2554edo - Revision history

ArrowHead294 at 22:41, 20 February 2025

2025-02-20T22:41:25Z

← Older revision		Revision as of 22:41, 20 February 2025
Line 1:		Line 1:
	{{Infobox ET\|Consistency=41\|Distinct consistency=41}}		{{Infobox ET\|Consistency=41\|Distinct consistency=41}}
	{{~~EDO~~ intro~~\|2554~~}}		{{ED intro}}

	2554edo is a remarkable very high limit equal temperament. It is [[consistent]] through the [[41-odd-limit]] distinctly, [[tempering out]] [[3025/3024]], 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out 3025/3024, the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]]. It is [[Enfactoring\|enfactored]] in the 7-limit, with the same mapping as [[1277edo]].		2554edo is a remarkable very high limit equal temperament. It is [[consistent]] through the [[41-odd-limit]] distinctly, [[tempering out]] [[3025/3024]], 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out 3025/3024, the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]]. It is [[Enfactoring\|enfactored]] in the 7-limit, with the same mapping as [[1277edo]].

Eliora at 19:56, 15 May 2024

2024-05-15T19:56:29Z

← Older revision		Revision as of 19:56, 15 May 2024
Line 2:		Line 2:
	{{EDO intro\|2554}}		{{EDO intro\|2554}}

	2554edo is a remarkable very high limit equal temperament. It is [[consistent]] through the [[41-odd-limit]] distinctly, [[tempering out]] [[3025/3024]], 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out 3025/3024, the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].		2554edo is a remarkable very high limit equal temperament. It is [[consistent]] through the [[41-odd-limit]] distinctly, [[tempering out]] [[3025/3024]], 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out 3025/3024, the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]]. It is [[Enfactoring\|enfactored]] in the 7-limit, with the same mapping as [[1277edo]].

	=== Prime harmonics ===		=== Prime harmonics ===

FloraC: +subsets and supersets

2023-10-30T10:33:34Z

+subsets and supersets

← Older revision		Revision as of 10:33, 30 October 2023
Line 6:		Line 6:
	=== Prime harmonics ===		=== Prime harmonics ===
	{{Harmonics in equal\|2554\|columns=13}}		{{Harmonics in equal\|2554\|columns=13}}

			=== Subsets and supersets ===
			Since 2554 factors into {{factorization\|2554}}, 2554edo contains [[2edo]] and 1277edo as subsets.

	[[Category:Lehmerismic]]		[[Category:Lehmerismic]]
	[[Category:Thor]]		[[Category:Thor]]

FloraC: Adopt template: EDO intro; -redundant categories

2023-10-15T12:03:32Z

Adopt template: EDO intro; -redundant categories

← Older revision		Revision as of 12:03, 15 October 2023
Line 1:		Line 1:
	{{Infobox ET\|Consistency=41\|Distinct consistency=41}}		{{Infobox ET\|Consistency=41\|Distinct consistency=41}}
	~~'''~~2554edo~~'''~~ is a remarkable very high limit equal temperament~~, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each~~. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].		{{EDO intro\|2554}}

			2554edo is a remarkable very high limit equal temperament. It is [[consistent]] through the [[41-odd-limit]] distinctly, [[tempering out]] [[3025/3024]], 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out 3025/3024, the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].

	=== Prime harmonics ===		=== Prime harmonics ===
	{{Harmonics in equal\|2554\|columns=13}}		{{Harmonics in equal\|2554\|columns=13}}

	~~[[Category:Equal divisions of the octave\|####]] <!-- 4-digit number -->~~
	[[Category:Lehmerismic]]		[[Category:Lehmerismic]]
	[[Category:Thor]]		[[Category:Thor]]

BudjarnLambeth at 07:29, 9 July 2023

2023-07-09T07:29:14Z

← Older revision		Revision as of 07:29, 9 July 2023
Line 1:		Line 1:
	~~{{novelty}}{{stub}}~~{{Infobox ET\|~~consistency~~=41\|~~distinct~~=41}}		{{Infobox ET\|Consistency=41\|Distinct consistency=41}}
	'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].		'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].

BudjarnLambeth at 07:28, 9 July 2023

2023-07-09T07:28:32Z

← Older revision		Revision as of 07:28, 9 July 2023
Line 1:		Line 1:
	{{novelty}}{{stub}}{{Infobox ET\|consistency=41\|distinct ~~consistency~~=41}}		{{novelty}}{{stub}}{{Infobox ET\|consistency=41\|distinct=41}}
	'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].		'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].

BudjarnLambeth at 07:28, 9 July 2023

2023-07-09T07:28:02Z

← Older revision		Revision as of 07:28, 9 July 2023
Line 1:		Line 1:
	{{Infobox ET}}		{{novelty}}{{stub}}{{Infobox ET\|consistency=41\|distinct consistency=41}}
	'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].		'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].

BudjarnLambeth at 07:02, 9 July 2023

2023-07-09T07:02:01Z

← Older revision		Revision as of 07:02, 9 July 2023
Line 1:		Line 1:
	~~{{novelty}}{{stub}}~~{{Infobox ET}}		{{Infobox ET}}
	'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].		'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].

BudjarnLambeth at 04:36, 9 July 2023

2023-07-09T04:36:45Z

← Older revision		Revision as of 04:36, 9 July 2023
Line 1:		Line 1:
	{{Infobox ET~~\|Consistency=41\|Distinct consistency=41~~}}		{{novelty}}{{stub}}{{Infobox ET}}
	'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].		'''2554edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 2554 parts of 0.469851 [[cent]]s each. It is [[consistent]] through the [[41-odd-limit]] distinctly, tempering out 3025/3024, 4675/4674, 6325/6324, 7106/7105, 7216/7215, 7905/7904, 12155/12152, 13300/13299, 13950/13949, 14652/14651, 56265/56252, and 92701/92690. It provides the [[optimal patent val]] for the rank-4 temperament tempering out [[3025/3024]], the lehmerisma, and [[thor]], the rank-3 temperament also tempering out [[4375/4374]].

FloraC: Extend the error table to the 41-limit

2022-11-24T06:21:07Z

Extend the error table to the 41-limit

← Older revision		Revision as of 06:21, 24 November 2022
Line 3:		Line 3:

	=== Prime harmonics ===		=== Prime harmonics ===
	{{Harmonics in equal\|2554}}		{{Harmonics in equal\|2554\|columns=13}}

	[[Category:Equal divisions of the octave\|####]] <!-- 4-digit number -->		[[Category:Equal divisions of the octave\|####]] <!-- 4-digit number -->
	[[Category:Lehmerismic]]		[[Category:Lehmerismic]]
	[[Category:Thor]]		[[Category:Thor]]