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    <title>topic Statistical test for 2 optimums from DOE fitted model in Discussions</title>
    <link>https://community.jmp.com/t5/Discussions/Statistical-test-for-2-optimums-from-DOE-fitted-model/m-p/971434#M110541</link>
    <description>&lt;P&gt;Hi JMP community,&lt;/P&gt;
&lt;P&gt;&lt;BR /&gt;I have a 48-run DOE with 3 continuous factors, each with 3 levels, and 1 categorical factor, call it material, with 2 levels. I am interested in maximizing my response, let's call it yield, for both material 1 and material 2. Not only do I have strong reason to believe that the 2 materials will produce different yields, but that their response surfaces will be different. Therefore, I design for a model with all response surface terms and their interactions with material; 20 terms with the intercept. &lt;BR /&gt;&lt;BR /&gt;My goal is to simultaneously find optimal settings for both materials and decide which material to use.&amp;nbsp;The most obvious thing to do is to lock material at each level and maximize desirability, thus producing optimal settings for both materials. I can then compare these predictions.&lt;/P&gt;
&lt;P&gt;I am looking for guidance on how to more formally test the difference in the materials, ideally with confidence intervals. Would I use Custom Test for this? Should I compare the bagged predictions at the 2 optimums?&lt;/P&gt;
&lt;P&gt;An example of one of the questions I am trying to answer with this is "is material 1 15% better than material 2?" My idea was to estimate a confidence interval on the difference in predicted optimums and see if the interval contained my acceptance criteria. I realize that there are a few different ways to go about this problem; comparing predicted max yield or comparing average yield over a specific range of my factors. Would appreciate any other thoughts you all have on this problem.&lt;/P&gt;
&lt;P&gt;-Robert&lt;/P&gt;</description>
    <pubDate>Tue, 15 Sep 2026 17:17:14 GMT</pubDate>
    <dc:creator>rcast15</dc:creator>
    <dc:date>2026-09-15T17:17:14Z</dc:date>
    <item>
      <title>Statistical test for 2 optimums from DOE fitted model</title>
      <link>https://community.jmp.com/t5/Discussions/Statistical-test-for-2-optimums-from-DOE-fitted-model/m-p/971434#M110541</link>
      <description>&lt;P&gt;Hi JMP community,&lt;/P&gt;
&lt;P&gt;&lt;BR /&gt;I have a 48-run DOE with 3 continuous factors, each with 3 levels, and 1 categorical factor, call it material, with 2 levels. I am interested in maximizing my response, let's call it yield, for both material 1 and material 2. Not only do I have strong reason to believe that the 2 materials will produce different yields, but that their response surfaces will be different. Therefore, I design for a model with all response surface terms and their interactions with material; 20 terms with the intercept. &lt;BR /&gt;&lt;BR /&gt;My goal is to simultaneously find optimal settings for both materials and decide which material to use.&amp;nbsp;The most obvious thing to do is to lock material at each level and maximize desirability, thus producing optimal settings for both materials. I can then compare these predictions.&lt;/P&gt;
&lt;P&gt;I am looking for guidance on how to more formally test the difference in the materials, ideally with confidence intervals. Would I use Custom Test for this? Should I compare the bagged predictions at the 2 optimums?&lt;/P&gt;
&lt;P&gt;An example of one of the questions I am trying to answer with this is "is material 1 15% better than material 2?" My idea was to estimate a confidence interval on the difference in predicted optimums and see if the interval contained my acceptance criteria. I realize that there are a few different ways to go about this problem; comparing predicted max yield or comparing average yield over a specific range of my factors. Would appreciate any other thoughts you all have on this problem.&lt;/P&gt;
&lt;P&gt;-Robert&lt;/P&gt;</description>
      <pubDate>Tue, 15 Sep 2026 17:17:14 GMT</pubDate>
      <guid>https://community.jmp.com/t5/Discussions/Statistical-test-for-2-optimums-from-DOE-fitted-model/m-p/971434#M110541</guid>
      <dc:creator>rcast15</dc:creator>
      <dc:date>2026-09-15T17:17:14Z</dc:date>
    </item>
    <item>
      <title>Re: Statistical test for 2 optimums from DOE fitted model</title>
      <link>https://community.jmp.com/t5/Discussions/Statistical-test-for-2-optimums-from-DOE-fitted-model/m-p/971454#M110542</link>
      <description>&lt;P&gt;You could use Multiple Comparisons with user defined estimates. &amp;nbsp;Just define estimates at the optimum conditions for each material. &amp;nbsp;&lt;/P&gt;
&lt;P&gt;&amp;nbsp;&lt;/P&gt;
&lt;P&gt;&lt;span class="lia-inline-image-display-wrapper lia-image-align-inline" image-alt="MathStatChem_0-1789494690761.png"&gt;&lt;img src="https://community.jmp.com/t5/image/serverpage/image-id/117134i98C2943809E9150B/image-size/medium?v=v2&amp;amp;px=400" alt="MathStatChem_0-1789494690761.png" title="MathStatChem_0-1789494690761.png" /&gt;&lt;/span&gt;&lt;/P&gt;
&lt;P&gt;&amp;nbsp;&lt;/P&gt;</description>
      <pubDate>Tue, 15 Sep 2026 17:52:02 GMT</pubDate>
      <guid>https://community.jmp.com/t5/Discussions/Statistical-test-for-2-optimums-from-DOE-fitted-model/m-p/971454#M110542</guid>
      <dc:creator>MathStatChem</dc:creator>
      <dc:date>2026-09-15T17:52:02Z</dc:date>
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