64/43 - Revision history

Godtone at 01:34, 8 October 2024

2024-10-08T01:34:54Z

← Older revision		Revision as of 01:34, 8 October 2024
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	{{Infobox Interval		{{Infobox Interval
	\| Name = ~~quadracesimotertial~~ subharmonic fifth		\| Name = prime subharmonic fifth
	\| Color name = fothu 5th, 43u5		\| Color name = fothu 5th, 43u5
	}}		}}
	'''64/43''', the '''~~quadracesimotertial~~ subharmonic fifth''' is a narrow fifth close to those of [[7edo]] and [[26edo]], and, is the first octave-reduced subharmonic that is a diatonic fifth. This interval is useful for describing [[dual-fifth]] [[regular temperament]] ~~systems without invoking 2 mappings of~~ [[3/2]], by mapping the flat fifth to 64/43 and sharp fifth to 3/2.		'''64/43''', the '''prime subharmonic fifth''' is a narrow fifth close to those of [[7edo]] and [[26edo]], and, is the first octave-reduced subharmonic that is a diatonic fifth. This interval is useful for describing [[dual-fifth]] [[regular temperament]]s where the sharp fifth is significantly closer to [[3/2]] than the flat fifth, by mapping the flat fifth to 64/43 and sharp fifth to 3/2.
	== See also ==		== See also ==
	* [[43/32]] – its [[octave complement]]		* [[43/32]] – its [[octave complement]]

CompactStar at 05:10, 17 November 2023

2023-11-17T05:10:00Z

← Older revision		Revision as of 05:10, 17 November 2023
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	\| Color name = fothu 5th, 43u5		\| Color name = fothu 5th, 43u5
	}}		}}
	'''64/43''', the '''quadracesimotertial subharmonic fifth''' is a narrow fifth close to those of [[7edo]] and [[26edo]], and, is the first octave-reduced subharmonic that is a diatonic fifth. This interval ~~could be~~ useful ~~those who are looking~~ for a [[dual-fifth]] ~~JI-based or~~ [[regular temperament]] ~~system but do not want~~ 2 mappings of ~~3/2s–the flat fifth as~~ [[64/43]] ~~could be~~ 64/43 ~~with the~~ sharp fifth ~~kept as~~ 3/2.		'''64/43''', the '''quadracesimotertial subharmonic fifth''' is a narrow fifth close to those of [[7edo]] and [[26edo]], and, is the first octave-reduced subharmonic that is a diatonic fifth. This interval is useful for describing [[dual-fifth]] [[regular temperament]] systems without invoking 2 mappings of [[3/2]], by mapping the flat fifth to 64/43 and sharp fifth to 3/2.

	== See also ==		== See also ==
	* [[43/32]] – its [[octave complement]]		* [[43/32]] – its [[octave complement]]

CompactStar at 03:39, 17 November 2023

2023-11-17T03:39:34Z

← Older revision		Revision as of 03:39, 17 November 2023
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	\| Color name = fothu 5th, 43u5		\| Color name = fothu 5th, 43u5
	}}		}}
	'''64/43''', the '''quadracesimotertial subharmonic fifth''' is a narrow fifth close to those of [[7edo]] and [[26edo]], and, is the first octave-reduced subharmonic that is a diatonic fifth.		'''64/43''', the '''quadracesimotertial subharmonic fifth''' is a narrow fifth close to those of [[7edo]] and [[26edo]], and, is the first octave-reduced subharmonic that is a diatonic fifth. This interval could be useful those who are looking for a [[dual-fifth]] JI-based or [[regular temperament]] system but do not want 2 mappings of 3/2s–the flat fifth as [[64/43]] could be 64/43 with the sharp fifth kept as 3/2.

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

Aura at 08:33, 16 June 2023

2023-06-16T08:33:55Z

← Older revision		Revision as of 08:33, 16 June 2023
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	== See also ==		== See also ==
	* [[43/32]] – its [[octave complement]]		* [[43/32]] – its [[octave complement]]
			* [[Gallery of just intervals]]

	[[Category:Fifth]]		[[Category:Fifth]]

Aura: Clarified existing name by replacing "perfect" with "subharmonic" through analogy with 128/85.

2023-06-16T08:23:14Z

Clarified existing name by replacing "perfect" with "subharmonic" through analogy with 128/85.

← Older revision		Revision as of 08:23, 16 June 2023
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	{{Infobox Interval		{{Infobox Interval
	\| Name = quadracesimotertial ~~perfect~~ fifth		\| Name = quadracesimotertial subharmonic fifth
	\| Color name = fothu 5th, 43u5		\| Color name = fothu 5th, 43u5
	}}		}}
	'''64/43''', the '''quadracesimotertial ~~perfect~~ fifth''' is a narrow ~~perfect~~ fifth close to those of [[7edo]] and [[26edo]], and is the first octave-reduced subharmonic that is a diatonic fifth.		'''64/43''', the '''quadracesimotertial subharmonic fifth''' is a narrow fifth close to those of [[7edo]] and [[26edo]], and, is the first octave-reduced subharmonic that is a diatonic fifth.

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

FloraC: This must be "quadracesimotertial"

2023-06-16T03:36:09Z

This must be "quadracesimotertial"

← Older revision		Revision as of 03:36, 16 June 2023
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	{{Infobox Interval		{{Infobox Interval
	\| Name = ~~quadracesimoprimal~~ perfect fifth		\| Name = quadracesimotertial perfect fifth
	\| Color name = fothu 5th, 43u5		\| Color name = fothu 5th, 43u5
	}}		}}
	'''64/43''', the '''~~quadracesimoprimal~~ perfect fifth''' is a narrow perfect fifth close to those of [[7edo]] and [[26edo]], and is the first octave-reduced subharmonic that is a diatonic fifth.		'''64/43''', the '''quadracesimotertial perfect fifth''' is a narrow perfect fifth close to those of [[7edo]] and [[26edo]], and is the first octave-reduced subharmonic that is a diatonic fifth.

	== See also ==		== See also ==
	* [[43/32]] - its [[octave complement]]		* [[43/32]] – its [[octave complement]]

	[[Category:Fifth]]		[[Category:Fifth]]

CompactStar at 01:56, 16 June 2023

2023-06-16T01:56:27Z

← Older revision		Revision as of 01:56, 16 June 2023
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	== See also ==		== See also ==
	* [[43/32]] - its [[octave complement]]		* [[43/32]] - its [[octave complement]]
			[[Category:Fifth]]

CompactStar: Created page with "{{Infobox Interval | Name = quadracesimoprimal perfect fifth | Color name = fothu 5th, 43u5 }} '''64/43''', the '''quadracesimoprimal perfect fifth''' is a narrow perfect fif..."

2023-06-16T01:56:11Z

Created page with "{{Infobox Interval | Name = quadracesimoprimal perfect fifth | Color name = fothu 5th, 43u5 }} '''64/43''', the '''quadracesimoprimal perfect fifth''' is a narrow perfect fif..."

New page

{{Infobox Interval
| Name = quadracesimoprimal perfect fifth
| Color name = fothu 5th, 43u5
}}
'''64/43''', the '''quadracesimoprimal perfect fifth''' is a narrow perfect fifth close to those of [[7edo]] and [[26edo]], and is the first octave-reduced subharmonic that is a diatonic fifth.
== See also ==
* [[43/32]] - its [[octave complement]]