8736edo - Revision history

ArrowHead294 at 13:18, 21 February 2025

2025-02-21T13:18:42Z

← Older revision		Revision as of 13:18, 21 February 2025
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	=== Subsets and supersets ===		=== Subsets and supersets ===

	Since 8736 factors as {{factorization\|8736}}, 8736edo has subset edos {{EDOs\| 2, 3, 4, 6, 7, 8, 12, 13, 14, 16, 21, 24, 26, 28, 32, 39, 42, 48, 52, 56, 78, 84, 91, 96, 104, 112, 156, 168, 182, 208, 224, 273, 312, 336, 364, 416, 546, 624, 672, 728, 1092, 1248, 1456, 2184, 2912, 4368 }}.		Since 8736 factors as {{factorization\|8736}}, 8736edo has subset edos {{EDOs\| 2, 3, 4, 6, 7, 8, 12, 13, 14, 16, 21, 24, 26, 28, 32, 39, 42, 48, 52, 56, 78, 84, 91, 96, 104, 112, 156, 168, 182, 208, 224, 273, 312, 336, 364, 416, 546, 624, 672, 728, 1092, 1248, 1456, 2184, 2912, 4368 }}.

	Its abundancy index is 2.23, which means 8736edo has strong potential with regards to [[polymicrotonality]]. Some notable divisors are {{EDOs\| 12, 84, 91, 224, 364, 624 }}.		Its abundancy index is 2.23, which means 8736edo has strong potential with regards to [[polymicrotonality]]. Some notable divisors are {{EDOs\| 12, 84, 91, 224, 364, 624 }}.

Francium: changed EDO intro to ED intro

2025-02-21T05:37:57Z

changed EDO intro to ED intro

← Older revision		Revision as of 05:37, 21 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|8736~~}}		{{ED intro}}

	8736edo is an excellent 2.7.13.17 [[subgroup]] tuning. It also excellently represents such intervals as [[53/49]], [[47/38]].		8736edo is an excellent 2.7.13.17 [[subgroup]] tuning. It also excellently represents such intervals as [[53/49]], [[47/38]].

FloraC: Review

2024-02-27T08:10:39Z

Review

← Older revision		Revision as of 08:10, 27 February 2024
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	{{EDO intro\|8736}}		{{EDO intro\|8736}}

	8736edo is an excellent 2.7.13.17 subgroup tuning. It also excellently represents such intervals as [[53/49]], [[47/38]].		8736edo is an excellent 2.7.13.17 [[subgroup]] tuning. It also excellently represents such intervals as [[53/49]], [[47/38]].

	=== Odd harmonics ===		=== Odd harmonics ===
	{{~~harmonics~~ in equal\|8736}}		{{Harmonics in equal\|8736}}

	=== Subsets and supersets ===		=== Subsets and supersets ===

	Since 8736 factors as {{~~Factorization~~\|8736}}, 8736edo has subset edos {{EDOs\|1, 2, 3, 4, 6, 7, 8, 12, 13, 14, 16, 21, 24, 26, 28, 32, 39, 42, 48, 52, 56, 78, 84, 91, 96, 104, 112, 156, 168, 182, 208, 224, 273, 312, 336, 364, 416, 546, 624, 672, 728, 1092, 1248, 1456, 2184, 2912, 4368}}.		Since 8736 factors as {{factorization\|8736}}, 8736edo has subset edos {{EDOs\| 2, 3, 4, 6, 7, 8, 12, 13, 14, 16, 21, 24, 26, 28, 32, 39, 42, 48, 52, 56, 78, 84, 91, 96, 104, 112, 156, 168, 182, 208, 224, 273, 312, 336, 364, 416, 546, 624, 672, 728, 1092, 1248, 1456, 2184, 2912, 4368 }}.

	Its abundancy index is ~~29/16 =~~ 2.23, which means 8736edo has strong potential with regards to [[polymicrotonality]]. Some notable divisors are {{EDOs\|12, 84, 91, 224, 364, 624}}.		Its abundancy index is 2.23, which means 8736edo has strong potential with regards to [[polymicrotonality]]. Some notable divisors are {{EDOs\| 12, 84, 91, 224, 364, 624 }}.

Eliora at 16:07, 25 February 2024

2024-02-25T16:07:22Z

← Older revision		Revision as of 16:07, 25 February 2024
Line 3:		Line 3:

	8736edo is an excellent 2.7.13.17 subgroup tuning. It also excellently represents such intervals as [[53/49]], [[47/38]].		8736edo is an excellent 2.7.13.17 subgroup tuning. It also excellently represents such intervals as [[53/49]], [[47/38]].
			=== Odd harmonics ===
	{{harmonics in equal\|8736}}		{{harmonics in equal\|8736}}
	=== Subsets and supersets ===		=== Subsets and supersets ===

Eliora: Created page with "{{Infobox ET}} {{EDO intro|8736}} 8736edo is an excellent 2.7.13.17 subgroup tuning. It also excellently represents such intervals as 53/49, 47/38. {{harmonics in eq..."

2024-02-25T16:07:08Z

Created page with "{{Infobox ET}} {{EDO intro|8736}} 8736edo is an excellent 2.7.13.17 subgroup tuning. It also excellently represents such intervals as 53/49, 47/38. {{harmonics in eq..."

New page

{{Infobox ET}}
{{EDO intro|8736}}

8736edo is an excellent 2.7.13.17 subgroup tuning. It also excellently represents such intervals as [[53/49]], [[47/38]].

{{harmonics in equal|8736}}
=== Subsets and supersets ===

Since 8736 factors as {{Factorization|8736}}, 8736edo has subset edos {{EDOs|1, 2, 3, 4, 6, 7, 8, 12, 13, 14, 16, 21, 24, 26, 28, 32, 39, 42, 48, 52, 56, 78, 84, 91, 96, 104, 112, 156, 168, 182, 208, 224, 273, 312, 336, 364, 416, 546, 624, 672, 728, 1092, 1248, 1456, 2184, 2912, 4368}}.

Its abundancy index is 29/16 = 2.23, which means 8736edo has strong potential with regards to [[polymicrotonality]]. Some notable divisors are {{EDOs|12, 84, 91, 224, 364, 624}}.