26/25: Difference between revisions
Jump to navigation
Jump to search
m →See also: add link |
mNo edit summary |
||
| (4 intermediate revisions by 2 users not shown) | |||
| Line 8: | Line 8: | ||
== Approximation == | == Approximation == | ||
26/25 is very well approximated in [[53edo]] | 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 | ||
* [[Gallery of just intervals]] | * [[Gallery of just intervals]] | ||
* [[List of superparticular intervals]] | * [[List of superparticular intervals]] | ||
[[Category:Third tone]] | [[Category:Third tone]] | ||
[[Category:Commas named after their interval size]] | |||
Latest revision as of 03:36, 3 August 2025
| Interval information |
reduced
[sound info]
In 13-limit just intonation, 26/25, the large tridecimal third tone appears as the difference between the 26th and 25th harmonics. 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
26/25 is very well approximated in 53edo as 3\53 (+0.024 ¢), and in 28edt as 1\28edt (+0.027 ¢). Its equal multiplication - 1ed26/25 - is effectively the same thing as 28edt.
See also
- 25/13 - its octave complement
- 27/26 - the small tridecimal third tone
- Gallery of just intervals
- List of superparticular intervals