Oscillorwell is a family of temperaments with sinusoidally varying generators.
Oscillorwell, 3/2 repeating version
The formula for the nth generator is 1200*log(7/6,2) + 9.674*sin(pi n/7)^2, where the factor is chosen so that every seventh generator would form a just 3/2.
| 0.000
|
| 37.519
|
| 88.325
|
| 160.479
|
| 203.912
|
| 266.871
|
| 310.304
|
| 364.391
|
| 433.264
|
| 470.783
|
| 535.563
|
| 586.370
|
| 637.176
|
| 701.956
|
| 739.475
|
| 808.348
|
| 862.435
|
| 905.868
|
| 968.827
|
| 1012.260
|
| 1084.414
|
| 1135.220
|
Oscillorwell, 7/4 repeating version
The formula for the nth generator is 1200*log(7/6,2) + 8.465*sin(pi n/8)^2, where the factor is chosen so that every eighth generator would form a just 7/4.
| 0.000
|
| 36.939
|
| 76.870
|
| 162.743
|
| 202.674
|
| 268.111
|
| 308.042
|
| 350.966
|
| 433.846
|
| 470.785
|
| 539.214
|
| 582.139
|
| 626.302
|
| 701.957
|
| 737.656
|
| 813.311
|
| 857.475
|
| 900.399
|
| 968.828
|
| 1005.767
|
| 1088.647
|
| 1131.571
|
 |
Todo: improve synopsis, add definition, improve layout, link |
