<rss xmlns:itunes="http://www.itunes.com/dtds/podcast-1.0.dtd" version="2.0">
  <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>Sun, 12 Jul 2026 22:25:42 GMT</lastBuildDate>
    <pubDate>Sun, 12 Jul 2026 22:25:42 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>Using a relative path when importing data?</title>
      <link>http://www.mapleprimes.com/questions/243682-Using-A-Relative-Path-When-Importing-Data?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;When our students import data from an Excel file into Maple using &lt;em&gt;Tools &amp;gt; Import Data&lt;/em&gt;, everything works as expected.&lt;/p&gt;

&lt;p&gt;After doing some experiments, however, I realized that the data from the Excel file is not embedded in the Maple worksheet. That is probably a sensible design choice for large datasets. However, I also discovered that Maple stores an absolute path to the Excel file.&lt;/p&gt;

&lt;p&gt;For example, suppose I have the files&lt;/p&gt;

&lt;p&gt;importdata.mw&lt;br&gt;
data.xlsx&lt;/p&gt;

&lt;p&gt;in the same folder. If I copy that entire folder to another location, the copied Maple worksheet still refers to the original Excel file rather than the one located in the same folder as the worksheet. If the original folder is renamed or removed, re-executing the worksheet results in errors because Maple can no longer find the Excel file.&lt;/p&gt;

&lt;p&gt;This makes it difficult to distribute teaching material to my students. Ideally, I would like to give them a ZIP file containing both files. After extracting the ZIP file, the worksheet should simply use the data.xlsx file located in the same folder. Instead, the students have to import the Excel file again manually, which is rather inconvenient.&lt;/p&gt;

&lt;p&gt;My question is: Is there a way to make Maple use a relative path instead of an absolute path when importing Excel data?&lt;/p&gt;

&lt;p&gt;I am happy to use a single line of Maple code if necessary, but I would prefer not to introduce several lines of code or programming constructs. We do not really teach Maple programming; our students mainly work with the graphical interface (tabs and ribbons).&lt;/p&gt;

&lt;p&gt;I hope someone can help.&lt;/p&gt;

&lt;p&gt;Erik&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;When our students import data from an Excel file into Maple using &lt;em&gt;Tools &amp;gt; Import Data&lt;/em&gt;, everything works as expected.&lt;/p&gt;

&lt;p&gt;After doing some experiments, however, I realized that the data from the Excel file is not embedded in the Maple worksheet. That is probably a sensible design choice for large datasets. However, I also discovered that Maple stores an absolute path to the Excel file.&lt;/p&gt;

&lt;p&gt;For example, suppose I have the files&lt;/p&gt;

&lt;p&gt;importdata.mw&lt;br /&gt;
data.xlsx&lt;/p&gt;

&lt;p&gt;in the same folder. If I copy that entire folder to another location, the copied Maple worksheet still refers to the original Excel file rather than the one located in the same folder as the worksheet. If the original folder is renamed or removed, re-executing the worksheet results in errors because Maple can no longer find the Excel file.&lt;/p&gt;

&lt;p&gt;This makes it difficult to distribute teaching material to my students. Ideally, I would like to give them a ZIP file containing both files. After extracting the ZIP file, the worksheet should simply use the data.xlsx file located in the same folder. Instead, the students have to import the Excel file again manually, which is rather inconvenient.&lt;/p&gt;

&lt;p&gt;My question is: Is there a way to make Maple use a relative path instead of an absolute path when importing Excel data?&lt;/p&gt;

&lt;p&gt;I am happy to use a single line of Maple code if necessary, but I would prefer not to introduce several lines of code or programming constructs. We do not really teach Maple programming; our students mainly work with the graphical interface (tabs and ribbons).&lt;/p&gt;

&lt;p&gt;I hope someone can help.&lt;/p&gt;

