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	<ul><li>Noted as omnitetrachordal by Paul Erlich no later than 2002. See tuning-math list messages [http://robertinventor.com/tuning-math/s___4/msg_3675-3699.html#3685 3685] and [http://robertinventor.com/tuning-math/s__11/msg_10975-10999.html#10987 10987].</li></ul>		<ul><li>Noted as omnitetrachordal by Paul Erlich no later than 2002. See tuning-math list messages [http://robertinventor.com/tuning-math/s___4/msg_3675-3699.html#3685 3685] and [http://robertinventor.com/tuning-math/s__11/msg_10975-10999.html#10987 10987].</li></ul>
	[[Category:22-tone scales]]		[[Category:22-tone scales]]
	[[Category:~~Tempered_scales~~]]		[[Category:Tempered scales]]
	[[Category:Pages with mostly numerical content]]		[[Category:Pages with mostly numerical content]]
	[[Category:MODMOS]]		[[Category:MODMOS]]

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	<ul><li>Noted as omnitetrachordal by Paul Erlich no later than 2002. See tuning-math list messages [http://robertinventor.com/tuning-math/s___4/msg_3675-3699.html#3685 3685] and [http://robertinventor.com/tuning-math/s__11/msg_10975-10999.html#10987 10987].</li></ul>		<ul><li>Noted as omnitetrachordal by Paul Erlich no later than 2002. See tuning-math list messages [http://robertinventor.com/tuning-math/s___4/msg_3675-3699.html#3685 3685] and [http://robertinventor.com/tuning-math/s__11/msg_10975-10999.html#10987 10987].</li></ul>
	[[Category:22-tone scales]]		[[Category:22-tone scales]]
	[[Category:~~Tempered scales~~]]		[[Category:Tempered_scales]]
	[[Category:Pages with mostly numerical content]]		[[Category:Pages with mostly numerical content]]
	[[Category:MODMOS]]		[[Category:MODMOS]]

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	[[Category:Omnitetrachordal]]		[[Category:Omnitetrachordal]]

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	===References===		===References===
	<ul><li>Noted as omnitetrachordal by Paul Erlich no later than 2002. See tuning-math list messages [http://robertinventor.com/tuning-math/s___4/msg_3675-3699.html#3685 3685] and [http://robertinventor.com/tuning-math/s__11/msg_10975-10999.html#10987 10987].</li></ul>		<ul><li>Noted as omnitetrachordal by Paul Erlich no later than 2002. See tuning-math list messages [http://robertinventor.com/tuning-math/s___4/msg_3675-3699.html#3685 3685] and [http://robertinventor.com/tuning-math/s__11/msg_10975-10999.html#10987 10987].</li></ul>
			[[Category:22-tone scales]]
			[[Category:Tempered scales]]
			[[Category:MODMOS]]
			[[Category:Omnitetrachordal]]
			[[Category:Diaschismic]]
			[[Category:Pajara]]
			[[Category:Srutal]]

Wikispaces>FREEZE at 00:00, 17 July 2018

2018-07-17T00:00:00Z

Show changes

Wikispaces>spt3125: Imported revision 590811700 - Original comment:

2016-09-01T20:54:09Z

**Imported revision 590811700 - Original comment: **

New page

<h2>IMPORTED REVISION FROM WIKISPACES</h2>
This is an imported revision from Wikispaces. The revision metadata is included below for reference: 
: This revision was by author [[User:spt3125|spt3125]] and made on <tt>2016-09-01 20:54:09 UTC</tt>. 
: The original revision id was <tt>590811700</tt>. 
: The revision comment was: <tt></tt> 
The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it. 
<h4>Original Wikitext content:</h4>
<div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;white-space: pre-wrap ! important" class="old-revision-html">Omnitetrachordal MODMOS scale
[[12L 10s|12L+10s]]
22 tones (9+4+9)

[[Pajara]] / [[Diaschismic family|srutal (diaschismic)]]; 3 forms

[[Gallery of omnitetrachordal scales#perfect|P]] = 7.6918120831
[[Gallery of omnitetrachordal scales#Q|Q]] = 33.2672483324 (4/3 = 5L+3.5s)

