262144/177147: Difference between revisions
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'''262144/177147''', the '''Pythagorean diminished sixth''', is a [[3-limit]] interval. It is called a wolf fifth due to appearing in the circle of fifths in Pythagorean 12-note tuning. It is separated from the classical wolf fifth [[40/27]] by a [[schisma]]. | '''262144/177147''', the '''Pythagorean diminished sixth''', is a [[3-limit]] interval. It is called a wolf fifth due to appearing in the circle of fifths in Pythagorean 12-note tuning. It is separated from the classical wolf fifth [[40/27]] by a [[schisma]]. | ||
== Temperaments == | |||
[[18edo]] has such a large error on 3/2 that it treats this interval as a comma, this interval being a difference between 11 perfect fifths of [[3/2]] and 7 octaves. | |||
== See also == | == See also == | ||
Revision as of 16:53, 20 December 2023
| Interval information |
reduced subharmonic
262144/177147, the Pythagorean diminished sixth, is a 3-limit interval. It is called a wolf fifth due to appearing in the circle of fifths in Pythagorean 12-note tuning. It is separated from the classical wolf fifth 40/27 by a schisma.
Temperaments
18edo has such a large error on 3/2 that it treats this interval as a comma, this interval being a difference between 11 perfect fifths of 3/2 and 7 octaves.