22/19: Difference between revisions

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{{Infobox Interval
{{Infobox Interval
| Ratio = 22/19
| Name = undevicesimal semifourth, minimal minor third, godzilla semifourth
| Monzo = 1 0 0 0 1 0 0 -1
| Cents = 253.80493
| Name = undevicesimal semifourth, <br>minimal minor third, <br>godzilla semifourth
| Color name = 19u1o2, nulo 2nd
| Color name = 19u1o2, nulo 2nd
| FJS name = M2<sup>11</sup><sub>19</sub>
| Sound = jid_22_19_pluck_adu_dr220.mp3
| Sound = jid_22_19_pluck_adu_dr220.mp3
}}
}}


'''22/19''', the '''undevicesimal semifourth''', is a [[19-limit]] [[interseptimal]] interval measuring about 254 [[cent]]s. [[Margo Schulter]] has called it the ''minimal minor third''. Since it is a good tuning for the [[godzilla]] generator in the [[11-limit]] and [[13-limit]], it can also be called the ''godzilla semifourth'': in godzilla, it serves for both [[8/7]] and [[7/6]].
'''22/19''', the '''undevicesimal semifourth''', is a [[19-limit]] [[interseptimal]] interval measuring about 254 [[cent]]s. It is classified as a [[major second]] in [[FJS]] and [[HEJI]], sharp of the [[9/8|Pythagorean major second]] by [[176/171]], which is the difference between [[33/32]] and [[513/512]]. [[Margo Schulter]] has called it the ''minimal minor third'' instead, in which case it is flat of the [[32/27|Pythagorean minor third]] by [[304/297]]. A stack of two 22/19's exceeds [[4/3]] by [[363/361]].  
 
Since it is a good tuning for the [[godzilla]] generator in the [[11-limit]] and [[13-limit]], it can also be called the ''godzilla semifourth'': in godzilla, it serves for both [[8/7]] and [[7/6]].
 
== Approximation ==
{{Interval edo approximation|22/19}}


== See also ==
== See also ==
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* [[Gallery of just intervals]]
* [[Gallery of just intervals]]


[[Category:19-limit]]
[[Category:Interseptimal intervals]]
[[Category:Interseptimal]]
[[Category:Semifourth]]
[[Category:Semifourth]]
[[Category:Second]]
[[Category:Second]]