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	<title>User:VectorGraphics/Archive/2 - Revision history</title>
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	<updated>2026-07-14T04:00:10Z</updated>
	<subtitle>Revision history for this page on the wiki</subtitle>
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		<id>https://en.xen.wiki/index.php?title=User:VectorGraphics/Archive/2&amp;diff=196371&amp;oldid=prev</id>
		<title>VectorGraphics: Created page with &quot;{{Interwiki|de=|en=Edo anatomy|es=Anatomía de un EDO|ja=}}  = Anatomy of an Equal Division per 2/1 (ED2, EDO) = This chart gives a list of fractions between 0 and 1, with numerators between 1 and 60, in order of descending difference from 1/2, and their corresponding cent values if taken as (logarithmic) fractions of an octave {| class=&quot;wikitable&quot; |as exponent &lt;math&gt;2^f&lt;/math&gt; | colspan=&quot;2&quot; |in cents part of 1200¢ |as exponent &lt;math&gt;2^f&lt;/math&gt; |- |0\1 |0 |...&quot;</title>
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		<updated>2025-05-17T18:21:30Z</updated>

		<summary type="html">&lt;p&gt;Created page with &amp;quot;{{Interwiki|de=|en=Edo anatomy|es=Anatomía de un EDO|ja=}}  = Anatomy of an Equal Division per 2/1 (ED2, EDO) = This chart gives a list of fractions between 0 and 1, with numerators between 1 and 60, in order of descending difference from 1/2, and their corresponding cent values if taken as (logarithmic) fractions of an &lt;a href=&quot;/w/Octave&quot; class=&quot;mw-redirect&quot; title=&quot;Octave&quot;&gt;octave&lt;/a&gt; {| class=&amp;quot;wikitable&amp;quot; |as exponent &amp;lt;math&amp;gt;2^f&amp;lt;/math&amp;gt; | colspan=&amp;quot;2&amp;quot; |in &lt;a href=&quot;/w/Cent&quot; title=&quot;Cent&quot;&gt;cents&lt;/a&gt; part of 1200¢ |as exponent &amp;lt;math&amp;gt;2^f&amp;lt;/math&amp;gt; |- |0\1 |0 |...&amp;quot;&lt;/p&gt;
&lt;p&gt;&lt;b&gt;New page&lt;/b&gt;&lt;/p&gt;&lt;div&gt;{{Interwiki|de=|en=Edo anatomy|es=Anatomía de un EDO|ja=}}&lt;br /&gt;
&lt;br /&gt;
= Anatomy of an Equal Division per 2/1 (ED2, EDO) =&lt;br /&gt;
This chart gives a list of fractions between 0 and 1, with numerators between 1 and 60, in order of descending difference from 1/2, and their corresponding cent values if taken as (logarithmic) fractions of an [[octave]]&lt;br /&gt;
{| class=&amp;quot;wikitable&amp;quot;&lt;br /&gt;
|as exponent&lt;br /&gt;
&amp;lt;math&amp;gt;2^f&amp;lt;/math&amp;gt;&lt;br /&gt;
| colspan=&amp;quot;2&amp;quot; |in [[Cent|cents]] part of 1200¢&lt;br /&gt;
|as exponent&lt;br /&gt;
&amp;lt;math&amp;gt;2^f&amp;lt;/math&amp;gt;&lt;br /&gt;
