Table of 72edo intervals: Difference between revisions
m Cleanup |
sed -E "s#\\\[0-9\\\]+/\\\[0-9\\\]+#\\\[\\\[\&\\\]\\\]#g" 72EDOintervals.txt > 72EDOintervals.new.txt |
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|- | |- | ||
| 1 | | 1 | ||
| 81/80 | | [[81/80]] | ||
| 81/80 | | [[81/80]] | ||
| 81/80 | | [[81/80]] | ||
| 65/64 | | [[65/64]] | ||
|- | |- | ||
| 2 | | 2 | ||
| 2048/2025 | | [[2048/2025]] | ||
| 49/48 | | [[49/48]] | ||
| 45/44 | | [[45/44]] | ||
| 45/44 | | [[45/44]] | ||
|- | |- | ||
| 3 | | 3 | ||
| 128/125 | | [[128/125]] | ||
| 36/35 | | [[36/35]] | ||
| 33/32 | | [[33/32]] | ||
| 33/32 | | [[33/32]] | ||
|- | |- | ||
| 4 | | 4 | ||
| 25/24 | | [[25/24]] | ||
| 25/24 | | [[25/24]] | ||
| 25/24 | | [[25/24]] | ||
| 25/24 | | [[25/24]] | ||
|- | |- | ||
| 5 | | 5 | ||
| 135/128 | | [[135/128]] | ||
| 21/20 | | [[21/20]] | ||
| 21/20 | | [[21/20]] | ||
| 21/20 | | [[21/20]] | ||
|- | |- | ||
| 6 | | 6 | ||
| 256/243 | | [[256/243]] | ||
| 200/189 | | [[200/189]] | ||
| 35/33 | | [[35/33]] | ||
| 35/33 | | [[35/33]] | ||
|- | |- | ||
| 7 | | 7 | ||
| 16/15 | | [[16/15]] | ||
| 15/14 | | [[15/14]] | ||
| 15/14 | | [[15/14]] | ||
| 15/14 | | [[15/14]] | ||
|- | |- | ||
| 8 | | 8 | ||
| 27/25 | | [[27/25]] | ||
| 27/25 | | [[27/25]] | ||
| 27/25 | | [[27/25]] | ||
| 13/12 | | [[13/12]] | ||
|- | |- | ||
| 9 | | 9 | ||
| 1125/1024 | | [[1125/1024]] | ||
| 35/32 | | [[35/32]] | ||
| 12/11 | | [[12/11]] | ||
| 12/11 | | [[12/11]] | ||
|- | |- | ||
| 10 | | 10 | ||
| 800/729 | | [[800/729]] | ||
| 54/49 | | [[54/49]] | ||
| 11/10 | | [[11/10]] | ||
| 11/10 | | [[11/10]] | ||
|- | |- | ||
| 11 | | 11 | ||
| 10/9 | | [[10/9]] | ||
| 10/9 | | [[10/9]] | ||
| 10/9 | | [[10/9]] | ||
| 10/9 | | [[10/9]] | ||
|- | |- | ||
| 12 | | 12 | ||
| 9/8 | | [[9/8]] | ||
| 9/8 | | [[9/8]] | ||
| 9/8 | | [[9/8]] | ||
| 9/8 | | [[9/8]] | ||
|- | |- | ||
| 13 | | 13 | ||
| 729/640 | | [[729/640]] | ||
| 245/216 | | [[245/216]] | ||
| 25/22 | | [[25/22]] | ||
| 25/22 | | [[25/22]] | ||
|- | |- | ||
| 14 | | 14 | ||
| 256/225 | | [[256/225]] | ||
| 8/7 | | [[8/7]] | ||
| 8/7 | | [[8/7]] | ||
| 8/7 | | [[8/7]] | ||
|- | |- | ||
| 15 | | 15 | ||
| 125/108 | | [[125/108]] | ||
| 81/70 | | [[81/70]] | ||
| 81/70 | | [[81/70]] | ||
| 15/13 | | [[15/13]] | ||
|- | |- | ||
| 16 | | 16 | ||
| 75/64 | | [[75/64]] | ||
| 7/6 | | [[7/6]] | ||
| 7/6 | | [[7/6]] | ||
| 7/6 | | [[7/6]] | ||
|- | |- | ||
| 17 | | 17 | ||
| 1215/1024 | | [[1215/1024]] | ||
| 147/125 | | [[147/125]] | ||
| 33/28 | | [[33/28]] | ||
| 13/11 | | [[13/11]] | ||
