1/7-comma meantone - Revision history

Lériendil: Text replacement - "(unchanged-interval)" to "(unchanged interval)"

2025-06-21T06:59:31Z

Text replacement - "(unchanged-interval)" to "(unchanged interval)"

← Older revision		Revision as of 06:59, 21 June 2025
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	It is approximated near perfectly by the c val of [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.		It is approximated near perfectly by the c val of [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.

	[[135/128]] is the [[eigenmonzo]] (unchanged-interval) of 1/7-comma meantone.		[[135/128]] is the [[eigenmonzo]] (unchanged interval) of 1/7-comma meantone.

	== Tuning profile ==		== Tuning profile ==

FloraC: Mistuning -> error

2024-11-07T14:30:57Z

Mistuning -> error

← Older revision		Revision as of 14:30, 7 November 2024
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	[[Tuning map]]: {{val\| 1200 1898.8827 2795.5307 3388.8267 }}		[[Tuning map]]: {{val\| 1200 1898.8827 2795.5307 3388.8267 }}

	[[~~Mistuning~~ map]]: {{val\| 0 -3.0723 +9.2170 +20.0008 }}		[[Error map]]: {{val\| 0 -3.0723 +9.2170 +20.0008 }}

	== External links ==		== External links ==

Recentlymaterialized: 91c

2024-08-11T23:34:09Z

91c

← Older revision		Revision as of 23:34, 11 August 2024
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	It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, Wisconsin, and advocated by its owner Tim Farley.		It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, Wisconsin, and advocated by its owner Tim Farley.

	It is approximated near perfectly by [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.		It is approximated near perfectly by the c val of [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.

	[[135/128]] is the [[eigenmonzo]] (unchanged-interval) of 1/7-comma meantone.		[[135/128]] is the [[eigenmonzo]] (unchanged-interval) of 1/7-comma meantone.

BudjarnLambeth: Added the line "135/128 is the eigenmonzo (unchanged-interval) of 1/7-comma meantone."

2024-01-08T06:03:41Z

Added the line "135/128 is the eigenmonzo (unchanged-interval) of 1/7-comma meantone."

← Older revision		Revision as of 06:03, 8 January 2024
Line 4:		Line 4:

	It is approximated near perfectly by [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.		It is approximated near perfectly by [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.

			[[135/128]] is the [[eigenmonzo]] (unchanged-interval) of 1/7-comma meantone.

	== Tuning profile ==		== Tuning profile ==

BudjarnLambeth at 02:06, 8 January 2024

2024-01-08T02:06:01Z

← Older revision		Revision as of 02:06, 8 January 2024
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	* [https://www.farleyspianos.com/files/meantone-tuning-instructions.pdf ''One Seventh Comma Modified Meantone As An All-Around Tuning System''] by Tim Farley		* [https://www.farleyspianos.com/files/meantone-tuning-instructions.pdf ''One Seventh Comma Modified Meantone As An All-Around Tuning System''] by Tim Farley

			[[Category:Domineering]]
	[[Category:Meantone]]		[[Category:Meantone]]
	[[Category:Historical]]		[[Category:Historical]]
	[[Category:91edo]]		[[Category:91edo]]

BudjarnLambeth: Changed “Madison” to “Madison, Wisconsin”

2024-01-04T04:35:46Z

Changed “Madison” to “Madison, Wisconsin”

← Older revision		Revision as of 04:35, 4 January 2024
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	'''1/7-comma meantone''' is the tuning of [[meantone]] temperament which tunes the fifth as 698.883 [[cent]]s. This means the fifth is flattened by 1/7 of the [[81/80\|syntonic comma (81/80)]] of 21.506 cents, which is to say by 3.072 cents.		'''1/7-comma meantone''' is the tuning of [[meantone]] temperament which tunes the fifth as 698.883 [[cent]]s. This means the fifth is flattened by 1/7 of the [[81/80\|syntonic comma (81/80)]] of 21.506 cents, which is to say by 3.072 cents.

	It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, and advocated by its owner Tim Farley.		It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, Wisconsin, and advocated by its owner Tim Farley.

