42ed11: Difference between revisions
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'''[[Ed11|Division of the 11th harmonic]] into 42 equal parts''' ( | {{Infobox ET}} | ||
'''[[Ed11|Division of the 11th harmonic]] into 42 equal parts''' (42ED11) is related to [[12edo|12 EDO]], but with the 11/1 rather than the 2/1 being just. The octave is about 13.9092 cents compressed and the step size is about 98.8409 cents. It is consistent to the 11-[[integer-limit]], but not to the 12-integer-limit. In comparison, 12EDO is only consistent up to the 10-integer-limit. | |||
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==See also== | == Regular temperaments == | ||
{{See also| Quintaleap family }} | |||
42ED11 can also be thought of as a [[generator]] of the 11-limit temperament which tempers out 100/99, 225/224, and 85184/84035, which is a cluster temperament with 12 clusters of notes in an octave (''[[Quintaleap family #Quintapole|quintapole]]'' temperament, 12&85). Alternative 12&97 temperament can also be used, which tempers out 100/99, 245/242, and 458752/455625 in the 11-limit. | |||
== See also == | |||
* [[12edo|12EDO]] - relative EDO | * [[12edo|12EDO]] - relative EDO | ||
* [[19ed3|19ED3]] - relative EDT | * [[19ed3|19ED3]] - relative EDT | ||
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* [[40ed10|40ED10]] - relative ED10 | * [[40ed10|40ED10]] - relative ED10 | ||
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