32ed12 - Revision history

FloraC: +subsets and supersets; +see also

2025-05-26T13:01:57Z

+subsets and supersets; +see also

← Older revision		Revision as of 13:01, 26 May 2025
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	{{Harmonics in equal\|32\|12\|1\|intervals=integer\|columns=11}}		{{Harmonics in equal\|32\|12\|1\|intervals=integer\|columns=11}}
	{{Harmonics in equal\|32\|12\|1\|intervals=integer\|columns=12\|start=12\|collapsed=true\|title=Approximation of harmonics in 32ed12 (continued)}}		{{Harmonics in equal\|32\|12\|1\|intervals=integer\|columns=12\|start=12\|collapsed=true\|title=Approximation of harmonics in 32ed12 (continued)}}

			=== Subsets and supersets ===
			Since 32 factors into primes as 2<sup>5</sup>, 32ed6 contains subset ed6's {{EDs\|equave=6\| 2, 4, 8, and 16 }}.

	== Intervals ==		== Intervals ==
	{{Interval table}}		{{Interval table}}

			== See also ==
			* [[9edo]] – relative edo
			* [[14edt]] – relative edt
			* [[23ed6]] – relative ed6

	[[Category:Pelog]]		[[Category:Pelog]]

2025-05-26T13:00:51Z

Cleanup

@@ Line 2: / Line 2: @@
 {{ED intro}}
-ed12 is similar to [[9edo]], but has the [[12/1]] tuned just instead of the octave, which stretches the octave by 9.9{{c}}. It also approximates [[Pelog]] tunings in Indonesian gamelan music very well, since Pelog is well-approximated by [[9edo]] with stretched octaves.
+== Theory ==
 == Intervals ==
 {{Interval table}}
 [[Category:Pelog]]

2025-01-15T16:45:37Z

← Older revision		Revision as of 16:45, 15 January 2025
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	{{ED intro}}		{{ED intro}}

	32ed12 is similar to [[9edo]], but has the [[12/1]] tuned just instead of the octave, which stretches the octave by 9.9{{~~cent~~}}. It also approximates [[Pelog]] tunings in Indonesian gamelan music very well, since Pelog is well-approximated by [[9edo]] with stretched octaves.		32ed12 is similar to [[9edo]], but has the [[12/1]] tuned just instead of the octave, which stretches the octave by 9.9{{c}}. It also approximates [[Pelog]] tunings in Indonesian gamelan music very well, since Pelog is well-approximated by [[9edo]] with stretched octaves.

	== Intervals ==		== Intervals ==

2025-01-15T16:42:40Z

← Older revision		Revision as of 16:42, 15 January 2025
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	{{Infobox ET}}		{{Infobox ET}}
	~~'''32ED12''' is the [[ED12\|equal division of the twelfth harmonic]] into 32 equal parts. It~~ is similar to [[9edo]], but has the [[12/1]] tuned just instead of the octave~~. Octaves are stretched~~ by 9.9{{~~c}} and the step size is 134.436{{c~~}}. It also approximates [[Pelog]] tunings in Indonesian gamelan music very well, since Pelog is well-approximated by [[9edo]] with stretched octaves.		{{ED intro}}

			32ed12 is similar to [[9edo]], but has the [[12/1]] tuned just instead of the octave, which stretches the octave by 9.9{{cent}}. It also approximates [[Pelog]] tunings in Indonesian gamelan music very well, since Pelog is well-approximated by [[9edo]] with stretched octaves.

	== Intervals ==		== Intervals ==
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	\| collapsed = 1		\| collapsed = 1
	}}		}}

			[[Category:Pelog]]
			[[Category:Edonoi]]

2024-11-30T02:05:24Z

Intervals harmonics

← Older revision		Revision as of 02:05, 30 November 2024
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	{{Infobox ET}}		{{Infobox ET}}
	'''32ED12''' is the [[ED12\|equal division of the twelfth harmonic]] into 32 equal parts. It is similar to [[9edo]], but has the [[12/1]] tuned just instead of the octave. Octaves are stretched by 9.9{{c}} and the step size is 134.436{{c}}. It also approximates [[Pelog]] tunings in Indonesian gamelan music very well, since Pelog is well-approximated by [[9edo]] with stretched octaves.		'''32ED12''' is the [[ED12\|equal division of the twelfth harmonic]] into 32 equal parts. It is similar to [[9edo]], but has the [[12/1]] tuned just instead of the octave. Octaves are stretched by 9.9{{c}} and the step size is 134.436{{c}}. It also approximates [[Pelog]] tunings in Indonesian gamelan music very well, since Pelog is well-approximated by [[9edo]] with stretched octaves.

			== Intervals ==
			{{Interval table}}

			== Harmonics ==
			{{Harmonics in equal
			\| steps = 32
			\| num = 12
			\| denom = 1
			}}
			{{Harmonics in equal
			\| steps = 32
			\| num = 12
			\| denom = 1
			\| start = 12
			\| collapsed = 1
			}}

2024-11-25T14:09:29Z

← Older revision		Revision as of 14:09, 25 November 2024
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	{{Infobox ET}}		{{Infobox ET}}
	'''32ED12''' is the [[ED12\|equal division of the twelfth harmonic]] into 32 equal parts. It is similar to [[9edo]], but has the [[12/1]] tuned just instead of ~~2/1~~. ~~The octave is~~ stretched ~~significantly (~~by 9.~~9¢)~~ and the step size is 134.436{{c}}. It ~~can be used as a tuning for~~ [[Pelog]] ~~scales~~ in Indonesian gamelan music, since Pelog is well approximated by 9edo with stretched octaves.		'''32ED12''' is the [[ED12\|equal division of the twelfth harmonic]] into 32 equal parts. It is similar to [[9edo]], but has the [[12/1]] tuned just instead of the octave. Octaves are stretched by 9.9{{c}} and the step size is 134.436{{c}}. It also approximates [[Pelog]] tunings in Indonesian gamelan music very well, since Pelog is well-approximated by [[9edo]] with stretched octaves.

2024-11-25T14:03:06Z

← Older revision		Revision as of 14:03, 25 November 2024
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
	'''32ED12''' is the [[ED12\|equal division of the twelfth harmonic]] into 32 equal parts. It is similar to [[9edo]], but has the [[12/1]] tuned just instead of 2/1. The octave is stretched significantly (by 9.9¢) and the step size is 134.436{{c}}. It can be used as a tuning for [[Pelog]], since Pelog is well approximated by 9edo with stretched octaves.		'''32ED12''' is the [[ED12\|equal division of the twelfth harmonic]] into 32 equal parts. It is similar to [[9edo]], but has the [[12/1]] tuned just instead of 2/1. The octave is stretched significantly (by 9.9¢) and the step size is 134.436{{c}}. It can be used as a tuning for [[Pelog]] scales in Indonesian gamelan music, since Pelog is well approximated by 9edo with stretched octaves.

2024-11-25T14:01:51Z

← Older revision		Revision as of 14:01, 25 November 2024
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
			'''32ED12''' is the [[ED12\|equal division of the twelfth harmonic]] into 32 equal parts. It is similar to [[9edo]], but has the [[12/1]] tuned just instead of 2/1. The octave is stretched significantly (by 9.9¢) and the step size is 134.436{{c}}. It can be used as a tuning for [[Pelog]], since Pelog is well approximated by 9edo with stretched octaves.

2024-11-24T20:02:36Z

Created page with "{{Infobox ET}}"

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