9/8 = 2L+2s (200.00 to 218.18 cents)
4/3 = 5L+4s (490.91 to 500.00 cents)
MOS generator = L+s (100.00 to 109.09 cents)
MOS period = 1/2 octave (600.00 cents)

notable EDOs: 34, 46, 56, 58, 70

{{ sLsLsLsLsLLsLsLsLsLsLL }} (MOS, not OTC)
{{ || }}
{{ sLsLsLsLsLsLLsLsLsLsLL }} (OTC MODMOS, form 1) - gc 11,11; pc 2 x10; 2o

{{ sLsLsLsLsLLsLsLsLsLsLL }} (MOS, not OTC)
{{ || || || || }}
{{ ssLLssLLsLsLLssLLsLsLL }} (OTC MODMOS, form 2) - gc 9,7; 6o; pc 2 x7; 8o

{{ sLsLsLsLsLLsLsLsLsLsLL }} (MOS, not OTC)
{{ || || |||| || || }}
{{ ssLLssLLLssLLssLLLssLL }} (OTC MODMOS, form 3) - gc 7,5; 10o; pc 2 x5; 12o

{{ sLsLsLsLsLsLLsLsLsLsLL }} (form 1)
{{ || || || }}
{{ ssLLssLLsLsLLssLLsLsLL }} (form 2)
{{ || || }}
{{ ssLLssLLLssLLssLLLssLL }} (form 3)
{{ || || || || || }}
{{ sLsLsLsLsLsLLsLsLsLsLL }} (form 1)

symmetric modes:
{{ LssLLsLsLLssLLsLsLLssL }} (form 2)
{{ sLLsLsLLssLLssLLsLsLLs }} (form 2)
{{ sLLssLLLssLLssLLLssLLs }} (form 3)
{{ LssLLLssLLssLLssLLLssL }} (form 3)

all modes, form 1:
|| {{ sLsL sLsLsLsLL sLsLsLsLL }} || || ||
|| {{ LsLs LsLsLsLLs LsLsLsLLs }} || || ||
|| {{ sLsL sLsLsLLsL sLsLsLLsL }} || || ||
|| {{ LsLs LsLsLLsLs LsLsLLsLs }} || || {{ LsLsLsLsL LsLsLsLsL LsLs }} ||
|| {{ sLsL sLsLLsLsL sLsLLsLsL }} || || {{ sLsLsLsLL sLsLsLsLL sLsL }} ||
|| {{ LsLs LsLLsLsLs LsLLsLsLs }} || || {{ LsLsLsLLs LsLsLsLLs LsLs }} ||
|| {{ sLsL sLLsLsLsL sLLsLsLsL }} || || {{ sLsLsLLsL sLsLsLLsL sLsL }} ||
|| {{ LsLs LLsLsLsLs LLsLsLsLs }} || || {{ LsLsLLsLs LsLsLLsLs LsLs }} ||
|| {{ sLsL LsLsLsLsL LsLsLsLsL }} || || {{ sLsLLsLsL sLsLLsLsL sLsL }} ||
|| || || {{ LsLLsLsLs LsLLsLsLs LsLs }} ||
|| || || {{ sLLsLsLsL sLLsLsLsL sLsL }} ||
|| || || {{ LLsLsLsLs LLsLsLsLs LsLs }} ||
|| || {{ LsLsLsLsL LsLs LsLsLsLsL }} || {{ LsLsLsLsL LsLsLsLsL sLsL }} ||
|| || {{ sLsLsLsLL sLsL sLsLsLsLL }} || ||
|| || {{ LsLsLsLLs LsLs LsLsLsLLs }} || ||
|| || {{ sLsLsLLsL sLsL sLsLsLLsL }} || ||
|| || {{ LsLsLLsLs LsLs LsLsLLsLs }} || ||
|| || {{ sLsLLsLsL sLsL sLsLLsLsL }} || ||
|| || {{ LsLLsLsLs LsLs LsLLsLsLs }} || ||
|| || {{ sLLsLsLsL sLsL sLLsLsLsL }} || ||
|| || {{ LLsLsLsLs LsLs LLsLsLsLs }} || ||
|| {{ LsLs LsLsLsLsL LsLsLsLsL }} || {{ LsLsLsLsL sLsL LsLsLsLsL }} || ||

