6/5: Difference between revisions
→See also: see-also ordering |
On edo approximation |
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In higher-limit JI, 6/5 is only one of many minor thirds. A popular one in the [[7-limit]] is [[7/6]] (about 266.9¢), the septimal subminor third, which is [[36/35]] (about 48.8¢) flat of 6/5. Another in the [[13-limit]] is [[13/11]] (about 289.2¢), which is [[66/65]] (about 26.4¢) flat of 6/5. Both of these are more complex intervals than 6/5 and have their own character to them. | In higher-limit JI, 6/5 is only one of many minor thirds. A popular one in the [[7-limit]] is [[7/6]] (about 266.9¢), the septimal subminor third, which is [[36/35]] (about 48.8¢) flat of 6/5. Another in the [[13-limit]] is [[13/11]] (about 289.2¢), which is [[66/65]] (about 26.4¢) flat of 6/5. Both of these are more complex intervals than 6/5 and have their own character to them. | ||
It is very accurately approximated by [[19edo]] (5\19), and hence the [[enneadecal]] temperament. | |||
== See also == | == See also == | ||
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* [[5/4]] – its [[fifth complement]] | * [[5/4]] – its [[fifth complement]] | ||
* [[Gallery of Just Intervals]] | * [[Gallery of Just Intervals]] | ||
* [[Wikipedia: Minor third]] | |||
* [[:File:Ji-6-5-csound-foscil-220hz.mp3]] – another sound example | * [[:File:Ji-6-5-csound-foscil-220hz.mp3]] – another sound example | ||