Zudilisma - Revision history

BudjarnLambeth at 02:44, 4 November 2024

2024-11-04T02:44:35Z

← Older revision		Revision as of 02:44, 4 November 2024
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	[[Category:Zudilismic]]		[[Category:Zudilismic]]
	[[Category:Commas named after ~~individuals~~]]		[[Category:Commas named after mathematicians]]

2024-11-03T09:21:00Z

← Older revision		Revision as of 09:21, 3 November 2024
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	[[Category:Zudilismic]]		[[Category:Zudilismic]]
			[[Category:Commas named after individuals]]

2023-09-08T06:32:24Z

Added color name

2023-07-19T09:08:12Z

+novelty mark

← Older revision		Revision as of 09:08, 19 July 2023
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			{{Novelty}}
	{{Infobox Interval		{{Infobox Interval
	\| Ratio = 68630377364883/68630356164608		\| Ratio = 68630377364883/68630356164608
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	If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.		If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.

			[[Category:Zudilismic]]

2023-07-06T13:15:41Z

Fix the infobox

← Older revision		Revision as of 13:15, 6 July 2023
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	{{Infobox Interval		{{Infobox Interval
	\|Name = Zudilisma		\| Ratio = 68630377364883/68630356164608
	\|Comma = yes		\| Name = Zudilisma
			\| Comma = yes
	}}		}}
	'''68630377364883/68630356164608''', the '''Zudilisma''', is a 2.3.7.23.397 subgroup ratio which is the difference between [[127834/1]] and a stack of 29 [[3/2]].		'''68630377364883/68630356164608''', the '''Zudilisma''', is a 2.3.7.23.397 subgroup ratio which is the difference between [[127834/1]] and a stack of 29 [[3/2]].

2023-07-06T13:15:05Z

← Older revision	Revision as of 13:15, 6 July 2023
(No difference)

2023-07-06T11:43:02Z

← Older revision		Revision as of 11:43, 6 July 2023
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	'''68630377364883/68630356164608''', the '''Zudilisma''', is a 2.3.7.23.397 subgroup ratio which is the difference between [[127834/1]] and a stack of 29 [[3/2]].		'''68630377364883/68630356164608''', the '''Zudilisma''', is a 2.3.7.23.397 subgroup ratio which is the difference between [[127834/1]] and a stack of 29 [[3/2]].

	It appears in the sequence of numbers where the fractional part of 1.5^n gets progressively closer to an integer than for any number before it - [[oeis:A267122\|sequence A1267122]] in OEIS.		It appears in the sequence of numbers where the fractional part of 1.5^n gets progressively closer to an integer than for any number before it - [[oeis:A267122\|sequence A1267122]] in OEIS. Said sequence was described by Zudilin, hence the name of the ratio.

	If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.		If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.

2023-07-06T11:20:08Z

← Older revision		Revision as of 11:20, 6 July 2023
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	\|Comma = yes		\|Comma = yes
	}}		}}
	68630377364883/68630356164608, the Zudilisma, is a 2.3.7.23.397 subgroup ratio which is the difference between [[127834/1]] and a stack of 29 [[3/2]].		'''68630377364883/68630356164608''', the '''Zudilisma''', is a 2.3.7.23.397 subgroup ratio which is the difference between [[127834/1]] and a stack of 29 [[3/2]].

	It appears in the sequence of numbers where the fractional part of 1.5^n gets progressively closer to an integer than for any number before it - [[oeis:A267122\|sequence A1267122]] in OEIS.		It appears in the sequence of numbers where the fractional part of 1.5^n gets progressively closer to an integer than for any number before it - [[oeis:A267122\|sequence A1267122]] in OEIS.

	If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.		If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.

2023-07-06T11:19:50Z

Named the interval

← Older revision		Revision as of 11:19, 6 July 2023
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	{{Infobox Interval		{{Infobox Interval
			\|Name = Zudilisma
	\|Comma = yes		\|Comma = yes
	}}		}}
	68630377364883/68630356164608 is a 2.3.7.23.397 subgroup ratio which is the difference between [[127834/1]] and a stack of 29 [[3/2]].		68630377364883/68630356164608, the Zudilisma, is a 2.3.7.23.397 subgroup ratio which is the difference between [[127834/1]] and a stack of 29 [[3/2]].

	It appears in the sequence of numbers where the fractional part of 1.5^n gets progressively closer to an integer than for any number before it - [[oeis:A267122\|sequence A1267122]] in OEIS.		It appears in the sequence of numbers where the fractional part of 1.5^n gets progressively closer to an integer than for any number before it - [[oeis:A267122\|sequence A1267122]] in OEIS.

	If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.		If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.

2023-04-05T22:37:01Z

circle of fifths representation

← Older revision		Revision as of 22:37, 5 April 2023
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	It appears in the sequence of numbers where the fractional part of 1.5^n gets progressively closer to an integer than for any number before it - [[oeis:A267122\|sequence A1267122]] in OEIS.		It appears in the sequence of numbers where the fractional part of 1.5^n gets progressively closer to an integer than for any number before it - [[oeis:A267122\|sequence A1267122]] in OEIS.

	If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]].		If this ratio is taken as a comma to be tempered out, it will produce a temperament that very closely approximates [[Pythagorean tuning]] and, in diatonic notation, maps [[63917/32768]] as C - Cxx.