Coppner
Joined 10 August 2024
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- is non-equal, (arithmetic) step sizes: 2/5, 1/5, 2/5, 1/5, 1/5 | - is non-equal, (arithmetic) step sizes: 2/5, 1/5, 2/5, 1/5, 1/5 | ||
- is still harmonotonic though? by nature of being a subset of the harmonic series | - is still harmonotonic though? by nature of being a subset of the harmonic series | ||
=> is actually not harmonotonic | |||
in my own semantics, I'd refer to it by 5->12[2,1,2,1,1] (from including overtone 5 to including overtone 12 | in my own semantics, I'd refer to it by 5->12[2,1,2,1,1] (from including overtone 5 to including overtone 12 | ||
in MTS-ESP Master I'd use the same semantics | in MTS-ESP Master I'd use the same semantics | ||
!! comparisons irrelevant because not harmonotonic !! | |||
in comparison to OS | in comparison to OS | ||
OS has one step size (interval p) and does not care about the end of the sequence/ the period, rather, it's approach is 'take the first n in the sequence' | |||
I could do 2-OS2/5 but that would generate 5:7:9 | |||
in comparison to OD | in comparison to OD | ||
could be one specific scale/subset of 6-OD5/4 [5:6:7:8:9:10:11] | |||