1125edo - Revision history

ArrowHead294 at 17:42, 20 February 2025

2025-02-20T17:42:25Z

← Older revision		Revision as of 17:42, 20 February 2025
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	{{ED intro}}		{{ED intro}}

	1125edo is a good 13-limit system, [[consistency\|distinctly consistent]] to the [[15-odd-limit]], and the no-11 or no-17 [[29-odd-limit]]. ~~The equal temperament~~ [[Tempering out\|tempers out]] [[2401/2400]], [[4375/4374]], and [[250047/250000]] in the 7-limit, supporting [[ennealimmal]].		1125edo is a good 13-limit system, [[consistency\|distinctly consistent]] to the [[15-odd-limit]], and the no-11 or no-17 [[29-odd-limit]]. It [[Tempering out\|tempers out]] [[2401/2400]], [[4375/4374]], and [[250047/250000]] in the 7-limit, supporting [[ennealimmal]].

	=== Prime harmonics ===		=== Prime harmonics ===

Francium: changed EDO intro to ED intro

2025-02-20T17:12:52Z

changed EDO intro to ED intro

← Older revision		Revision as of 17:12, 20 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|1125~~}}		{{ED intro}}

	1125edo is a good 13-limit system, [[consistency\|distinctly consistent]] to the [[15-odd-limit]], and the no-11 or no-17 [[29-odd-limit]]. The equal temperament [[Tempering out\|tempers out]] [[2401/2400]], [[4375/4374]], and [[250047/250000]] in the 7-limit, supporting [[ennealimmal]].		1125edo is a good 13-limit system, [[consistency\|distinctly consistent]] to the [[15-odd-limit]], and the no-11 or no-17 [[29-odd-limit]]. The equal temperament [[Tempering out\|tempers out]] [[2401/2400]], [[4375/4374]], and [[250047/250000]] in the 7-limit, supporting [[ennealimmal]].

FloraC: Expand on theory; adopt template: Factorization

2023-10-31T10:26:33Z

Expand on theory; adopt template: Factorization

← Older revision		Revision as of 10:26, 31 October 2023
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	{{EDO intro\|1125}}		{{EDO intro\|1125}}

	The equal temperament [[Tempering out\|tempers out]] [[2401/2400]], [[4375/4374]], and [[250047/250000]] in the 7-limit, supporting [[ennealimmal]].		1125edo is a good 13-limit system, [[consistency\|distinctly consistent]] to the [[15-odd-limit]], and the no-11 or no-17 [[29-odd-limit]]. The equal temperament [[Tempering out\|tempers out]] [[2401/2400]], [[4375/4374]], and [[250047/250000]] in the 7-limit, supporting [[ennealimmal]].

	=== Prime harmonics ===		=== Prime harmonics ===
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	=== Subsets and supersets ===		=== Subsets and supersets ===
	Snce 1125 factors into ~~3<sup>2</sup> × 5<sup>3</sup>~~, 1125edo has subset edos {{EDOs\| 3, 5, 9, 15, 25, 45, 75, 125, 225, 375 }}.		Snce 1125 factors into {{factorization\|1125}}, 1125edo has subset edos {{EDOs\| 3, 5, 9, 15, 25, 45, 75, 125, 225, 375 }}.

FloraC: Adopt template: EDO intro; cleanup

2023-10-17T13:14:43Z

Adopt template: EDO intro; cleanup

← Older revision		Revision as of 13:14, 17 October 2023
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	{{Infobox ET}}		{{Infobox ET}}
	~~'''1125edo''' divides the octave into parts of 1.066 cents each.~~		{{EDO intro\|1125}}

	~~Its divisors are {{EDOs~~\|1, 3, 5, ~~9, 15, 25, 45, 75, 125, 225, 375}}~~.		The equal temperament [[Tempering out\|tempers out]] [[2401/2400]], [[4375/4374]], and [[250047/250000]] in the 7-limit, supporting [[ennealimmal]].

	==~~Theory~~==		=== Prime harmonics ===
	{{~~harmonics~~ in equal\|1125}}		{{Harmonics in equal\|1125}}
	~~In the 11-limit, 1125edo tempers out [[2401/2400]], [[4375/4374]], and [[250047/250000]].~~

	~~[[Category:Equal divisions of the octave\|####]]~~ <~~!-- 4-digit number --~~>		=== Subsets and supersets ===
			Snce 1125 factors into 3<sup>2</sup> × 5<sup>3</sup>, 1125edo has subset edos {{EDOs\| 3, 5, 9, 15, 25, 45, 75, 125, 225, 375 }}.

BudjarnLambeth at 06:50, 9 July 2023

2023-07-09T06:50:27Z

← Older revision		Revision as of 06:50, 9 July 2023
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	~~{{novelty}}{{stub}}~~{{Infobox ET}}		{{Infobox ET}}
	'''1125edo''' divides the octave into parts of 1.066 cents each.		'''1125edo''' divides the octave into parts of 1.066 cents each.

BudjarnLambeth at 05:19, 9 July 2023

2023-07-09T05:19:47Z

← Older revision		Revision as of 05:19, 9 July 2023
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	{{Infobox ET}}		{{novelty}}{{stub}}{{Infobox ET}}
	'''1125edo''' divides the octave into parts of 1.066 cents each.		'''1125edo''' divides the octave into parts of 1.066 cents each.

Plumtree: Infobox ET added

2022-10-04T22:07:44Z

Infobox ET added

← Older revision		Revision as of 22:07, 4 October 2022
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			{{Infobox ET}}
	'''1125edo''' divides the octave into parts of 1.066 cents each.		'''1125edo''' divides the octave into parts of 1.066 cents each.

Fredg999 category edits: Categories

2022-07-04T01:11:55Z

Eliora: Created page with "1125edo divides the octave into parts of 1.066 cents each. Its divisors are {{EDOs|1, 3, 5, 9, 15, 25, 45, 75, 125, 225, 375}}. ==Theory== {{harmonics in equal|1125}} In the..."

2022-03-12T08:22:55Z

Created page with "1125edo divides the octave into parts of 1.066 cents each. Its divisors are {{EDOs|1, 3, 5, 9, 15, 25, 45, 75, 125, 225, 375}}. ==Theory== {{harmonics in equal|1125}} In the..."

New page

1125edo divides the octave into parts of 1.066 cents each.

Its divisors are {{EDOs|1, 3, 5, 9, 15, 25, 45, 75, 125, 225, 375}}.
==Theory==
{{harmonics in equal|1125}}
In the 11-limit, 1125edo tempers out [[2401/2400]], [[4375/4374]], and [[250047/250000]].

← Older revision		Revision as of 01:11, 4 July 2022
Line 1:		Line 1:
	1125edo divides the octave into parts of 1.066 cents each.		'''1125edo''' divides the octave into parts of 1.066 cents each.

	Its divisors are {{EDOs\|1, 3, 5, 9, 15, 25, 45, 75, 125, 225, 375}}.		Its divisors are {{EDOs\|1, 3, 5, 9, 15, 25, 45, 75, 125, 225, 375}}.

	==Theory==		==Theory==
	{{harmonics in equal\|1125}}		{{harmonics in equal\|1125}}
	In the 11-limit, 1125edo tempers out [[2401/2400]], [[4375/4374]], and [[250047/250000]].		In the 11-limit, 1125edo tempers out [[2401/2400]], [[4375/4374]], and [[250047/250000]].

			[[Category:Equal divisions of the octave\|####]] <!-- 4-digit number -->