67/64: Difference between revisions
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Created page with "{{Infobox Interval | Name = octave-reduced 67th harmonic | Color name = 67o2, siso second | Sound = }} '''67/64''' is the octave-reduced 67th harmoni..." |
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{{Infobox Interval | {{Infobox Interval | ||
| Name = octave-reduced 67th harmonic | | Name = mango second, octave-reduced 67th harmonic | ||
| Color name = 67o2, siso second | | Color name = 67o2, siso second | ||
| Sound = | | Sound = | ||
}} | }} | ||
'''67/64''' is the [[ | '''67/64''', the '''mango second''', is the [[octave reduction|octave-reduced]] 67th [[harmonic]]. It is close to the [[15edo]] interval of 80{{cent}}. | ||
=== Etymology === | |||
This interval was named by [[User:JudeMason|JudeMason]] in 2025. Despite the name, the origin has nothing to do with the fruit itself. It's the 67th harmonic, what else would it be called? | |||
== See also == | |||
* [[Gallery of just intervals]] | |||
[[Category:Second]] | [[Category:Second]] | ||
[[Category:Minor second]] | [[Category:Minor second]] | ||
Latest revision as of 08:39, 29 November 2025
| Interval information |
octave-reduced 67th harmonic
reduced harmonic
67/64, the mango second, is the octave-reduced 67th harmonic. It is close to the 15edo interval of 80 ¢.
Etymology
This interval was named by JudeMason in 2025. Despite the name, the origin has nothing to do with the fruit itself. It's the 67th harmonic, what else would it be called?