33edf - Revision history

MisterShafXen at 17:46, 1 May 2026

2026-05-01T17:46:28Z

← Older revision		Revision as of 17:46, 1 May 2026
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	33edf corresponds to 56.4139[[edo]], similar to every fifth step of [[282edo]]. It is related to the [[regular temperament]] which [[tempering out\|tempers out]] {{monzo\| -131 131 -33 }} in the [[5-limit]], which is supported by {{EDOs\| 113-, 282-, 395-, 677-, 959-, 1072-, 1467-, and 1749edo }}.		33edf corresponds to 56.4139[[edo]], similar to every fifth step of [[282edo]]. It is related to the [[regular temperament]] which [[tempering out\|tempers out]] {{monzo\| -131 131 -33 }} in the [[5-limit]], which is supported by {{EDOs\| 113-, 282-, 395-, 677-, 959-, 1072-, 1467-, and 1749edo }}.

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

			== Harmonics ==
	{{Harmonics in equal\|33\|3\|2}}		{{Harmonics in equal\|33\|3\|2}}
	{{Harmonics in equal\|33\|3\|2\|start=12\|collapsed=true\|title=Approximation of harmonics in 33edf (continued)}}		{{Harmonics in equal\|33\|3\|2\|start=12\|collapsed=true\|title=Approximation of harmonics in 33edf (continued)}}

FloraC: Cleanup

2025-01-17T17:10:36Z

Cleanup

← Older revision		Revision as of 17:10, 17 January 2025
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	{{Infobox ET}}		{{Infobox ET}}
	~~'''33EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 33 parts of 21.2714 [[cents]] each, corresponding to 56.4139 [[edo]] (similar to every fifth step of [[282edo]]).~~		{{ED intro}}

	It is related to the [[regular temperament]] which [[tempers out]] \|-131 131 -33~~>~~ in the [[5-limit]], which is supported by {{EDOs\|113, 282, 395, 677, 959, 1072, 1467, and ~~1749~~}} ~~EDOs~~.		33edf corresponds to 56.4139[[edo]], similar to every fifth step of [[282edo]]. It is related to the [[regular temperament]] which [[tempering out\|tempers out]] {{monzo\| -131 131 -33 }} in the [[5-limit]], which is supported by {{EDOs\| 113-, 282-, 395-, 677-, 959-, 1072-, 1467-, and 1749edo }}.

	== Harmonics ==		=== Harmonics ===
	{{Harmonics in equal\|33\|3\|2}}		{{Harmonics in equal\|33\|3\|2}}
	{{Harmonics in equal\|33\|3\|2\|title=(~~contd.~~)~~\|start=12~~}}		{{Harmonics in equal\|33\|3\|2\|start=12\|collapsed=true\|title=Approximation of harmonics in 33edf (continued)}}


	{{~~stub~~}}		{{Stub}}
	~~[[Category:Edf]]~~
	~~[[Category:Edonoi]]~~

BudjarnLambeth at 07:49, 18 December 2024

2024-12-18T07:49:04Z

← Older revision		Revision as of 07:49, 18 December 2024
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	== Harmonics ==		== Harmonics ==
	{{Harmonics in equal\|33\|3\|2}}		{{Harmonics in equal\|33\|3\|2}}
			{{Harmonics in equal\|33\|3\|2\|title=(contd.)\|start=12}}

BudjarnLambeth: {{EDOs}}, {{stub}}, harmonics

2024-12-18T07:47:29Z

{{EDOs}}, {{stub}}, harmonics

← Older revision		Revision as of 07:47, 18 December 2024
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	{{Infobox ET}}		{{Infobox ET}}
	'''33EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 33 parts of 21.2714 [[~~cent\|~~cents]] each, corresponding to 56.4139 [[edo]] (similar to every fifth step of [[282edo]])~~. It is related to the regular temperament which tempers out \|-131 131 -33> in the 5-limit, which is supported by 113, 282, 395, 677, 959, 1072, 1467, and 1749 EDOs~~.		'''33EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 33 parts of 21.2714 [[cents]] each, corresponding to 56.4139 [[edo]] (similar to every fifth step of [[282edo]]).

			It is related to the [[regular temperament]] which [[tempers out]] \|-131 131 -33> in the [[5-limit]], which is supported by {{EDOs\|113, 282, 395, 677, 959, 1072, 1467, and 1749}} EDOs.

			== Harmonics ==
			{{Harmonics in equal\|33\|3\|2}}


			{{stub}}
	[[Category:Edf]]		[[Category:Edf]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

Plumtree: Infobox ET added

2022-10-05T18:42:07Z

Infobox ET added

← Older revision		Revision as of 18:42, 5 October 2022
Line 1:		Line 1:
			{{Infobox ET}}
	'''33EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 33 parts of 21.2714 [[cent\|cents]] each, corresponding to 56.4139 [[edo]] (similar to every fifth step of [[282edo]]). It is related to the regular temperament which tempers out \|-131 131 -33> in the 5-limit, which is supported by 113, 282, 395, 677, 959, 1072, 1467, and 1749 EDOs.		'''33EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 33 parts of 21.2714 [[cent\|cents]] each, corresponding to 56.4139 [[edo]] (similar to every fifth step of [[282edo]]). It is related to the regular temperament which tempers out \|-131 131 -33> in the 5-limit, which is supported by 113, 282, 395, 677, 959, 1072, 1467, and 1749 EDOs.

	[[Category:Edf]]		[[Category:Edf]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

Xenllium: Created page with "'''33EDF''' is the equal division of the just perfect fifth into 33 parts of 21.2714 cents each, corresponding to 56.4139 edo (similar to every fifth step..."

2019-02-09T12:28:10Z

Created page with "'''33EDF''' is the equal division of the just perfect fifth into 33 parts of 21.2714 cents each, corresponding to 56.4139 edo (similar to every fifth step..."

New page

'''33EDF''' is the [[EDF|equal division of the just perfect fifth]] into 33 parts of 21.2714 [[cent|cents]] each, corresponding to 56.4139 [[edo]] (similar to every fifth step of [[282edo]]). It is related to the regular temperament which tempers out |-131 131 -33> in the 5-limit, which is supported by 113, 282, 395, 677, 959, 1072, 1467, and 1749 EDOs.

[[Category:Edf]]
[[Category:Edonoi]]