261/256 - Revision history

Lériendil at 17:47, 4 September 2025

2025-09-04T17:47:49Z

← Older revision		Revision as of 17:47, 4 September 2025
Line 5:		Line 5:
	\| Comma = yes		\| Comma = yes
	}}		}}
	'''261/256''', the '''vicesimononal comma''', or the '''29-limit ~sixth tone''' as is known in [[Helmholtz-Ellis notation]], is a [[medium comma\|medium]] 2.3.29 [[subgroup]] [[comma]]. It is the amount by which [[29/16\|29/16 (the octave-reduced 29th harmonic)]] exceeds the [[16/9\|Pythagorean minor seventh (16/9)]]. It is significant in Helmholtz-Ellis notation and [[Functional Just System]] as the formal comma to translate a Pythagorean interval to a nearby ~~undetricesimal~~ interval.		'''261/256''', the '''vicesimononal comma''', or the '''29-limit ~sixth tone''' as is known in [[Helmholtz-Ellis notation]], is a [[medium comma\|medium]] 2.3.29 [[subgroup]] [[comma]]. It is the amount by which [[29/16\|29/16 (the octave-reduced 29th harmonic)]] exceeds the [[16/9\|Pythagorean minor seventh (16/9)]]. It is significant in Helmholtz-Ellis notation and [[Functional Just System]] as the formal comma to translate a Pythagorean interval to a nearby vicesimononal interval.

	[[Category:Commas named for their regular temperament properties]]		[[Category:Commas named for their regular temperament properties]]

BudjarnLambeth at 07:21, 3 November 2024

2024-11-03T07:21:32Z

← Older revision		Revision as of 07:21, 3 November 2024
Line 6:		Line 6:
	}}		}}
	'''261/256''', the '''vicesimononal comma''', or the '''29-limit ~sixth tone''' as is known in [[Helmholtz-Ellis notation]], is a [[medium comma\|medium]] 2.3.29 [[subgroup]] [[comma]]. It is the amount by which [[29/16\|29/16 (the octave-reduced 29th harmonic)]] exceeds the [[16/9\|Pythagorean minor seventh (16/9)]]. It is significant in Helmholtz-Ellis notation and [[Functional Just System]] as the formal comma to translate a Pythagorean interval to a nearby undetricesimal interval.		'''261/256''', the '''vicesimononal comma''', or the '''29-limit ~sixth tone''' as is known in [[Helmholtz-Ellis notation]], is a [[medium comma\|medium]] 2.3.29 [[subgroup]] [[comma]]. It is the amount by which [[29/16\|29/16 (the octave-reduced 29th harmonic)]] exceeds the [[16/9\|Pythagorean minor seventh (16/9)]]. It is significant in Helmholtz-Ellis notation and [[Functional Just System]] as the formal comma to translate a Pythagorean interval to a nearby undetricesimal interval.

			[[Category:Commas named for their regular temperament properties]]

FloraC: Note its significance in FJS and thus the name

2024-02-28T09:51:28Z

Note its significance in FJS and thus the name

← Older revision		Revision as of 09:51, 28 February 2024
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	{{Infobox Interval		{{Infobox Interval
	\|Ratio = 261/256		\| Ratio = 261/256
	\|Name = 29-limit ~sixth tone (HEJI)		\| Name = vicesimononal comma, 29-limit ~sixth tone (HEJI)
	\|Color name = 29o1, tweno unison		\| Color name = 29o1, tweno unison
	\|Comma = yes		\| Comma = yes
	}}		}}
	'''261/256''', or the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby undetricesimal interval.		'''261/256''', the '''vicesimononal comma''', or the '''29-limit ~sixth tone''' as is known in [[Helmholtz-Ellis notation]], is a [[medium comma\|medium]] 2.3.29 [[subgroup]] [[comma]]. It is the amount by which [[29/16\|29/16 (the octave-reduced 29th harmonic)]] exceeds the [[16/9\|Pythagorean minor seventh (16/9)]]. It is significant in Helmholtz-Ellis notation and [[Functional Just System]] as the formal comma to translate a Pythagorean interval to a nearby undetricesimal interval.

CompactStar at 08:25, 16 November 2023

2023-11-16T08:25:50Z

← Older revision		Revision as of 08:25, 16 November 2023
Line 5:		Line 5:
	\|Comma = yes		\|Comma = yes
	}}		}}
	'''261/256''', or the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby ~~29-limit (prefix???)~~ interval.		'''261/256''', or the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby undetricesimal interval.

Francium: typo

2023-09-24T10:07:33Z

typo

← Older revision		Revision as of 10:07, 24 September 2023
Line 4:		Line 4:
	\|Color name = 29o1, tweno unison		\|Color name = 29o1, tweno unison
	\|Comma = yes		\|Comma = yes
	\|}		}}
	'''261/256''', or the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 29-limit (prefix???) interval.		'''261/256''', or the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 29-limit (prefix???) interval.

Francium: Added Infobox Interval

2023-09-24T10:06:41Z

Added Infobox Interval

← Older revision		Revision as of 10:06, 24 September 2023
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	{~~\| class="wikitable"~~		{{Infobox Interval
	\|+Interval ~~information~~		\|Ratio = 261/256
	\|Ratio		\|Name = 29-limit ~sixth tone (HEJI)
	\|261/256		\|Color name = 29o1, tweno unison
	\|-		\|Comma = yes
	~~\|[[Smonzos and svals\|Subgroup monzo]]~~
	~~\|2.3.29 [5 -6 1⟩~~
	\|-
	~~\|Size in [[Cent\|cents]]~~
	~~\|33.48719588¢~~
	\|-
	~~\|Names~~
	\|29-limit ~sixth tone (HEJI)
	\|}		\|}
	'''261/256''', or the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 29-limit (prefix???) interval.		'''261/256''', or the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 29-limit (prefix???) interval.

Stephen Weigel at 03:36, 24 September 2023

2023-09-24T03:36:35Z

← Older revision		Revision as of 03:36, 24 September 2023
Line 13:		Line 13:
	\|29-limit ~sixth tone (HEJI)		\|29-limit ~sixth tone (HEJI)
	\|}		\|}
	'''261/256''', the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 29-limit (prefix???) interval.		'''261/256''', or the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 29-limit (prefix???) interval.

Stephen Weigel: Created for HEJI

2023-09-24T03:35:57Z

Created for HEJI

New page

{| class="wikitable"
|+Interval information
|Ratio
|261/256
|-
|[[Smonzos and svals|Subgroup monzo]]
|2.3.29 [5 -6 1⟩
|-
|Size in [[Cent|cents]]
|33.48719588¢
|-
|Names
|29-limit ~sixth tone (HEJI)
|}
'''261/256''', the '''29-limit ~sixth tone''', is a 2.3.29 subgroup comma. It is the amount by which 29/16 (the 29th harmonic) exceeds the Pythagorean minor seventh (16/9). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 29-limit (prefix???) interval.