27/16: Difference between revisions
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| Name = Pythagorean major sixth | | Name = Pythagorean major sixth | ||
| Color name = w6, wa 6th | | Color name = w6, wa 6th | ||
| FJS name = M6 | |||
| Sound = jid_27_16_pluck_adu_dr220.mp3 | | Sound = jid_27_16_pluck_adu_dr220.mp3 | ||
}} | }} | ||
The '''Pythagorean major sixth''', '''27/16''', may be reached by stacking three perfect fifths ([[3/2]]) | The '''Pythagorean major sixth''', '''27/16''', may be reached by stacking three perfect fifths ([[3/2]]) and reducing by one [[octave]]. | ||
== See also == | == See also == | ||
* [[ | * [[32/27]] – its [[octave complement]] | ||
* [[ | * [[Gallery of just intervals]] | ||
[[Category:3-limit]] | |||
[[Category:Interval]] | [[Category:Interval]] | ||
[[Category:Interval ratio]] | |||
[[Category:Sixth]] | [[Category:Sixth]] | ||
[[Category:Major sixth]] | [[Category:Major sixth]] | ||
[[Category:Pythagorean]] | [[Category:Pythagorean]] | ||
[[Category:Overtone]] | [[Category:Overtone]] | ||
{{todo| expand }} | |||
Revision as of 04:12, 13 March 2021
| Interval information |
reduced harmonic
[sound info]
The Pythagorean major sixth, 27/16, may be reached by stacking three perfect fifths (3/2) and reducing by one octave.