11ed6: Difference between revisions

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Created page with "'''11ED6''' is the equal division of the sixth harmonic into six parts of 281.9959 cents each, corresponding to 4.2554 edo. It is related to the temperame..."
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map → mapping
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POTE generator: ~|7 -13 0 0 4> = 281.9832
POTE generator: ~|7 -13 0 0 4> = 281.9832


Map: [<1 -1 -5|, <0 11 36|]
Mapping: [<1 -1 -5|, <0 11 36|]


EDOs: 17, 34, 166, 183, 200, 217, 366, 383, 400, 566
EDOs: 17, 34, 166, 183, 200, 217, 366, 383, 400, 566
Line 16: Line 16:
POTE generator: ~286/243 = 281.9821
POTE generator: ~286/243 = 281.9821


Map: [<1 -1 -5 -1|, <0 11 36 20|]
Mapping: [<1 -1 -5 -1|, <0 11 36 20|]


EDOs: 17, 34, 149, 166, 183, 200, 217, 234, 366
EDOs: 17, 34, 149, 166, 183, 200, 217, 234, 366

Revision as of 19:48, 5 November 2021

11ED6 is the equal division of the sixth harmonic into six parts of 281.9959 cents each, corresponding to 4.2554 edo. It is related to the temperaments which temper out 28561/28512 and 85293/85184 in the 13-limit, which is supported by 17, 34, 149, 166, 183, 200, 217, and 234 EDOs.

Related temperament

2.3.11 subgroup 17&183

Comma: |-19 36 0 0 -11>

POTE generator: ~|7 -13 0 0 4> = 281.9832

Mapping: [<1 -1 -5|, <0 11 36|]

EDOs: 17, 34, 166, 183, 200, 217, 366, 383, 400, 566

2.3.11.13 subgroup 17&183

Commas: 28561/28512, 85293/85184

POTE generator: ~286/243 = 281.9821

Mapping: [<1 -1 -5 -1|, <0 11 36 20|]

EDOs: 17, 34, 149, 166, 183, 200, 217, 234, 366