors is of type numeric.&lt;/p&gt;

&lt;p&gt;Just for my interest: Is there a reason or a rule for that?&lt;/p&gt;

&lt;form name="worksheet_form"&gt;&lt;input name="md.ref" type="hidden" value="F5424676DE4C50DDC4DA7F95D02FEDD7"&gt;
&lt;table align="center" width="768"&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Trebuchet MS,sans-serif;font-weight:normal;font-style:normal;"&gt;2-D Math: space interpreted as multiplication&lt;/span&gt;&lt;/p&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="a*b*c" height="23" src="/view.aspx?sf=243658_question/1edf683c78bda9d7f706d5a9dfa6a213.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;

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						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="a*b*c" height="23" src="/view.aspx?sf=243658_question/025b40f965b9b241d299986445e13a9b.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(1)&lt;/td&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*b*c" height="23" src="/view.aspx?sf=243658_question/80739ee7352b6a06a85049525afaab9c.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;

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						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*b*c" height="23" src="/view.aspx?sf=243658_question/6f34bbb07e3f2e212268c7e0f3d1b753.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(2)&lt;/td&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Trebuchet MS,sans-serif;font-weight:normal;font-style:normal;"&gt;With&amp;nbsp;numbers this does not work in these cases &lt;/span&gt;&lt;/p&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;a 2 c&amp;quot;" height="23" src="/view.aspx?sf=243658_question/c815e836509e54138adf5bb29d68a9c4.gif" style="vertical-align:-6px" width="32"&gt;&lt;/p&gt;

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						&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;a href="http://www.maplesoft.com/support/help/errors/view.aspx?path=Error,%20missing%20operation"&gt;&lt;span style="color:#ff00ff;font-size: 100%;font-family: Courier New,monospace;font-weight:normal;font-style:normal;"&gt;&lt;u&gt;Error, missing operation&lt;/u&gt;&lt;/span&gt;&lt;/a&gt;&lt;/p&gt;

						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;a 2 c&amp;quot;" height="24" src="/view.aspx?sf=243658_question/92966489ba41ca70dfe0f1a970497f71.gif" style="vertical-align:-7px" width="44"&gt;&lt;/p&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;a b 2&amp;quot;" height="6" src="/view.aspx?sf=243658_question/264c009f5a7c94d8a99f371500830520.gif" style="vertical-align:-6px" width="768"&gt;&lt;/p&gt;

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						&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;a href="http://www.maplesoft.com/support/help/errors/view.aspx?path=Error,%20missing%20operation"&gt;&lt;span style="color:#ff00ff;font-size: 100%;font-family: Courier New,monospace;font-weight:normal;font-style:normal;"&gt;&lt;u&gt;Error, missing operation&lt;/u&gt;&lt;/span&gt;&lt;/a&gt;&lt;/p&gt;

						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="&amp;quot;a b 2&amp;quot;" height="24" src="/view.aspx?sf=243658_question/35dd344cf82825f1bd0168aab6e53aca.gif" style="vertical-align:-7px" width="45"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;&amp;nbsp;&lt;/td&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Trebuchet MS,sans-serif;font-weight:normal;font-style:normal;"&gt;Multiplication operators are required&lt;/span&gt;&lt;/p&gt;

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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*a*c" height="23" src="/view.aspx?sf=243658_question/f8bf7968a5265a06d9899ea18c4d2257.gif" style="vertical-align:-6px" width="50"&gt;&lt;/p&gt;

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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(3)&lt;/td&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*a*b" height="23" src="/view.aspx?sf=243658_question/b9dac3286f2c77bbc6ebbe0277d67cb8.gif" style="vertical-align:-6px" width="42"&gt;&lt;/p&gt;

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						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="2*a*b" height="23" src="/view.aspx?sf=243658_question/5919110ec26e960771d282c734e6d755.gif" style="vertical-align:-6px" width="33"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(4)&lt;/td&gt;
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			&lt;p align="left" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="NULL" height="23" src="/view.aspx?sf=243658_question/a6cede8a69d182df01d05b01d29373a1.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;