&lt;p&gt;Erik&lt;/p&gt;
</description>
      <guid>243682</guid>
      <pubDate>Sun, 12 Jul 2026 15:14:04 Z</pubDate>
      <itunes:author>erik10</itunes:author>
      <author>erik10</author>
    </item>
    <item>
      <title>How to display Unit call, with coefficient 1?</title>
      <link>http://www.mapleprimes.com/questions/243680-How-To-Display-Unit-Call-With-Coefficient-1?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;This is about avoiding that automatic simplifcation removes a factor of &amp;quot;1&amp;quot; before a unit.&lt;/p&gt;

&lt;p&gt;Example output with removed factors:&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;&lt;span style="font-size:16px;"&gt;Readers of technical notes not familar with Maple interprete the above missing values before units as layout errors.&lt;br&gt;
Also reading it (e.g. with a screen reader) sounds strange: &amp;quot;&lt;span style="font-family:Courier New,Courier,monospace;"&gt;&lt;em&gt;m_l equals kg&lt;/em&gt;&lt;/span&gt;&amp;quot; or &amp;quot;&lt;span style="font-family:Courier New,Courier,monospace;"&gt;&lt;em&gt;m_1 of kg&lt;/em&gt;&lt;/span&gt;&amp;quot;.&amp;nbsp; As a work around a float one (i.e.: 1.) can be used, which in some instances does not look as nice as&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;To improve the above I thought of an inert &amp;quot;1&amp;quot; or an inert multiplication that could be removed by the value command in subsequent calculations (not necessarily visible in a document to the reader when the input is hidden).&lt;br&gt;
I could not find a way for an inert &amp;quot;1&amp;quot;. With inert multiplication using %* a grey asterix is printed&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;Can we make the grey multiplication symbol invisble?&lt;/p&gt;

&lt;p&gt;Related discussion on 0 mm and 1 mm&lt;/p&gt;

&lt;p&gt;&lt;a href="https://www.mapleprimes.com/questions/241946-Round-With-Units#answer313597"&gt;https://www.mapleprimes.com/questions/241946-Round-With-Units#answer313597&lt;/a&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;This is about avoiding that automatic simplifcation removes a factor of &amp;quot;1&amp;quot; before a unit.&lt;/p&gt;

&lt;p&gt;Example output with removed factors:&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;&lt;span style="font-size:16px;"&gt;Readers of technical notes not familar with Maple interprete the above missing values before units as layout errors.&lt;br&gt;
Also reading it (e.g. with a screen reader) sounds strange: &amp;quot;&lt;span style="font-family:Courier New,Courier,monospace;"&gt;&lt;em&gt;m_l equals kg&lt;/em&gt;&lt;/span&gt;&amp;quot; or &amp;quot;&lt;span style="font-family:Courier New,Courier,monospace;"&gt;&lt;em&gt;m_1 of kg&lt;/em&gt;&lt;/span&gt;&amp;quot;.&amp;nbsp; As a work around a float one (i.e.: 1.) can be used, which in some instances does not look as nice as&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;To improve the above I thought of an inert &amp;quot;1&amp;quot; or an inert multiplication that could be removed by the value command in subsequent calculations (not necessarily visible in a document to the reader when the input is hidden).&lt;br&gt;
I could not find a way for an inert &amp;quot;1&amp;quot;. With inert multiplication using %* a grey asterix is printed&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;Can we make the grey multiplication symbol invisble?&lt;/p&gt;

&lt;p&gt;Related discussion on 0 mm and 1 mm&lt;/p&gt;

&lt;p&gt;&lt;a href="https://www.mapleprimes.com/questions/241946-Round-With-Units#answer313597"&gt;https://www.mapleprimes.com/questions/241946-Round-With-Units#answer313597&lt;/a&gt;&lt;/p&gt;
</description>
      <guid>243680</guid>
      <pubDate>Sat, 11 Jul 2026 13:32:35 Z</pubDate>
      <itunes:author>C_R</itunes:author>
      <author>C_R</author>
    </item>
    <item>
      <title>PDF printing not working</title>
      <link>http://www.mapleprimes.com/questions/243679-PDF-Printing-Not-Working?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;Maple 2026 print layout&lt;br&gt;
&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