|- | |- | ||
| 18 | | 18 | ||
| 32/27 | | [[32/27]] | ||
| 25/21 | | [[25/21]] | ||
| 25/21 | | [[25/21]] | ||
| 25/21 | | [[25/21]] | ||
|- | |- | ||
| 19 | | 19 | ||
| 6/5 | | [[6/5]] | ||
| 6/5 | | [[6/5]] | ||
| 6/5 | | [[6/5]] | ||
| 6/5 | | [[6/5]] | ||
|- | |- | ||
| 20 | | 20 | ||
| 243/200 | | [[243/200]] | ||
| 98/81 | | [[98/81]] | ||
| 40/33 | | [[40/33]] | ||
| 39/32 | | [[39/32]] | ||
|- | |- | ||
| 21 | | 21 | ||
| 4096/3375 | | [[4096/3375]] | ||
| 49/40 | | [[49/40]] | ||
| 11/9 | | [[11/9]] | ||
| 11/9 | | [[11/9]] | ||
|- | |- | ||
| 22 | | 22 | ||
| 100/81 | | [[100/81]] | ||
| 100/81 | | [[100/81]] | ||
| 99/80 | | [[99/80]] | ||
| 16/13 | | [[16/13]] | ||
|- | |- | ||
| 23 | | 23 | ||
| 5/4 | | [[5/4]] | ||
| 5/4 | | [[5/4]] | ||
| 5/4 | | [[5/4]] | ||
| 5/4 | | [[5/4]] | ||
|- | |- | ||
| 24 | | 24 | ||
| 81/64 | | [[81/64]] | ||
| 63/50 | | [[63/50]] | ||
| 44/35 | | [[44/35]] | ||
| 44/35 | | [[44/35]] | ||
|- | |- | ||
| 25 | | 25 | ||
| 512/405 | | [[512/405]] | ||
| 80/63 | | [[80/63]] | ||
| 14/11 | | [[14/11]] | ||
| 14/11 | | [[14/11]] | ||
|- | |- | ||
| 26 | | 26 | ||
| 32/25 | | [[32/25]] | ||
| 9/7 | | [[9/7]] | ||
| 9/7 | | [[9/7]] | ||
| 9/7 | | [[9/7]] | ||
|- | |- | ||
| 27 | | 27 | ||
| 125/96 | | [[125/96]] | ||
| 35/27 | | [[35/27]] | ||
| 35/27 | | [[35/27]] | ||
| 13/10 | | [[13/10]] | ||
|- | |- | ||
| 28 | | 28 | ||
| 675/512 | | [[675/512]] | ||
| 21/16 | | [[21/16]] | ||
| 21/16 | | [[21/16]] | ||
| 21/16 | | [[21/16]] | ||
|- | |- | ||
| 29 | | 29 | ||
| 320/243 | | [[320/243]] | ||
| 250/189 | | [[250/189]] | ||
| 33/25 | | [[33/25]] | ||
| 33/25 | | [[33/25]] | ||
|- | |- | ||
| 30 | | 30 | ||
| 4/3 | | [[4/3]] | ||
| 4/3 | | [[4/3]] | ||
| 4/3 | | [[4/3]] | ||
| 4/3 | | [[4/3]] | ||
|- | |- | ||
| 31 | | 31 | ||
| 27/20 | | [[27/20]] | ||
| 27/20 | | [[27/20]] | ||
| 27/20 | | [[27/20]] | ||
| 27/20 | | [[27/20]] | ||
|- | |- | ||
| 32 | | 32 | ||
| 2187/1600 | | [[2187/1600]] | ||
| 49/36 | | [[49/36]] | ||
| 15/11 | | [[15/11]] | ||
| 15/11 | | [[15/11]] | ||
|- | |- | ||
| 33 | | 33 | ||
| 512/375 | | [[512/375]] | ||
| 48/35 | | [[48/35]] | ||
| 11/8 | | [[11/8]] | ||
| 11/8 | | [[11/8]] | ||
|- | |- | ||
| 34 | | 34 | ||
| 25/18 | | [[25/18]] | ||
| 25/18 | | [[25/18]] | ||
| 25/18 | | [[25/18]] | ||
| 18/13 | | [[18/13]] | ||
|- | |- | ||
| 35 | | 35 | ||
| 45/32 | | [[45/32]] | ||
| 7/5 | | [[7/5]] | ||
| 7/5 | | [[7/5]] | ||
| 7/5 | | [[7/5]] | ||
|- | |- | ||
| 36 | | 36 | ||
| 729/512 | | [[729/512]] | ||
| 343/243 | | [[343/243]] | ||
| 99/70 | | [[99/70]] | ||
