453edo - Revision history

Francium: changed EDO intro to ED intro

2025-02-20T17:16:45Z

changed EDO intro to ED intro

← Older revision		Revision as of 17:16, 20 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|453~~}}		{{ED intro}}

	The equal temperament [[tempering out\|tempers out]] {{monzo\| 8 14 -13 }} ([[parakleisma]]) and {{monzo\| 54 -37 2 }} ([[monzisma]]) in the 5-limit; [[250047/250000]], 589824/588245, and 2460375/2458624 in the 7-limit; [[3025/3024]], [[5632/5625]], 24057/24010, and 102487/102400 in the 11-limit; [[676/675]], [[1001/1000]], [[4096/4095]], [[6656/6655]], and 16848/16807 in the 13-limit, so that it [[support]]s the [[monzismic]] temperament.		The equal temperament [[tempering out\|tempers out]] {{monzo\| 8 14 -13 }} ([[parakleisma]]) and {{monzo\| 54 -37 2 }} ([[monzisma]]) in the 5-limit; [[250047/250000]], 589824/588245, and 2460375/2458624 in the 7-limit; [[3025/3024]], [[5632/5625]], 24057/24010, and 102487/102400 in the 11-limit; [[676/675]], [[1001/1000]], [[4096/4095]], [[6656/6655]], and 16848/16807 in the 13-limit, so that it [[support]]s the [[monzismic]] temperament.

FloraC: Cleanup

2023-11-03T07:32:31Z

Cleanup

← Older revision		Revision as of 07:32, 3 November 2023
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	{{EDO intro\|453}}		{{EDO intro\|453}}

	The equal temperament tempers out ~~1224440064/1220703125~~ ([[parakleisma]]) and {{monzo\| 54 -37 2 }} ([[monzisma]]) in the 5-limit; [[250047/250000]], 589824/588245, and 2460375/2458624 in the 7-limit; [[3025/3024]], [[5632/5625]], 24057/24010, and 102487/102400 in the 11-limit; [[676/675]], [[1001/1000]], [[4096/4095]], [[6656/6655]], and 16848/16807 in the 13-limit, so that it [[support]]s the [[~~Very high accuracy temperaments\|~~monzismic ~~temperament~~]].		The equal temperament [[tempering out\|tempers out]] {{monzo\| 8 14 -13 }} ([[parakleisma]]) and {{monzo\| 54 -37 2 }} ([[monzisma]]) in the 5-limit; [[250047/250000]], 589824/588245, and 2460375/2458624 in the 7-limit; [[3025/3024]], [[5632/5625]], 24057/24010, and 102487/102400 in the 11-limit; [[676/675]], [[1001/1000]], [[4096/4095]], [[6656/6655]], and 16848/16807 in the 13-limit, so that it [[support]]s the [[monzismic]] temperament.

	=== Prime harmonics ===		=== Prime harmonics ===
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	=== Subsets and supersets ===		=== Subsets and supersets ===
	~~453edo has subset edos~~ {{~~EDOs~~\| ~~3 and 151~~ }}.		Since 453 factors into {{factorization\|453}}, 453edo contains [[3edo]] and [[151edo]] as subsets.

BudjarnLambeth at 06:35, 9 July 2023

2023-07-09T06:35:11Z

← Older revision		Revision as of 06:35, 9 July 2023
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	~~{{novelty}}{{stub}}~~{{Infobox ET}}		{{Infobox ET}}
	{{EDO intro\|453}}		{{EDO intro\|453}}

BudjarnLambeth at 05:48, 9 July 2023

2023-07-09T05:48:03Z

← Older revision		Revision as of 05:48, 9 July 2023
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	{{Infobox ET}}		{{novelty}}{{stub}}{{Infobox ET}}
	{{EDO intro\|453}}		{{EDO intro\|453}}

FloraC: Cleanup; +prime error table; +subsets and supersets

2023-06-16T04:06:38Z

Cleanup; +prime error table; +subsets and supersets

← Older revision		Revision as of 04:06, 16 June 2023
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	{{Infobox ET}}		{{Infobox ET}}
	~~'''453EDO''' is the [[~~EDO\|~~equal division of the octave]] into~~ 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it [[support]]s the [[Very high accuracy temperaments\|monzismic temperament]].		{{EDO intro\|453}}