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"&gt;&lt;/p&gt;

&lt;p&gt;Is that related to the attached worksheet or my installation?&lt;br&gt;
If that is not reproducible on other installations, can I someone provide a file that prints correctly to test my installation?&lt;/p&gt;

&lt;p&gt;Anything I can do about the mixed up fonts?&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243679_question/pdf_print.mw"&gt;pdf_print.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;Other question: Where is the pagesetup in Maple 2026? Maple shows in the printlayout a pagebreak at about 80% of the displayed page. AI could not tell me&lt;/p&gt;

&lt;p&gt;(edit) where the page setup is to adjust the page size.&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Maple 2026 print layout&lt;br&gt;
&lt;img 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"&gt;&lt;/p&gt;

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"&gt;&lt;/p&gt;

&lt;p&gt;Is that related to the attached worksheet or my installation?&lt;br&gt;
If that is not reproducible on other installations, can I someone provide a file that prints correctly to test my installation?&lt;/p&gt;

&lt;p&gt;Anything I can do about the mixed up fonts?&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243679_question/pdf_print.mw"&gt;pdf_print.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;Other question: Where is the pagesetup in Maple 2026? Maple shows in the printlayout a pagebreak at about 80% of the displayed page. AI could not tell me&lt;/p&gt;

&lt;p&gt;(edit) where the page setup is to adjust the page size.&lt;/p&gt;
</description>
      <guid>243679</guid>
      <pubDate>Fri, 10 Jul 2026 15:51:55 Z</pubDate>
      <itunes:author>C_R</itunes:author>
      <author>C_R</author>
    </item>
    <item>
      <title>How to force particular units?</title>
      <link>http://www.mapleprimes.com/questions/243677-How-To-Force-Particular-Units?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;I am adding &amp;#39;specificheat&amp;#39; as a property to the Element database in Maple.&lt;/p&gt;

&lt;p&gt;In my .mapleinit I have added the property so it is permanent&lt;/p&gt;

&lt;p&gt;I have a Package that loads the values in from a table using&lt;/p&gt;

&lt;p&gt;&amp;nbsp; ScientificConstants:-ModifyElement(parse(elemt),specificheat=[value=data[i,4]*1000,units=&amp;#39;J/kg/K&amp;#39;]);&lt;/p&gt;

&lt;p&gt;which runs in a loop for all elements I have values for. This all works.&lt;/p&gt;

&lt;p&gt;My issue: GetUnit() returns a unit of m^2/(s^2*K). While this is not wrong, I want it to stay J/(kg*K), which is much more suitable for my work (and, besides, is the SI unit for specific heat). I can use convert to fix it on a case-by-case basis, but that is decidedly clumsy.&lt;/p&gt;

&lt;p&gt;Is there a way to do that?&lt;/p&gt;

&lt;p&gt;This is in Maple 2015. I have access to Maple 2023 as well, but not where I am right now. I really need this to work on all of them.&lt;/p&gt;

&lt;p&gt;TIA,&lt;/p&gt;

&lt;p&gt;M.D.&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;I am adding &amp;#39;specificheat&amp;#39; as a property to the Element database in Maple.&lt;/p&gt;

&lt;p&gt;In my .mapleinit I have added the property so it is permanent&lt;/p&gt;

&lt;p&gt;I have a Package that loads the values in from a table using&lt;/p&gt;

&lt;p&gt;&amp;nbsp; ScientificConstants:-ModifyElement(parse(elemt),specificheat=[value=data[i,4]*1000,units=&amp;#39;J/kg/K&amp;#39;]);&lt;/p&gt;

&lt;p&gt;which runs in a loop for all elements I have values for. This all works.&lt;/p&gt;

&lt;p&gt;My issue: GetUnit() returns a unit of m^2/(s^2*K). While this is not wrong, I want it to stay J/(kg*K), which is much more suitable for my work (and, besides, is the SI unit for specific heat). I can use convert to fix it on a case-by-case basis, but that is decidedly clumsy.&lt;/p&gt;

