User:Contribution/Ed13/11 - Revision history

BudjarnLambeth at 11:50, 18 May 2025

2025-05-18T11:50:06Z

← Older revision		Revision as of 11:50, 18 May 2025
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			{{Editable user page}}

	The '''equal division of 13/11''' ('''ed13/11''') is a [[tuning]] obtained by dividing the [[13/11\|tridecimal minor third (13/11)]] in a certain number of [[equal]] steps.		The '''equal division of 13/11''' ('''ed13/11''') is a [[tuning]] obtained by dividing the [[13/11\|tridecimal minor third (13/11)]] in a certain number of [[equal]] steps.

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	* and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].		* and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].


	~~{{todo\|improve readability\|improve synopsis\|review\|inline=1}}~~
	[[Category:Equal-step tuning]]		[[Category:Equal-step tuning]]
	[[Category:Ed13/11]]		[[Category:Ed13/11]]

BudjarnLambeth: BudjarnLambeth moved page Ed13/11 to User:Contribution/Ed13/11: Author and main contributor was Contribution

2025-05-18T11:49:47Z

BudjarnLambeth moved page Ed13/11 to User:Contribution/Ed13/11: Author and main contributor was Contribution

← Older revision	Revision as of 11:49, 18 May 2025
(No difference)

BudjarnLambeth at 08:07, 9 January 2025

2025-01-09T08:07:50Z

← Older revision		Revision as of 08:07, 9 January 2025
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	{{todo\|improve readability\|review~~\|intro~~\|inline=1}}		{{todo\|improve readability\|improve synopsis\|review\|inline=1}}
	[[Category:Equal-step tuning]]		[[Category:Equal-step tuning]]
	[[Category:Ed13/11]]		[[Category:Ed13/11]]

BudjarnLambeth: Add intro sentence, change huge comma list to dot point list

2025-01-09T08:04:59Z

Add intro sentence, change huge comma list to dot point list

← Older revision		Revision as of 08:04, 9 January 2025
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	~~{{todo~~\|~~improve readability\|review\|intro\|inline=1}}~~		The '''equal division of 13/11''' ('''ed13/11''') is a [[tuning]] obtained by dividing the [[13/11\|tridecimal minor third (13/11)]] in a certain number of [[equal]] steps.

	ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).		ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).

	[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]] what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]], what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]], what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]], what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]], what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]], what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]], what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[EDF\|division of 3/2]], what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]], and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].		[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]]:
			* what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]]
			* what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]]
			* what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]]
			* what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]]
			* what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]]
			* what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]]
			* what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[EDF\|division of 3/2]]
			* what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]]
			* and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].


			{{todo\|improve readability\|review\|intro\|inline=1}}
	[[Category:Equal-step tuning]]		[[Category:Equal-step tuning]]
	[[Category:Ed13/11]]		[[Category:Ed13/11]]

BudjarnLambeth: Todo

2025-01-09T06:58:31Z

Todo

← Older revision		Revision as of 06:58, 9 January 2025
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	{{todo\|improve readability\|review\|inline=1}}		{{todo\|improve readability\|review\|intro\|inline=1}}
	ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).		ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).

BudjarnLambeth: Category

2024-12-21T22:05:16Z

BudjarnLambeth: +todo

2024-10-01T08:53:26Z

+todo

← Older revision		Revision as of 08:53, 1 October 2024
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			{{todo\|improve readability\|review\|inline=1}}
	ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).		ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).

BudjarnLambeth: Categorised uncategorised page

2024-09-11T03:17:01Z

Categorised uncategorised page

← Older revision		Revision as of 03:17, 11 September 2024
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	[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]] what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]], what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]], what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]], what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]], what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]], what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]], what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[EDF\|division of 3/2]], what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]], and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].		[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]] what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]], what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]], what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]], what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]], what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]], what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]], what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[EDF\|division of 3/2]], what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]], and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].

