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| <h2>IMPORTED REVISION FROM WIKISPACES</h2>
| | 9L 5s refers to the structure of moment of symmetry scales with generators ranging from 2\9edo (two degrees of 9edo = 266¢) to 3\14 (three degrees of 14edo = 257¢). In the case of 14edo, L and s are the same size; in the case of 9edo, s becomes so small it disappears. The generator can be said to approximate 7/6, but just 7/6 is larger than 2\9edo, so it cannot be used as a generator. The simplest just interval that works as a generator is 36/31. Two generators are said to create a fourth like Godzilla, but in reality it is closer to 27/20, if that is considered a consonance. |
| This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
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| : This revision was by author [[User:xenwolf|xenwolf]] and made on <tt>2016-06-20 07:21:30 UTC</tt>.<br>
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| : The original revision id was <tt>585830027</tt>.<br>
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| : The revision comment was: <tt></tt><br>
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| 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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| <h4>Original Wikitext content:</h4>
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| <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">9L 5s refers to the structure of moment of symmetry scales with generators ranging from 2\9edo (two degrees of 9edo = 266¢) to 3\14 (three degrees of 14edo = 257¢). In the case of 14edo, L and s are the same size; in the case of 9edo, s becomes so small it disappears. The generator can be said to approximate 7/6, but just 7/6 is larger than 2\9edo, so it cannot be used as a generator. The simplest just interval that works as a generator is 36/31. Two generators are said to create a fourth like Godzilla, but in reality it is closer to 27/20, if that is considered a consonance.
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| 9L5s is third smallest MOS of [[Semiphore]]. | | 9L5s is third smallest MOS of [[semiphore|Semiphore]]. |
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| ||generator in degrees of an edo|| generator in cents||L in cents||s in cents||notes|| | | {| class="wikitable" |
| ||3\14||257¢||86¢||86¢|| L=s|| | | |- |
| || ||258.87¢||94¢||70¢|| Just interval 36/31 || | | | | generator in degrees of an edo |
| ||8\37||259¢||97¢||65¢|| || | | | | generator in cents |
| ||5\23||261¢||104¢||52¢||L≈2s|| | | | | L in cents |
| || ||~261.5¢||104¢||52¢||L=2s|| | | | | s in cents |
| ||7\32||262¢||113¢||38¢|| || | | | | notes |
| ||2\9||266¢||266¢||0¢||s=0|| | | |- |
| </pre></div>
| | | | 3\14 |
| <h4>Original HTML content:</h4>
| | | | 257¢ |
| <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>9L 5s</title></head><body>9L 5s refers to the structure of moment of symmetry scales with generators ranging from 2\9edo (two degrees of 9edo = 266¢) to 3\14 (three degrees of 14edo = 257¢). In the case of 14edo, L and s are the same size; in the case of 9edo, s becomes so small it disappears. The generator can be said to approximate 7/6, but just 7/6 is larger than 2\9edo, so it cannot be used as a generator. The simplest just interval that works as a generator is 36/31. Two generators are said to create a fourth like Godzilla, but in reality it is closer to 27/20, if that is considered a consonance.<br />
| | | | 86¢ |
| <br />
| | | | 86¢ |
| 9L5s is third smallest MOS of <a class="wiki_link" href="/Semiphore">Semiphore</a>.<br />
| | | | L=s |
| <br />
| | |- |
| | | | | |
| | | | | 258.87¢ |
| <table class="wiki_table">
| | | | 94¢ |
| <tr>
| | | | 70¢ |
| <td>generator in degrees of an edo<br />
| | | | Just interval 36/31 |
| </td>
| | |- |
| <td>generator in cents<br />
| | | | 8\37 |
| </td>
| | | | 259¢ |
| <td>L in cents<br />
| | | | 97¢ |
| </td>
| | | | 65¢ |
| <td>s in cents<br />
| | | | |
| </td>
| | |- |
| <td>notes<br />
| | | | 5\23 |
| </td>
| | | | 261¢ |
| </tr>
| | | | 104¢ |
| <tr>
| | | | 52¢ |
| <td>3\14<br />
| | | | L≈2s |
| </td>
| | |- |
| <td>257¢<br />
| | | | |
| </td>
| | | | ~261.5¢ |
| <td>86¢<br />
| | | | 104¢ |
| </td>
| | | | 52¢ |
| <td>86¢<br />
| | | | L=2s |
| </td>
| | |- |
| <td>L=s<br />
| | | | 7\32 |
| </td>
| | | | 262¢ |
| </tr>
| | | | 113¢ |
| <tr>
| | | | 38¢ |
| <td><br />
| | | | |
| </td>
| | |- |
| <td>258.87¢<br />
| | | | 2\9 |
| </td>
| | | | 266¢ |
| <td>94¢<br />
| | | | 266¢ |
| </td>
| | | | 0¢ |
| <td>70¢<br />
| | | | s=0 |
| </td>
| | |} |
| <td>Just interval 36/31<br />
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| </td>
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| </tr>
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| <tr>
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| <td>8\37<br />
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| </td>
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| <td>259¢<br />
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| </td>
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| <td>97¢<br />
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| </td>
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| <td>65¢<br />
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| </td>
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| <td><br />
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| </td>
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| </tr>
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| <tr>
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| <td>5\23<br />
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| </td>
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| <td>261¢<br />
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| </td>
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| <td>104¢<br />
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| </td>
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| <td>52¢<br />
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| </td>
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| <td>L≈2s<br />
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| </td>
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| </tr>
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| <tr>
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| <td><br />
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| </td>
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| <td>~261.5¢<br />
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| </td>
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| <td>104¢<br />
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| </td>
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| <td>52¢<br />
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| </td>
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| <td>L=2s<br />
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| </td>
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| </tr>
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| <tr>
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| <td>7\32<br />
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| </td>
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| <td>262¢<br />
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| </td>
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| <td>113¢<br />
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| </td>
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| <td>38¢<br />
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| </td>
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| <td><br />
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| </td>
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| </tr>
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| <tr>
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| <td>2\9<br />
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| </td>
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| <td>266¢<br />
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| </td>
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| <td>266¢<br />
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| </td>
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| <td>0¢<br />
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| </td>
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| <td>s=0<br />
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| </td>
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| </tr>
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| </table>
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| </body></html></pre></div>
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9L 5s refers to the structure of moment of symmetry scales with generators ranging from 2\9edo (two degrees of 9edo = 266¢) to 3\14 (three degrees of 14edo = 257¢). In the case of 14edo, L and s are the same size; in the case of 9edo, s becomes so small it disappears. The generator can be said to approximate 7/6, but just 7/6 is larger than 2\9edo, so it cannot be used as a generator. The simplest just interval that works as a generator is 36/31. Two generators are said to create a fourth like Godzilla, but in reality it is closer to 27/20, if that is considered a consonance.
9L5s is third smallest MOS of Semiphore.
| generator in degrees of an edo
|
generator in cents
|
L in cents
|
s in cents
|
notes
|
| 3\14
|
257¢
|
86¢
|
86¢
|
L=s
|
|
|
258.87¢
|
94¢
|
70¢
|
Just interval 36/31
|
| 8\37
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259¢
|
97¢
|
65¢
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| 5\23
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261¢
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104¢
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52¢
|
L≈2s
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~261.5¢
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104¢
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52¢
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L=2s
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| 7\32
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262¢
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113¢
|
38¢
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|
| 2\9
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266¢
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266¢
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0¢
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s=0
|