63/40 - Revision history

VectorGraphics at 04:31, 14 April 2025

2025-04-14T04:31:38Z

← Older revision		Revision as of 04:31, 14 April 2025
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	The '''septimal narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[198edo]].		The '''septimal narrow minor sixth''' or '''hemifamity minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[198edo]].

VectorGraphics at 04:31, 14 April 2025

2025-04-14T04:31:08Z

← Older revision		Revision as of 04:31, 14 April 2025
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	}}		}}

	The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[198edo]].		The '''septimal narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[198edo]].

CompactStar: 120edo literally completely misses that relatively

2024-02-25T05:23:44Z

120edo literally completely misses that relatively

← Older revision		Revision as of 05:23, 25 February 2024
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	}}		}}

	The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably ~~[[120edo]] and~~ [[198edo]].		The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[198edo]].

TallKite at 06:38, 11 July 2023

2023-07-11T06:38:29Z

← Older revision		Revision as of 06:38, 11 July 2023
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	{{Infobox Interval		{{Infobox Interval
	\| Name = narrow minor sixth		\| Name = narrow minor sixth
			\| Color name = zg6, zogu 6th
	}}		}}

	The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[120edo]] and [[198edo]].		The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[120edo]] and [[198edo]].

BudjarnLambeth at 15:49, 5 July 2023

2023-07-05T15:49:56Z

← Older revision		Revision as of 15:49, 5 July 2023
Line 1:		Line 1:
	{{Infobox Interval		{{Infobox Interval
	\| Name = narrow minor sixth		\| Name = narrow minor sixth
	~~\| Comma = no~~
	}}		}}

	The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[120edo]] and [[198edo]].		The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[120edo]] and [[198edo]].

Fredg999: "Available" could be misinterpreted

2023-07-05T15:48:02Z

"Available" could be misinterpreted

← Older revision		Revision as of 15:48, 5 July 2023
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	}}		}}

	The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is ~~available~~ in several equal step tunings, most notably [[120edo]] and [[198edo]].		The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is well approximated in several equal step tunings, most notably [[120edo]] and [[198edo]].

BudjarnLambeth: Created wanted page

2023-07-05T15:45:55Z

Created wanted page

New page

{{Infobox Interval
| Name = narrow minor sixth
| Comma = no
}}

The '''narrow minor sixth''' (frequency ratio '''63/40''') is a 7-limit interval which is available in several equal step tunings, most notably [[120edo]] and [[198edo]].