15/14: Difference between revisions
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15/14 is a [[ | '''15/14''' is a [[superparticular]] ratio with a numerator which is the fifth [http://en.wikipedia.org/wiki/Triangular_number triangular number]. | ||
It may be found as the interval between many [[ | It may be found as the interval between many [[7-limit]] ratios, including: | ||
* [[16/15]] and [[8/7]] | |||
* [[14/13]] and [[15/13]] | |||
* [[7/6]] and [[5/4]] | |||
* [[6/5]] and [[9/7]] | |||
* [[14/11]] and [[15/11]] | |||
* [[4/3]] and [[10/7]] | |||
* [[7/5]] and [[3/2]] | |||
* [[22/15]] and [[11/7]] | |||
* [[14/9]] and [[5/3]] | |||
* [[8/5]] and [[12/7]] | |||
* [[26/15]] and [[13/7]] | |||
* [[7/4]] and [[15/8]] | |||
[http://en.wikipedia.org/wiki/Septimal_diatonic_semitone | == See also == | ||
* [[Gallery of Just Intervals]] | |||
* [[28/15]] its inverse interval | |||
* [http://en.wikipedia.org/wiki/Septimal_diatonic_semitone Septimal diatonic semitone - Wikipedia] | |||
[[Category:7-limit]] | |||
[[Category:Interval]] | |||
[[Category:Semitone]] | |||
[[Category:Superparticular]] | |||
[[Category:todo:expand]] |
Revision as of 18:18, 23 October 2018
Interval information |
reduced
[sound info]
15/14 is a superparticular ratio with a numerator which is the fifth triangular number.
It may be found as the interval between many 7-limit ratios, including:
- 16/15 and 8/7
- 14/13 and 15/13
- 7/6 and 5/4
- 6/5 and 9/7
- 14/11 and 15/11
- 4/3 and 10/7
- 7/5 and 3/2
- 22/15 and 11/7
- 14/9 and 5/3
- 8/5 and 12/7
- 26/15 and 13/7
- 7/4 and 15/8
See also
- Gallery of Just Intervals
- 28/15 its inverse interval
- Septimal diatonic semitone - Wikipedia