11-odd-limit - Revision history

DesertFreeze: Partch did not base his 43-tone scale off of the 11-odd-limit; revision

2026-08-05T20:00:45Z

Partch did not base his 43-tone scale off of the 11-odd-limit; revision

← Older revision		Revision as of 20:00, 5 August 2026
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	== Link to Harry Partch ==		== Link to Harry Partch ==
	The 11-odd-limit is significant to [[Harry Partch]]'s instruments and ~~scales, with his [[Harry Partch's 43-tone scale\|43-tone scale]] unequally dividing the octave into every 11-odd-limit ratio~~. He ~~theorized about a [[tonality diamond]] that would support this scale, and~~ built his [[:File:Diamond marimba layout.png\|diamond marimba]] (along with many other instruments) ~~around this concept. He was~~, ~~importantly, one~~ of the ~~pioneers of this~~ concept.		The 11-odd-limit is significant to [[Harry Partch]]'s instruments and theorization. He built his [[:File:Diamond marimba layout.png\|diamond marimba]], (along with many other instruments), off of the [[11-odd-limit]], more specifically, his 11-odd-limit [[tonality diamond]], a concept he pioneered and (primarily) created.

	== See also ==		== See also ==

2026-08-05T19:55:20Z

Moved Partch info to bottom

← Older revision		Revision as of 19:55, 5 August 2026
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	{{Odd-limit navigation\|11}}		{{Odd-limit navigation\|11}}
	{{Odd-limit intro\|11}}		{{Odd-limit intro\|11}}

	The 11-odd-limit is significant to [[Harry Partch]]'s instruments and scales, with his [[Harry Partch's 43-tone scale\|43-tone scale]] unequally dividing the octave into every 11-odd-limit ratio. He theorized about a [[tonality diamond]] that would support this scale, and built his [[:File:Diamond marimba layout.png\|diamond marimba]] (along with many other instruments) around this concept.
	* [[1/1]]		* [[1/1]]
	* '''[[12/11]], [[11/6]]'''		* '''[[12/11]], [[11/6]]'''
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	The one which is distinctly consistent in the same is [[58edo]] (also the smallest EDO to be consistent in the [[17-odd-limit]]).		The one which is distinctly consistent in the same is [[58edo]] (also the smallest EDO to be consistent in the [[17-odd-limit]]).

			== Link to Harry Partch ==
			The 11-odd-limit is significant to [[Harry Partch]]'s instruments and scales, with his [[Harry Partch's 43-tone scale\|43-tone scale]] unequally dividing the octave into every 11-odd-limit ratio. He theorized about a [[tonality diamond]] that would support this scale, and built his [[:File:Diamond marimba layout.png\|diamond marimba]] (along with many other instruments) around this concept. He was, importantly, one of the pioneers of this concept.

	== See also ==		== See also ==

2026-08-05T19:51:15Z

← Older revision		Revision as of 19:51, 5 August 2026
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	{{Odd-limit intro\|11}}		{{Odd-limit intro\|11}}

	The 11-odd-limit is significant to [[Harry Partch]]'s instruments and scales, with his [[Harry Partch's 43-tone scale\|43-tone scale]] unequally dividing the octave into every 11-odd-limit ratio. He theorized about a [[tonality diamond]] that would support this scale, and built his [[:File:Diamond marimba layout.png\|diamond marimba]] around this concept.		The 11-odd-limit is significant to [[Harry Partch]]'s instruments and scales, with his [[Harry Partch's 43-tone scale\|43-tone scale]] unequally dividing the octave into every 11-odd-limit ratio. He theorized about a [[tonality diamond]] that would support this scale, and built his [[:File:Diamond marimba layout.png\|diamond marimba]] (along with many other instruments) around this concept.
	* [[1/1]]		* [[1/1]]
	* '''[[12/11]], [[11/6]]'''		* '''[[12/11]], [[11/6]]'''

