25-odd-limit - Revision history

Eufalesio: Proposing separating the lines before the table to be separated in paragraphs, and adding the smallest one that comes closest to consistency

2025-10-08T13:55:19Z

Proposing separating the lines before the table to be separated in paragraphs, and adding the smallest one that comes closest to consistency

← Older revision		Revision as of 13:55, 8 October 2025
Line 199:		Line 199:
	\|}		\|}

	The smallest [[equal division of the octave]] ~~which is~~ [[consistent]] in the 25-odd-limit is [[282edo]] (by virtue of it being consistent through the 29-odd-limit)~~; that~~ which is distinctly consistent in the same is [[388edo]] (by virtue of it being distinctly consistent through the 27-odd-limit).		The smallest [[equal division of the octave]] that comes closest to being [[consistent]] in the 25-odd-limit is [[217edo]] (misses [[23/14]], [[23/21]], [[28/23]], [[42/23]]).

			The one which is truly consistent is [[282edo]] (by virtue of it being consistent through the 29-odd-limit)

			The one which is distinctly consistent in the same is [[388edo]] (by virtue of it being distinctly consistent through the 27-odd-limit).

	[[Category:25-odd-limit\| ]] <!-- main article -->		[[Category:25-odd-limit\| ]] <!-- main article -->

2025-09-23T15:20:37Z

2023-11-18T09:23:19Z

Fix categorization

← Older revision		Revision as of 09:23, 18 November 2023
Line 199:		Line 199:
	\|}		\|}

	~~[[Category:25-odd-limit\| ]]~~		The smallest [[equal division of the octave]] which is [[consistent]] in the 25-odd-limit is [[282edo]] (by virtue of it being consistent through the 29-odd-limit); that which is distinctly consistent in the same is [[388edo]] (by virtue of it being distinctly consistent through the 27-odd-limit).
	The smallest [[equal division of the octave]] which is [[consistent]] in the 25-odd-limit is [[282edo]] (by virtue of it being consistent through the 29-odd-limit); that which is distinctly consistent in the same is [[388edo]] (by virtue of it being distinctly consistent through the 27-odd-limit).<!-- main article -->
			[[Category:25-odd-limit\| ]] <!-- main article -->

2023-11-17T14:22:29Z

← Older revision		Revision as of 14:22, 17 November 2023
Line 200:		Line 200:

	[[Category:25-odd-limit\| ]]		[[Category:25-odd-limit\| ]]
	The smallest [[equal division of the octave]] which is [[consistent]] ~~through to~~ the 25-odd-limit is [[282edo]] (by virtue of it being consistent ~~up until~~ the 29-odd-limit); that which is distinctly consistent ~~through to~~ the same is [[388edo]] (by virtue if it being distinctly consistent ~~up until~~ the 27-odd-limit).<!-- main article -->		The smallest [[equal division of the octave]] which is [[consistent]] in the 25-odd-limit is [[282edo]] (by virtue of it being consistent through the 29-odd-limit); that which is distinctly consistent in the same is [[388edo]] (by virtue of it being distinctly consistent through the 27-odd-limit).<!-- main article -->

2023-11-17T13:47:18Z

← Older revision		Revision as of 13:47, 17 November 2023
Line 200:		Line 200:

	[[Category:25-odd-limit\| ]]		[[Category:25-odd-limit\| ]]
	The smallest [[equal division of the octave]] which is [[consistent]] in the 25-odd-limit is [[282edo]] (by virtue of it being consistent up until the 29-odd-limit); that which is distinctly consistent in the same is [[388edo]] (by virtue if it being distinctly consistent up until the 27-odd-limit).<!-- main article -->		The smallest [[equal division of the octave]] which is [[consistent]] through to the 25-odd-limit is [[282edo]] (by virtue of it being consistent up until the 29-odd-limit); that which is distinctly consistent through to the same is [[388edo]] (by virtue if it being distinctly consistent up until the 27-odd-limit).<!-- main article -->

2023-11-17T13:45:09Z

Added final line stating smallest (distinctly) consistent edos

← Older revision		Revision as of 13:45, 17 November 2023
Line 199:		Line 199:
	\|}		\|}

	[[Category:25-odd-limit\| ]] <!-- main article -->		[[Category:25-odd-limit\| ]]
			The smallest [[equal division of the octave]] which is [[consistent]] in the 25-odd-limit is [[282edo]] (by virtue of it being consistent up until the 29-odd-limit); that which is distinctly consistent in the same is [[388edo]] (by virtue if it being distinctly consistent up until the 27-odd-limit).<!-- main article -->

2023-09-13T15:54:45Z

Sort key

← Older revision		Revision as of 15:54, 13 September 2023
Line 199:		Line 199:
	\|}		\|}

	[[Category:25-odd-limit]]		[[Category:25-odd-limit\| ]] <!-- main article -->

2023-09-13T15:53:03Z

2023-09-13T15:50:19Z

Add intro

← Older revision		Revision as of 15:50, 13 September 2023
Line 1:		Line 1:
	{{odd-limit navigation}}		{{odd-limit navigation}}
	~~This is a list of '''25-[[odd-limit]]''' intervals. To [[23-~~odd-limit~~]], it adds 10 interval pairs involving~~ 25.		{{odd-limit intro\|25}}

	* [[1/1]]		* [[1/1]]

2022-03-23T18:28:02Z