|-&lt;br /&gt;
|0\1&lt;br /&gt;
|0&lt;br /&gt;
|1200&lt;br /&gt;
|1\1&lt;br /&gt;
|-&lt;br /&gt;
|1\32&lt;br /&gt;
|37.5&lt;br /&gt;
|1162.5&lt;br /&gt;
|31\32&lt;br /&gt;
|-&lt;br /&gt;
|1\31&lt;br /&gt;
|38.7096&lt;br /&gt;
|1161.2904&lt;br /&gt;
|30\31&lt;br /&gt;
|-&lt;br /&gt;
|2\61&lt;br /&gt;
|39.3443&lt;br /&gt;
|1160.6557&lt;br /&gt;
|60\61&lt;br /&gt;
|-&lt;br /&gt;
|1\30&lt;br /&gt;
|40&lt;br /&gt;
|1160&lt;br /&gt;
|29\30&lt;br /&gt;
|-&lt;br /&gt;
|2\59&lt;br /&gt;
|40.678&lt;br /&gt;
|1159.322&lt;br /&gt;
|57\59&lt;br /&gt;
|-&lt;br /&gt;
|1\29&lt;br /&gt;
|41.3793&lt;br /&gt;
|1158.6207&lt;br /&gt;
|28\29&lt;br /&gt;
|-&lt;br /&gt;
|2\57&lt;br /&gt;
|42.1053&lt;br /&gt;
|1157.8947&lt;br /&gt;
|55\57&lt;br /&gt;
|-&lt;br /&gt;
|1\28&lt;br /&gt;
|42.8571&lt;br /&gt;
|1157.1429&lt;br /&gt;
|27\28&lt;br /&gt;
|-&lt;br /&gt;
|2\55&lt;br /&gt;
|43.&amp;lt;u&amp;gt;63&amp;lt;/u&amp;gt;&lt;br /&gt;
|1156.&amp;lt;u&amp;gt;36&amp;lt;/u&amp;gt;&lt;br /&gt;
|53\55&lt;br /&gt;
|-&lt;br /&gt;
|1\27&lt;br /&gt;
|44.&amp;lt;u&amp;gt;4&amp;lt;/u&amp;gt;&lt;br /&gt;
|1155.&amp;lt;u&amp;gt;5&amp;lt;/u&amp;gt;&lt;br /&gt;
|26\27&lt;br /&gt;
|-&lt;br /&gt;
|2\53&lt;br /&gt;
|45.283&lt;br /&gt;
|1054.717&lt;br /&gt;
|51\53&lt;br /&gt;
|-&lt;br /&gt;
|1\26&lt;br /&gt;
|46.15385&lt;br /&gt;
|1153.84615&lt;br /&gt;
|25\26&lt;br /&gt;
|-&lt;br /&gt;
|2\51&lt;br /&gt;
|47.0588&lt;br /&gt;
|1152.9412&lt;br /&gt;
|49\51&lt;br /&gt;
|-&lt;br /&gt;
|1\25&lt;br /&gt;
|48&lt;br /&gt;
|1152&lt;br /&gt;
|24\25&lt;br /&gt;
|-&lt;br /&gt;
|2\49&lt;br /&gt;
|48.9796&lt;br /&gt;
|1151.0204&lt;br /&gt;
|47\49&lt;br /&gt;
|-&lt;br /&gt;
|1\24&lt;br /&gt;
|50&lt;br /&gt;
|1150&lt;br /&gt;
|23\24&lt;br /&gt;
|-&lt;br /&gt;
|2\47&lt;br /&gt;
|51.0638&lt;br /&gt;
|1148.9562&lt;br /&gt;
|45\47&lt;br /&gt;
|-&lt;br /&gt;
|1\23&lt;br /&gt;
|52.1739&lt;br /&gt;
|1047.8261&lt;br /&gt;
|22\23&lt;br /&gt;
|-&lt;br /&gt;
|2\45&lt;br /&gt;
|53.&amp;lt;u&amp;gt;3&amp;lt;/u&amp;gt;&lt;br /&gt;
|1146.&amp;lt;u&amp;gt;6&amp;lt;/u&amp;gt;&lt;br /&gt;
|43\45&lt;br /&gt;
|-&lt;br /&gt;
|1\22&lt;br /&gt;
|54.&amp;lt;u&amp;gt;54&amp;lt;/u&amp;gt;&lt;br /&gt;
|1145.&amp;lt;u&amp;gt;45&amp;lt;/u&amp;gt;&lt;br /&gt;
|21\22&lt;br /&gt;
|-&lt;br /&gt;
|2\43&lt;br /&gt;
|55.81395&lt;br /&gt;
|1144.18605&lt;br /&gt;
|41\43&lt;br /&gt;
|-&lt;br /&gt;
|1\21&lt;br /&gt;
|57.1429&lt;br /&gt;
|1143.8571&lt;br /&gt;
|20\21&lt;br /&gt;
|-&lt;br /&gt;
|2\41&lt;br /&gt;
|58.5366&lt;br /&gt;
|1141.4634&lt;br /&gt;
|39\41&lt;br /&gt;
|-&lt;br /&gt;
|1\20&lt;br /&gt;
|60&lt;br /&gt;
|1140&lt;br /&gt;
|19\20&lt;br /&gt;
|-&lt;br /&gt;
|2\39&lt;br /&gt;
