99/64: Difference between revisions
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{{Infobox Interval | {{Infobox Interval | ||
| Ratio = 99/64 | | Ratio = 99/64 | ||
| Monzo = -6 2 0 0 1 | | Monzo = -6 2 0 0 1 | ||
| Line 9: | Line 8: | ||
| Sound = | | Sound = | ||
}} | }} | ||
In [[11-limit]] [[just intonation]], '''99/64''' is an '''undecimal superfifth''' of about 755.2{{cent}}. This interval is also known as the '''major fifth''' through analogy with [[16/11]] being the "minor fifth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paramajor fifth''' or even the '''just paramajor fifth'''. It is distinguished from the simpler [[17/11]] by the twosquare comma ([[1089/1088]]). Despite being relatively more complex, 99/64 is actually pretty useful as an interval for those who work more extensively with the 11-limit. | |||
== Approximation == | |||
This interval is especially close to the 17th step of [[27edo]]. | This interval is especially close to the 17th step of [[27edo]]. | ||
== See also == | == See also == | ||
* [[128/99]] – its [[octave complement]] | * [[128/99]] – its [[octave complement]] | ||
* [[Gallery of just intervals]] | * [[Gallery of just intervals]] | ||
[[Category:11-limit]] | [[Category:11-limit]] | ||
[[Category: | [[Category:Fifth]] | ||
[[Category:Superfifth]] | [[Category:Superfifth]] | ||
[[Category:Alpharabian]] | [[Category:Alpharabian]] | ||
{{todo|add color name}} | |||
Revision as of 18:17, 23 March 2022
| Interval information |
major fifth,
Alpharabian paramajor fifth,
just paramajor fifth
reduced harmonic
In 11-limit just intonation, 99/64 is an undecimal superfifth of about 755.2 ¢. This interval is also known as the major fifth through analogy with 16/11 being the "minor fifth" as named by Ivan Wyschnegradsky, and can additionally be somewhat similarly dubbed the Alpharabian paramajor fifth or even the just paramajor fifth. It is distinguished from the simpler 17/11 by the twosquare comma (1089/1088). Despite being relatively more complex, 99/64 is actually pretty useful as an interval for those who work more extensively with the 11-limit.
Approximation
This interval is especially close to the 17th step of 27edo.