	It is approximated near perfectly by [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.		It is approximated near perfectly by [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.

FloraC: +tuning profile

2023-11-21T04:33:40Z

+tuning profile

← Older revision		Revision as of 04:33, 21 November 2023
Line 4:		Line 4:

	It is approximated near perfectly by [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.		It is approximated near perfectly by [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.

			== Tuning profile ==
			[[Projection map]]:

			{\| class="right-all"
			\|-
			\| [⟨ \|\| 1 \|\| 4/7 \|\| -12/7 \|\| -51/7 \|\| ]
			\|-
			\| ⟨ \|\| 0 \|\| 3/7 \|\| 12/7 \|\| 30/7 \|\| ]
			\|-
			\| ⟨ \|\| 0 \|\| 1/7 \|\| 4/7 \|\| 10/7 \|\| ]
			\|-
			\| ⟨ \|\| 0 \|\| 0 \|\| 0 \|\| 0 \|\| ]]
			\|}

			[[Tuning map]]: {{val\| 1200 1898.8827 2795.5307 3388.8267 }}

			[[Mistuning map]]: {{val\| 0 -3.0723 +9.2170 +20.0008 }}

	== External links ==		== External links ==

FloraC: Be specific what optimal tuning it's referring to

2023-11-21T03:07:22Z

Be specific what optimal tuning it's referring to

← Older revision		Revision as of 03:07, 21 November 2023
Line 3:		Line 3:
	It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, and advocated by its owner Tim Farley.		It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, and advocated by its owner Tim Farley.

	It is approximated near perfectly by [[91edo]] and by the ~~optimal~~ tuning of the [[domineering]] temperament.		It is approximated near perfectly by [[91edo]] and by the [[POTE]] tuning of the [[domineering]] temperament.

	== External links ==		== External links ==

BudjarnLambeth at 11:02, 20 November 2023

2023-11-20T11:02:41Z

← Older revision		Revision as of 11:02, 20 November 2023
Line 1:		Line 1:
	'''1/7-comma meantone''' is the tuning of [[meantone]] temperament which tunes the fifth as 698.883 [[cent]]s. This means the fifth is flattened by 1/7 of the [[81/80\|syntonic comma (81/80)]] of 21.506 cents, which is to say by 3.072 cents. It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, and advocated by its owner Tim Farley. It is approximated near perfectly by [[91edo]] and by the optimal tuning of the [[domineering]] temperament.		'''1/7-comma meantone''' is the tuning of [[meantone]] temperament which tunes the fifth as 698.883 [[cent]]s. This means the fifth is flattened by 1/7 of the [[81/80\|syntonic comma (81/80)]] of 21.506 cents, which is to say by 3.072 cents.

			It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, and advocated by its owner Tim Farley.

			It is approximated near perfectly by [[91edo]] and by the optimal tuning of the [[domineering]] temperament.

	== External links ==		== External links ==

BudjarnLambeth at 11:02, 20 November 2023

2023-11-20T11:02:26Z

← Older revision		Revision as of 11:02, 20 November 2023
Line 1:		Line 1:
	'''1/7-comma meantone''' is the tuning of [[meantone]] temperament which tunes the fifth as 698.883 [[cent]]s. This means the fifth is flattened by 1/7 of the [[81/80\|syntonic comma (81/80)]] of 21.506 cents, which is to say by 3.072 cents. It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, and advocated by its owner Tim Farley. It is approximated near perfectly by [[91edo]] and by the [[domineering]] temperament.		'''1/7-comma meantone''' is the tuning of [[meantone]] temperament which tunes the fifth as 698.883 [[cent]]s. This means the fifth is flattened by 1/7 of the [[81/80\|syntonic comma (81/80)]] of 21.506 cents, which is to say by 3.072 cents. It was proposed by Jean-Baptiste Romieu in 1758. It is the tuning used by Farley’s House of Pianos in Madison, and advocated by its owner Tim Farley. It is approximated near perfectly by [[91edo]] and by the optimal tuning of the [[domineering]] temperament.

	== External links ==		== External links ==