|61.5385&lt;br /&gt;
|1139.4615&lt;br /&gt;
|37\39&lt;br /&gt;
|-&lt;br /&gt;
|1\19&lt;br /&gt;
|63.1579&lt;br /&gt;
|1136.8421&lt;br /&gt;
|18\19&lt;br /&gt;
|-&lt;br /&gt;
|2\37&lt;br /&gt;
|64.&amp;lt;u&amp;gt;864&amp;lt;/u&amp;gt;&lt;br /&gt;
|1135.&amp;lt;u&amp;gt;135&amp;lt;/u&amp;gt;&lt;br /&gt;
|35\37&lt;br /&gt;
|-&lt;br /&gt;
|1\18&lt;br /&gt;
|66.&amp;lt;u&amp;gt;6&amp;lt;/u&amp;gt;&lt;br /&gt;
|1133.&amp;lt;u&amp;gt;3&amp;lt;/u&amp;gt;&lt;br /&gt;
|17\18&lt;br /&gt;
|-&lt;br /&gt;
|2\35&lt;br /&gt;
|68.5714&lt;br /&gt;
|1131.4286&lt;br /&gt;
|33\35&lt;br /&gt;
|-&lt;br /&gt;
|1\17&lt;br /&gt;
|70.5882&lt;br /&gt;
|1129.4118&lt;br /&gt;
|16\17&lt;br /&gt;
|-&lt;br /&gt;
|2\33&lt;br /&gt;
|72.&amp;lt;u&amp;gt;72&amp;lt;/u&amp;gt;&lt;br /&gt;
|1127.&amp;lt;u&amp;gt;27&amp;lt;/u&amp;gt;&lt;br /&gt;
|31\33&lt;br /&gt;
|-&lt;br /&gt;
|1\16&lt;br /&gt;
|75&lt;br /&gt;
|1125&lt;br /&gt;
|15\16&lt;br /&gt;
|-&lt;br /&gt;
|3\47&lt;br /&gt;
|76.5957&lt;br /&gt;
|1123.4043&lt;br /&gt;
|44\47&lt;br /&gt;
|-&lt;br /&gt;
|2\31&lt;br /&gt;
|77.41935&lt;br /&gt;
|1122.58065&lt;br /&gt;
|29\31&lt;br /&gt;
|-&lt;br /&gt;
|3\46&lt;br /&gt;
|78.2609&lt;br /&gt;
|1121.7391&lt;br /&gt;
|43\46&lt;br /&gt;
|-&lt;br /&gt;
|1\15&lt;br /&gt;
|80&lt;br /&gt;
|1120&lt;br /&gt;
|14\15&lt;br /&gt;
|-&lt;br /&gt;
|3\44&lt;br /&gt;
|81.&amp;lt;u&amp;gt;81&amp;lt;/u&amp;gt;&lt;br /&gt;
|1118.&amp;lt;u&amp;gt;18&amp;lt;/u&amp;gt;&lt;br /&gt;
|41\44&lt;br /&gt;
|-&lt;br /&gt;
|2\29&lt;br /&gt;
|82.759&lt;br /&gt;
|1117.241&lt;br /&gt;
|27\29&lt;br /&gt;
|-&lt;br /&gt;
|3\43&lt;br /&gt;
|83.7209&lt;br /&gt;
|1116.2791&lt;br /&gt;
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|85.7143&lt;br /&gt;
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|87.8049&lt;br /&gt;
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|-&lt;br /&gt;
|2\27&lt;br /&gt;
|88.&amp;lt;u&amp;gt;8&amp;lt;/u&amp;gt;&lt;br /&gt;
|1111.&amp;lt;u&amp;gt;1&amp;lt;/u&amp;gt;&lt;br /&gt;
|25\27&lt;br /&gt;
|-&lt;br /&gt;
|3\40&lt;br /&gt;
|90&lt;br /&gt;
|1110&lt;br /&gt;
|37\40&lt;br /&gt;
|-&lt;br /&gt;
|1\13&lt;br /&gt;
|92.3077&lt;br /&gt;
|1107.6923&lt;br /&gt;
|12\13&lt;br /&gt;
|-&lt;br /&gt;
|3\38&lt;br /&gt;
|94.7638&lt;br /&gt;
|1105.2362&lt;br /&gt;
|35\38&lt;br /&gt;
|-&lt;br /&gt;
|2\25&lt;br /&gt;
|96&lt;br /&gt;
|1104&lt;br /&gt;
|23\25&lt;br /&gt;
|-&lt;br /&gt;
|3\37&lt;br /&gt;
|97.&amp;lt;u&amp;gt;297&amp;lt;/u&amp;gt;&lt;br /&gt;
|1102.&amp;lt;u&amp;gt;702&amp;lt;/u&amp;gt;&lt;br /&gt;
|34\37&lt;br /&gt;
|-&lt;br /&gt;
|1\12&lt;br /&gt;
|100&lt;br /&gt;
|1100&lt;br /&gt;
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|102.8571&lt;br /&gt;