			[[Category:Equal-step tuning]]

Contribution at 01:15, 28 August 2024

2024-08-28T01:15:09Z

← Older revision		Revision as of 01:15, 28 August 2024
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	ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).		ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).

	[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]] what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]], what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]], what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]], what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]], what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]], what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]], what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[~~Edf~~\|division of 3/2]], what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]], and what [[5edo]], [[7edo]], and [[12edo]] are to the [[~~Edo~~\|division of 2/1]].		[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]] what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]], what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]], what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]], what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]], what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]], what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]], what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[EDF\|division of 3/2]], what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]], and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].

Contribution at 01:14, 28 August 2024

2024-08-28T01:14:27Z

← Older revision		Revision as of 01:14, 28 August 2024
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	ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).		ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).

	[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the division of 13/11 what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the division of 6/5, what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the division of 11/9, what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the division of 5/4, what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the division of 9/7, what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the division of 4/3, what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the division of 7/5, what [[9ed3/2]], [[11ed3/2]], and [[20ed3/2]] are to the division of 3/2, what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the division of 5/3, and what [[5edo]], [[7edo]], and [[12edo]] are to the division of 2/1.		[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]] what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]], what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]], what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]], what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]], what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]], what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]], what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[Edf\|division of 3/2]], what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]], and what [[5edo]], [[7edo]], and [[12edo]] are to the [[Edo\|division of 2/1]].

← Older revision		Revision as of 08:04, 9 January 2025
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	~~{{todo~~\|~~improve readability\|review\|intro\|inline=1}}~~		The '''equal division of 13/11''' ('''ed13/11''') is a [[tuning]] obtained by dividing the [[13/11\|tridecimal minor third (13/11)]] in a certain number of [[equal]] steps.

	ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).		ED13/11 tuning systems that accurately represent the intervals 13/12 and 12/11 include: [[23ed13/11]] (0.25 cent error), [[25ed13/11]] (0.25 cent error), and [[48ed13/11]] (0.01 cent error).

	[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]] what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]], what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]], what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]], what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]], what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]], what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]], what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[EDF\|division of 3/2]], what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]], and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].		[[23ed13/11]], [[25ed13/11]], and [[48ed13/11]] are to the [[Ed13/11\|division of 13/11]]:
			* what [[21ed6/5]], [[23ed6/5]], and [[44ed6/5]] are to the [[Ed6/5\|division of 6/5]]
			* what [[19ed11/9]], [[21ed11/9]] and [[40ed11/9]] are to the [[Ed11/9\|division of 11/9]]
			* what [[17ed5/4]], [[19ed5/4]], and [[36ed5/4]] are to the [[Ed5/4\|division of 5/4]]
			* what [[15ed9/7]], [[17ed9/7]], and [[32ed9/7]] are to the [[Ed9/7\|division of 9/7]]
			* what [[13ed4/3]], [[15ed4/3]], and [[28ed4/3]] are to the [[Ed4/3\|division of 4/3]]
			* what [[11ed7/5]], [[13ed7/5]], and [[24ed7/5]] are to the [[Ed7/5\|division of 7/5]]
			* what [[9edf\|9ed3/2]], [[11edf\|11ed3/2]], and [[20edf\|20ed3/2]] are to the [[EDF\|division of 3/2]]
			* what [[7ed5/3]], [[9ed5/3]], and [[16ed5/3]] are to the [[Ed5/3\|division of 5/3]]
			* and what [[5edo]], [[7edo]], and [[12edo]] are to the [[EDO\|division of 2/1]].


			{{todo\|improve readability\|review\|intro\|inline=1}}
	[[Category:Equal-step tuning]]		[[Category:Equal-step tuning]]
	[[Category:Ed13/11]]		[[Category:Ed13/11]]

← Older revision		Revision as of 22:05, 21 December 2024
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	[[Category:Equal-step tuning]]		[[Category:Equal-step tuning]]
			[[Category:Ed13/11]]