3566edo - Revision history

FloraC: Misc. cleanup. - redundant category

2025-10-02T16:47:31Z

Misc. cleanup. - redundant category

← Older revision		Revision as of 16:47, 2 October 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{ED intro}} It is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].		{{ED intro}}

			3566edo is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. As an equal temperament, it [[tempering out\|tempers out]] the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].

	=== Prime harmonics ===		=== Prime harmonics ===
	{{Harmonics in equal\|3566~~\|prec=4~~}}		{{Harmonics in equal\|3566}}

	~~[[Category:Zeta\|####]] <!-- 4-digit number -->~~

2025-02-20T06:38:12Z

changed EDO intro to ED intro

← Older revision		Revision as of 06:38, 20 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|3566~~}} It is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].		{{ED intro}} It is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].

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

2023-07-09T07:04:55Z

← Older revision		Revision as of 07:04, 9 July 2023
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	~~{{novelty}}{{stub}}~~{{Infobox ET}}		{{Infobox ET}}
	{{EDO intro\|3566}} It is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].		{{EDO intro\|3566}} It is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].

2023-07-09T04:29:42Z

← Older revision		Revision as of 04:29, 9 July 2023
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	{{Infobox ET}}		{{novelty}}{{stub}}{{Infobox ET}}
	{{EDO intro\|3566}} It is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].		{{EDO intro\|3566}} It is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].

2023-02-14T07:52:27Z

Cleanup

← Older revision		Revision as of 07:52, 14 February 2023
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	{{Infobox ET}}		{{Infobox ET}}
	~~'''3566edo''' divides the octave into~~ 3566 ~~parts that are approximately .336511...¢ each.~~ It is a very strong 7-limit system, and is twice [[1783edo]] which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]].		{{EDO intro\|3566}} It is a very strong 7-limit system, and is twice [[1783edo]], which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]]. It is a [[zeta peak integer edo]].

	~~It is a [[zeta peak integer edo]].~~		=== Prime harmonics ===
			{{Harmonics in equal\|3566\|prec=4}}

	~~{{Primes in edo\|3566\|prec=4}}~~		[[Category:Zeta\|####]] <!-- 4-digit number -->

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

2022-10-04T22:17:07Z

Infobox ET added

← Older revision		Revision as of 22:17, 4 October 2022
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			{{Infobox ET}}
	'''3566edo''' divides the octave into 3566 parts that are approximately .336511...¢ each. It is a very strong 7-limit system, and is twice [[1783edo]] which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]].		'''3566edo''' divides the octave into 3566 parts that are approximately .336511...¢ each. It is a very strong 7-limit system, and is twice [[1783edo]] which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]].

2022-07-04T01:27:32Z

Sort key

← Older revision		Revision as of 01:27, 4 July 2022
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	{{Primes in edo\|3566\|prec=4}}		{{Primes in edo\|3566\|prec=4}}
	[[Category:Equal divisions of the octave]]
			[[Category:Equal divisions of the octave\|####]] <!-- 4-digit number -->
	[[Category:Zeta]]		[[Category:Zeta]]

2022-02-26T16:48:52Z

← Older revision		Revision as of 16:48, 26 February 2022
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	{{Primes in edo\|3566\|prec=4}}		{{Primes in edo\|3566\|prec=4}}
	[[Category:Equal divisions of the octave]]		[[Category:Equal divisions of the octave]]
	~~[[Category:Theory]]~~
	[[Category:Zeta]]		[[Category:Zeta]]

2022-01-25T17:54:54Z

link to new page for Supports

← Older revision		Revision as of 17:54, 25 January 2022
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	'''3566edo''' divides the octave into 3566 parts that are approximately .336511...¢ each. It is a very strong 7-limit system, and is twice [[1783edo]] which is a very strong 5-limit edo. It tempers out the [[lakisma]] and ~~supports~~ a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]].		'''3566edo''' divides the octave into 3566 parts that are approximately .336511...¢ each. It is a very strong 7-limit system, and is twice [[1783edo]] which is a very strong 5-limit edo. It tempers out the [[lakisma]] and [[support]]s a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]].

	It is a [[zeta peak integer edo]].		It is a [[zeta peak integer edo]].

2021-04-23T07:43:13Z

← Older revision		Revision as of 07:43, 23 April 2021
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	'''3566edo''' divides the octave into 3566 parts that are approximately .336511...¢ each. It is a strong 7-limit system, and is twice [[1783edo]] which is a very strong 5-limit edo. It tempers out the [[lakisma]] and supports a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]].		'''3566edo''' divides the octave into 3566 parts that are approximately .336511...¢ each. It is a very strong 7-limit system, and is twice [[1783edo]] which is a very strong 5-limit edo. It tempers out the [[lakisma]] and supports a number of [[very high accuracy temperaments\|very high accuracy 7-limit rank-3 temperaments]].

	It is a [[zeta peak integer edo]].		It is a [[zeta peak integer edo]].