all modes, form 2:
|| {{ ssLL ssLLsLsLL ssLLsLsLL }} || || ||
|| {{ sLLs sLLsLsLLs sLLsLsLLs }} || || {{ sLLssLLsL sLLssLLsL sLLs }} ||
|| {{ LLss LLsLsLLss LLsLsLLss }} || || {{ LLssLLsLs LLssLLsLs LLss }} ||
|| {{ LssL LsLsLLssL LsLsLLssL }} || || {{ LssLLsLsL LssLLsLsL LssL }} ||
|| {{ ssLL sLsLLssLL sLsLLssLL }} || || {{ ssLLsLsLL ssLLsLsLL ssLL }} ||
|| {{ sLLs LsLLssLLs LsLLssLLs }} || || {{ sLLsLsLLs sLLsLsLLs sLLs }} ||
|| || || {{ LLsLsLLss LLsLsLLss LLss }} ||
|| || || {{ LsLsLLssL LsLsLLssL LssL }} ||
|| || || {{ sLsLLssLL sLsLLssLL ssLL }} ||
|| || || {{ LsLLssLLs LsLLssLLs sLLs }} ||
|| || {{ sLLssLLsL sLLs sLLssLLsL }} || ||
|| || {{ LLssLLsLs LLss LLssLLsLs }} || ||
|| || {{ LssLLsLsL LssL LssLLsLsL }} || ||
|| || {{ ssLLsLsLL ssLL ssLLsLsLL }} || ||
|| || {{ sLLsLsLLs sLLs sLLsLsLLs }} || ||
|| || {{ LLsLsLLss LLss LLsLsLLss }} || ||
|| || {{ LsLsLLssL LssL LsLsLLssL }} || ||
|| || {{ sLsLLssLL ssLL sLsLLssLL }} || ||
|| || {{ LsLLssLLs sLLs LsLLssLLs }} || ||
|| {{ sLLs sLLssLLsL sLLssLLsL }} || || ||
|| {{ LLss LLssLLsLs LLssLLsLs }} || || ||
|| {{ LssL LssLLsLsL LssLLsLsL }} || || ||

all modes, form 3:
|| {{ ssLL ssLLLssLL ssLLLssLL }} || || {{ ssLLssLLL ssLLssLLL ssLL }} ||
|| {{ sLLs sLLLssLLs sLLLssLLs }} || || {{ sLLssLLLs sLLssLLLs sLLs }} ||
|| {{ LLss LLLssLLss LLLssLLss }} || || {{ LLssLLLss LLssLLLss LLss }} ||
|| {{ LssL LLssLLssL LLssLLssL }} || || {{ LssLLLssL LssLLLssL LssL }} ||
|| {{ ssLL LssLLssLL LssLLssLL }} || || {{ ssLLLssLL ssLLLssLL ssLL }} ||
|| || || {{ sLLLssLLs sLLLssLLs sLLs }} ||
|| || || {{ LLLssLLss LLLssLLss LLss }} ||
|| || {{ LLssLLssL LLss LLssLLssL }} || {{ LLssLLssL LLssLLssL LssL }} ||
|| || {{ LssLLssLL LssL LssLLssLL }} || {{ LssLLssLL LssLLssLL ssLL }} ||
|| || {{ ssLLssLLL ssLL ssLLssLLL }} || ||
|| || {{ sLLssLLLs sLLs sLLssLLLs }} || ||
|| || {{ LLssLLLss LLss LLssLLLss }} || ||
|| || {{ LssLLLssL LssL LssLLLssL }} || ||
|| || {{ ssLLLssLL ssLL ssLLLssLL }} || ||
|| || {{ sLLLssLLs sLLs sLLLssLLs }} || ||
|| || {{ LLLssLLss LLss LLLssLLss }} || ||
|| {{ LLss LLssLLssL LLssLLssL }} || {{ LLssLLssL LssL LLssLLssL }} || ||
|| {{ LssL LssLLssLL LssLLssLL }} || {{ LssLLssLL ssLL LssLLssLL }} || ||
|| {{ ssLL ssLLssLLL ssLLssLLL }} || || ||
|| {{ sLLs sLLssLLLs sLLssLLLs }} || || ||
|| {{ LLss LLssLLLss LLssLLLss }} || || {{ LLssLLssL LLssLLssL LLss }} ||
|| {{ LssL LssLLLssL LssLLLssL }} || || {{ LssLLssLL LssLLssLL LssL }} ||

