61/32: Difference between revisions

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{{Infobox Interval

~~| Ratio = 61/32~~

| Name = octave-reduced 61st harmonic

~~| Monzo = -5 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1~~

~~| Cents = 1116.88481~~

| Name = octave-reduced ~~61th~~ harmonic

| Color name = 61o7, siwo seventh

| Sound = Ji-61-32-csound-foscil-220hz.mp3

}}

'''61/32''', the [[Octave reduction|octave-reduced]] 61st [[harmonic]], is the octave complement of the harry minor semitone [[64/61]], ~~and so~~ can also be used as a generator for [[harry]] and [[tritikleismic]].

'''61/32''', the [[Octave reduction|octave-reduced]] 61st [[harmonic]]. It is sharp of the [[243/128|Pythagorean major seventh (243/128)]] by [[244/243]]. Being the octave complement of the harry minor semitone [[64/61]], it can also be used as a generator for [[harry]] and [[tritikleismic]].

In addition, the convergent chain of edos of representing it is {{EDOs| 14, 29, 101, 130, 231 }}. These are notable tuning systems in their own way, and they can be used to introduce 61-limit harmony into lower-limit music.

== See also ==

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* [[Gallery of just intervals]]

~~[[Category:61-limit]]~~

[[Category:Seventh]]

[[Category:Major seventh]]

~~[[Category:Octave-reduced harmonics]]~~

~~[[Category:Pages with internal sound examples]]~~

@@ Line 1: / Line 1: @@
 {{Infobox Interval
-| Ratio = 61/32
+| Name = octave-reduced 61st harmonic
-| Monzo = -5 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1
-| Cents = 1116.88481
-| Name = octave-reduced 61th harmonic
 | Color name = 61o7, siwo seventh
 | Sound = Ji-61-32-csound-foscil-220hz.mp3
 }}
-'''61/32''', the [[Octave reduction|octave-reduced]] 61st [[harmonic]], is the octave complement of the harry minor semitone [[64/61]], and so can also be used as a generator for [[harry]] and [[tritikleismic]].
+'''61/32''', the [[Octave reduction|octave-reduced]] 61st [[harmonic]]. It is sharp of the [[243/128|Pythagorean major seventh (243/128)]] by [[244/243]]. Being the octave complement of the harry minor semitone [[64/61]], it can also be used as a generator for [[harry]] and [[tritikleismic]].
+In addition, the convergent chain of edos of representing it is {{EDOs| 14, 29, 101, 130, 231 }}. These are notable tuning systems in their own way, and they can be used to introduce 61-limit harmony into lower-limit music.
 == See also ==
@@ Line 14: / Line 13: @@
 * [[Gallery of just intervals]]
-[[Category:61-limit]]
 [[Category:Seventh]]
 [[Category:Major seventh]]
-[[Category:Octave-reduced harmonics]]
-[[Category:Pages with internal sound examples]]