17461edo - Revision history

FloraC: Wrap the harmonics table

2025-10-02T15:48:11Z

Wrap the harmonics table

← Older revision		Revision as of 15:48, 2 October 2025
Line 5:		Line 5:

	=== Prime harmonics ===		=== Prime harmonics ===
	{{Harmonics in equal\|17461\|columns=15}}		{{Harmonics in equal\|17461\|columns=11}}
			{{Harmonics in equal\|17461\|columns=11\|start=12\|collapsed=true\|title=Approximation of prime harmonics in 17461edo (continued)}}

Francium: changed EDO intro to ED intro

2025-02-20T17:09:35Z

changed EDO intro to ED intro

← Older revision		Revision as of 17:09, 20 February 2025
Line 1:		Line 1:
	{{Infobox ET\|Consistency=45\|Distinct consistency=45}}		{{Infobox ET\|Consistency=45\|Distinct consistency=45}}
	{{~~EDO~~ intro~~\|17461~~}}		{{ED intro}}

	17461edo is a remarkable very high-limit system, distinctly [[consistent]] through the [[45-odd-limit]], and has a lower [[relative error]] than any previous equal temperaments in the 41-limit. It tempers out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.		17461edo is a remarkable very high-limit system, distinctly [[consistent]] through the [[45-odd-limit]], and has a lower [[relative error]] than any previous equal temperaments in the 41-limit. It tempers out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.

BudjarnLambeth at 07:14, 9 July 2023

2023-07-09T07:14:32Z

← Older revision		Revision as of 07:14, 9 July 2023
Line 1:		Line 1:
	~~{{novelty}}{{stub}}~~{{Infobox ET\|Consistency=45\|Distinct consistency=45}}		{{Infobox ET\|Consistency=45\|Distinct consistency=45}}
	{{EDO intro\|17461}}		{{EDO intro\|17461}}

BudjarnLambeth at 04:11, 9 July 2023

2023-07-09T04:11:22Z

← Older revision		Revision as of 04:11, 9 July 2023
Line 1:		Line 1:
	{{Infobox ET\|Consistency=45\|Distinct consistency=45}}		{{novelty}}{{stub}}{{Infobox ET\|Consistency=45\|Distinct consistency=45}}
	{{EDO intro\|17461}}		{{EDO intro\|17461}}

FloraC: 41-limit notability

2023-02-20T12:23:16Z

41-limit notability

← Older revision		Revision as of 12:23, 20 February 2023
Line 1:		Line 1:
	{{Infobox ET\|Consistency=45\|Distinct consistency=45}}		{{Infobox ET\|Consistency=45\|Distinct consistency=45}}
	{{EDO intro\|17461}} It is a remarkable very high-limit ~~equal temperament. It is~~ [[consistent]] through the [[45-odd-limit]] ~~distinctly~~, ~~tempering~~ out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.		{{EDO intro\|17461}}

			17461edo is a remarkable very high-limit system, distinctly [[consistent]] through the [[45-odd-limit]], and has a lower [[relative error]] than any previous equal temperaments in the 41-limit. It tempers out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.

	=== Prime harmonics ===		=== Prime harmonics ===
	{{Harmonics in equal\|17461}}		{{Harmonics in equal\|17461\|columns=15}}

FloraC: Improve intro and +prime error table

2023-02-14T10:43:39Z

Improve intro and +prime error table

← Older revision		Revision as of 10:43, 14 February 2023
Line 1:		Line 1:
	{{Infobox ET\|Consistency=45\|Distinct consistency=45}}		{{Infobox ET\|Consistency=45\|Distinct consistency=45}}
	~~'''17461edo'''~~ is a remarkable very high limit equal temperament~~, [[EDO\|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each~~. It is [[consistent]] through the [[45-odd~~-limit\|45~~-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.		{{EDO intro\|17461}} It is a remarkable very high-limit equal temperament. It is [[consistent]] through the [[45-odd-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.

	~~[[Category:Equal divisions of the octave~~\|~~#####]] <!-- 5-digit number -->~~		=== Prime harmonics ===
			{{Harmonics in equal\|17461}}

Plumtree: Infobox ET added

2022-10-04T20:56:00Z

Infobox ET added

← Older revision		Revision as of 20:56, 4 October 2022
Line 1:		Line 1:
			{{Infobox ET\|Consistency=45\|Distinct consistency=45}}
	'''17461edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each. It is [[consistent]] through the [[45-odd-limit\|45-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.		'''17461edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each. It is [[consistent]] through the [[45-odd-limit\|45-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.

	[[Category:Equal divisions of the octave\|#####]] <!-- 5-digit number -->		[[Category:Equal divisions of the octave\|#####]] <!-- 5-digit number -->

Fredg999 category edits: Sort key

2022-07-04T01:44:05Z

Sort key

← Older revision		Revision as of 01:44, 4 July 2022
Line 1:		Line 1:
	'''17461edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each. It is [[consistent]] through the [[45-odd-limit\|45-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.		'''17461edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each. It is [[consistent]] through the [[45-odd-limit\|45-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.

	[[Category:Equal divisions of the octave]]		[[Category:Equal divisions of the octave\|#####]] <!-- 5-digit number -->

Keenan Pepper category edits: Moving from Category:Edo to Category:Equal divisions of the octave using Cat-a-lot

2020-12-04T23:13:13Z

Moving from Category:Edo to Category:Equal divisions of the octave using Cat-a-lot

← Older revision		Revision as of 23:13, 4 December 2020
Line 1:		Line 1:
	'''17461edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each. It is [[consistent]] through the [[45-odd-limit\|45-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.		'''17461edo''' is a remarkable very high limit equal temperament, [[EDO\|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each. It is [[consistent]] through the [[45-odd-limit\|45-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.

	[[Category:~~Edo~~]]		[[Category:Equal divisions of the octave]]

Xenllium: Created page with "'''17461edo''' is a remarkable very high limit equal temperament, dividing the octave equally into 17461 parts of 0.0687246 cents each. It is consistent throug..."

2019-03-30T01:07:04Z

Created page with "'''17461edo''' is a remarkable very high limit equal temperament, dividing the octave equally into 17461 parts of 0.0687246 cents each. It is consistent throug..."

New page

'''17461edo''' is a remarkable very high limit equal temperament, [[EDO|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each. It is [[consistent]] through the [[45-odd-limit|45-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.

[[Category:Edo]]

← Older revision		Revision as of 10:43, 14 February 2023
Line 1:		Line 1:
	{{Infobox ET\|Consistency=45\|Distinct consistency=45}}		{{Infobox ET\|Consistency=45\|Distinct consistency=45}}
	~~'''17461edo'''~~ is a remarkable very high limit equal temperament~~, [[EDO\|dividing the octave equally]] into 17461 parts of 0.0687246 [[cent]]s each~~. It is [[consistent]] through the [[45-odd~~-limit\|45~~-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.		{{EDO intro\|17461}} It is a remarkable very high-limit equal temperament. It is [[consistent]] through the [[45-odd-limit]] distinctly, tempering out 33670/33669, 67425/67424, 81549/81548, 101270/101269, 115885/115884, 120745/120744, 127281/127280, 203320/203319, 355725/355718, 728365/728364, 730639/730620, 2942775/2942758, and 7172253/7172228 in the 43-limit.

	~~[[Category:Equal divisions of the octave~~\|~~#####]] <!-- 5-digit number -->~~		=== Prime harmonics ===
			{{Harmonics in equal\|17461}}