| 55/39 | | [[55/39]] | ||
|- | |- | ||
| 37 | | 37 | ||
| 64/45 | | [[64/45]] | ||
| 10/7 | | [[10/7]] | ||
| 10/7 | | [[10/7]] | ||
| 10/7 | | [[10/7]] | ||
|- | |- | ||
| 38 | | 38 | ||
| 36/25 | | [[36/25]] | ||
| 36/25 | | [[36/25]] | ||
| 36/25 | | [[36/25]] | ||
| 13/9 | | [[13/9]] | ||
|- | |- | ||
| 39 | | 39 | ||
| 375/256 | | [[375/256]] | ||
| 35/24 | | [[35/24]] | ||
| 16/11 | | [[16/11]] | ||
| 16/11 | | [[16/11]] | ||
|- | |- | ||
| 40 | | 40 | ||
| 3200/2187 | | [[3200/2187]] | ||
| 72/49 | | [[72/49]] | ||
| 22/15 | | [[22/15]] | ||
| 22/15 | | [[22/15]] | ||
|- | |- | ||
| 41 | | 41 | ||
| 40/27 | | [[40/27]] | ||
| 40/27 | | [[40/27]] | ||
| 40/27 | | [[40/27]] | ||
| 40/27 | | [[40/27]] | ||
|- | |- | ||
| 42 | | 42 | ||
| 3/2 | | [[3/2]] | ||
| 3/2 | | [[3/2]] | ||
| 3/2 | | [[3/2]] | ||
| 3/2 | | [[3/2]] | ||
|- | |- | ||
| 43 | | 43 | ||
| 243/160 | | [[243/160]] | ||
| 189/125 | | [[189/125]] | ||
| 50/33 | | [[50/33]] | ||
| 50/33 | | [[50/33]] | ||
|- | |- | ||
| 44 | | 44 | ||
| 1024/675 | | [[1024/675]] | ||
| 32/21 | | [[32/21]] | ||
| 32/21 | | [[32/21]] | ||
| 32/21 | | [[32/21]] | ||
|- | |- | ||
| 45 | | 45 | ||
| 125/81 | | [[125/81]] | ||
| 54/35 | | [[54/35]] | ||
| 54/35 | | [[54/35]] | ||
| 20/13 | | [[20/13]] | ||
|- | |- | ||
| 46 | | 46 | ||
| 25/16 | | [[25/16]] | ||
| 14/9 | | [[14/9]] | ||
| 14/9 | | [[14/9]] | ||
| 14/9 | | [[14/9]] | ||
|- | |- | ||
| 47 | | 47 | ||
| 405/256 | | [[405/256]] | ||
| 63/40 | | [[63/40]] | ||
| 11/7 | | [[11/7]] | ||
| 11/7 | | [[11/7]] | ||
|- | |- | ||
| 48 | | 48 | ||
| 128/81 | | [[128/81]] | ||
| 100/63 | | [[100/63]] | ||
| 35/22 | | [[35/22]] | ||
| 35/22 | | [[35/22]] | ||
|- | |- | ||
| 49 | | 49 | ||
| 8/5 | | [[8/5]] | ||
| 8/5 | | [[8/5]] | ||
| 8/5 | | [[8/5]] | ||
| 8/5 | | [[8/5]] | ||
|- | |- | ||
| 50 | | 50 | ||
| 81/50 | | [[81/50]] | ||
| 81/50 | | [[81/50]] | ||
| 81/50 | | [[81/50]] | ||
| 13/8 | | [[13/8]] | ||
|- | |- | ||
| 51 | | 51 | ||
| 3375/2048 | | [[3375/2048]] | ||
| 49/30 | | [[49/30]] | ||
| 18/11 | | [[18/11]] | ||
| 18/11 | | [[18/11]] | ||
|- | |- | ||
| 52 | | 52 | ||
| 400/243 | | [[400/243]] | ||
| 81/49 | | [[81/49]] | ||
| 33/20 | | [[33/20]] | ||
| 33/20 | | [[33/20]] | ||
|- | |- | ||
| 53 | | 53 | ||
| 5/3 | | [[5/3]] | ||
| 5/3 | | [[5/3]] | ||
| 5/3 | | [[5/3]] | ||
| 5/3 | | [[5/3]] | ||
|- | |- | ||
| 54 | | 54 | ||
| 27/16 | | [[27/16]] | ||
| 27/16 | | [[27/16]] | ||
| 27/16 | | [[27/16]] | ||
| 27/16 | | [[27/16]] | ||
|- | |- | ||
| 55 | | 55 | ||
| 2048/1215 | | [[2048/1215]] | ||
