9L 5s: Difference between revisions
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{{Infobox MOS | |||
| Periods = 1 | |||
| nLargeSteps = 9 | |||
| nSmallSteps = 5 | |||
| Equalized = 3 | |||
| Collapsed = 2 | |||
| Pattern = LLsLLsLLsLLsLs | |||
| Neutralized = 2L 6s | |||
}} | |||
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. | 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 [[ | 9L5s is third smallest MOS of [[Semiphore]]. | ||
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|- | |- | ||
| | generator in degrees of an edo | | | generator in degrees of an edo | ||
| | generator in cents | | |generator in cents | ||
| | L in cents | | |L in cents | ||
| | s in cents | | |s in cents | ||
| | notes | | |notes | ||
|- | |- | ||
| | 3\14 | | |3\14 | ||
| | 257¢ | | |257¢ | ||
| | 86¢ | | |86¢ | ||
| | 86¢ | | |86¢ | ||
| | L=s | | |L=s | ||
|- | |- | ||
| | | | | | ||
| | 258.87¢ | | |258.87¢ | ||
| | 94¢ | | |94¢ | ||
| | 70¢ | | | 70¢ | ||
| | Just interval 36/31 | | |Just interval 36/31 | ||
|- | |- | ||
| | 8\37 | | |8\37 | ||
| | 259¢ | | |259¢ | ||
| | 97¢ | | |97¢ | ||
| | 65¢ | | |65¢ | ||
| | | | | | ||
|- | |- | ||
| | 5\23 | | |5\23 | ||
| | 261¢ | | |261¢ | ||
| | 104¢ | | |104¢ | ||
| | 52¢ | | |52¢ | ||
| | L≈2s | | |L≈2s | ||
|- | |- | ||
| | | | | | ||
| | ~261.5¢ | | |~261.5¢ | ||
| | 104¢ | | |104¢ | ||
| | 52¢ | | |52¢ | ||
| | L=2s | | |L=2s | ||
|- | |- | ||
| | 7\32 | | |7\32 | ||
| | 262¢ | | |262¢ | ||
| | 113¢ | | |113¢ | ||
| | 38¢ | | |38¢ | ||
| | | | | | ||
|- | |- | ||
| | 2\9 | | |2\9 | ||
| | 266¢ | | |266¢ | ||
| | 266¢ | | |266¢ | ||
| | 0¢ | | |0¢ | ||
| | s=0 | | |s=0 | ||
|} | |} | ||
[[category:todo:expand]] | [[category:todo:expand]] |