|1097.1429&lt;br /&gt;
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|104.3478&lt;br /&gt;
|1095.6522&lt;br /&gt;
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|3\34&lt;br /&gt;
|105.88235&lt;br /&gt;
|1094.11765&lt;br /&gt;
|31\34&lt;br /&gt;
|-&lt;br /&gt;
|1\11&lt;br /&gt;
|109.&amp;lt;u&amp;gt;09&amp;lt;/u&amp;gt;&lt;br /&gt;
|1090.&amp;lt;u&amp;gt;90&amp;lt;/u&amp;gt;&lt;br /&gt;
|10\11&lt;br /&gt;
|-&lt;br /&gt;
|3\32&lt;br /&gt;
|112.5&lt;br /&gt;
|1087.5&lt;br /&gt;
|29\32&lt;br /&gt;
|-&lt;br /&gt;
|2\21&lt;br /&gt;
|114.2857&lt;br /&gt;
|1085.7129&lt;br /&gt;
|19\21&lt;br /&gt;
|-&lt;br /&gt;
|5\52&lt;br /&gt;
|115.3846&lt;br /&gt;
|1084.6154&lt;br /&gt;
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|3\31&lt;br /&gt;
|116.129&lt;br /&gt;
|1083.871&lt;br /&gt;
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|120&lt;br /&gt;
|1080&lt;br /&gt;
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|123.0769&lt;br /&gt;
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|4\37&lt;br /&gt;
|129.&amp;lt;u&amp;gt;729&amp;lt;/u&amp;gt;&lt;br /&gt;
|1070.&amp;lt;u&amp;gt;270&amp;lt;/u&amp;gt;&lt;br /&gt;
|33\37&lt;br /&gt;
|-&lt;br /&gt;
|1\9&lt;br /&gt;
|133.&amp;lt;u&amp;gt;3&amp;lt;/u&amp;gt;&lt;br /&gt;
|1066.&amp;lt;u&amp;gt;6&amp;lt;/u&amp;gt;&lt;br /&gt;
|8\9&lt;br /&gt;
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|4\35&lt;br /&gt;
|137.1429&lt;br /&gt;
|1063.8571&lt;br /&gt;
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|145.&amp;lt;u&amp;gt;45&amp;lt;/u&amp;gt;&lt;br /&gt;
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|155.&amp;lt;u&amp;gt;5&amp;lt;/u&amp;gt;&lt;br /&gt;
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|162.&amp;lt;u&amp;gt;162&amp;lt;/u&amp;gt;&lt;br /&gt;
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|163.&amp;lt;u&amp;gt;63&amp;lt;/u&amp;gt;&lt;br /&gt;
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|29\56&lt;br /&gt;
|-&lt;br /&gt;
|14\29&lt;br /&gt;
|579.31&lt;br /&gt;
|620.69&lt;br /&gt;
|15\29&lt;br /&gt;
|-&lt;br /&gt;
|29\60&lt;br /&gt;
|580&lt;br /&gt;
|620&lt;br /&gt;
|31\60&lt;br /&gt;
|-&lt;br /&gt;
|15\31&lt;br /&gt;
|580.6452&lt;br /&gt;
|619.355&lt;br /&gt;
|16\31&lt;br /&gt;
|-&lt;br /&gt;
|16\33&lt;br /&gt;
|581.&amp;lt;u&amp;gt;81&amp;lt;/u&amp;gt;&lt;br /&gt;
|618.&amp;lt;u&amp;gt;18&amp;lt;/u&amp;gt;&lt;br /&gt;
|17\33&lt;br /&gt;
|-&lt;br /&gt;
|1\2&lt;br /&gt;
| colspan=&amp;quot;2&amp;quot; style=&amp;quot;text-align:center;&amp;quot; |600&lt;br /&gt;
|1\2&lt;br /&gt;
|}&lt;/div&gt;</summary>
		<author><name>VectorGraphics</name></author>
	</entry>
</feed>