Harmonotonic tuning: Difference between revisions
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|'''[[Logharmonic series|b-sublogharmonic series]]''' base b | |'''[[Logharmonic series|b-sublogharmonic series]]''' base b | ||
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[[Shaahin Mohajeri]] has previously developed some tunings which qualify as monotonic. His [[ADO|n-ADO]] is equivalent to n-ODO, and his [[EDL|n-EDL]] is equivalent to n | [[Shaahin Mohajeri]] has previously developed some tunings which qualify as monotonic. His [[ADO|n-ADO]] is equivalent to n-ODO, and his [[EDL|n-EDL]] is equivalent to a 2n-UDO (therefore EDL cannot be used to represent a UDO with an odd value for n). | ||
== Example monotonic tuning charts and graphs for comparison == | == Example monotonic tuning charts and graphs for comparison == | ||