10edo: Difference between revisions

Wikispaces>TallKite
**Imported revision 602810518 - Original comment: **
Wikispaces>xenwolf
**Imported revision 602900608 - Original comment: **
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<h2>IMPORTED REVISION FROM WIKISPACES</h2>
<h2>IMPORTED REVISION FROM WIKISPACES</h2>
This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
: This revision was by author [[User:TallKite|TallKite]] and made on <tt>2016-12-26 00:55:15 UTC</tt>.<br>
: This revision was by author [[User:xenwolf|xenwolf]] and made on <tt>2016-12-29 17:02:15 UTC</tt>.<br>
: The original revision id was <tt>602810518</tt>.<br>
: The original revision id was <tt>602900608</tt>.<br>
: The revision comment was: <tt></tt><br>
: The revision comment was: <tt></tt><br>
The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.<br>
The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.<br>
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=[[media type="custom" key="10886138"]]=  
=[[media type="custom" key="10886138"]]=  
=Intervals=  
=Intervals=  
|| Degree || Cents || Approximate
||~ Degree ||~ Cents ||~ Approximate Ratios* ||~ Additional Ratios*
Ratios* || Additional Ratios
of 3, 5 and 9 ||~ Interval Names ||||||~ [[Ups and Downs Notation|ups and downs notation]] ||
of 3, 5 and 9 || Interval Names ||||||= [[Ups and Downs Notation|ups and downs]]
|| 0 ||&gt;    0 ||= 1/1 || 256/243, 50/49, 25/24 || unison || unison ||= P1 ||= D ||
[[Ups and Downs Notation|notation]] ||
|| 1 ||&gt;  120 ||= 16/15, 15/14, 13/14 || 10/9, 13/12, 81/80 || small neutral second, large minor second || mid 2nd ||= ~2 ||= D^, Ev ||
|| 0 || 0 || 1/1 || 256/243, 50/49, 25/24 || unison || unison ||= P1 ||= D ||
|| 2 ||&gt;  240 ||= 8/7, 15/13, 144/125 || 9/8, 7/6 || second/third || maj 2nd, min 3rd ||= M2,m3 ||= E, F ||
|| 1 || 120 || 16/15, 15/14, 13/14 || 10/9, 13/12, 81/80 || small neutral second,
|| 3 ||&gt;  360 ||= 16/13 || 5/4 || large neutral third || mid 3rd ||= ~3 ||= F^, Gv ||
large minor second || mid 2nd ||= ~2 ||= D^, Ev ||
|| 4 ||&gt;  480 ||= 64/49, 169/128 || 4/3, 9/7, 13/10 || smaller fourth || maj 3rd, perf 4th ||= M3,P4 ||= F#, G ||
|| 2 || 240 || 8/7, 15/13, 144/125 || 9/8, 7/6 || second/third || maj 2nd,
|| 5 ||&gt;  600 ||= 91/64, 128/91, 169/120, 240/169 || 7/5, 10/7, 13/9, 18/13 || tritone || up 4th, down 5th ||= ^4,v5 ||= G^, Av ||
min 3rd ||= M2,m3 ||= E, F ||
