34/27 - Revision history

Lucius Chiaraviglio: Multiples of 3edo below 12edo map this inconsistently

2025-12-29T11:36:23Z

Multiples of 3edo below 12edo map this inconsistently

← Older revision		Revision as of 11:36, 29 December 2025
Line 3:		Line 3:
	\| Color name = 17o4, iso 4th		\| Color name = 17o4, iso 4th
	}}		}}
	'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3.		'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3 by direct approximation, although [[12edo]] is the first multiple thereof that maps it correctly (as 4\12).
	== Approximation ==		== Approximation ==
	{{Interval edo approximation\|34/27}}		{{Interval edo approximation\|34/27}}

Overthink: Added another name analogous to that of 64/51

2025-11-18T00:40:02Z

Added another name analogous to that of 64/51

← Older revision		Revision as of 00:40, 18 November 2025
Line 1:		Line 1:
	{{Infobox Interval		{{Infobox Interval
	\| Name = septendecimal quasi-tempered major third		\| Name = septendecimal quasi-tempered major third, septendecimal tendomean major third
	\| Color name = 17o4, iso 4th		\| Color name = 17o4, iso 4th
	}}		}}

FloraC: Text replacement - " {{Interval_Edo_Approximation | " to "{{Interval edo approximation|"

2025-11-03T13:05:13Z

Text replacement - " {{Interval_Edo_Approximation | " to "{{Interval edo approximation|"

← Older revision		Revision as of 13:05, 3 November 2025
Line 5:		Line 5:
	'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3.		'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3.
	== Approximation ==		== Approximation ==
	{{~~Interval_Edo_Approximation~~ \| 34/27}}		{{Interval edo approximation\|34/27}}
	== See also ==		== See also ==
	* [[27/17]] – its [[octave complement]]		* [[27/17]] – its [[octave complement]]

Pailiaq at 07:15, 3 November 2025

2025-11-03T07:15:38Z

← Older revision		Revision as of 07:15, 3 November 2025
Line 4:		Line 4:
	}}		}}
	'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3.		'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3.
			== Approximation ==
			{{Interval_Edo_Approximation \| 34/27}}
	== See also ==		== See also ==
	* [[27/17]] – its [[octave complement]]		* [[27/17]] – its [[octave complement]]

Plumtree: Normalising usage of Infobox Interval

2022-10-25T15:09:13Z

Normalising usage of Infobox Interval

← Older revision		Revision as of 15:09, 25 October 2022
Line 1:		Line 1:
	{{Infobox Interval		{{Infobox Interval
	~~\| Ratio = 34/27~~
	~~\| Monzo = 1 -3 0 0 0 0 1~~
	~~\| Cents = 399.09041~~
	\| Name = septendecimal quasi-tempered major third		\| Name = septendecimal quasi-tempered major third
	\| Color name = 17o4, iso 4th		\| Color name = 17o4, iso 4th
	~~\| FJS name = d4<sup>17</sup>~~
	}}		}}
	'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3.		'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3.
Line 12:		Line 8:
	* [[27/17]] – its [[octave complement]]		* [[27/17]] – its [[octave complement]]

	~~[[Category:17-limit]]~~
	[[Category:Third]]		[[Category:Third]]
	[[Category:Major third]]		[[Category:Major third]]

Fredg999: Misc. edits, categories

2021-12-18T18:47:02Z

Misc. edits, categories

← Older revision		Revision as of 18:47, 18 December 2021
Line 1:		Line 1:
	{{Infobox Interval		{{Infobox Interval
	~~\| Icon =~~
	\| Ratio = 34/27		\| Ratio = 34/27
	\| Monzo = 1 -3 0 0 0 0 1		\| Monzo = 1 -3 0 0 0 0 1
Line 8:		Line 7:
	\| FJS name = d4<sup>17</sup>		\| FJS name = d4<sup>17</sup>
	}}		}}
	'''34/27''', the septendecimal quasi-tempered major third, is a [[17-limit]] interval that is extremely well-approximated by 1\3.		'''34/27''', the '''septendecimal quasi-tempered major third''', is a [[17-limit]] interval that is extremely well-approximated by 1\3.

	== See also ==		== See also ==
Line 14:		Line 13:

	[[Category:17-limit]]		[[Category:17-limit]]
	[[Category:~~Interval~~]]		[[Category:Third]]
	[[Category:~~Ratio~~]]		[[Category:Major third]]

Xenllium: Created page with "{{Infobox Interval | Icon = | Ratio = 34/27 | Monzo = 1 -3 0 0 0 0 1 | Cents = 399.09041 | Name = septendecimal quasi-tempered major third | Color name = 17o4, iso 4th | FJS..."

2021-10-17T16:52:07Z

Created page with "{{Infobox Interval | Icon = | Ratio = 34/27 | Monzo = 1 -3 0 0 0 0 1 | Cents = 399.09041 | Name = septendecimal quasi-tempered major third | Color name = 17o4, iso 4th | FJS..."

New page

{{Infobox Interval
| Icon =
| Ratio = 34/27
| Monzo = 1 -3 0 0 0 0 1
| Cents = 399.09041
| Name = septendecimal quasi-tempered major third
| Color name = 17o4, iso 4th
| FJS name = d4<sup>17</sup>
}}
'''34/27''', the septendecimal quasi-tempered major third, is a [[17-limit]] interval that is extremely well-approximated by 1\3.

== See also ==
* [[27/17]] – its [[octave complement]]

[[Category:17-limit]]
[[Category:Interval]]
[[Category:Ratio]]