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</description>
      <guid>243658</guid>
      <pubDate>Sat, 27 Jun 2026 11:34:01 Z</pubDate>
      <itunes:author>C_R</itunes:author>
      <author>C_R</author>
    </item>
    <item>
      <title>How to get consistent output from dsolve for system of ode&amp;#39;s?</title>
      <link>http://www.mapleprimes.com/questions/243653-How-To-Get-Consistent-Output-From-Dsolve?ref=Feed:MaplePrimes:Unanswered Questions</link>
      <itunes:summary>&lt;p&gt;Consider these two output, both for solving system of 2 first order different equations.&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;Why is the first result is put in a list, then each solution is in a set inside the list, while the second one is just a set of the two solutions?&lt;/p&gt;

&lt;p&gt;My guess is that because the first system is non-linear.&amp;nbsp; Is this why?&lt;/p&gt;

&lt;p&gt;This makes it little harder to parse the result later on, as it can change each time.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;Is there a way to get same output for the first example as in the second example?&lt;/p&gt;

&lt;p&gt;Mapkle 2026.1&lt;/p&gt;

&lt;pre class="prettyprint"&gt;
ode:=diff(x(t),t) = x(t)^2, diff(y(t),t) = exp(t);
sol:=dsolve([ode],[x(t),y(t)])

ode:=diff(x(t),t) = x(t), diff(y(t),t) = t;
sol:=dsolve([ode],[x(t),y(t)])
&lt;/pre&gt;

&lt;p&gt;ps. the ode&amp;#39;s are not even coupled in these example. So each can be solved on its own if needed.&lt;/p&gt;

&lt;p&gt;And if there is one ode with multiple solutions, now dsolve returns expression sequence. No set, no list.&lt;/p&gt;

&lt;pre class="prettyprint"&gt;
ode:=2*x*diff(y(x),x)*diff(diff(y(x),x),x) = -1+diff(y(x),x)^2; 
dsolve(ode,y(x));&lt;/pre&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;This whole thing is a mess.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;There should be one consistent way to return solutions for all cases.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;Regadless if it is one ode with one solution, or one ode with mutliple solutions, or coupled systems of odes, linear or not and so on.&lt;/p&gt;

&lt;p&gt;The output should be the same form in all cases. A list of lists or list of sets or whatever it is decided on.&lt;/p&gt;

&lt;p&gt;But it should not change.&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Consider these two output, both for solving system of 2 first order different equations.&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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" /&gt;&lt;/p&gt;

&lt;p&gt;Why is the first result is put in a list, then each solution is in a set inside the list, while the second one is just a set of the two solutions?&lt;/p&gt;

&lt;p&gt;My guess is that because the first system is non-linear.&amp;nbsp; Is this why?&lt;/p&gt;

&lt;p&gt;This makes it little harder to parse the result later on, as it can change each time.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;Is there a way to get same output for the first example as in the second example?&lt;/p&gt;

&lt;p&gt;Mapkle 2026.1&lt;/p&gt;

&lt;pre class="prettyprint"&gt;
ode:=diff(x(t),t) = x(t)^2, diff(y(t),t) = exp(t);
sol:=dsolve([ode],[x(t),y(t)])

ode:=diff(x(t),t) = x(t), diff(y(t),t) = t;
sol:=dsolve([ode],[x(t),y(t)])
&lt;/pre&gt;

&lt;p&gt;ps. the ode&amp;#39;s are not even coupled in these example. So each can be solved on its own if needed.&lt;/p&gt;

&lt;p&gt;And if there is one ode with multiple solutions, now dsolve returns expression sequence. No set, no list.&lt;/p&gt;

&lt;pre class="prettyprint"&gt;
ode:=2*x*diff(y(x),x)*diff(diff(y(x),x),x) = -1+diff(y(x),x)^2; 
dsolve(ode,y(x));&lt;/pre&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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" /&gt;&lt;/p&gt;

&lt;p&gt;This whole thing is a mess.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;There should be one consistent way to return solutions for all cases.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;Regadless if it is one ode with one solution, or one ode with mutliple solutions, or coupled systems of odes, linear or not and so on.&lt;/p&gt;

&lt;p&gt;The output should be the same form in all cases. A list of lists or list of sets or whatever it is decided on.&lt;/p&gt;

&lt;p&gt;But it should not change.&lt;/p&gt;
</description>
      <guid>243653</guid>
      <pubDate>Mon, 22 Jun 2026 06:41:21 Z</pubDate>
      <itunes:author>nm</itunes:author>
      <author>nm</author>
    </item>
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