&lt;p&gt;Is there a way to do that?&lt;/p&gt;

&lt;p&gt;This is in Maple 2015. I have access to Maple 2023 as well, but not where I am right now. I really need this to work on all of them.&lt;/p&gt;

&lt;p&gt;TIA,&lt;/p&gt;

&lt;p&gt;M.D.&lt;/p&gt;
</description>
      <guid>243677</guid>
      <pubDate>Wed, 08 Jul 2026 15:51:43 Z</pubDate>
      <itunes:author>Mac Dude</itunes:author>
      <author>Mac Dude</author>
    </item>
    <item>
      <title>Matt&amp;#39;s example of an arithmetic progression</title>
      <link>http://www.mapleprimes.com/posts/235179-Matt39s-Example-Of-An-Arithmetic-Progression?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;Hi Maple community, and all,&lt;br&gt;
an arbitrary arithmetic progression, with starting value , s,&amp;nbsp;&lt;/p&gt;

&lt;p&gt;and increasing by &amp;quot;a&amp;quot;, where &amp;quot;a&amp;quot; is the value to add, every time,&lt;br&gt;
so&lt;br&gt;
{Arithmetic Progression} is found by calculating&lt;br&gt;
s+a*index&lt;/p&gt;

&lt;p&gt;where index is a running index&amp;nbsp;&lt;br&gt;
see attached&lt;br&gt;
&lt;a href="/view.aspx?sf=235179_post/arithmetic_progression_with_1_and_8.mw"&gt;arithmetic_progression_with_1_and_8.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=235179_post/arithmetic_progression_with_1_and_8.mw"&gt;arithmetic_progression_with_1_and_8.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;hopefully, that is useful, as an example, of an arithmetic progression.&lt;/p&gt;

&lt;p&gt;Regards,&lt;br&gt;
Matt&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Hi Maple community, and all,&lt;br&gt;
an arbitrary arithmetic progression, with starting value , s,&amp;nbsp;&lt;/p&gt;

&lt;p&gt;and increasing by &amp;quot;a&amp;quot;, where &amp;quot;a&amp;quot; is the value to add, every time,&lt;br&gt;
so&lt;br&gt;
{Arithmetic Progression} is found by calculating&lt;br&gt;
s+a*index&lt;/p&gt;

&lt;p&gt;where index is a running index&amp;nbsp;&lt;br&gt;
see attached&lt;br&gt;
&lt;a href="/view.aspx?sf=235179_post/arithmetic_progression_with_1_and_8.mw"&gt;arithmetic_progression_with_1_and_8.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=235179_post/arithmetic_progression_with_1_and_8.mw"&gt;arithmetic_progression_with_1_and_8.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;hopefully, that is useful, as an example, of an arithmetic progression.&lt;/p&gt;

&lt;p&gt;Regards,&lt;br&gt;
Matt&lt;/p&gt;
</description>
      <guid>235179</guid>
      <pubDate>Wed, 08 Jul 2026 06:42:49 Z</pubDate>
      <itunes:author>Mister_Matthew_abc</itunes:author>
      <author>Mister_Matthew_abc</author>
    </item>
    <item>
      <title>PDETools:-dchange example</title>
      <link>http://www.mapleprimes.com/questions/243676-PDEToolsdchange-Example?ref=Feed:MaplePrimes:New%20Questions%20&amp;amp;%20Posts</link>
      <itunes:summary>&lt;p&gt;In the following example, the result of &lt;strong&gt;PDETools:-dchange()&amp;nbsp;&lt;/strong&gt; is unexpected.&amp;nbsp; This may be due to my misunderstanding of the documentation, or (hopefully not) a bug.&amp;nbsp; Any comments?&lt;/p&gt;

