26/25 - Revision history

Pailiaq at 01:46, 27 November 2025

2025-11-27T01:46:55Z

← Older revision		Revision as of 01:46, 27 November 2025
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	== Approximation ==		== Approximation ==
	26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}). Its equal multiplication - 1ed26/25 - is effectively the same thing as 28edt.		26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}). Its equal multiplication - 1ed26/25 - is effectively the same thing as 28edt.
			{{interval edo approximation}}
	== See also ==		== See also ==
	* [[25/13]] - its [[octave complement]]		* [[25/13]] - its [[octave complement]]

2025-08-03T03:36:49Z

← Older revision		Revision as of 03:36, 3 August 2025
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	== Approximation ==		== Approximation ==
	26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}). ~~A stack of 26~~/25 ~~on top of one another, as a tuning,~~ is effectively the same thing as 28edt.		26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}). Its equal multiplication - 1ed26/25 - is effectively the same thing as 28edt.

	== See also ==		== See also ==
	* [[25/13]] - its [[octave complement]]		* [[25/13]] - its [[octave complement]]
	* [[27/26]] - the small tridecimal third tone		* [[27/26]] - the small tridecimal third tone
	* [[1ed26/25]] - its equal multiplication
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]
	* [[List of superparticular intervals]]		* [[List of superparticular intervals]]

2025-08-03T03:30:28Z

Approximation

← Older revision		Revision as of 03:30, 3 August 2025
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	== Approximation ==		== Approximation ==
	26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}). A stack of 26/25 on top of one another, as a tuning, is effectively the same as 28edt.		26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}). A stack of 26/25 on top of one another, as a tuning, is effectively the same thing as 28edt.

	== See also ==		== See also ==

2025-08-03T03:30:19Z

Approximation: add 1 line

← Older revision		Revision as of 03:30, 3 August 2025
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	== Approximation ==		== Approximation ==
	26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}).		26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}). A stack of 26/25 on top of one another, as a tuning, is effectively the same as 28edt.

	== See also ==		== See also ==

2025-08-03T03:17:04Z

Add approximation by 28edt

← Older revision		Revision as of 03:17, 3 August 2025
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	== Approximation ==		== Approximation ==
	26/25 is very well approximated in [[53edo]]~~, being only~~ 0.024{{cent}} ~~flat of 3~~\53.		26/25 is very well approximated in [[53edo]] as 3\53 (+0.024{{cent}}), and in [[28edt]] as 1\28edt (+0.027{{cent}}).

	== See also ==		== See also ==

2024-11-03T07:20:22Z

← Older revision		Revision as of 07:20, 3 November 2024
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	[[Category:Third tone]]		[[Category:Third tone]]
			[[Category:Commas named after their interval size]]

2024-10-26T23:52:53Z

2023-11-17T11:57:18Z

Added "comma = yes" because in the body of the text it is said to be a comma

← Older revision		Revision as of 11:57, 17 November 2023
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	\| Color name = 3ogg2, thogugu 2nd		\| Color name = 3ogg2, thogugu 2nd
	\| Sound = jid_26_25_pluck_adu_dr220.mp3		\| Sound = jid_26_25_pluck_adu_dr220.mp3
			\| Comma = yes
	}}		}}
	In [[13-limit]] [[just intonation]], '''26/25''', the '''large tridecimal third tone''' appears as the difference between the 26th and 25th [[harmonic]]s. Thus it makes the difference between [[13/8]] and [[25/16]] (a stack of two [[5/4]]'s). If it is treated as a comma, then [[5/4]] and [[13/10]] both collapse to a Neogothic-flavored major third in between them representing half of 13/8. It measures about 67.9¢.		In [[13-limit]] [[just intonation]], '''26/25''', the '''large tridecimal third tone''' appears as the difference between the 26th and 25th [[harmonic]]s. Thus it makes the difference between [[13/8]] and [[25/16]] (a stack of two [[5/4]]'s). If it is treated as a comma, then [[5/4]] and [[13/10]] both collapse to a Neogothic-flavored major third in between them representing half of 13/8. It measures about 67.9¢.

2023-10-06T08:21:32Z

← Older revision		Revision as of 08:21, 6 October 2023
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	\| Sound = jid_26_25_pluck_adu_dr220.mp3		\| Sound = jid_26_25_pluck_adu_dr220.mp3
	}}		}}
	In [[13-limit]] [[just intonation]], '''26/25''', the '''large tridecimal third tone''' appears as the difference between the 26th and 25th [[harmonic]]s. Thus it makes the difference between [[13/8]] and [[25/16]] (a stack of two [[5/4]]'s). It measures about 67.9¢.		In [[13-limit]] [[just intonation]], '''26/25''', the '''large tridecimal third tone''' appears as the difference between the 26th and 25th [[harmonic]]s. Thus it makes the difference between [[13/8]] and [[25/16]] (a stack of two [[5/4]]'s). If it is treated as a comma, then [[5/4]] and [[13/10]] both collapse to a Neogothic-flavored major third in between them representing half of 13/8. It measures about 67.9¢.

	== Approximation ==		== Approximation ==

2022-10-25T14:37:20Z

Normalising usage of Infobox Interval

← Older revision		Revision as of 14:37, 25 October 2022
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	{{Infobox Interval		{{Infobox Interval
	~~\| Ratio = 26/25~~
	~~\| Monzo = 1 0 -2 0 0 1~~
	~~\| Cents = 67.90023~~
	\| Name = large tridecimal third tone		\| Name = large tridecimal third tone
	\| Color name = 3ogg2, thogugu 2nd		\| Color name = 3ogg2, thogugu 2nd
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	* [[List of superparticular intervals]]		* [[List of superparticular intervals]]

	~~[[Category:13-limit]]~~
	[[Category:Third tone]]		[[Category:Third tone]]
	~~[[Category:Superparticular]]~~

← Older revision		Revision as of 23:52, 26 October 2024
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	* [[25/13]] - its [[octave complement]]		* [[25/13]] - its [[octave complement]]
	* [[27/26]] - the small tridecimal third tone		* [[27/26]] - the small tridecimal third tone
			* [[1ed26/25]] - its equal multiplication
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]
	* [[List of superparticular intervals]]		* [[List of superparticular intervals]]

	[[Category:Third tone]]		[[Category:Third tone]]