Topic: Four 270-equal ciculating temperaments
4 scales
| File | Description | Notes | Period (ยข) |
|---|---|---|---|
| well270a | 270 et ordinaire 6*157+6*158 | 12 | 1200.0 |
| well270b | 270 et ordinaire 156+4*157+7*158 | 12 | 1200.0 |
| well270c | 270 et ordinaire 2*156+2*157+8*158 | 12 | 1200.0 |
| well270d | 270 et ordinaire 3*156+9*158 | 12 | 1200.0 |
Thread (1 messages)
From: Gene Ward Smith (2004-07-28) Subject: Four 270-equal ciculating temperaments Since there seems to be some interest in this, I give them below. The best fifth of 270 is slightly sharp so these are temperaments ordinare, but there's nothing wrong with that. Scala compares well270a to vallotti and janke5 and well270b to aron-neidhardt. Well270c is not very close to either Graham's breedt1 or my well270d or ratwell, and well270d is not that close to well270c or stanhope. Since 270 is a strong 13-limit system, it would make sense to detemper to the 13 limit if someone wanted a pseudo-JI version. ! well270a.scl 270 et ordinaire 6*157+6*158 12 ! 93.333333 195.555556 297.777778 391.111111 502.222222 591.111111 697.777778 795.555556 893.333333 1000.000000 1088.888889 1200.000000 ! well270b.scl 270 et ordinaire 156+4*157+7*158 12 ! 88.888889 195.555556 293.333333 386.666667 497.777778 586.666667 697.777778 791.111111 888.888889 995.555556 1084.444444 1200.000000 ! well270c.scl 270 et ordinaire 2*156+2*157+8*158 12 ! 88.888889 191.111111 293.333333 382.222222 497.777778 586.666667 697.777778 791.111111 884.444444 995.555556 1084.444444 1200.000000 ! well270d.scl 270 et ordinaire 3*156+9*158 12 ! 88.888889 195.555556 293.333333 382.222222 497.777778 586.666667 702.222222 791.111111 888.888889 995.555556 1084.444444 1200.000000