33/25: Difference between revisions

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{{Infobox Interval

| Name = ptolemismic ~~fourth, undecimal imperfect~~ fourth, 5edo-esque fourth

| Name = ptolemismic fourth, 5edo-esque fourth

| Color name = 1ogg4, logugu 4th

| Sound = jid_33_25_pluck_adu_dr220.mp3

}}

'''33/25''', the '''ptolemismic ~~fourth''', the '''undecimal imperfect~~ fourth''' or the '''5edo-esque fourth''', is an [[11-limit]] interval. It is flat of [[4/3]], the perfect fourth, by [[100/99]], the ptolemisma, hence the name. It is also sharp of 21/16, the subfourth, by [[176/175]], the valinorsma. Being [[11/8]] diminished by [[25/24]], it is technically a semidiminished fourth aka paraminor fourth.

'''33/25''', the '''ptolemismic fourth''' or the '''5edo-esque fourth''', is an [[11-limit]] interval. It is flat of [[4/3]], the perfect fourth, by [[100/99]], the ptolemisma, hence the name. It is also sharp of [[21/16]], the subfourth, by [[176/175]], the valinorsma. Being [[11/8]] diminished by [[25/24]], it is technically a semidiminished fourth aka paraminor fourth.

== Approximation ==

Measuring about 480.6{{cent}}, 33/25 is very well approximated by [[5edo]] and its supersets.

== See also ==

* [[50/33]] – its [[octave complement]]

@@ Line 1: / Line 1: @@
 {{Infobox Interval
-| Name = ptolemismic fourth, undecimal imperfect fourth, 5edo-esque fourth
+| Name = ptolemismic fourth, 5edo-esque fourth
 | Color name = 1ogg4, logugu 4th
 | Sound = jid_33_25_pluck_adu_dr220.mp3
 }}
-'''33/25''', the '''ptolemismic fourth''', the '''undecimal imperfect fourth''' or the '''5edo-esque fourth''', is an [[11-limit]] interval. It is flat of [[4/3]], the perfect fourth, by [[100/99]], the ptolemisma, hence the name. It is also sharp of 21/16, the subfourth, by [[176/175]], the valinorsma. Being [[11/8]] diminished by [[25/24]], it is technically a semidiminished fourth aka paraminor fourth.
+'''33/25''', the '''ptolemismic fourth''' or the '''5edo-esque fourth''', is an [[11-limit]] interval. It is flat of [[4/3]], the perfect fourth, by [[100/99]], the ptolemisma, hence the name. It is also sharp of [[21/16]], the subfourth, by [[176/175]], the valinorsma. Being [[11/8]] diminished by [[25/24]], it is technically a semidiminished fourth aka paraminor fourth.
 == Approximation ==
 Measuring about 480.6{{cent}}, 33/25 is very well approximated by [[5edo]] and its supersets.
+{{Interval edo approximation|33/25}}
 == See also ==
 * [[50/33]] – its [[octave complement]]