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	<id>https://katlas.org/index.php?action=history&amp;feed=atom&amp;title=Data%3AT%2823%2C2%29%2FKauffman_Polynomial</id>
	<title>Data:T(23,2)/Kauffman Polynomial - Revision history</title>
	<link rel="self" type="application/atom+xml" href="https://katlas.org/index.php?action=history&amp;feed=atom&amp;title=Data%3AT%2823%2C2%29%2FKauffman_Polynomial"/>
	<link rel="alternate" type="text/html" href="https://katlas.org/index.php?title=Data:T(23,2)/Kauffman_Polynomial&amp;action=history"/>
	<updated>2026-04-17T00:20:29Z</updated>
	<subtitle>Revision history for this page on the wiki</subtitle>
	<generator>MediaWiki 1.39.6</generator>
	<entry>
		<id>https://katlas.org/index.php?title=Data:T(23,2)/Kauffman_Polynomial&amp;diff=1323890&amp;oldid=prev</id>
		<title>TomTom: typo</title>
		<link rel="alternate" type="text/html" href="https://katlas.org/index.php?title=Data:T(23,2)/Kauffman_Polynomial&amp;diff=1323890&amp;oldid=prev"/>
		<updated>2006-07-05T13:50:44Z</updated>

		<summary type="html">&lt;p&gt;typo&lt;/p&gt;
&lt;table style=&quot;background-color: #fff; color: #202122;&quot; data-mw=&quot;interface&quot;&gt;
				&lt;col class=&quot;diff-marker&quot; /&gt;
				&lt;col class=&quot;diff-content&quot; /&gt;
				&lt;col class=&quot;diff-marker&quot; /&gt;
				&lt;col class=&quot;diff-content&quot; /&gt;
				&lt;tr class=&quot;diff-title&quot; lang=&quot;en&quot;&gt;
				&lt;td colspan=&quot;2&quot; style=&quot;background-color: #fff; color: #202122; text-align: center;&quot;&gt;← Older revision&lt;/td&gt;
				&lt;td colspan=&quot;2&quot; style=&quot;background-color: #fff; color: #202122; text-align: center;&quot;&gt;Revision as of 09:50, 5 July 2006&lt;/td&gt;
				&lt;/tr&gt;&lt;tr&gt;
  &lt;td colspan=&quot;2&quot; class=&quot;diff-lineno&quot;&gt;Line 1:&lt;/td&gt;
  &lt;td colspan=&quot;2&quot; class=&quot;diff-lineno&quot;&gt;Line 1:&lt;/td&gt;
&lt;/tr&gt;
&lt;tr&gt;
  &lt;td class=&quot;diff-marker&quot; data-marker=&quot;−&quot;&gt;&lt;/td&gt;
  &lt;td style=&quot;color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #ffe49c; vertical-align: top; white-space: pre-wrap;&quot;&gt;&lt;div&gt;&amp;lt;&lt;del style=&quot;font-weight: bold; text-decoration: