15-odd-limit - Revision history

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

2025-10-08T13:45:33Z

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

← Older revision		Revision as of 13:45, 8 October 2025
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	\| just major seventh		\| just major seventh
	\|}		\|}
	The smallest edo which is consistent in the 15-odd-limit is [[29edo]]; that ~~which~~ is distinctly consistent in the same is [[111edo]].		The smallest edo which is consistent in the 15-odd-limit is [[29edo]].

			The one that is distinctly consistent in the same is [[111edo]].

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

2025-09-23T15:18:30Z

← Older revision		Revision as of 15:18, 23 September 2025
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	{{~~odd~~-limit navigation}}		{{Odd-limit navigation\|15}}
	{{~~odd~~-limit intro\|15}}		{{Odd-limit intro\|15}}
	This collection of intervals has proven to be useful for illustrating certain characteristics of medium-sized [[~~EDO~~]]s (~15 to 41 steps).		This collection of intervals has proven to be useful for illustrating certain characteristics of medium-sized [[edo]]s (~15 to 41 steps).

	* [[1/1]]		* [[1/1]]
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	\| just major seventh		\| just major seventh
	\|}		\|}
	The smallest ~~EDO~~ which is consistent in the 15-odd-limit is [[29edo]]; that which is distinctly consistent in the same is [[111edo]].		The smallest edo which is consistent in the 15-odd-limit is [[29edo]]; that which is distinctly consistent in the same is [[111edo]].

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

2025-04-14T13:59:39Z

← Older revision		Revision as of 13:59, 14 April 2025
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	== See also ==		== See also ==
	* [[Arto and ~~Tendo Theory~~]]		* [[Arto and tendo theory]]
	* [[Diamond15]] – as a scale		* [[Diamond15]] – as a scale

	[[Category:15-odd-limit\| ]] <!-- main article -->		[[Category:15-odd-limit\| ]] <!-- main article -->

2023-11-17T14:15:10Z

← Older revision		Revision as of 14:15, 17 November 2023
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	\| just major seventh		\| just major seventh
	\|}		\|}
	The smallest EDO which is consistent ~~through to~~ the 15-odd-limit is [[29edo]]; that which is distinctly consistent ~~through to~~ the same is [[111edo]].		The smallest EDO which is consistent in the 15-odd-limit is [[29edo]]; that which is distinctly consistent in the same is [[111edo]].

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

2023-11-17T13:55:12Z

Added final line stating smallest (distinctly) consistent edos

← Older revision		Revision as of 13:55, 17 November 2023
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	\| just major seventh		\| just major seventh
	\|}		\|}
			The smallest EDO which is consistent through to the 15-odd-limit is [[29edo]]; that which is distinctly consistent through to the same is [[111edo]].

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

2023-10-06T11:11:15Z

+link to diamond15

← Older revision		Revision as of 11:11, 6 October 2023
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	== See also ==		== See also ==
	* [[Arto and Tendo Theory]]		* [[Arto and Tendo Theory]]
			* [[Diamond15]] – as a scale

	[[Category:15-odd-limit\| ]] <!-- main article -->		[[Category:15-odd-limit\| ]] <!-- main article -->

2023-09-13T15:48:22Z

Add intro

← Older revision		Revision as of 15:48, 13 September 2023
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	{{odd-limit navigation}}		{{odd-limit navigation}}
	~~This is a list of '''15-[[odd-limit]]''' intervals. To [[13-~~odd-limit~~]], it adds four interval pairs involving~~ 15.		{{odd-limit intro\|15}}

	This collection of intervals has proven to be useful for illustrating certain characteristics of medium-sized [[EDO]]s (~15 to 41 steps).		This collection of intervals has proven to be useful for illustrating certain characteristics of medium-sized [[EDO]]s (~15 to 41 steps).

2023-04-20T02:44:49Z

2023-04-20T02:43:29Z

2022-03-23T18:28:01Z

← Older revision		Revision as of 02:44, 20 April 2023
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	== See also ==		== See also ==

	* [[Arto and Tendo Theory]]		* [[Arto and Tendo Theory]]

	[[Category:15-~~limit~~-~~diamond]]~~		[[Category:15-odd-limit\| ]] <!-- main article -->
	~~[[Category:Odd~~ limit]]
	~~[[Category:15~~-~~odd~~-~~limit]]~~