19/11: Difference between revisions

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{{Infobox Interval
{{Infobox Interval
| Ratio = 19/11
| Name = undevicesimal semitwelfth, maximal major sixth
| Monzo = 0 0 0 0 -1 0 0 1
| Cents = 946.19507
| Name = undevicesimal semitwelfth, <br>maximal major sixth
| Color name = 19o1u7, nolu seventh
| Color name = 19o1u7, nolu seventh
| FJS name = m7<sup>19</sup><sub>11</sub>
| Sound = jid_19_11_pluck_adu_dr220.mp3
| Sound = jid_19_11_pluck_adu_dr220.mp3
}}
}}


'''19/11''', the '''undevicesimal semitwelfth''' is a [[19-limit]] [[interseptimal]] interval measuring about 946 [[cent]]s. It can also be called the ''maximal major sixth'' in analogy to its inverse [[22/19]].  
'''19/11''', the '''undevicesimal semitwelfth''' is a [[19-limit]] [[interseptimal]] interval measuring about 946 [[cent]]s. It is classified as a [[minor seventh]] in [[FJS]] and [[HEJI]], flat of the [[16/9|Pythagorean minor seventh]] by [[176/171]], which is the difference between [[33/32]] and [[513/512]]. It can also be called the ''maximal major sixth'' in analogy to its inverse [[22/19]], in which case it is sharp of the [[27/16|Pythagorean major sixth]] by [[304/297]]. A stack of two 19/11's falls short of [[3/1]] by [[363/361]].
 
== Approximation ==
{{Interval edo approximation|19/11}}


== 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:Semitwelfth]]
[[Category:Semitwelfth]]
[[Category:Sixth]]
[[Category:Sixth]]
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[[Category:Seventh]]
[[Category:Seventh]]
[[Category:Subminor seventh]]
[[Category:Subminor seventh]]
[[Category:Over-11]]
[[Category:Over-11 intervals]]
[[Category:Pages with internal sound examples]]
[[Category:Taxicab-2 intervals]]