none;&quot;&gt;math&amp;gt;&amp;lt;/&lt;/del&gt;math&amp;gt;z^{22}a^{-22}+z^{22}a^{-24}+z^{21}a^{-23}+z^{21}a^{-25}-22z^{20}a^{-22}-21z^{20}a^{-24}+z^{20}a^{-26}-20z^{19}a^{-23}-19z^{19}a^{-25}+z^{19}a^{-27}+210z^{18}a^{-22}+191z^{18}a^{-24}-18z^{18}a^{-26}+z^{18}a^{-28}+171z^{17}a^{-23}+153z^{17}a^{-25}-17z^{17}a^{-27}+z^{17}a^{-29}-1140z^{16}a^{-22}-987z^{16}a^{-24}+136z^{16}a^{-26}-16z^{16}a^{-28}+z^{16}a^{-30}-816z^{15}a^{-23}-680z^{15}a^{-25}+120z^{15}a^{-27}-15z^{15}a^{-29}+z^{15}a^{-31}+3876z^{14}a^{-22}+3196z^{14}a^{-24}-560z^{14}a^{-26}+105z^{14}a^{-28}-14z^{14}a^{-30}+z^{14}a^{-32}+2380z^{13}a^{-23}+1820z^{13}a^{-25}-455z^{13}a^{-27}+91z^{13}a^{-29}-13z^{13}a^{-31}+z^{13}a^{-33}-8568z^{12}a^{-22}-6748z^{12}a^{-24}+1365z^{12}a^{-26}-364z^{12}a^{-28}+78z^{12}a^{-30}-12z^{12}a^{-32}+z^{12}a^{-34}-4368z^{11}a^{-23}-3003z^{11}a^{-25}+1001z^{11}a^{-27}-286z^{11}a^{-29}+66z^{11}a^{-31}-11z^{11}a^{-33}+z^{11}a^{-35}+12376z^{10}a^{-22}+9373z^{10}a^{-24}-2002z^{10}a^{-26}+715z^{10}a^{-28}-220z^{10}a^{-30}+55z^{10}a^{-32}-10z^{10}a^{-34}+z^{10}a^{-36}+5005z^9a^{-23}+3003z^9a^{-25}-1287z^9a^{-27}+495z^9a^{-29}-165z^9a^{-31}+45z^9a^{-33}-9z^9a^{-35}+z^9a^{-37}-11440z^8a^{-22}-8437z^8a^{-24}+1716z^8a^{-26}-792z^8a^{-28}+330z^8a^{-30}-120z^8a^{-32}+36z^8a^{-34}-8z^8a^{-36}+z^8a^{-38}-3432z^7a^{-23}-1716z^7a^{-25}+924z^7a^{-27}-462z^7a^{-29}+210z^7a^{-31}-84z^7a^{-33}+28z^7a^{-35}-7z^7a^{-37}+z^7a^{-39}+6435z^6a^{-22}+4719z^6a^{-24}-792z^6a^{-26}+462z^6a^{-28}-252z^6a^{-30}+126z^6a^{-32}-56z^6a^{-34}+21z^6a^{-36}-6z^6a^{-38}+z^6a^{-40}+1287z^5a^{-23}+495z^5a^{-25}-330z^5a^{-27}+210z^5a^{-29}-126z^5a^{-31}+70z^5a^{-33}-35z^5a^{-35}+15z^5a^{-37}-5z^5a^{-39}+z^5a^{-41}-2002z^4a^{-22}-1507z^4a^{-24}+165z^4a^{-26}-120z^4a^{-28}+84z^4a^{-30}-56z^4a^{-32}+35z^4a^{-34}-20z^4a^{-36}+10z^4a^{-38}-4z^4a^{-40}+z^4a^{-42}-220z^3a^{-23}-55z^3a^{-25}+45z^3a^{-27}-36z^3a^{-29}+28z^3a^{-31}-21z^3a^{-33}+15z^3a^{-35}-10z^3a^{-37}+6z^3a^{-39}-3z^3a^{-41}+z^3a^{-43}+286z^2a^{-22}+231z^2a^{-24}-10z^2a^{-26}+9z^2a^{-28}-8z^2a^{-30}+7z^2a^{-32}-6z^2a^{-34}+5z^2a^{-36}-4z^2a^{-38}+3z^2a^{-40}-2z^2a^{-42}+z^2a^{-44}+11za^{-23}+za^{-25}-za^{-27}+za^{-29}-za^{-31}+za^{-33}-za^{-35}+za^{-37}-za^{-39}+za^{-41}-za^{-43}+za^{-45}-12a^{-22}-11a^{-24}&lt;/div&gt;&lt;/td&gt;
  &lt;td class=&quot;diff-marker&quot; data-marker=&quot;+&quot;&gt;&lt;/td&gt;
  &lt;td style=&quot;color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;&quot;&gt;&lt;div&gt;&amp;lt;math&amp;gt;z^{22}a^{-22}+z^{22}a^{-24}+z^{21}a^{-23}+z^{21}a^{-25}-22z^{20}a^{-22}-21z^{20}a^{-24}+z^{20}a^{-26}-20z^{19}a^{-23}-19z^{19}a^{-25}+z^{19}a^{-27}+210z^{18}a^{-22}+191z^{18}a^{-24}-18z^{18}a^{-26}+z^{18}a^{-28}+171z^{17}a^{-23}+153z^{17}a^{-25}-17z^{17}a^{-27}+z^{17}a^{-29}-1140z^