42edt - Revision history

Fredg999 category edits: Removing from Category:Edonoi using Cat-a-lot

2025-08-01T19:23:03Z

Removing from Category:Edonoi using Cat-a-lot

← Older revision		Revision as of 19:23, 1 August 2025
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	{{stub}}		{{stub}}
	~~[[Category:Edonoi]]~~

Fredg999 category edits: Removing from Category:Edt using Cat-a-lot

2025-07-31T15:31:32Z

Removing from Category:Edt using Cat-a-lot

← Older revision		Revision as of 15:31, 31 July 2025
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	{{stub}}		{{stub}}
	~~[[Category:Edt]]~~
	[[Category:Edonoi]]		[[Category:Edonoi]]

BudjarnLambeth: Stub

2024-12-21T03:48:51Z

Stub

← Older revision		Revision as of 03:48, 21 December 2024
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	}}		}}


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

BudjarnLambeth: Add intervals

2024-10-06T07:04:07Z

Add intervals

← Older revision		Revision as of 07:04, 6 October 2024
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	'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.		'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.

	~~{{Harmonics in equal~~\|~~42\|3\|1\|intervals=prime\|columns=15}}~~		Lookalikes: [[53ed4\|53ED4]]

	~~Lookalikes: [[53ed4~~\|~~53ED4]]~~		== Intervals ==
			{{Interval table}}

			== Harmonics ==
			{{Harmonics in equal
			\| steps = 42
			\| num = 3
			\| denom = 1
			\| intervals = integer
			}}
			{{Harmonics in equal
			\| steps = 42
			\| num = 3
			\| denom = 1
			\| start = 12
			\| collapsed = 1
			\| intervals = integer
			}}

	[[Category:Edt]]		[[Category:Edt]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

Lériendil at 19:00, 30 September 2024

2024-09-30T19:00:05Z

← Older revision		Revision as of 19:00, 30 September 2024
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	{{Infobox ET}}		{{Infobox ET}}
	'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.		'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.

			{{Harmonics in equal\|42\|3\|1\|intervals=prime\|columns=15}}

	Lookalikes: [[53ed4\|53ED4]]		Lookalikes: [[53ed4\|53ED4]]

Plumtree: Infobox ET added

2022-10-05T19:57:01Z

Infobox ET added

← Older revision		Revision as of 19:57, 5 October 2022
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			{{Infobox ET}}
	'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.		'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.

Cmloegcmluin: remove temporary link to defactoring

2021-11-12T23:09:57Z

remove temporary link to defactoring

← Older revision		Revision as of 23:09, 12 November 2021
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	'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] ~~(or [[enfactored]])~~ in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.		'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.

	Lookalikes: [[53ed4\|53ED4]]		Lookalikes: [[53ed4\|53ED4]]

Cmloegcmluin: add link for defactoring

2021-09-29T19:45:19Z

add link for defactoring

← Older revision		Revision as of 19:45, 29 September 2021
Line 1:		Line 1:
	'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is contorted in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.		'''42EDT''' is the [[Edt\|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent\|cents]] each, corresponding to 26.4990 [[edo]]. It is [[contorted]] (or [[enfactored]]) in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.

	Lookalikes: [[53ed4\|53ED4]]		Lookalikes: [[53ed4\|53ED4]]

Xenllium: Created page with "'''42EDT''' is the equal division of the third harmonic into 42 parts of 45.2846 cents each, corresponding to 26.4990 edo. It is contorted in the no-twos..."

2019-03-02T12:13:36Z

Created page with "'''42EDT''' is the equal division of the third harmonic into 42 parts of 45.2846 cents each, corresponding to 26.4990 edo. It is contorted in the no-twos..."

New page

'''42EDT''' is the [[Edt|equal division of the third harmonic]] into 42 parts of 45.2846 [[cent|cents]] each, corresponding to 26.4990 [[edo]]. It is contorted in the no-twos 17-limit, tempering out 77/75, 119/117, 147/143, 169/165, and 245/243. Using the patent val, it tempers out 363/361 in the 19-limit; 117/115, 119/115, 255/253, 299/297, and 391/375 in the 23-limit (no-twos subgroup). It entirely misses 2/1, but nails the "double octave" 4/1, so it strongly resembles the scale with generator 2\53 of an octave.

Lookalikes: [[53ed4|53ED4]]

[[Category:Edt]]
[[Category:Edonoi]]