128/85: Difference between revisions
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'''128/85''', the '''septendecimal subharmonic fifth''' or '''archagall fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]]. | '''128/85''', the '''septendecimal subharmonic fifth''' or '''[[archagall]] fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]]. | ||
== See also == | == See also == | ||
* [[85/64]] – its [[octave complement]] | * [[85/64]] – its [[octave complement]] | ||
* [[Gallery of just intervals]] | * [[Gallery of just intervals]] | ||
Latest revision as of 10:49, 13 April 2025
| Interval information |
archagall fifth
reduced subharmonic
128/85, the septendecimal subharmonic fifth or archagall fifth, is a 17-limit uprooted interval that comes rather close to 3/2, from which it differs by 256/255. Notably, 128/85 is one of two relatively simple intervals that can be used to generate a just version of something resembling a superpyth diatonic scale, the other being 85/64.