27/22: Difference between revisions

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{{Infobox Interval

~~| Icon =~~

| Ratio = 27/22

| Monzo = -1 3 0 0 -1

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}}

'''27/22''', conventionally called the '''rastmic neutral third''', is [[243/242]] (7.1 ~~cents~~) sharp of [[11/9]], and together with 11/9 makes [[3/2]], so that we obtain the two neutral triads, 1-11/9-3/2 and 1-27/22-3/2, with intervals of 11/9 and 27/22. It is the interval between [[10/9]] and [[15/11]], and 11/9 and [[3/2]] and their inversions. As this is the larger of two [[11-limit]] neutral thirds obtained by modifying Pythagorean intervals by [[33/32]], it is dubbed the '''Alpharabian tendoneutral third''' in [[Alpharabian tuning]].

'''27/22''', conventionally called the '''rastmic neutral third''', is [[243/242]] (7.1{{cent}}) sharp of [[11/9]], and together with 11/9 makes [[3/2]], so that we obtain the two neutral triads, 1-11/9-3/2 and 1-27/22-3/2, with intervals of 11/9 and 27/22. It is the interval between [[10/9]] and [[15/11]], and 11/9 and [[3/2]] and their inversions. As this is the larger of two [[11-limit]] neutral thirds obtained by modifying Pythagorean intervals by [[33/32]], it is dubbed the '''Alpharabian tendoneutral third''' in [[Alpharabian tuning]].

== See also ==

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[[Category:11-limit]]

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

[[Category:Third]]

~~[[Category:Just interval~~]]

[[Category:Neutral third]]

~~[[Category:Third]]~~

[[Category:Rastmic]]

[[Category:Alpharabian]]

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 {{Infobox Interval
-| Icon =
 | Ratio = 27/22
 | Monzo = -1 3 0 0 -1
@@ Line 10: / Line 9: @@
 }}
-'''27/22''', conventionally called the '''rastmic neutral third''', is [[243/242]] (7.1 cents) sharp of [[11/9]], and together with 11/9 makes [[3/2]], so that we obtain the two neutral triads, 1-11/9-3/2 and 1-27/22-3/2, with intervals of 11/9 and 27/22. It is the interval between [[10/9]] and [[15/11]], and 11/9 and [[3/2]] and their inversions.  As this is the larger of two [[11-limit]] neutral thirds obtained by modifying Pythagorean intervals by [[33/32]], it is dubbed the '''Alpharabian tendoneutral third''' in [[Alpharabian tuning]].
+'''27/22''', conventionally called the '''rastmic neutral third''', is [[243/242]] (7.1{{cent}}) sharp of [[11/9]], and together with 11/9 makes [[3/2]], so that we obtain the two neutral triads, 1-11/9-3/2 and 1-27/22-3/2, with intervals of 11/9 and 27/22. It is the interval between [[10/9]] and [[15/11]], and 11/9 and [[3/2]] and their inversions.  As this is the larger of two [[11-limit]] neutral thirds obtained by modifying Pythagorean intervals by [[33/32]], it is dubbed the '''Alpharabian tendoneutral third''' in [[Alpharabian tuning]].
 == See also ==
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 [[Category:11-limit]]
-[[Category:Interval ratio]]
+[[Category:Third]]
-[[Category:Just interval]]
 [[Category:Neutral third]]
-[[Category:Third]]
 [[Category:Rastmic]]
 [[Category:Alpharabian]]