4973edo: Difference between revisions
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'''4973edo''' divides the octave into 4973 parts that are approximately .241303...¢ each. It is a strong [[7-limit]] system: it tempers out an [[unnoticeable comma]] {{monzo|1 -15 -18 23}} and supports a number of [[very high accuracy temperaments|very high accuracy 7-limit rank-3 temperaments]]. In the 5-limit it supports [[very high accuracy temperaments#Whoosh|whoosh]], i.e. the [[441edo|441]]&[[730edo|730]] temperament. | '''4973edo''' divides the octave into 4973 parts that are approximately .241303...¢ each. It is a very strong [[7-limit]] system: it tempers out an [[unnoticeable comma]] {{monzo|1 -15 -18 23}} and supports a number of [[very high accuracy temperaments|very high accuracy 7-limit rank-3 temperaments]]. In the 5-limit it supports [[very high accuracy temperaments#Whoosh|whoosh]], i.e. the [[441edo|441]]&[[730edo|730]] temperament. | ||
It is a [[zeta peak integer edo]]. | It is a [[zeta peak integer edo]]. | ||
Revision as of 07:42, 23 April 2021
4973edo divides the octave into 4973 parts that are approximately .241303...¢ each. It is a very strong 7-limit system: it tempers out an unnoticeable comma [1 -15 -18 23⟩ and supports a number of very high accuracy 7-limit rank-3 temperaments. In the 5-limit it supports whoosh, i.e. the 441&730 temperament.
It is a zeta peak integer edo.
Script error: No such module "primes_in_edo".