{16}a^{-22}-987z^{16}a^{-24}+136z^{16}a^{-26}-16z^{16}a^{-28}+z^{16}a^{-30}-816z^{15}a^{-23}-680z^{15}a^{-25}+120z^{15}a^{-27}-15z^{15}a^{-29}+z^{15}a^{-31}+3876z^{14}a^{-22}+3196z^{14}a^{-24}-560z^{14}a^{-26}+105z^{14}a^{-28}-14z^{14}a^{-30}+z^{14}a^{-32}+2380z^{13}a^{-23}+1820z^{13}a^{-25}-455z^{13}a^{-27}+91z^{13}a^{-29}-13z^{13}a^{-31}+z^{13}a^{-33}-8568z^{12}a^{-22}-6748z^{12}a^{-24}+1365z^{12}a^{-26}-364z^{12}a^{-28}+78z^{12}a^{-30}-12z^{12}a^{-32}+z^{12}a^{-34}-4368z^{11}a^{-23}-3003z^{11}a^{-25}+1001z^{11}a^{-27}-286z^{11}a^{-29}+66z^{11}a^{-31}-11z^{11}a^{-33}+z^{11}a^{-35}+12376z^{10}a^{-22}+9373z^{10}a^{-24}-2002z^{10}a^{-26}+715z^{10}a^{-28}-220z^{10}a^{-30}+55z^{10}a^{-32}-10z^{10}a^{-34}+z^{10}a^{-36}+5005z^9a^{-23}+3003z^9a^{-25}-1287z^9a^{-27}+495z^9a^{-29}-165z^9a^{-31}+45z^9a^{-33}-9z^9a^{-35}+z^9a^{-37}-11440z^8a^{-22}-8437z^8a^{-24}+1716z^8a^{-26}-792z^8a^{-28}+330z^8a^{-30}-120z^8a^{-32}+36z^8a^{-34}-8z^8a^{-36}+z^8a^{-38}-3432z^7a^{-23}-1716z^7a^{-25}+924z^7a^{-27}-462z^7a^{-29}+210z^7a^{-31}-84z^7a^{-33}+28z^7a^{-35}-7z^7a^{-37}+z^7a^{-39}+6435z^6a^{-22}+4719z^6a^{-24}-792z^6a^{-26}+462z^6a^{-28}-252z^6a^{-30}+126z^6a^{-32}-56z^6a^{-34}+21z^6a^{-36}-6z^6a^{-38}+z^6a^{-40}+1287z^5a^{-23}+495z^5a^{-25}-330z^5a^{-27}+210z^5a^{-29}-126z^5a^{-31}+70z^5a^{-33}-35z^5a^{-35}+15z^5a^{-37}-5z^5a^{-39}+z^5a^{-41}-2002z^4a^{-22}-1507z^4a^{-24}+165z^4a^{-26}-120z^4a^{-28}+84z^4a^{-30}-56z^4a^{-32}+35z^4a^{-34}-20z^4a^{-36}+10z^4a^{-38}-4z^4a^{-40}+z^4a^{-42}-220z^3a^{-23}-55z^3a^{-25}+45z^3a^{-27}-36z^3a^{-29}+28z^3a^{-31}-21z^3a^{-33}+15z^3a^{-35}-10z^3a^{-37}+6z^3a^{-39}-3z^3a^{-41}+z^3a^{-43}+286z^2a^{-22}+231z^2a^{-24}-10z^2a^{-26}+9z^2a^{-28}-8z^2a^{-30}+7z^2a^{-32}-6z^2a^{-34}+5z^2a^{-36}-4z^2a^{-38}+3z^2a^{-40}-2z^2a^{-42}+z^2a^{-44}+11za^{-23}+za^{-25}-za^{-27}+za^{-29}-za^{-31}+za^{-33}-za^{-35}+za^{-37}-za^{-39}+za^{-41}-za^{-43}+za^{-45}-12a^{-22}-11a^{-24}&lt;ins style=&quot;font-weight: bold; text-decoration: none;&quot;&gt;&amp;lt;/math&amp;gt;&lt;/ins&gt;&lt;/div&gt;&lt;/td&gt;
&lt;/tr&gt;
&lt;/table&gt;</summary>
		<author><name>TomTom</name></author>
	</entry>
	<entry>
		<id>https://katlas.org/index.php?title=Data:T(23,2)/Kauffman_Polynomial&amp;diff=52467&amp;oldid=prev</id>
		<title>TomTom: computed with an OCaml program (7.5s @ 3.2 GHz)</title>
		<link rel="alternate" type="text/html" href="https://katlas.org/index.php?title=Data:T(23,2)/Kauffman_Polynomial&amp;diff=52467&amp;oldid=prev"/>
		<updated>2006-07-05T13:50:20Z</updated>

