5544edo - Revision history

Francium: changed EDO intro to ED intro

2025-02-20T07:01:21Z

changed EDO intro to ED intro

← Older revision		Revision as of 07:01, 20 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|5544~~}}		{{ED intro}}
	== Theory ==		== Theory ==
	5544edo is consistent in the 17-odd-limit. Past the 17-limit, it has good approximations to prime harmonics 31, 37, 43, 61, 71, 79, 83, 97.		5544edo is consistent in the 17-odd-limit. Past the 17-limit, it has good approximations to prime harmonics 31, 37, 43, 61, 71, 79, 83, 97.

2023-07-09T07:08:43Z

2023-07-09T04:22:32Z

2023-01-13T14:47:51Z

proposed lale

← Older revision		Revision as of 14:47, 13 January 2023
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	In addition, it is every fifth step of [[27720edo]], which is a [[highly composite EDO]].		In addition, it is every fifth step of [[27720edo]], which is a [[highly composite EDO]].

	{{Harmonics in equal\|5544}}		=== Proposal for an interval size measure ===
			Eliora proposes that one step of 5544edo be called '''lale''' /`leil/, due to the fact that this EDO maps lalesu-agu comma, {{Monzo\|14 21 -1 0 0 0 -11}}, to one step.{{Harmonics in equal\|5544}}

2023-01-13T14:42:44Z

Divisors

← Older revision		Revision as of 14:42, 13 January 2023
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	A notable divisor is [[1848edo]], which which it shares the mapping for the 11-limit. To the set of divisors of 1848edo, 5544edo also adds {{EDOs\|18, 72, 36, 63, 126, 168, 198, 252, 396, 504, 693, 792, 924, 1386, 2772}}.		A notable divisor is [[1848edo]], which which it shares the mapping for the 11-limit. To the set of divisors of 1848edo, 5544edo also adds {{EDOs\|18, 72, 36, 63, 126, 168, 198, 252, 396, 504, 693, 792, 924, 1386, 2772}}.

	In addition, it is every fifth step of {{27720edo}}, which is a [[highly composite EDO]].		In addition, it is every fifth step of [[27720edo]], which is a [[highly composite EDO]].

	{{Harmonics in equal\|5544}}		{{Harmonics in equal\|5544}}

2023-01-13T14:42:26Z

Theory

← Older revision		Revision as of 14:42, 13 January 2023
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	=== Divisors ===		=== Divisors ===
	A notable divisor is [[1848edo]], which which it shares the mapping for the 11-limit. To the set of divisors of 1848edo, 5544edo also adds 18, 72, 36, 63, 126, 168, 198, 252, 396, 504, 693, 792, 924, 1386, 2772.		A notable divisor is [[1848edo]], which which it shares the mapping for the 11-limit. To the set of divisors of 1848edo, 5544edo also adds {{EDOs\|18, 72, 36, 63, 126, 168, 198, 252, 396, 504, 693, 792, 924, 1386, 2772}}.

	In addition, it is every fifth step of 27720edo, which is a [[highly composite EDO]].		In addition, it is every fifth step of {{27720edo}}, which is a [[highly composite EDO]].

	{{Harmonics in equal\|5544}}		{{Harmonics in equal\|5544}}

2023-01-13T14:41:48Z

Theory

← Older revision		Revision as of 14:41, 13 January 2023
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	{{EDO intro\|5544}}		{{EDO intro\|5544}}
	== Theory ==		== Theory ==
	5544edo is consistent in the 17-odd-limit ~~and~~ has ~~a lot of divisors~~. A notable divisor is [[1848edo]], which which it shares the mapping for the 11-limit ~~and tempers out~~ the ~~same commas~~.		5544edo is consistent in the 17-odd-limit. Past the 17-limit, it has good approximations to prime harmonics 31, 37, 43, 61, 71, 79, 83, 97.

			=== Divisors ===
			A notable divisor is [[1848edo]], which which it shares the mapping for the 11-limit. To the set of divisors of 1848edo, 5544edo also adds 18, 72, 36, 63, 126, 168, 198, 252, 396, 504, 693, 792, 924, 1386, 2772.

			In addition, it is every fifth step of 27720edo, which is a [[highly composite EDO]].

	{{Harmonics in equal\|5544}}		{{Harmonics in equal\|5544}}

2023-01-04T13:32:35Z

← Older revision		Revision as of 13:32, 4 January 2023
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	{{Infobox ET}}		{{Infobox ET}}
			{{EDO intro\|5544}}
			== Theory ==
			5544edo is consistent in the 17-odd-limit and has a lot of divisors. A notable divisor is [[1848edo]], which which it shares the mapping for the 11-limit and tempers out the same commas.

	~~== Theory ==~~
	{{Harmonics in equal\|5544}}		{{Harmonics in equal\|5544}}

2023-01-04T13:31:27Z

5544edo is also consistent in the 17-odd, nice

New page

{{Infobox ET}}

== Theory ==
{{Harmonics in equal|5544}}