99/64: Difference between revisions

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{{Infobox Interval

~~| Icon =~~

| Ratio = 99/64

| Monzo = -6 2 0 0 1

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| 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.

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 [[1089/1088|twosquare comma]]. 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]].

== See also ==

* [[128/99]] – its [[octave complement]]

* [[Gallery of just intervals]]

[[Category:11-limit]]

[[Category:~~Interval ratio~~]]

[[Category:Fifth]]

[[Category:Superfifth]]

~~[[Category:Fifth]]~~

[[Category:Alpharabian]]

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 {{Infobox Interval
-| Icon =
 | Ratio = 99/64
 | Monzo = -6 2 0 0 1
@@ Line 9: / Line 8: @@
 | 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.
-In [[11-limit]] [[just intonation]], '''99/64''' is an '''undecimal [[superfifth]]'''  of about 755.2[[cent|&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 [[1089/1088|twosquare comma]].  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]].
 == See also ==
 * [[128/99]] – its [[octave complement]]
 * [[Gallery of just intervals]]
 [[Category:11-limit]]
-[[Category:Interval ratio]]
+[[Category:Fifth]]
 [[Category:Superfifth]]
-[[Category:Fifth]]
 [[Category:Alpharabian]]
+{{todo|add color name}}