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    <title>MaplePrimes - Newest 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>Tue, 10 Nov 2026 05:22:25 GMT</lastBuildDate>
    <pubDate>Tue, 10 Nov 2026 05:22:25 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The questions most recently asked on MaplePrimes</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - Newest Questions</title>
      <link>http://www.mapleprimes.com/questions</link>
    </image>
    <item>
      <title>Why does Maple 2026.1 update fail due to open programs when none are open?</title>
      <link>http://www.mapleprimes.com/questions/244840-Why-Does-Maple-20261-Update-Fail-Due?ref=Feed:MaplePrimes:New%20Questions</link>
      <itunes:summary>&lt;p&gt;I just opened maple to use it, and I receieved a notice that an update was available.&amp;nbsp; I proceeded with the update and it failed to install, complaining that &amp;quot;open programs&amp;quot; needed to be closed.&amp;nbsp; There were no open programs so I opted to have the installer &amp;quot;ignore&amp;quot; the warning.&amp;nbsp; However, it would not continue and it gave a list of two programs that were in use (even though I had closed Maple).&amp;nbsp; This is a snapshot of the warning.&lt;/p&gt;

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"&gt;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;It appears that the update may have completed as the maple version that appears during startup is 2026.1.&amp;nbsp; However, the program is very slow to open a new document (I have to click on the &amp;quot;New Document&amp;quot; button several times before it response) and very slow to close.(I have to click on the &amp;quot;X&amp;quot; icon (upper right of top menu) before it will close.&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;Any help would be appreciated.&lt;/p&gt;

&lt;p&gt;Regards,&lt;/p&gt;

&lt;p&gt;Frank DiJoseph&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;I just opened maple to use it, and I receieved a notice that an update was available.&amp;nbsp; I proceeded with the update and it failed to install, complaining that &amp;quot;open programs&amp;quot; needed to be closed.&amp;nbsp; There were no open programs so I opted to have the installer &amp;quot;ignore&amp;quot; the warning.&amp;nbsp; However, it would not continue and it gave a list of two programs that were in use (even though I had closed Maple).&amp;nbsp; This is a snapshot of the warning.&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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" /&gt;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;It appears that the update may have completed as the maple version that appears during startup is 2026.1.&amp;nbsp; However, the program is very slow to open a new document (I have to click on the &amp;quot;New Document&amp;quot; button several times before it response) and very slow to close.(I have to click on the &amp;quot;X&amp;quot; icon (upper right of top menu) before it will close.&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;Any help would be appreciated.&lt;/p&gt;

&lt;p&gt;Regards,&lt;/p&gt;

&lt;p&gt;Frank DiJoseph&lt;/p&gt;
</description>
      <guid>244840</guid>
      <pubDate>Mon, 09 Nov 2026 15:57:21 Z</pubDate>
      <itunes:author>Frank DiJoseph</itunes:author>
      <author>Frank DiJoseph</author>
    </item>
    <item>
      <title>plot syntax for two procedures</title>
      <link>http://www.mapleprimes.com/questions/244839-Plot-Syntax-For-Two-Procedures?ref=Feed:MaplePrimes:New%20Questions</link>
      <itunes:summary>&lt;p&gt;f := x -&amp;gt; 6*x - 1;&lt;/p&gt;

&lt;p&gt;g := x -&amp;gt; -2*x + 33;&lt;/p&gt;

&lt;p&gt;plot(f(x), g(x));&lt;br&gt;
Error, (in plot) unexpected option: -2*x+33&lt;br&gt;
&lt;br&gt;
&lt;img src="/view.aspx?sf=244839_question/Skrmbillede_2026-11-08_212241.png"&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;f := x -&amp;gt; 6*x - 1;&lt;/p&gt;

&lt;p&gt;g := x -&amp;gt; -2*x + 33;&lt;/p&gt;

&lt;p&gt;plot(f(x), g(x));&lt;br /&gt;
Error, (in plot) unexpected option: -2*x+33&lt;br /&gt;
&lt;br /&gt;
&lt;img src="/view.aspx?sf=244839_question/Skrmbillede_2026-11-08_212241.png" /&gt;&lt;/p&gt;
</description>
      <guid>244839</guid>
      <pubDate>Sun, 08 Nov 2026 20:38:16 Z</pubDate>
      <itunes:author>clararararararara</itunes:author>
      <author>clararararararara</author>
    </item>
    <item>
      <title>Use of parentheses in function application</title>
      <link>http://www.mapleprimes.com/questions/244838-Use-Of-Parentheses-In-Function-Application?ref=Feed:MaplePrimes:New%20Questions</link>
      <itunes:summary>&lt;p&gt;Why no parentheses around &amp;quot;%&amp;quot; are needed here&lt;/p&gt;

&lt;pre class="prettyprint"&gt;
cos^2 + sin^2 = 1;
%(x);
                           2      2    
                        cos  + sin  = 1

                           2         2    
                     cos(x)  + sin(x)  = 1

&lt;/pre&gt;

&lt;p&gt;as they are required here (to group terms)&lt;br&gt;
&amp;nbsp;&lt;/p&gt;

&lt;pre class="prettyprint"&gt;
(cos^2 + sin^2 = 1)(x);
                           2         2    
                     cos(x)  + sin(x)  = 1

&lt;/pre&gt;

&lt;p&gt;Is it because % (?ditto) is an operator or because of an evaluation rule?&lt;/p&gt;

