1803edo: Difference between revisions
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→Hectosaros Leap Day: added hectosaros leap day, for hectosaros lunisolar work still needs to be done |
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==== Hectosaros Leap Day ==== | ==== Hectosaros Leap Day ==== | ||
Hectosaros Leap Day is defined as 437 & 1803 and is generated by 590\1803 interval, which is a submajor third, and it sounds close to [[magic]]. This time, it once again produces the 3L 4s scale, but it is extremely hard, with step ratio almost 17 to 1. Further mos produced are sephiroid, which makes it sound like [[würschmidt]], but it is still quite hard for it. | Hectosaros Leap Day is defined as 437 & 1803 and is generated by 590\1803 interval, which is a submajor third, and it sounds close to [[magic]]. This time, it once again produces the 3L 4s scale, but it is extremely hard, with step ratio almost 17 to 1. Further mos produced are sephiroid, which makes it sound like [[würschmidt]], but it is still quite hard for it. The best subgroup for it is 2.3.7.13.17.23.29, where it has the comma basis 5888/5887, 31213/31212, 2359296/2358811, 39337984/39328497, 102109696/102001683, and the generator maps to 64/51. | ||
==== Hectosaros Lunisolar ==== | ==== Hectosaros Lunisolar ==== | ||
Hectosaros Lunisolar is defined as 664 & 1803 and is generated by 1078\1803 interval measuring about 717 cents, which puts it in the far ultrapyth range, close to the sharp fifth of [[5edo]]. A simple scale would be an almost equipentatonic scale which results in very hard diatonic scale. | Hectosaros Lunisolar is defined as 664 & 1803 and is generated by 1078\1803 interval measuring about 717 cents, which puts it in the far ultrapyth range, close to the sharp fifth of [[5edo]]. A simple scale would be an almost equipentatonic scale which results in very hard diatonic scale. | ||
== Regular temperament properties == | == Regular temperament properties == | ||