32768/19683: Difference between revisions
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Created page with "{{Infobox Interval | Name = Pythagorean diminished seventh | Color name = sw2, sawa 7th }} The '''Pythagorean diminished seventh''', '''32768/19683''', may be reached by stac..." |
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The '''Pythagorean diminished seventh''', '''32768/19683''', may be reached by stacking | The '''Pythagorean diminished seventh''', '''32768/19683''', may be reached by stacking nine [[4/3]]'s and octave reducing. It differs from the classic major sixth, [[5/3]], by the [[schisma]], and, as a result, the Pythagorean diminished seventh is useful in creating rather consonant diminished seventh chords. | ||
== See also == | == See also == | ||
* [[19683/16384]] – its [[octave complement]] | * [[19683/16384]] – its [[octave complement]] | ||
* [[59049/32768]] – its [[twelfth complement]] | |||
* [[Gallery of just intervals]] | * [[Gallery of just intervals]] | ||
* [[Pythagorean tuning]] | * [[Pythagorean tuning]] | ||
Revision as of 07:26, 23 July 2024
| Interval information |
reduced subharmonic
The Pythagorean diminished seventh, 32768/19683, may be reached by stacking nine 4/3's and octave reducing. It differs from the classic major sixth, 5/3, by the schisma, and, as a result, the Pythagorean diminished seventh is useful in creating rather consonant diminished seventh chords.