16-3reduced-limit
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- 1-3reduced-limit
- 2-3reduced-limit
- 4-3reduced-limit
- 5-3reduced-limit
- 7-3reduced-limit
- 8-3reduced-limit
- 10-3reduced-limit
- 11-3reduced-limit
- 13-3reduced-limit
- 14-3reduced-limit
- 16-3reduced-limit
- 17-3reduced-limit
- 19-3reduced-limit
- 20-3reduced-limit
- 22-3reduced-limit
- 23-3reduced-limit
- 25-3reduced-limit
- 26-3reduced-limit
- 28-3reduced-limit
- 29-3reduced-limit
- 31-3reduced-limit
- 32-3reduced-limit
- 34-3reduced-limit
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- 37-3reduced-limit
- 38-3reduced-limit
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- 41-3reduced-limit
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- 52-3reduced-limit
16-3reduced-limit is the tritave version of 15-odd-limit. It has proven helpful for showing JI properties of medium-sized edt systems (~24 .. 65 steps).
In 15-odd-limit we have octave equivalence, and the following odd harmonics: 3, 5, 7, 9, 11, 13, 15
In 16-3reduced-limit we have tritave equivalence, and the following 3reduced harmonics: 2, 4, 5, 7, 8, 10, 11, 13, 14, 16
- 16/15, 45/16
- 15/14, 14/5
- 14/13, 39/14
- 13/12, 36/13
- 12/11, 11/4
- 11/10, 30/11
- 10/9, 27/10
- 9/8, 8/3
- 8/7, 21/8
- 15/13, 13/5
- 7/6, 18/7
- 13/11, 33/13
- 6/5, 5/2
- 11/9, 27/11
- 16/13, 39/16
- 5/4, 12/5
- 14/11, 33/14
- 9/7, 7/3
- 13/10, 30/13
- 21/16, 16/7
- 4/3, 9/4
- 15/11, 11/5
- 11/8, 24/11
- 18/13, 13/6
- 7/5, 15/7
- 10/7, 21/10
- 13/9, 27/13
- 16/11, 33/16
- 3/2, 2/1
- 14/9, 27/14
- 11/7, 21/11
- 8/5, 15/8
- 21/13, 13/7
- 13/8, 24/13
- 18/11, 11/6
- 5/3, 9/5
- 27/16, 16/9
- 12/7, 7/4