|| 6 ||&gt;  720 ||= 49/32, 256/169 || 3/2, 14/9, 20/13 || bigger fifth || perf 5th, min 6th ||= P5,m6 ||= A, Bb ||
|| 3 || 360 || 16/13 || 5/4 || large neutral third || mid 3rd ||= ~3 ||= F^, Gv ||
|| 7 ||&gt;  840 ||= 13/8 || 8/5 || neutral sixth || mid 6th ||= ~6 ||= A^, Bv ||
|| 4 || 480 || 64/49, 169/128 || 4/3, 9/7, 13/10 || smaller fourth || maj 3rd,
|| 8 ||&gt;  960 ||= 7/4, 26/15, 125/72 || 16/9, 12/7 || sixth/seventh || maj 6th, min 7th ||= M6,m7 ||= B, C ||
perf 4th ||= M3,P4 ||= F#, G ||
|| 9 ||&gt; 1080 ||= 15/8, 28/15, 13/7 || 9/5, 24/13, 160/81 || small major 7th || mid 7th ||= ~7 ||= C^, Dv ||
|| 5 || 600 || 91/64, 128/91,
|| 10 ||&gt; 1200 ||= 2/1 || 243/128, 49/25, 48/25 || octave || octave ||= P8 ||= D ||
169/120, 240/169 || 7/5, 10/7, 13/9, 18/13 || tritone || up 4th,
down 5th ||= ^4,v5 ||= G^, Av ||
|| 6 || 720 || 49/32, 256/169 || 3/2, 14/9, 20/13 || bigger fifth || perf 5th,
min 6th ||= P5,m6 ||= A, Bb ||
|| 7 || 840 || 13/8 || 8/5 || neutral sixth || mid 6th ||= ~6 ||= A^, Bv ||
|| 8 || 960 || 7/4, 26/15, 125/72 || 16/9, 12/7 || sixth/seventh || maj 6th,
min 7th ||= M6,m7 ||= B, C ||
|| 9 || 1080 || 15/8, 28/15, 13/7 || 9/5, 24/13, 160/81 || small major 7th || mid 7th ||= ~7 ||= C^, Dv ||
|| 10 || 1200 || 2/1 || 243/128, 49/25, 48/25 || octave || octave ||= P8 ||= D ||
*based on treating 10-EDO as a 2.7.13.15 subgroup temperament.
*based on treating 10-EDO as a 2.7.13.15 subgroup temperament.
adding the ratios of 3, 5 and 9 introduces greater [[error]] while giving several more harmonic identities to the 10-EDO intervals.
*adding the ratios of 3, 5 and 9 introduces greater [[error]] while giving several more harmonic identities to the 10-EDO intervals.


For alternative notations, see [[Ups and Downs Notation#Summary%20of%20EDO%20notation-%22Pentatonic%22%20EDOs|Ups and Downs Notation -"Pentatonic" EDOs]] (pentatonic fifth-based) and [[xenharmonic/Ups and Downs Notation#Natural%20Generators|Ups and Downs Notation - Natural Generators]] (heptatonic 3rd-based).
For alternative notations, see [[Ups and Downs Notation#Summary%20of%20EDO%20notation-%22Pentatonic%22%20EDOs|Ups and Downs Notation -"Pentatonic" EDOs]] (pentatonic fifth-based) and [[xenharmonic/Ups and Downs Notation#Natural%20Generators|Ups and Downs Notation - Natural Generators]] (heptatonic 3rd-based).
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|| 5 || 1\10 || [[Blackwood]]/[[blacksmith]] ||
