Highly composite interval: Difference between revisions

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Created page with "A '''highly composite interval''' or '''highly composite harmonic''' is a harmonic which as a ratio of frequencies is a highly composite number; that is, a number..."
 
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A '''highly composite interval''' or '''highly composite harmonic''' is a [[harmonic]] which as a [[ratio]] of frequencies is a [[highly composite number]]; that is, a number such as 1, 2, 4, 6, 12, … each of which has more divisors than the number before it.
#REDIRECT [[Harmonic#Highly composite harmonic]]


Highly composite intervals are significant for having the largest number of ways to be approached through [[harmonic]] [[chord]]s for its size.
The opposite of a highly composite harmonic is a [[prime harmonic]].
== Individual pages ==
See [[:Category: Highly composite harmonics]].
[[Category:Terms]]
[[Category:Highly composite]]
[[Category:Highly composite]]
[[Category:Harmonic]]

Latest revision as of 00:44, 28 July 2026