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Since octavation is usually trivial to implement, this article focuses on the second approach.  
Since octavation is usually trivial to implement, this article focuses on the second approach.  
When [[tritave]] equivalence is assumed, an interval can be taken as representing that interval in every possible tritave-equivalent voicing. This leaves primes 5 and 7, which can be represented in a 2-dimensional [[lattice diagram]], each prime represented by a different dimension, such that each point on the lattice represents a different [[interval class]].


== Introduction to tritave equivalence ==
== Introduction to tritave equivalence ==