|| 5 || 1\10 || [[Blackwood]]/[[blacksmith]] ||
=Commas=  
=Commas=  
10 EDO tempers out the following commas. (Note: This assumes the val &lt; 10 16 23 28 35 37/1 |.)
10 EDO tempers out the following commas. (Note: This assumes the val &lt; 10 16 23 28 35 37 |.)


||~ Comma ||~ Monzo ||~ Value (Cents) ||~ Name 1 ||~ Name 2 ||~ Name 3 ||
||~ Comma ||~ Monzo ||~ Value (Cents) ||~ Name 1 ||~ Name 2 ||~ Name 3 ||
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||= 225/224 || | -5 2 2 -1 &gt; ||&gt; 7.71 ||= Septimal Kleisma ||= Marvel Comma ||  ||
||= 225/224 || | -5 2 2 -1 &gt; ||&gt; 7.71 ||= Septimal Kleisma ||= Marvel Comma ||  ||
||= 16875/16807 || | 0 3 4 -5 &gt; ||&gt; 6.99 ||= Mirkwai ||=  ||  ||
||= 16875/16807 || | 0 3 4 -5 &gt; ||&gt; 6.99 ||= Mirkwai ||=  ||  ||
||=  || | 11 -10 -10 10/1 &gt; ||&gt; 5.57 ||= Linus ||=  ||  ||
||=  || | 11 -10 -10 10 &gt; ||&gt; 5.57 ||= Linus ||=  ||  ||
||= 2401/2400 || | -5 -1 -2 4 &gt; ||&gt; 0.72 ||= Breedsma ||=  ||  ||
||= 2401/2400 || | -5 -1 -2 4 &gt; ||&gt; 0.72 ||= Breedsma ||=  ||  ||
||= 243/242 || | -1 5 0 0 -2 &gt; ||&gt; 7.14 ||= Rastma ||=  ||  ||
||= 243/242 || | -1 5 0 0 -2 &gt; ||&gt; 7.14 ||= Rastma ||=  ||  ||
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&lt;table class="wiki_table"&gt;
&lt;table class="wiki_table"&gt;
     &lt;tr&gt;
     &lt;tr&gt;
         &lt;td&gt;Degree&lt;br /&gt;
         &lt;th&gt;Degree&lt;br /&gt;
&lt;/td&gt;
&lt;/th&gt;
         &lt;td&gt;Cents&lt;br /&gt;
         &lt;th&gt;Cents&lt;br /&gt;
&lt;/td&gt;
&lt;/th&gt;
         &lt;td&gt;Approximate&lt;br /&gt;
         &lt;th&gt;Approximate Ratios*&lt;br /&gt;
Ratios*&lt;br /&gt;
&lt;/th&gt;
&lt;/td&gt;
         &lt;th&gt;Additional Ratios*&lt;br /&gt;
         &lt;td&gt;Additional Ratios&lt;br /&gt;
of 3, 5 and 9&lt;br /&gt;
of 3, 5 and 9&lt;br /&gt;
&lt;/td&gt;
&lt;/th&gt;
         &lt;td&gt;Interval Names&lt;br /&gt;
         &lt;th&gt;Interval Names&lt;br /&gt;
&lt;/td&gt;
&lt;/th&gt;
         &lt;td colspan="3" style="text-align: center;"&gt;&lt;a class="wiki_link" href="/Ups%20and%20Downs%20Notation"&gt;ups and downs&lt;/a&gt;&lt;br /&gt;
         &lt;th colspan="3"&gt;&lt;a class="wiki_link" href="/Ups%20and%20Downs%20Notation"&gt;ups and downs notation&lt;/a&gt;&lt;br /&gt;
&lt;a class="wiki_link" href="/Ups%20and%20Downs%20Notation"&gt;notation&lt;/a&gt;&lt;br /&gt;
&lt;/th&gt;
&lt;/td&gt;
     &lt;/tr&gt;
     &lt;/tr&gt;
     &lt;tr&gt;
     &lt;tr&gt;
         &lt;td&gt;0&lt;br /&gt;
         &lt;td&gt;0&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;0&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;0&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;1/1&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;1/1&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;256/243, 50/49, 25/24&lt;br /&gt;
         &lt;td&gt;256/243, 50/49, 25/24&lt;br /&gt;
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         &lt;td&gt;1&lt;br /&gt;
         &lt;td&gt;1&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;120&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;120&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;16/15, 15/14, 13/14&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;16/15, 15/14, 13/14&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;10/9, 13/12, 81/80&lt;br /&gt;
         &lt;td&gt;10/9, 13/12, 81/80&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;small neutral second,&lt;br /&gt;
         &lt;td&gt;small neutral second, large minor second&lt;br /&gt;
large minor second&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;mid 2nd&lt;br /&gt;
         &lt;td&gt;mid 2nd&lt;br /&gt;
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         &lt;td&gt;2&lt;br /&gt;
         &lt;td&gt;2&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;240&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;240&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;8/7, 15/13, 144/125&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;8/7, 15/13, 144/125&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;9/8, 7/6&lt;br /&gt;
         &lt;td&gt;9/8, 7/6&lt;br /&gt;
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         &lt;td&gt;second/third&lt;br /&gt;
