Harmonics 30–60: Difference between revisions

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~~'''30afdo''' ([[AFDO~~|~~arithmetic frequency division of the octave]]), or '''30odo''' ([[otonal division]] of the octave), divides the octave into thirty parts of 1/~~30 ~~each. It is a superset of [[29afdo]] and a subset of [[31afdo]]. As a scale it may be known as [[Harmonic mode|mode 30 of the harmonic series]] or the [[Overtone scale #Over-n scales|Over-30]] scale.~~ Since 30 factors into primes as {{nowrap| 2 × 3 × 5 }}, this ~~afdo~~ contains many common [[5-limit]] intervals above its root and is extremely useful for common tonal harmony.

{{Harmonics intro|30}} Since 30 factors into primes as {{nowrap| 2 × 3 × 5 }}, this scale contains many common [[5-limit]] intervals above its root and is extremely useful for common tonal harmony.

== Intervals ==

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== Scales ==

* 30:36:40:45:50:55:60 Baobab{{idiosyncratic}}

* 30:35:40:45:47:60 Mushroom{{idiosyncratic}}

* 30:33:36:40:45:50:55:60 Neutral Melodic Minor{{idiosyncratic}}

* 30:32:35:40:44:47:54:60 [[James Wyness]]' "Kai Udan Arum [[pelog]]"

* 30:32:34:36:37:40:41:45:48:50:52:54:56:60 ''loose approximation of [[fluid just intonation]]''

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-{{Infobox AFDO|steps=30}}
+{{Infobox harmonics|30}}
-'''30afdo''' ([[AFDO|arithmetic frequency division of the octave]]), or '''30odo''' ([[otonal division]] of the octave), divides the octave into thirty parts of 1/30 each. It is a superset of [[29afdo]] and a subset of [[31afdo]]. As a scale it may be known as [[Harmonic mode|mode 30 of the harmonic series]] or the [[Overtone scale #Over-n scales|Over-30]] scale. Since 30 factors into primes as {{nowrap| 2 × 3 × 5 }}, this afdo contains many common [[5-limit]] intervals above its root and is extremely useful for common tonal harmony.
+{{Harmonics intro|30}} Since 30 factors into primes as {{nowrap| 2 × 3 × 5 }}, this scale contains many common [[5-limit]] intervals above its root and is extremely useful for common tonal harmony.
 == Intervals ==
@@ Line 231: / Line 231: @@
 == Scales ==
+* 30:36:40:45:50:55:60 Baobab{{idiosyncratic}}
 * 30:35:40:45:47:60 Mushroom{{idiosyncratic}}
+* 30:33:36:40:45:50:55:60 Neutral Melodic Minor{{idiosyncratic}}
 * 30:32:35:40:44:47:54:60 [[James Wyness]]' "Kai Udan Arum [[pelog]]"
 * 30:32:34:36:37:40:41:45:48:50:52:54:56:60 ''loose approximation of [[fluid just intonation]]''
+{{Navbox harmonics}}