2026-08-05T19:50:34Z

Added info about its connection to Partch and his theory

← Older revision		Revision as of 19:50, 5 August 2026
Line 2:		Line 2:
	{{Odd-limit intro\|11}}		{{Odd-limit intro\|11}}

			The 11-odd-limit is significant to [[Harry Partch]]'s instruments and scales, with his [[Harry Partch's 43-tone scale\|43-tone scale]] unequally dividing the octave into every 11-odd-limit ratio. He theorized about a [[tonality diamond]] that would support this scale, and built his [[:File:Diamond marimba layout.png\|diamond marimba]] around this concept.
	* [[1/1]]		* [[1/1]]
	* '''[[12/11]], [[11/6]]'''		* '''[[12/11]], [[11/6]]'''

2025-10-08T13:34:31Z

Proposing separating the lines before the table to be separated in paragraphs

← Older revision		Revision as of 13:34, 8 October 2025
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	\| greater undecimal neutral seventh		\| greater undecimal neutral seventh
	\|}		\|}
	The smallest [[equal division of the octave]] which is [[consistent]] in the 11-odd-limit is [[22edo]]~~; that~~ which is distinctly consistent in the same is [[58edo]] (also the smallest EDO to be consistent in the 17-odd-limit).		The smallest [[equal division of the octave]] which is [[consistent]] in the 11-odd-limit is [[22edo]].

			The one which is distinctly consistent in the same is [[58edo]] (also the smallest EDO to be consistent in the [[17-odd-limit]]).

	== See also ==		== See also ==

2025-09-23T15:17:51Z

2023-11-17T14:18:34Z

← Older revision		Revision as of 14:18, 17 November 2023
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	\| greater undecimal neutral seventh		\| greater undecimal neutral seventh
	\|}		\|}
	The smallest [[equal division of the octave]] which is [[consistent]] in the 11-odd-limit is [[22edo]]; that which is distinctly consistent in the same is [[58edo]] (also the smallest EDO to be consistent ~~through to~~ the 17-odd-limit).		The smallest [[equal division of the octave]] which is [[consistent]] in the 11-odd-limit is [[22edo]]; that which is distinctly consistent in the same is [[58edo]] (also the smallest EDO to be consistent in the 17-odd-limit).

	== See also ==		== See also ==

2023-11-17T14:14:31Z

← Older revision		Revision as of 14:14, 17 November 2023
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	\| greater undecimal neutral seventh		\| greater undecimal neutral seventh
	\|}		\|}
	The smallest [[equal division of the octave]] which is [[consistent]] ~~through to~~ the 11-odd-limit is [[22edo]]; that which is distinctly consistent ~~through to~~ the same is [[58edo]] (also the smallest EDO to be consistent through to the 17-odd-limit).		The smallest [[equal division of the octave]] which is [[consistent]] in the 11-odd-limit is [[22edo]]; that which is distinctly consistent in the same is [[58edo]] (also the smallest EDO to be consistent through to the 17-odd-limit).

	== See also ==		== See also ==

2023-11-17T13:58:36Z

Added final line stating smallest (distinctly) consistent edos

← Older revision		Revision as of 13:58, 17 November 2023
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	\| greater undecimal neutral seventh		\| greater undecimal neutral seventh
	\|}		\|}
			The smallest [[equal division of the octave]] which is [[consistent]] through to the 11-odd-limit is [[22edo]]; that which is distinctly consistent through to the same is [[58edo]] (also the smallest EDO to be consistent through to the 17-odd-limit).

	== See also ==		== See also ==

2023-10-06T10:45:11Z

+link to diamond11

← Older revision		Revision as of 10:45, 6 October 2023
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	== See also ==		== See also ==
	* [[11-limit]] ([[prime limit]])		* [[11-limit]] ([[prime limit]])
			* [[diamond11]] – as a scale

	[[Category:11-odd-limit\| ]] <!-- main article -->		[[Category:11-odd-limit\| ]] <!-- main article -->