         &lt;td&gt;second/third&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;maj 2nd,&lt;br /&gt;
         &lt;td&gt;maj 2nd, min 3rd&lt;br /&gt;
min 3rd&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td style="text-align: center;"&gt;M2,m3&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;M2,m3&lt;br /&gt;
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         &lt;td&gt;3&lt;br /&gt;
         &lt;td&gt;3&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;360&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;360&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;16/13&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;16/13&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;5/4&lt;br /&gt;
         &lt;td&gt;5/4&lt;br /&gt;
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         &lt;td&gt;4&lt;br /&gt;
         &lt;td&gt;4&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;480&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;480&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;64/49, 169/128&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;64/49, 169/128&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;4/3, 9/7, 13/10&lt;br /&gt;
         &lt;td&gt;4/3, 9/7, 13/10&lt;br /&gt;
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         &lt;td&gt;smaller fourth&lt;br /&gt;
         &lt;td&gt;smaller fourth&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;maj 3rd,&lt;br /&gt;
         &lt;td&gt;maj 3rd, perf 4th&lt;br /&gt;
perf 4th&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td style="text-align: center;"&gt;M3,P4&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;M3,P4&lt;br /&gt;
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         &lt;td&gt;5&lt;br /&gt;
         &lt;td&gt;5&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;600&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;600&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;91/64, 128/91,&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;91/64, 128/91, 169/120, 240/169&lt;br /&gt;
169/120, 240/169&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;7/5, 10/7, 13/9, 18/13&lt;br /&gt;
         &lt;td&gt;7/5, 10/7, 13/9, 18/13&lt;br /&gt;
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         &lt;td&gt;tritone&lt;br /&gt;
         &lt;td&gt;tritone&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;up 4th,&lt;br /&gt;
         &lt;td&gt;up 4th, down 5th&lt;br /&gt;
down 5th&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td style="text-align: center;"&gt;^4,v5&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;^4,v5&lt;br /&gt;
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         &lt;td&gt;6&lt;br /&gt;
         &lt;td&gt;6&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;720&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;720&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;49/32, 256/169&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;49/32, 256/169&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;3/2, 14/9, 20/13&lt;br /&gt;
         &lt;td&gt;3/2, 14/9, 20/13&lt;br /&gt;
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         &lt;td&gt;bigger fifth&lt;br /&gt;
         &lt;td&gt;bigger fifth&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;perf 5th,&lt;br /&gt;
         &lt;td&gt;perf 5th, min 6th&lt;br /&gt;
min 6th&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td style="text-align: center;"&gt;P5,m6&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;P5,m6&lt;br /&gt;
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         &lt;td&gt;7&lt;br /&gt;
         &lt;td&gt;7&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;840&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;840&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;13/8&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;13/8&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;8/5&lt;br /&gt;
         &lt;td&gt;8/5&lt;br /&gt;
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         &lt;td&gt;8&lt;br /&gt;
         &lt;td&gt;8&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;960&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;960&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;7/4, 26/15, 125/72&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;7/4, 26/15, 125/72&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;16/9, 12/7&lt;br /&gt;
