29/16: Difference between revisions
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{{Infobox Interval | {{Infobox Interval | ||
| Name = 29th harmonic, | | Name = octave-reduced 29th harmonic, vicesimononal supraminor seventh | ||
| Color name = 29o7, tweno 7th | | Color name = 29o7, tweno 7th | ||
| Sound = jid_29_16_pluck_adu_dr220.mp3 | | Sound = jid_29_16_pluck_adu_dr220.mp3 | ||
}} | }} | ||
'''29/16''', the '''vicesimononal supraminor seventh''', is the [[octave reduction|octave-reduced]] 29th [[harmonic]]. It is sharp of the [[16/9|Pythagorean minor seventh (16/9)]] by [[261/256]] (~33{{cent}}), and sharp of the [[9/5|classic minor seventh (9/5)]] by [[145/144]] (~12{{cent}}). | |||
== Approximation == | |||
This interval is very accurately approximated by [[7edo]] (6\7). | |||
== See also == | |||
* [[32/29]] – its [[octave complement]] | |||
[[Category:Seventh]] | [[Category:Seventh]] | ||
[[Category:Minor seventh]] | [[Category:Minor seventh]] | ||
[[Category:Equable heptatonic]] | [[Category:Equable heptatonic]] | ||
Revision as of 08:55, 28 February 2024
| Interval information |
vicesimononal supraminor seventh
reduced harmonic
[sound info]
29/16, the vicesimononal supraminor seventh, is the octave-reduced 29th harmonic. It is sharp of the Pythagorean minor seventh (16/9) by 261/256 (~33 ¢), and sharp of the classic minor seventh (9/5) by 145/144 (~12 ¢).
Approximation
This interval is very accurately approximated by 7edo (6\7).
See also
- 32/29 – its octave complement