[[image:22_12_10_LsLsLsLsL_sLsL_LsLsLsLsL.png]]

===See also===
* [[Omnitetrachordality]]
* [[Gallery of omnitetrachordal scales]]

===References===
* Noted as omnitetrachordal by Paul Erlich no later than 2002. See tuning-math list messages [[http://robertinventor.com/tuning-math/s___4/msg_3675-3699.html#3685|3685]] and [[http://robertinventor.com/tuning-math/s__11/msg_10975-10999.html#10987|10987]].
</pre></div>
<h4>Original HTML content:</h4>
<div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;width:200%;white-space: pre-wrap ! important" class="old-revision-html"><html><head><title>OTC 12L 10s</title></head><body>Omnitetrachordal MODMOS scale 
<a class="wiki_link" href="/12L%2010s">12L+10s</a> 
22 tones (9+4+9) 
 
<a class="wiki_link" href="/Pajara">Pajara</a> / <a class="wiki_link" href="/Diaschismic%20family">srutal (diaschismic)</a>; 3 forms 
 
<a class="wiki_link" href="/Gallery%20of%20omnitetrachordal%20scales#perfect">P</a> = 7.6918120831 
<a class="wiki_link" href="/Gallery%20of%20omnitetrachordal%20scales#Q">Q</a> = 33.2672483324 (4/3 = 5L+3.5s) 
 
9/8 = 2L+2s (200.00 to 218.18 cents) 
4/3 = 5L+4s (490.91 to 500.00 cents) 
MOS generator = L+s (100.00 to 109.09 cents) 
MOS period = 1/2 octave (600.00 cents) 
 
notable EDOs: 34, 46, 56, 58, 70 
 
<tt> sLsLsLsLsLLsLsLsLsLsLL </tt> (MOS, not OTC) 
<tt> || </tt> 
<tt> sLsLsLsLsLsLLsLsLsLsLL </tt> (OTC MODMOS, form 1) - gc 11,11; pc 2 x10; 2o 
 
<tt> sLsLsLsLsLLsLsLsLsLsLL </tt> (MOS, not OTC) 
<tt> || || || || </tt> 
<tt> ssLLssLLsLsLLssLLsLsLL </tt> (OTC MODMOS, form 2) - gc 9,7; 6o; pc 2 x7; 8o 
 
<tt> sLsLsLsLsLLsLsLsLsLsLL </tt> (MOS, not OTC) 
<tt> || || |||| || || </tt> 
<tt> ssLLssLLLssLLssLLLssLL </tt> (OTC MODMOS, form 3) - gc 7,5; 10o; pc 2 x5; 12o 
 
<tt> sLsLsLsLsLsLLsLsLsLsLL </tt> (form 1) 
<tt> || || || </tt> 
<tt> ssLLssLLsLsLLssLLsLsLL </tt> (form 2) 
<tt> || || </tt> 
<tt> ssLLssLLLssLLssLLLssLL </tt> (form 3) 
<tt> || || || || || </tt> 
<tt> sLsLsLsLsLsLLsLsLsLsLL </tt> (form 1) 
 
symmetric modes: 
<tt> LssLLsLsLLssLLsLsLLssL </tt> (form 2) 
<tt> sLLsLsLLssLLssLLsLsLLs </tt> (form 2) 
<tt> sLLssLLLssLLssLLLssLLs </tt> (form 3) 
<tt> LssLLLssLLssLLssLLLssL </tt> (form 3) 
 
all modes, form 1: 