| 245/144 | | [[245/144]] | ||
| 56/33 | | [[56/33]] | ||
| 22/13 | | [[22/13]] | ||
|- | |- | ||
| 56 | | 56 | ||
| 128/75 | | [[128/75]] | ||
| 12/7 | | [[12/7]] | ||
| 12/7 | | [[12/7]] | ||
| 12/7 | | [[12/7]] | ||
|- | |- | ||
| 57 | | 57 | ||
| 125/72 | | [[125/72]] | ||
| 125/72 | | [[125/72]] | ||
| 121/70 | | [[121/70]] | ||
| 26/15 | | [[26/15]] | ||
|- | |- | ||
| 58 | | 58 | ||
| 225/128 | | [[225/128]] | ||
| 7/4 | | [[7/4]] | ||
| 7/4 | | [[7/4]] | ||
| 7/4 | | [[7/4]] | ||
|- | |- | ||
| 59 | | 59 | ||
| 1280/729 | | [[1280/729]] | ||
| 432/245 | | [[432/245]] | ||
| 44/25 | | [[44/25]] | ||
| 39/22 | | [[39/22]] | ||
|- | |- | ||
| 60 | | 60 | ||
| 16/9 | | [[16/9]] | ||
| 16/9 | | [[16/9]] | ||
| 16/9 | | [[16/9]] | ||
| 16/9 | | [[16/9]] | ||
|- | |- | ||
| 61 | | 61 | ||
| 9/5 | | [[9/5]] | ||
| 9/5 | | [[9/5]] | ||
| 9/5 | | [[9/5]] | ||
| 9/5 | | [[9/5]] | ||
|- | |- | ||
| 62 | | 62 | ||
| 729/400 | | [[729/400]] | ||
| 49/27 | | [[49/27]] | ||
| 20/11 | | [[20/11]] | ||
| 20/11 | | [[20/11]] | ||
|- | |- | ||
| 63 | | 63 | ||
| 2048/1125 | | [[2048/1125]] | ||
| 64/35 | | [[64/35]] | ||
| 11/6 | | [[11/6]] | ||
| 11/6 | | [[11/6]] | ||
|- | |- | ||
| 64 | | 64 | ||
| 50/27 | | [[50/27]] | ||
| 50/27 | | [[50/27]] | ||
| 50/27 | | [[50/27]] | ||
| 13/7 | | [[13/7]] | ||
|- | |- | ||
| 65 | | 65 | ||
| 15/8 | | [[15/8]] | ||
| 15/8 | | [[15/8]] | ||
| 15/8 | | [[15/8]] | ||
| 15/8 | | [[15/8]] | ||
|- | |- | ||
| 66 | | 66 | ||
| 243/128 | | [[243/128]] | ||
| 189/100 | | [[189/100]] | ||
| 66/35 | | [[66/35]] | ||
| 49/26 | | [[49/26]] | ||
|- | |- | ||
| 67 | | 67 | ||
| 256/135 | | [[256/135]] | ||
| 40/21 | | [[40/21]] | ||
| 21/11 | | [[21/11]] | ||
| 21/11 | | [[21/11]] | ||
|- | |- | ||
| 68 | | 68 | ||
| 48/25 | | [[48/25]] | ||
| 27/14 | | [[27/14]] | ||
| 27/14 | | [[27/14]] | ||
| 25/13 | | [[25/13]] | ||
|- | |- | ||
| 69 | | 69 | ||
| 125/64 | | [[125/64]] | ||
| 35/18 | | [[35/18]] | ||
| 35/18 | | [[35/18]] | ||
| 35/18 | | [[35/18]] | ||
|- | |- | ||
| 70 | | 70 | ||
| 2025/1024 | | [[2025/1024]] | ||
| 49/25 | | [[49/25]] | ||
| 49/25 | | [[49/25]] | ||
| 49/25 | | [[49/25]] | ||
|- | |- | ||
| 71 | | 71 | ||
| 160/81 | | [[160/81]] | ||
| 125/63 | | [[125/63]] | ||
| 99/50 | | [[99/50]] | ||
| 77/39 | | [[77/39]] | ||
|- | |- | ||
| 72 | | 72 | ||
| 2/1 | | [[2/1]] | ||
| 2/1 | | [[2/1]] | ||
| 2/1 | | [[2/1]] | ||
| 2/1 | | [[2/1]] | ||
|} | |} | ||
[[Category:Tables of edo intervals]] | [[Category:Tables of edo intervals]] | ||
[[Category:72edo]] | [[Category:72edo]] | ||