49edf - Revision history

FloraC: Cleanup

2025-01-17T17:19:00Z

Cleanup

← Older revision		Revision as of 17:19, 17 January 2025
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	{{Infobox ET}}		{{Infobox ET}}
	~~'''49EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 49 parts of 14.3256 [[cents]] each, corresponding to 83.7661 [[edo]] (similar to every fourth step of [[335edo]]).~~		{{ED intro}}

	It is related to the [[temperament]] which [[tempers out]] \|71 27 -49~~>~~ in the [[5-limit]], which is supported by {{EDOs\|83, 84, 167, 251, 335, 419, 503, and ~~586~~}} ~~EDOs~~.		49edf corresponds to 83.7661[[edo]], similar to every fourth step of [[335edo]]. It is related to the [[temperament]] which [[tempering out\|tempers out]] {{monzo\| 71 27 -49 }} in the [[5-limit]], which is supported by {{EDOs\| 83-, 84-, 167-, 251-, 335-, 419-, 503-, and 586edo }}.

	Lookalikes: [[84edo]], [[133edt]]		Lookalikes: [[84edo]], [[133edt]]

	== Harmonics ==		=== Harmonics ===
	[[Subgroup]]s 49edf performs well on include the no-5s [[31-limit]], the [[Dual-n\|dual-5]] 31-limit, and any subsets thereof.		[[Subgroup]]s 49edf performs well on include the no-5s [[31-limit]], the [[Dual-n\|dual-5]] 31-limit, and any subsets thereof.

	{{Harmonics in equal\|49\|3\|2\|intervals=prime\|columns=7}}		{{Harmonics in equal\|49\|3\|2\|intervals=prime\|columns=7}}
	{{Harmonics in equal\|49\|3\|2\|intervals=prime\|columns=7\|start=8\|title=(~~contd.~~)}}		{{Harmonics in equal\|49\|3\|2\|intervals=prime\|columns=7\|start=8\|collapsed=true\|title=Approximation of prime harmonics in 49edf (continued)}}

	{{~~todo~~\|expand}}		{{Todo\|expand}}
	~~[[Category:Edf]]~~
	~~[[Category:Edonoi]]~~

BudjarnLambeth: Add a sentence of description about harmonics. Add {{EDOs}}, harmonics & todo expand.

2024-12-18T04:21:52Z

Add a sentence of description about harmonics. Add {{EDOs}}, harmonics & todo expand.

← Older revision		Revision as of 04:21, 18 December 2024
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	{{Infobox ET}}		{{Infobox ET}}
	'''49EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 49 parts of 14.3256 [[~~cent\|~~cents]] each, corresponding to 83.7661 [[edo]] (similar to every fourth step of [[335edo]]). It is related to the temperament which tempers out \|71 27 -49> in the 5-limit, which is supported by ~~[[83edo~~\|83]], 84, ~~[[167edo\|~~167]], ~~[[251edo\|~~251]], 335, 419, 503, and 586 EDOs.		'''49EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 49 parts of 14.3256 [[cents]] each, corresponding to 83.7661 [[edo]] (similar to every fourth step of [[335edo]]).

			It is related to the [[temperament]] which [[tempers out]] \|71 27 -49> in the [[5-limit]], which is supported by {{EDOs\|83, 84, 167, 251, 335, 419, 503, and 586}} EDOs.

	Lookalikes: [[84edo]], [[133edt]]		Lookalikes: [[84edo]], [[133edt]]

			== Harmonics ==
			[[Subgroup]]s 49edf performs well on include the no-5s [[31-limit]], the [[Dual-n\|dual-5]] 31-limit, and any subsets thereof.
			{{Harmonics in equal\|49\|3\|2\|intervals=prime\|columns=7}}
			{{Harmonics in equal\|49\|3\|2\|intervals=prime\|columns=7\|start=8\|title=(contd.)}}

			{{todo\|expand}}
	[[Category:Edf]]		[[Category:Edf]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

Plumtree: Infobox ET added

2022-10-05T18:47:50Z

Infobox ET added

← Older revision		Revision as of 18:47, 5 October 2022
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			{{Infobox ET}}
	'''49EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 49 parts of 14.3256 [[cent\|cents]] each, corresponding to 83.7661 [[edo]] (similar to every fourth step of [[335edo]]). It is related to the temperament which tempers out \|71 27 -49> in the 5-limit, which is supported by [[83edo\|83]], 84, [[167edo\|167]], [[251edo\|251]], 335, 419, 503, and 586 EDOs.		'''49EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 49 parts of 14.3256 [[cent\|cents]] each, corresponding to 83.7661 [[edo]] (similar to every fourth step of [[335edo]]). It is related to the temperament which tempers out \|71 27 -49> in the 5-limit, which is supported by [[83edo\|83]], 84, [[167edo\|167]], [[251edo\|251]], 335, 419, 503, and 586 EDOs.

Xenllium at 03:20, 12 February 2019

2019-02-12T03:20:50Z

← Older revision		Revision as of 03:20, 12 February 2019
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	'''49EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 49 parts of 14.3256 [[cent\|cents]] each, corresponding to 83.7661 [[edo]] (similar to every fourth step of [[335edo]]).		'''49EDF''' is the [[EDF\|equal division of the just perfect fifth]] into 49 parts of 14.3256 [[cent\|cents]] each, corresponding to 83.7661 [[edo]] (similar to every fourth step of [[335edo]]). It is related to the temperament which tempers out \|71 27 -49> in the 5-limit, which is supported by [[83edo\|83]], 84, [[167edo\|167]], [[251edo\|251]], 335, 419, 503, and 586 EDOs.

	Lookalikes: [[84edo]], [[133edt]]		Lookalikes: [[84edo]], [[133edt]]

Xenllium: Created page with "'''49EDF''' is the equal division of the just perfect fifth into 49 parts of 14.3256 cents each, corresponding to 83.7661 edo (similar to every fourth ste..."

2019-02-12T01:44:59Z

Created page with "'''49EDF''' is the equal division of the just perfect fifth into 49 parts of 14.3256 cents each, corresponding to 83.7661 edo (similar to every fourth ste..."

New page

'''49EDF''' is the [[EDF|equal division of the just perfect fifth]] into 49 parts of 14.3256 [[cent|cents]] each, corresponding to 83.7661 [[edo]] (similar to every fourth step of [[335edo]]).

Lookalikes: [[84edo]], [[133edt]]

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