<table class="wiki_table">
<tr>
<td><tt> sLsL sLsLsLsLL sLsLsLsLL </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> LsLs LsLsLsLLs LsLsLsLLs </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> sLsL sLsLsLLsL sLsLsLLsL </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> LsLs LsLsLLsLs LsLsLLsLs </tt> 
</td>
<td> 
</td>
<td><tt> LsLsLsLsL LsLsLsLsL LsLs </tt> 
</td>
</tr>
<tr>
<td><tt> sLsL sLsLLsLsL sLsLLsLsL </tt> 
</td>
<td> 
</td>
<td><tt> sLsLsLsLL sLsLsLsLL sLsL </tt> 
</td>
</tr>
<tr>
<td><tt> LsLs LsLLsLsLs LsLLsLsLs </tt> 
</td>
<td> 
</td>
<td><tt> LsLsLsLLs LsLsLsLLs LsLs </tt> 
</td>
</tr>
<tr>
<td><tt> sLsL sLLsLsLsL sLLsLsLsL </tt> 
</td>
<td> 
</td>
<td><tt> sLsLsLLsL sLsLsLLsL sLsL </tt> 
</td>
</tr>
<tr>
<td><tt> LsLs LLsLsLsLs LLsLsLsLs </tt> 
</td>
<td> 
</td>
<td><tt> LsLsLLsLs LsLsLLsLs LsLs </tt> 
</td>
</tr>
<tr>
<td><tt> sLsL LsLsLsLsL LsLsLsLsL </tt> 
</td>
<td> 
</td>
<td><tt> sLsLLsLsL sLsLLsLsL sLsL </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> LsLLsLsLs LsLLsLsLs LsLs </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> sLLsLsLsL sLLsLsLsL sLsL </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> LLsLsLsLs LLsLsLsLs LsLs </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LsLsLsLsL LsLs LsLsLsLsL </tt> 
</td>
<td><tt> LsLsLsLsL LsLsLsLsL sLsL </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLsLsLsLL sLsL sLsLsLsLL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LsLsLsLLs LsLs LsLsLsLLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLsLsLLsL sLsL sLsLsLLsL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LsLsLLsLs LsLs LsLsLLsLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLsLLsLsL sLsL sLsLLsLsL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LsLLsLsLs LsLs LsLLsLsLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLLsLsLsL sLsL sLLsLsLsL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LLsLsLsLs LsLs LLsLsLsLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> LsLs LsLsLsLsL LsLsLsLsL </tt> 
</td>
<td><tt> LsLsLsLsL sLsL LsLsLsLsL </tt> 
</td>
<td> 
</td>
</tr>
</table>

 
all modes, form 2: 

<table class="wiki_table">
<tr>
<td><tt> ssLL ssLLsLsLL ssLLsLsLL </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> sLLs sLLsLsLLs sLLsLsLLs </tt> 
</td>
<td> 
</td>
<td><tt> sLLssLLsL sLLssLLsL sLLs </tt> 
</td>
</tr>
<tr>
<td><tt> LLss LLsLsLLss LLsLsLLss </tt> 
</td>
<td> 
</td>
<td><tt> LLssLLsLs LLssLLsLs LLss </tt> 
</td>
</tr>
<tr>
<td><tt> LssL LsLsLLssL LsLsLLssL </tt> 
</td>
<td> 
</td>
<td><tt> LssLLsLsL LssLLsLsL LssL </tt> 
</td>
</tr>
<tr>
<td><tt> ssLL sLsLLssLL sLsLLssLL </tt> 
</td>
<td> 
</td>
<td><tt> ssLLsLsLL ssLLsLsLL ssLL </tt> 
</td>
</tr>
<tr>
<td><tt> sLLs LsLLssLLs LsLLssLLs </tt> 
</td>
<td> 
</td>
<td><tt> sLLsLsLLs sLLsLsLLs sLLs </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> LLsLsLLss LLsLsLLss LLss </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> LsLsLLssL LsLsLLssL LssL </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> sLsLLssLL sLsLLssLL ssLL </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> LsLLssLLs LsLLssLLs sLLs </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLLssLLsL sLLs sLLssLLsL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LLssLLsLs LLss LLssLLsLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LssLLsLsL LssL LssLLsLsL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> ssLLsLsLL ssLL ssLLsLsLL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLLsLsLLs sLLs sLLsLsLLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LLsLsLLss LLss LLsLsLLss </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LsLsLLssL LssL LsLsLLssL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLsLLssLL ssLL sLsLLssLL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LsLLssLLs sLLs LsLLssLLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> sLLs sLLssLLsL sLLssLLsL </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> LLss LLssLLsLs LLssLLsLs </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> LssL LssLLsLsL LssLLsLsL </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
</table>

 
all modes, form 3: 