&lt;p&gt;I know the opposite: Maple treats (sin)(x) the same as sin(x), i.e. removes the parentheses.&amp;nbsp;&amp;nbsp;&lt;br&gt;
I also know that Maple has special evaluation rules for procedures (see &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=last_name_eval)' target='_new'&gt;?last_name_eval)&lt;/a&gt; but the&lt;br&gt;
&amp;quot;operator expression&amp;quot; cos^2 + sin^2 = 1 inside the parentheses is of type equation and not of type function/procedure.&lt;/p&gt;

&lt;p&gt;I assume that % reevaluates a previously computed result stored in the kernel and not in the user interface but maybe I am wrong here. If equation labels are used instead of %, also no parentheses are needed, but in this case the equation label refers to output stored at the level of the user interface.&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Why no parentheses around &amp;quot;%&amp;quot; are needed here&lt;/p&gt;

&lt;pre class="prettyprint"&gt;
cos^2 + sin^2 = 1;
%(x);
                           2      2    
                        cos  + sin  = 1

                           2         2    
                     cos(x)  + sin(x)  = 1

&lt;/pre&gt;

&lt;p&gt;as they are required here (to group terms)&lt;br /&gt;
&amp;nbsp;&lt;/p&gt;

&lt;pre class="prettyprint"&gt;
(cos^2 + sin^2 = 1)(x);
                           2         2    
                     cos(x)  + sin(x)  = 1

&lt;/pre&gt;

&lt;p&gt;Is it because % (?ditto) is an operator or because of an evaluation rule?&lt;/p&gt;

&lt;p&gt;I know the opposite: Maple treats (sin)(x) the same as sin(x), i.e. removes the parentheses.&amp;nbsp;&amp;nbsp;&lt;br /&gt;
I also know that Maple has special evaluation rules for procedures (see ?last_name_eval) but the&lt;br /&gt;
&amp;quot;operator expression&amp;quot; cos^2 + sin^2 = 1 inside the parentheses is of type equation and not of type function/procedure.&lt;/p&gt;

&lt;p&gt;I assume that % reevaluates a previously computed result stored in the kernel and not in the user interface but maybe I am wrong here. If equation labels are used instead of %, also no parentheses are needed, but in this case the equation label refers to output stored at the level of the user interface.&lt;/p&gt;
</description>
      <guid>244838</guid>
      <pubDate>Sun, 08 Nov 2026 20:16:59 Z</pubDate>
      <itunes:author>C_R</itunes:author>
      <author>C_R</author>
    </item>
    <item>
      <title>How to insert a section with the ribbon interface</title>
      <link>http://www.mapleprimes.com/questions/244837-How-To-Insert-A-Section-With-The-Ribbon-Interface?ref=Feed:MaplePrimes:New%20Questions</link>
      <itunes:summary>&lt;p&gt;I could not identify a menu item in the ribbon interface under &amp;quot;Insert&amp;quot; (where it was with the former interface).&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;I could not identify a menu item in the ribbon interface under &amp;quot;Insert&amp;quot; (where it was with the former interface).&lt;/p&gt;
</description>
      <guid>244837</guid>
      <pubDate>Sun, 08 Nov 2026 17:29:57 Z</pubDate>
      <itunes:author>C_R</itunes:author>
      <author>C_R</author>
    </item>
    <item>
      <title>Looking for the difference of cubes</title>
      <link>http://www.mapleprimes.com/questions/244836-Looking-For-The-Difference-Of-Cubes?ref=Feed:MaplePrimes:New%20Questions</link>
      <itunes:summary>&lt;p&gt;Let B and D be natural numbers. Prove that in the rational numbers there exist solutions (x;y) of the equation x^3-y^3=B^3+D^3 and the equation x^3-y^3=B^3-D^3, and find the solution formula and example solutions.&lt;/p&gt;

&lt;p&gt;edited:&lt;/p&gt;

&lt;p&gt;This problem becomes interesting when one searches for &lt;u&gt;positive&lt;/u&gt; rational solutions x=x(B,D) and y=y(B,D).&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Let B and D be natural numbers. Prove that in the rational numbers there exist solutions (x;y) of the equation x^3-y^3=B^3+D^3 and the equation x^3-y^3=B^3-D^3, and find the solution formula and example solutions.&lt;/p&gt;

&lt;p&gt;edited:&lt;/p&gt;

&lt;p&gt;This problem becomes interesting when one searches for &lt;u&gt;positive&lt;/u&gt; rational solutions x=x(B,D) and y=y(B,D).&lt;/p&gt;
</description>
      <guid>244836</guid>
      <pubDate>Sat, 07 Nov 2026 10:02:09 Z</pubDate>
      <itunes:author>Alfred_F</itunes:author>
      <author>Alfred_F</author>
    </item>
    <item>
      <title>Maple 2026.2 update</title>
      <link>http://www.mapleprimes.com/questions/244835-Maple-20262-Update?ref=Feed:MaplePrimes:New%20Questions</link>
      <itunes:summary>&lt;p&gt;I see my Maple has updated to 2026.2 What has been inproved in this release?&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;I see my Maple has updated to 2026.2 What has been inproved in this release?&lt;/p&gt;
</description>
      <guid>244835</guid>
      <pubDate>Fri, 06 Nov 2026 16:26:23 Z</pubDate>
      <itunes:author>Ronan</itunes:author>
      <author>Ronan</author>
    </item>
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