6L 6s: Difference between revisions
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This is the bi-equal chromatic scale of Hexe temperament. It has a generator of up to the familiar semitone of 12edo (100¢) and two closed circles of minor sevenths representing the 2.9 subgroup separated thereby. | This is the bi-equal chromatic scale of [[Hexe]] temperament. It has a generator of up to the familiar semitone of 12edo (100¢) and two closed circles of minor sevenths representing the 2.9 subgroup separated thereby. | ||
{| class="wikitable" | {| class="wikitable" | ||
Revision as of 20:32, 9 July 2019
This is the bi-equal chromatic scale of Hexe temperament. It has a generator of up to the familiar semitone of 12edo (100¢) and two closed circles of minor sevenths representing the 2.9 subgroup separated thereby.
| 0/6 | 0 | |||
| 1/36 | 33.333 | |||
| 4/138 | 34.783 | |||
| 3/102 | 35.294 | |||
| 5/168 | 35.714 | |||
| 2/66 | 36.364 | |||
| 5/162 | 37.037 | |||
| 3/96 | 37.5 | |||
| 4/126 | 38.095 | |||
| 5/156 | 38.4615 | |||
| 6/186 | 38.71 | |||
| 1/30 | 40 | |||
| 5/144 | 41.667 | |||
| 4/114 | 42.105 | |||
| 7/198 | 42.424 | |||
| 3/84 | 42.857 | |||
| 8/222 | 43.243 | |||
| 5/138 | 43.478 | |||
| 7/192 | 43.75 | |||
| 2/54 | 44.444 | |||
| 7/186 | 45.384 | |||
| 5/132 | 45.4545 | |||
| 8/210 | 45.714 | |||
| 3/78 | 46.154 | |||
| 7/180 | 46.333 | |||
| 4/102 | 47.118 | |||
| 5/126 | 47.619 | |||
| 6/150 | 48 | |||
| 7/174 | 48.276 | |||
| 8/198 | 48.485 | |||
| 9/222 | 48.649 | |||
| 10/246 | 48.7805 | |||
| 11/270 | 48.889 | |||
| 12/294 | 49.082 | |||
| 200/(1+pi) | ||||
| 1/24 | 50 | |||
| 200/(1+e) | ||||
| 7/162 | 51.852 | |||
| 6/138 | 52.174 | |||
| 5/114 | 52.632 | |||
| 4/90 | 53.333 | |||
| 7/156 | 53.846 | |||
| 3/66 | 54.5455 | |||
| 8/174 | 55.1724 | |||
| 200/(2+phi) | ||||
| 5/108 | 55.556 | |||
| 7/150 | 56 | |||
| 2/42 | 57.143 | |||
| 7/144 | 58.333 | |||
| 5/102 | 58.225 | |||
| 8/162 | 59.189 | |||
| 3/60 | 60 | |||
| 7/138 | 60.87 | |||
| 4/78 | 61.5385 | |||
| 5/96 | 62.5 | |||
| 6/114 | 63,158 | |||
| 7/132 | 63.727 | |||
| 8/150 | 64 | |||
| 9/168 | 64.286 | |||
| 10/186 | 64,516 | |||
| 11/204 | 64.706 | |||
| 12/222 | 64.865 | |||
| 13/240 | 65 | |||
| 1/18 | 66,667 | |||
| 18/318 | 67.9245 | |||
| 17/300 | 68 | |||
| 16/282 | 68.085 | |||
| 15/264 | 68.182 | |||
| 14/246 | 68.293 | |||
| 13/228 | 68.421 | |||
| 12/210 | 68.571 | |||
| 11/192 | 68.75 | |||
| 10/174 | 68.9655 | |||
| 9/156 | 69.231 | |||
| 8/138 | 69.565 | |||
| 7/120 | 70 | |||
| 6/102 | 70.588 | |||
| 5/84 | 71.286 | |||
| 9/150 | 72 | |||
| 4/66 | 72.364 | |||
| 200/(1+sqrt(3)) | ||||
| 7/114 | 73.368 | |||
| 3/48 | 75 | |||
| 8/126 | 76.1905 | |||
| 200/(1+phi) | ||||
| 5/78 | 76.923 | |||
| 12/186 | 77.419 | |||
| 7/108 | 77.778 | |||
| 200/(1+pi/2) | ||||
| 9/138 | 78.261 | |||
| 11/168 | 78.571 | |||
| 13/198 | 78.788 | |||
| 2/30 | 80 | |||
| 9/132 | 81.818 | |||
| 7/102 | 81.765 | |||
| 12/174 | 82.759 | |||
| 5/72 | 83.333 | |||
| 13/186 | 83.871 | |||
| 8/114 | 84.2105 | |||
| 11/156 | 84.5385 | |||
| 3/42 | 85.714 | |||
| 1/12 | 100 |