Consistency: Difference between revisions

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 This also means that the concept of octave inversion no longer applies: in this example, [[13/9]] is in S, but [[18/13]] is not.
-Alternatively, we can use "modulo-n limit" if the [[equave]] is n/1. Thus the tritave analogue of odd limit would allow integers not divisible by 3 under a given limit.
+Alternatively, we can use "modulo-n limit" if the [[equave]] is n/1. Thus the tritave analogue of odd limit would only allow integers not divisible by 3 under a given limit, assuming that tritave equivalence and tritave inversion applies.
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