8019/4096: Difference between revisions
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'''8019/4096''', the '''Alpharabian ultramajor seventh''', is the basic ultramajor seventh in the 2.3.11 [[subgroup]]. It differs from [[63/32]] by [[896/891]], and differs from [[88/45]] by the [[schisma]]. As suggested by its name, it is reached by tacking a [[33/32]] quartertone onto [[243/128]]. | '''8019/4096''', the '''Alpharabian ultramajor seventh''', is the basic ultramajor seventh in the 2.3.11 [[subgroup]]. It differs from [[63/32]] by [[896/891]], and differs from [[88/45]] by the [[schisma]]. As suggested by its name, it is reached by tacking a [[33/32]] quartertone onto [[243/128]]. | ||
Among the more reasonably-sized large EDOs that represent this interval and other intervals in its class- such as [[297/256]], [[2673/2048]] and [[891/512]]- with a pretty good level of accuracy include [[159edo]]. | |||
== See also == | == See also == | ||
* [[8192/8019]] – its [[octave complement]] | * [[8192/8019]] – its [[octave complement]] | ||
* [[Gallery of just intervals]] | * [[Gallery of just intervals]] |
Revision as of 17:13, 8 May 2025
Interval information |
reduced harmonic
8019/4096, the Alpharabian ultramajor seventh, is the basic ultramajor seventh in the 2.3.11 subgroup. It differs from 63/32 by 896/891, and differs from 88/45 by the schisma. As suggested by its name, it is reached by tacking a 33/32 quartertone onto 243/128.
Among the more reasonably-sized large EDOs that represent this interval and other intervals in its class- such as 297/256, 2673/2048 and 891/512- with a pretty good level of accuracy include 159edo.