Fifth complement

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The fifth complement of a given interval is its interval distance from the fifth (3/2). It's very similar to the octave complement, but makes not much sense for intervals less than a fifth (since there is no "fifth reduction"). It seems to be very useful to describe the relation of thirds.

History

The term was seemingly coined by FloraC in September 2020. [1]

Examples

The following interval pairs are fifth complementary to each other

See also

Footnotes