16/11: Difference between revisions
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The naming pattern from [[11/9|undecimal neutral third]] and [[12/11|undecimal neutral second]] and their octave-complements can be rigorously generalized and results in the somewhat unconventional ''subharmonic/undecimal neutral fifth''. This interval has also been termed the '''undecimal minor fifth''' since the tempered version found in [[24edo]] was dubbed the "minor fifth" by [[Ivan Wyschnegradsky]], although this may be confusing in diatonic contexts. | The naming pattern from [[11/9|undecimal neutral third]] and [[12/11|undecimal neutral second]] and their octave-complements can be rigorously generalized and results in the somewhat unconventional ''subharmonic/undecimal neutral fifth''. This interval has also been termed the '''undecimal minor fifth''' since the tempered version found in [[24edo]] was dubbed the "minor fifth" by [[Ivan Wyschnegradsky]], although this may be confusing in diatonic contexts. | ||
Furthermore, given its connections to [[Alpharabian tuning]], it can also be somewhat similarly dubbed the '''Axirabian paraminor fifth''' or even the '''just paraminor fifth'''. | Furthermore, given its connections to [[Alpharabian tuning]], it can also be somewhat similarly dubbed the '''Axirabian paraminor fifth''' or even the '''just paraminor fifth'''. | ||
== Approximation == | |||
{{Interval_Edo_Approximation | 16/11}} | |||
== See also == | == See also == | ||
* [[11/8]] – its [[octave complement]] | * [[11/8]] – its [[octave complement]] | ||