&lt;form name="worksheet_form"&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;restart;&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;with(PDETools):&lt;/span&gt;&lt;/p&gt;
						&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: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;Differential equation over &lt;/span&gt;&lt;img alt="0 &amp;lt; x and x &amp;lt; 5" height="23" src="/view.aspx?sf=243676_question/0bb3b83ca36897b1ca744fadd5b8a24a.gif" style="vertical-align:-6px" width="66"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;:&lt;/span&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;de := diff(u(x),x) + x*u(x) = 0;&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="diff(u(x), x)+x*u(x) = 0" height="42" src="/view.aspx?sf=243676_question/b4aa1e54c0fba7b2a6f7c6dec9cbf3a5.gif" style="vertical-align:-16px" width="180"&gt;&lt;/p&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: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;Transform the domain from &lt;/span&gt;&lt;img alt="0 &amp;lt; x and x &amp;lt; 5" height="23" src="/view.aspx?sf=243676_question/55d833017912ca21dfac3a22d0bbdf7e.gif" style="vertical-align:-6px" width="66"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;&amp;nbsp;to &lt;/span&gt;&lt;img alt="0 &amp;lt; xi and xi &amp;lt; 1" height="26" src="/view.aspx?sf=243676_question/382c749d0a7f7ee76475a5380a7019cf.gif" style="vertical-align:-7px" width="67"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;:&lt;/span&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;tr := x = 5*xi, &amp;nbsp;u(x) = v(xi);&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="x = 5*xi, u(x) = v(xi)" height="26" src="/view.aspx?sf=243676_question/338b8984bbebd0b541b79c43165a4203.gif" style="vertical-align:-7px" width="160"&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;dchange({tr}, de, {xi, v(xi)});&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="(1/5)*(diff(v(xi), xi))+5*xi*v(xi) = 0" height="64" src="/view.aspx?sf=243676_question/d5205db51e8e2dd6c666a6111028f0ba.gif" style="vertical-align:-16px" width="166"&gt;&lt;/p&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: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;That&amp;#39;s good. &amp;nbsp;Now do the same thing to a generic first order ODE:&lt;/span&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;DE := F(x,u(x),diff(u(x),x));&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="F(x, u(x), diff(u(x), x))" height="42" src="/view.aspx?sf=243676_question/81b6b190510b4e1631fdfaa890525fd7.gif" style="vertical-align:-16px" width="181"&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;dchange({tr}, DE, {xi, v(xi)});&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="F(xi, v(xi), (1/5)*(diff(v(xi), xi)))" height="64" src="/view.aspx?sf=243676_question/bdc0cd8acfbb0a7c996669317c2a2900.gif" style="vertical-align:-16px" width="152"&gt;&lt;/p&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: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;That&amp;#39;s not good. &amp;nbsp;The first argument of &lt;/span&gt;&lt;img alt="&amp;quot;F,&amp;quot;" height="23" src="/view.aspx?sf=243676_question/67a5af7a89745adc37c23de32f68fa57.gif" style="vertical-align:-6px" width="22"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;&amp;nbsp;which was &lt;/span&gt;&lt;img alt="x" height="23" src="/view.aspx?sf=243676_question/4e600548ad8a299e9141019ec81aa994.gif" style="vertical-align:-6px" width="12"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;, should have changed to &lt;/span&gt;&lt;img alt="5*xi" height="26" src="/view.aspx?sf=243676_question/80679642fd723ee283f4b9a84589ffbd.gif" style="vertical-align:-7px" width="23"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;.&lt;/span&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;
			&lt;/td&gt;
		&lt;/tr&gt;
	&lt;/tbody&gt;
&lt;/table&gt;
&lt;/form&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243676_question/dchange-problem.mw"&gt;Download dchange-problem.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;In the following example, the result of &lt;strong&gt;PDETools:-dchange()&amp;nbsp;&lt;/strong&gt; is unexpected.&amp;nbsp; This may be due to my misunderstanding of the documentation, or (hopefully not) a bug.&amp;nbsp; Any comments?&lt;/p&gt;