         &lt;td&gt;16/9, 12/7&lt;br /&gt;
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         &lt;td&gt;sixth/seventh&lt;br /&gt;
         &lt;td&gt;sixth/seventh&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;maj 6th,&lt;br /&gt;
         &lt;td&gt;maj 6th, min 7th&lt;br /&gt;
min 7th&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td style="text-align: center;"&gt;M6,m7&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;M6,m7&lt;br /&gt;
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         &lt;td&gt;9&lt;br /&gt;
         &lt;td&gt;9&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;1080&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;1080&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;15/8, 28/15, 13/7&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;15/8, 28/15, 13/7&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;9/5, 24/13, 160/81&lt;br /&gt;
         &lt;td&gt;9/5, 24/13, 160/81&lt;br /&gt;
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         &lt;td&gt;10&lt;br /&gt;
         &lt;td&gt;10&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;1200&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;1200&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;2/1&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;2/1&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;243/128, 49/25, 48/25&lt;br /&gt;
         &lt;td&gt;243/128, 49/25, 48/25&lt;br /&gt;
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*based on treating 10-EDO as a 2.7.13.15 subgroup temperament.&lt;br /&gt;
*based on treating 10-EDO as a 2.7.13.15 subgroup temperament.&lt;br /&gt;
adding the ratios of 3, 5 and 9 introduces greater &lt;a class="wiki_link" href="/error"&gt;error&lt;/a&gt; while giving several more harmonic identities to the 10-EDO intervals.&lt;br /&gt;
*adding the ratios of 3, 5 and 9 introduces greater &lt;a class="wiki_link" href="/error"&gt;error&lt;/a&gt; while giving several more harmonic identities to the 10-EDO intervals.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
For alternative notations, see &lt;a class="wiki_link" href="/Ups%20and%20Downs%20Notation#Summary%20of%20EDO%20notation-%22Pentatonic%22%20EDOs"&gt;Ups and Downs Notation -&amp;quot;Pentatonic&amp;quot; EDOs&lt;/a&gt; (pentatonic fifth-based) and &lt;a class="wiki_link" href="http://xenharmonic.wikispaces.com/Ups%20and%20Downs%20Notation#Natural%20Generators"&gt;Ups and Downs Notation - Natural Generators&lt;/a&gt; (heptatonic 3rd-based).&lt;br /&gt;
For alternative notations, see &lt;a class="wiki_link" href="/Ups%20and%20Downs%20Notation#Summary%20of%20EDO%20notation-%22Pentatonic%22%20EDOs"&gt;Ups and Downs Notation -&amp;quot;Pentatonic&amp;quot; EDOs&lt;/a&gt; (pentatonic fifth-based) and &lt;a class="wiki_link" href="http://xenharmonic.wikispaces.com/Ups%20and%20Downs%20Notation#Natural%20Generators"&gt;Ups and Downs Notation - Natural Generators&lt;/a&gt; (heptatonic 3rd-based).&lt;br /&gt;
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&lt;!-- ws:start:WikiTextHeadingRule:11:&amp;lt;h1&amp;gt; --&gt;&lt;h1 id="toc4"&gt;&lt;a name="Commas"&gt;&lt;/a&gt;&lt;!-- ws:end:WikiTextHeadingRule:11 --&gt;Commas&lt;/h1&gt;
&lt;!-- ws:start:WikiTextHeadingRule:11:&amp;lt;h1&amp;gt; --&gt;&lt;h1 id="toc4"&gt;&lt;a name="Commas"&gt;&lt;/a&gt;&lt;!-- ws:end:WikiTextHeadingRule:11 --&gt;Commas&lt;/h1&gt;
  10 EDO tempers out the following commas. (Note: This assumes the val &amp;lt; 10 16 23 28 35 37/1 |.)&lt;br /&gt;
  10 EDO tempers out the following commas. (Note: This assumes the val &amp;lt; 10 16 23 28 35 37 |.)&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;


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         &lt;td style="text-align: center;"&gt;&lt;br /&gt;
         &lt;td style="text-align: center;"&gt;&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td&gt;| 11 -10 -10 10/1 &amp;gt;&lt;br /&gt;
         &lt;td&gt;| 11 -10 -10 10 &amp;gt;&lt;br /&gt;
&lt;/td&gt;
&lt;/td&gt;
         &lt;td style="text-align: right;"&gt;5.57&lt;br /&gt;
         &lt;td style="text-align: right;"&gt;5.57&lt;br /&gt;