16625edo - Revision history

ArrowHead294 at 17:41, 20 February 2025

2025-02-20T17:41:09Z

← Older revision		Revision as of 17:41, 20 February 2025
Line 2:		Line 2:
	{{ED intro}}		{{ED intro}}

	16625edo is [[consistent]] in the 29-odd-limit. It tempers out the comma {{monzo\| 802 -799 200 }} which equates a stack of two hundred [[syntonic comma]]s with [[12/1]], and supports the rank-2 ~~temperament~~ 6862 & 9763 tempering out this comma.		16625edo is [[consistent]] in the 29-odd-limit. It tempers out the comma {{monzo\| 802 -799 200 }} which equates a stack of two hundred [[syntonic comma]]s with [[12/1]], and supports the rank-2 {{nowrap\|6862 & 9763}} temperament tempering out this comma.

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

Francium: changed EDO intro to ED intro

2025-02-20T17:16:33Z

changed EDO intro to ED intro

← Older revision		Revision as of 17:16, 20 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|16625~~}}		{{ED intro}}

	16625edo is [[consistent]] in the 29-odd-limit. It tempers out the comma {{monzo\| 802 -799 200 }} which equates a stack of two hundred [[syntonic comma]]s with [[12/1]], and supports the rank-2 temperament 6862 & 9763 tempering out this comma.		16625edo is [[consistent]] in the 29-odd-limit. It tempers out the comma {{monzo\| 802 -799 200 }} which equates a stack of two hundred [[syntonic comma]]s with [[12/1]], and supports the rank-2 temperament 6862 & 9763 tempering out this comma.

BudjarnLambeth at 06:09, 9 July 2023

2023-07-09T06:09:35Z

← Older revision		Revision as of 06:09, 9 July 2023
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	~~{{novelty}}{{stub}}~~{{Infobox ET}}		{{Infobox ET}}
	{{EDO intro\|16625}}		{{EDO intro\|16625}}

BudjarnLambeth at 04:12, 9 July 2023

2023-07-09T04:12:29Z

← Older revision		Revision as of 04:12, 9 July 2023
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	{{Infobox ET}}		{{novelty}}{{stub}}{{Infobox ET}}
	{{EDO intro\|16625}}		{{EDO intro\|16625}}

FloraC: Cleanup and subsectioning

2023-02-14T11:14:24Z

Cleanup and subsectioning

← Older revision		Revision as of 11:14, 14 February 2023
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	{{EDO intro\|16625}}		{{EDO intro\|16625}}

	~~==Theory==~~		16625edo is [[consistent]] in the 29-odd-limit. It tempers out the comma {{monzo\| 802 -799 200 }} which equates a stack of two hundred [[syntonic comma]]s with [[12/1]], and supports the rank-2 temperament 6862 & 9763 tempering out this comma.
	{{~~harmonics in equal~~\|~~16625~~}}

	~~16625edo is [[consistent]]~~ in ~~the 29-limit.~~		=== Prime harmonics ===
			{{Harmonics in equal\|16625}}

	16625edo has ~~15 proper divisors:~~ {{EDOs\|1, 5, 7, 19, 25, 35, 95, 125, 133, 175, 475, 665, 875, 2375, 3325}}, of which 665 is a continued fraction approximant to the perfect fifth 3/2.		=== Subsets and supersets ===
			16625edo has subset edos {{EDOs\| 5, 7, 19, 25, 35, 95, 125, 133, 175, 475, 665, 875, 2375, and 3325 }}, of which 665 is a continued fraction approximant to the perfect fifth 3/2.
	~~16625edo tempers out the comma {{monzo\|802 -799 200}} which equates 200 [[81/80\|syntonic commas]] with [[12/1]], and supports rank 2 temperament 9763 & 16625 tempering out this comma.~~

	~~[[Category:Equal divisions of the octave\|#####]] <!-- 5-digit number -->~~

Plumtree: Infobox ET added

2022-10-04T22:24:25Z

Infobox ET added

← Older revision		Revision as of 22:24, 4 October 2022
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			{{Infobox ET}}
	{{EDO intro\|16625}}		{{EDO intro\|16625}}

Fredg999 category edits: Sort key

2022-07-04T01:42:18Z

Sort key

← Older revision		Revision as of 01:42, 4 July 2022
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	16625edo tempers out the comma {{monzo\|802 -799 200}} which equates 200 [[81/80\|syntonic commas]] with [[12/1]], and supports rank 2 temperament 9763 & 16625 tempering out this comma.		16625edo tempers out the comma {{monzo\|802 -799 200}} which equates 200 [[81/80\|syntonic commas]] with [[12/1]], and supports rank 2 temperament 9763 & 16625 tempering out this comma.

	[[Category:Equal divisions of the octave]]		[[Category:Equal divisions of the octave\|#####]] <!-- 5-digit number -->

Eliora: /* Theory */

2022-06-17T11:28:26Z

Theory

← Older revision		Revision as of 11:28, 17 June 2022
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	16625edo is [[consistent]] in the 29-limit.		16625edo is [[consistent]] in the 29-limit.

			16625edo has 15 proper divisors: {{EDOs\|1, 5, 7, 19, 25, 35, 95, 125, 133, 175, 475, 665, 875, 2375, 3325}}, of which 665 is a continued fraction approximant to the perfect fifth 3/2.

	16625edo tempers out the comma {{monzo\|802 -799 200}} which equates 200 [[81/80\|syntonic commas]] with [[12/1]], and supports rank 2 temperament 9763 & 16625 tempering out this comma.		16625edo tempers out the comma {{monzo\|802 -799 200}} which equates 200 [[81/80\|syntonic commas]] with [[12/1]], and supports rank 2 temperament 9763 & 16625 tempering out this comma.

	[[Category:Equal divisions of the octave]]		[[Category:Equal divisions of the octave]]

Eliora: Created page with "{{EDO intro|16625}} ==Theory== {{harmonics in equal|16625}} 16625edo is consistent in the 29-limit. 16625edo tempers out the comma {{monzo|802 -799 200}} which equates..."

2022-06-17T11:26:44Z

Created page with "{{EDO intro|16625}} ==Theory== {{harmonics in equal|16625}} 16625edo is consistent in the 29-limit. 16625edo tempers out the comma {{monzo|802 -799 200}} which equates..."

New page

{{EDO intro|16625}}

==Theory==
{{harmonics in equal|16625}}

16625edo is [[consistent]] in the 29-limit.

16625edo tempers out the comma {{monzo|802 -799 200}} which equates 200 [[81/80|syntonic commas]] with [[12/1]], and supports rank 2 temperament 9763 & 16625 tempering out this comma.

[[Category:Equal divisions of the octave]]