User:MTEVE/Ed666c - Revision history

BudjarnLambeth at 11:55, 18 May 2025

2025-05-18T11:55:21Z

← Older revision		Revision as of 11:55, 18 May 2025
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			{{Editable user page}}

	'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth). The idea was first explored by [[User:MTEVE\|MTEVE]].		'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth). The idea was first explored by [[User:MTEVE\|MTEVE]].

2025-05-18T11:55:09Z

BudjarnLambeth moved page Ed666c to User:MTEVE/Ed666c

← Older revision	Revision as of 11:55, 18 May 2025
(No difference)

2025-05-18T03:01:22Z

+ " The idea was first explored by MTEVE "

← Older revision		Revision as of 03:01, 18 May 2025
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	{{Novelty}}		{{Novelty}}

	'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth).		'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth). The idea was first explored by [[User:MTEVE\|MTEVE]].

2024-12-26T01:14:44Z

Remove stub mbox, it’s a novelty so expansion isn’t a priority

← Older revision		Revision as of 01:14, 26 December 2024
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	'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth).		'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth).


	~~{{stub}}~~

2024-10-29T22:07:08Z

← Older revision		Revision as of 22:07, 29 October 2024
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	'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth).		'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth).


			{{stub}}

2024-10-29T22:07:00Z

← Older revision		Revision as of 22:07, 29 October 2024
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	{{Novelty}}		{{Novelty}}

	'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic ~~term~~}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth).		'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth).

2024-10-29T22:06:56Z

← Older revision		Revision as of 22:06, 29 October 2024
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	{{Novelty}}		{{Novelty}}

	'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic term}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the tritone (its closer to a perfect fifth).		'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic term}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the [[2edo]] tritone (its closer to a perfect fifth).

2024-10-29T22:06:48Z

← Older revision		Revision as of 22:06, 29 October 2024
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	~~todo: revise~~		{{Novelty}}

	Equal ~~Divisions~~ of 666c. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the tritone (its closer to a perfect fifth)		'''Equal divisions of 666c''', also known as '''unlucky scales'''{{idiosyncratic term}}, is a family of tunings obtained by dividing 666 cents into a number of equal steps. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the tritone (its closer to a perfect fifth).

2024-10-29T22:05:29Z

← Older revision		Revision as of 22:05, 29 October 2024
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			todo: revise

	Equal Divisions of 666c. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the tritone (its closer to a perfect fifth)		Equal Divisions of 666c. 2edo is the closest aproximation to 1ed666c, the 2nd interval being 66c sharper than the tritone (its closer to a perfect fifth)

2024-10-29T22:05:11Z

CompactStar moved page Unlucky scale to Ed666c

← Older revision	Revision as of 22:05, 29 October 2024
(No difference)