<table class="wiki_table">
<tr>
<td><tt> ssLL ssLLLssLL ssLLLssLL </tt> 
</td>
<td> 
</td>
<td><tt> ssLLssLLL ssLLssLLL ssLL </tt> 
</td>
</tr>
<tr>
<td><tt> sLLs sLLLssLLs sLLLssLLs </tt> 
</td>
<td> 
</td>
<td><tt> sLLssLLLs sLLssLLLs sLLs </tt> 
</td>
</tr>
<tr>
<td><tt> LLss LLLssLLss LLLssLLss </tt> 
</td>
<td> 
</td>
<td><tt> LLssLLLss LLssLLLss LLss </tt> 
</td>
</tr>
<tr>
<td><tt> LssL LLssLLssL LLssLLssL </tt> 
</td>
<td> 
</td>
<td><tt> LssLLLssL LssLLLssL LssL </tt> 
</td>
</tr>
<tr>
<td><tt> ssLL LssLLssLL LssLLssLL </tt> 
</td>
<td> 
</td>
<td><tt> ssLLLssLL ssLLLssLL ssLL </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> sLLLssLLs sLLLssLLs sLLs </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td> 
</td>
<td><tt> LLLssLLss LLLssLLss LLss </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LLssLLssL LLss LLssLLssL </tt> 
</td>
<td><tt> LLssLLssL LLssLLssL LssL </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LssLLssLL LssL LssLLssLL </tt> 
</td>
<td><tt> LssLLssLL LssLLssLL ssLL </tt> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> ssLLssLLL ssLL ssLLssLLL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLLssLLLs sLLs sLLssLLLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LLssLLLss LLss LLssLLLss </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LssLLLssL LssL LssLLLssL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> ssLLLssLL ssLL ssLLLssLL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> sLLLssLLs sLLs sLLLssLLs </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td> 
</td>
<td><tt> LLLssLLss LLss LLLssLLss </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> LLss LLssLLssL LLssLLssL </tt> 
</td>
<td><tt> LLssLLssL LssL LLssLLssL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> LssL LssLLssLL LssLLssLL </tt> 
</td>
<td><tt> LssLLssLL ssLL LssLLssLL </tt> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> ssLL ssLLssLLL ssLLssLLL </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> sLLs sLLssLLLs sLLssLLLs </tt> 
</td>
<td> 
</td>
<td> 
</td>
</tr>
<tr>
<td><tt> LLss LLssLLLss LLssLLLss </tt> 
</td>
<td> 
</td>
<td><tt> LLssLLssL LLssLLssL LLss </tt> 
</td>
</tr>
<tr>
<td><tt> LssL LssLLLssL LssLLLssL </tt> 
</td>
<td> 
</td>
<td><tt> LssLLssLL LssLLssLL LssL </tt> 
</td>
</tr>
</table>

 
<img src="/file/view/22_12_10_LsLsLsLsL_sLsL_LsLsLsLsL.png/589273896/22_12_10_LsLsLsLsL_sLsL_LsLsLsLsL.png" alt="22_12_10_LsLsLsLsL_sLsL_LsLsLsLsL.png" title="22_12_10_LsLsLsLsL_sLsL_LsLsLsLsL.png" /> 
 
<h3 id="toc0"><a name="x--See also"></a>See also</h3>
<ul><li><a class="wiki_link" href="/Omnitetrachordality">Omnitetrachordality</a></li><li><a class="wiki_link" href="/Gallery%20of%20omnitetrachordal%20scales">Gallery of omnitetrachordal scales</a></li></ul> 
<h3 id="toc1"><a name="x--References"></a>References</h3>
<ul><li>Noted as omnitetrachordal by Paul Erlich no later than 2002. See tuning-math list messages <a class="wiki_link_ext" href="http://robertinventor.com/tuning-math/s___4/msg_3675-3699.html#3685" rel="nofollow">3685</a> and <a class="wiki_link_ext" href="http://robertinventor.com/tuning-math/s__11/msg_10975-10999.html#10987" rel="nofollow">10987</a>.</li></ul></body></html></pre></div>