&lt;form name="worksheet_form"&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;restart;&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;with(PDETools):&lt;/span&gt;&lt;/p&gt;
						&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: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;Differential equation over &lt;/span&gt;&lt;img alt="0 &amp;lt; x and x &amp;lt; 5" height="23" src="/view.aspx?sf=243676_question/0bb3b83ca36897b1ca744fadd5b8a24a.gif" style="vertical-align:-6px" width="66"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;:&lt;/span&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;de := diff(u(x),x) + x*u(x) = 0;&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="diff(u(x), x)+x*u(x) = 0" height="42" src="/view.aspx?sf=243676_question/b4aa1e54c0fba7b2a6f7c6dec9cbf3a5.gif" style="vertical-align:-16px" width="180"&gt;&lt;/p&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: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;Transform the domain from &lt;/span&gt;&lt;img alt="0 &amp;lt; x and x &amp;lt; 5" height="23" src="/view.aspx?sf=243676_question/55d833017912ca21dfac3a22d0bbdf7e.gif" style="vertical-align:-6px" width="66"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;&amp;nbsp;to &lt;/span&gt;&lt;img alt="0 &amp;lt; xi and xi &amp;lt; 1" height="26" src="/view.aspx?sf=243676_question/382c749d0a7f7ee76475a5380a7019cf.gif" style="vertical-align:-7px" width="67"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;:&lt;/span&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;tr := x = 5*xi, &amp;nbsp;u(x) = v(xi);&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="x = 5*xi, u(x) = v(xi)" height="26" src="/view.aspx?sf=243676_question/338b8984bbebd0b541b79c43165a4203.gif" style="vertical-align:-7px" width="160"&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;dchange({tr}, de, {xi, v(xi)});&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="(1/5)*(diff(v(xi), xi))+5*xi*v(xi) = 0" height="64" src="/view.aspx?sf=243676_question/d5205db51e8e2dd6c666a6111028f0ba.gif" style="vertical-align:-16px" width="166"&gt;&lt;/p&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: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;That&amp;#39;s good. &amp;nbsp;Now do the same thing to a generic first order ODE:&lt;/span&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;DE := F(x,u(x),diff(u(x),x));&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="F(x, u(x), diff(u(x), x))" height="42" src="/view.aspx?sf=243676_question/81b6b190510b4e1631fdfaa890525fd7.gif" style="vertical-align:-16px" width="181"&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;dchange({tr}, DE, {xi, v(xi)});&lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="F(xi, v(xi), (1/5)*(diff(v(xi), xi)))" height="64" src="/view.aspx?sf=243676_question/bdc0cd8acfbb0a7c996669317c2a2900.gif" style="vertical-align:-16px" width="152"&gt;&lt;/p&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: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;That&amp;#39;s not good. &amp;nbsp;The first argument of &lt;/span&gt;&lt;img alt="&amp;quot;F,&amp;quot;" height="23" src="/view.aspx?sf=243676_question/67a5af7a89745adc37c23de32f68fa57.gif" style="vertical-align:-6px" width="22"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;&amp;nbsp;which was &lt;/span&gt;&lt;img alt="x" height="23" src="/view.aspx?sf=243676_question/4e600548ad8a299e9141019ec81aa994.gif" style="vertical-align:-6px" width="12"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;, should have changed to &lt;/span&gt;&lt;img alt="5*xi" height="26" src="/view.aspx?sf=243676_question/80679642fd723ee283f4b9a84589ffbd.gif" style="vertical-align:-7px" width="23"&gt;&lt;span style="color:#000000;font-size: 100%;font-family: Times New Roman,serif;font-weight:normal;font-style:normal;"&gt;.&lt;/span&gt;&lt;/p&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: Courier New,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:0px; padding-bottom:0px"&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: Courier New,monospace;font-weight:bold;font-style:normal;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;
			&lt;/td&gt;
		&lt;/tr&gt;
	&lt;/tbody&gt;
&lt;/table&gt;
&lt;/form&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243676_question/dchange-problem.mw"&gt;Download dchange-problem.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;
</description>
      <guid>243676</guid>
      <pubDate>Tue, 07 Jul 2026 17:22:19 Z</pubDate>
      <itunes:author>Rouben
 Rostamian</itunes:author>
      <author>Rouben
 Rostamian</author>
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