		<summary type="html">&lt;p&gt;computed with an OCaml program (7.5s @ 3.2 GHz)&lt;/p&gt;
&lt;p&gt;&lt;b&gt;New page&lt;/b&gt;&lt;/p&gt;&lt;div&gt;&amp;lt;math&amp;gt;&amp;lt;/math&amp;gt;z^{22}a^{-22}+z^{22}a^{-24}+z^{21}a^{-23}+z^{21}a^{-25}-22z^{20}a^{-22}-21z^{20}a^{-24}+z^{20}a^{-26}-20z^{19}a^{-23}-19z^{19}a^{-25}+z^{19}a^{-27}+210z^{18}a^{-22}+191z^{18}a^{-24}-18z^{18}a^{-26}+z^{18}a^{-28}+171z^{17}a^{-23}+153z^{17}a^{-25}-17z^{17}a^{-27}+z^{17}a^{-29}-1140z^{16}a^{-22}-987z^{16}a^{-24}+136z^{16}a^{-26}-16z^{16}a^{-28}+z^{16}a^{-30}-816z^{15}a^{-23}-680z^{15}a^{-25}+120z^{15}a^{-27}-15z^{15}a^{-29}+z^{15}a^{-31}+3876z^{14}a^{-22}+3196z^{14}a^{-24}-560z^{14}a^{-26}+105z^{14}a^{-28}-14z^{14}a^{-30}+z^{14}a^{-32}+2380z^{13}a^{-23}+1820z^{13}a^{-25}-455z^{13}a^{-27}+91z^{13}a^{-29}-13z^{13}a^{-31}+z^{13}a^{-33}-8568z^{12}a^{-22}-6748z^{12}a^{-24}+1365z^{12}a^{-26}-364z^{12}a^{-28}+78z^{12}a^{-30}-12z^{12}a^{-32}+z^{12}a^{-34}-4368z^{11}a^{-23}-3003z^{11}a^{-25}+1001z^{11}a^{-27}-286z^{11}a^{-29}+66z^{11}a^{-31}-11z^{11}a^{-33}+z^{11}a^{-35}+12376z^{10}a^{-22}+9373z^{10}a^{-24}-2002z^{10}a^{-26}+715z^{10}a^{-28}-220z^{10}a^{-30}+55z^{10}a^{-32}-10z^{10}a^{-34}+z^{10}a^{-36}+5005z^9a^{-23}+3003z^9a^{-25}-1287z^9a^{-27}+495z^9a^{-29}-165z^9a^{-31}+45z^9a^{-33}-9z^9a^{-35}+z^9a^{-37}-11440z^8a^{-22}-8437z^8a^{-24}+1716z^8a^{-26}-792z^8a^{-28}+330z^8a^{-30}-120z^8a^{-32}+36z^8a^{-34}-8z^8a^{-36}+z^8a^{-38}-3432z^7a^{-23}-1716z^7a^{-25}+924z^7a^{-27}-462z^7a^{-29}+210z^7a^{-31}-84z^7a^{-33}+28z^7a^{-35}-7z^7a^{-37}+z^7a^{-39}+6435z^6a^{-22}+4719z^6a^{-24}-792z^6a^{-26}+462z^6a^{-28}-252z^6a^{-30}+126z^6a^{-32}-56z^6a^{-34}+21z^6a^{-36}-6z^6a^{-38}+z^6a^{-40}+1287z^5a^{-23}+495z^5a^{-25}-330z^5a^{-27}+210z^5a^{-29}-126z^5a^{-31}+70z^5a^{-33}-35z^5a^{-35}+15z^5a^{-37}-5z^5a^{-39}+z^5a^{-41}-2002z^4a^{-22}-1507z^4a^{-24}+165z^4a^{-26}-120z^4a^{-28}+84z^4a^{-30}-56z^4a^{-32}+35z^4a^{-34}-20z^4a^{-36}+10z^4a^{-38}-4z^4a^{-40}+z^4a^{-42}-220z^3a^{-23}-55z^3a^{-25}+45z^3a^{-27}-36z^3a^{-29}+28z^3a^{-31}-21z^3a^{-33}+15z^3a^{-35}-10z^3a^{-37}+6z^3a^{-39}-3z^3a^{-41}+z^3a^{-43}+286z^2a^{-22}+231z^2a^{-24}-10z^2a^{-26}+9z^2a^{-28}-8z^2a^{-30}+7z^2a^{-32}-6z^2a^{-34}+5z^2a^{-36}-4z^2a^{-38}+3z^2a^{-40}-2z^2a^{-42}+z^2a^{-44}+11za^{-23}+za^{-25}-za^{-27}+za^{-29}-za^{-31}+za^{-33}-za^{-35}+za^{-37}-za^{-39}+za^{-41}-za^{-43}+za^{-45}-12a^{-22}-11a^{-24}&lt;/div&gt;</summary>
		<author><name>TomTom</name></author>
	</entry>
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