	[[~~Category:Equal divisions of the octave~~\|~~###~~]] <!-- 3-~~digit number~~ -->		The equal temperament tempers out 1224440064/1220703125 ([[parakleisma]]) and {{monzo\| 54 -37 2 }} ([[monzisma]]) in the 5-limit; [[250047/250000]], 589824/588245, and 2460375/2458624 in the 7-limit; [[3025/3024]], [[5632/5625]], 24057/24010, and 102487/102400 in the 11-limit; [[676/675]], [[1001/1000]], [[4096/4095]], [[6656/6655]], and 16848/16807 in the 13-limit, so that it [[support]]s the [[Very high accuracy temperaments\|monzismic temperament]].

			=== Prime harmonics ===
			{{Harmonics in equal\|453}}

			=== Subsets and supersets ===
			453edo has subset edos {{EDOs\| 3 and 151 }}.

Plumtree: Infobox ET added

2022-10-04T21:56:16Z

Infobox ET added

← Older revision		Revision as of 21:56, 4 October 2022
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			{{Infobox ET}}
	'''453EDO''' is the [[EDO\|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it [[support]]s the [[Very high accuracy temperaments\|monzismic temperament]].		'''453EDO''' is the [[EDO\|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it [[support]]s the [[Very high accuracy temperaments\|monzismic temperament]].

	[[Category:Equal divisions of the octave\|###]] <!-- 3-digit number -->		[[Category:Equal divisions of the octave\|###]] <!-- 3-digit number -->

Fredg999 category edits: Sort key

2022-07-04T00:58:26Z

Sort key

← Older revision		Revision as of 00:58, 4 July 2022
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	'''453EDO''' is the [[EDO\|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it [[support]]s the [[Very high accuracy temperaments\|monzismic temperament]].		'''453EDO''' is the [[EDO\|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it [[support]]s the [[Very high accuracy temperaments\|monzismic temperament]].

	[[Category:Equal divisions of the octave]]		[[Category:Equal divisions of the octave\|###]] <!-- 3-digit number -->

Cmloegcmluin: link to new page for Supports

2022-01-25T17:54:04Z

link to new page for Supports

← Older revision		Revision as of 17:54, 25 January 2022
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	'''453EDO''' is the [[EDO\|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it ~~supports~~ the [[Very high accuracy temperaments\|monzismic temperament]].		'''453EDO''' is the [[EDO\|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it [[support]]s the [[Very high accuracy temperaments\|monzismic temperament]].

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

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

2020-12-04T23:13:54Z

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
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	'''453EDO''' is the [[EDO\|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it supports the [[Very high accuracy temperaments\|monzismic temperament]].		'''453EDO''' is the [[EDO\|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and \|54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it supports the [[Very high accuracy temperaments\|monzismic temperament]].

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

Xenllium: Created page with "'''453EDO''' is the equal division of the octave into 453 parts of 2.64901 cents each. It tempers out 1224440064/1220703125 (parakleisma) and |54 -37 2> (monzis..."

2019-03-13T05:42:15Z

Created page with "'''453EDO''' is the equal division of the octave into 453 parts of 2.64901 cents each. It tempers out 1224440064/1220703125 (parakleisma) and |54 -37 2> (monzis..."

New page

'''453EDO''' is the [[EDO|equal division of the octave]] into 453 parts of 2.64901 [[cent]]s each. It tempers out 1224440064/1220703125 (parakleisma) and |54 -37 2> (monzisma) in the 5-limit; 250047/250000, 589824/588245, and 2460375/2458624 in the 7-limit; 3025/3024, 5632/5625, 24057/24010, and 102487/102400 in the 11-limit; 676/675, 1001/1000, 4096/4095, 6656/6655, and 16848/16807 in the 13-limit, so that it supports the [[Very high accuracy temperaments|monzismic temperament]].

[[Category:Edo]]