85/64: Difference between revisions
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I now realize that 85/64 is not a perfect substitute for 4/3. That said, it does have its uses, and I will eventually describe some of them. |
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{{Infobox Interval | {{Infobox Interval | ||
| Name = septendecimal harmonic fourth, archagall fourth | |||
| Color name = 17oy4, soyo 4th | |||
| Name = septendecimal fourth | |||
| Color name = | |||
}} | }} | ||
'''85/64''', the '''septendecimal fourth''', is a [[17-limit]] interval that comes | '''85/64''', the '''septendecimal harmonic fourth''' or '''[[24576/24565#Archagall|archagall]] fourth''', is a [[17-limit]] [[rooted]] interval that comes rather close to [[4/3]], from which it differs by [[256/255]]. Notably, 85/64 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[128/85]]. | ||
== See also == | == See also == | ||
Latest revision as of 02:50, 29 December 2022
| Interval information |
archagall fourth
reduced harmonic
85/64, the septendecimal harmonic fourth or archagall fourth, is a 17-limit rooted interval that comes rather close to 4/3, from which it differs by 256/255. Notably, 85/64 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a superpyth diatonic scale, the other being 128/85.