User:Eliora: Difference between revisions
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* Intercalary leap tunings based on things like [[16/15ths equal temperament]] where an octave has an alternating number of steps like a calendar year | * Intercalary leap tunings based on things like [[16/15ths equal temperament]] where an octave has an alternating number of steps like a calendar year | ||
== Subpages == | |||
[[User:Eliora/Solar Calendar Leap Rule scales|Solar Calendar Leap Rule scales]] | |||
[[User:Eliora/Intercalary temperaments|Intercalary temperaments]] | |||
== 666edo Factor 9 grid == | == 666edo Factor 9 grid == | ||
Revision as of 13:26, 16 March 2022
My temperaments of interest, ordered by absolute step size:
I hope I can do some music with these at some point in future.
- 15edo
- 36ed5
- 27edt
- 28edo
- 100ed10
- 35edo
- 36edo
- 54edo
- 60edo
- 69edo
- 84edo
- 91edo
- 97edo
- 256ed5
- 118edo
- 293edo
- 353edo
- 360edo
- 420edo
- 441edo
- 576edo
- 666edo
- 1080edo
- 1395edo
- 1789edo
- 1794edo
- 2016edo
- 5040edo
- Intercalary leap tunings based on things like 16/15ths equal temperament where an octave has an alternating number of steps like a calendar year
Subpages
Solar Calendar Leap Rule scales
666edo Factor 9 grid
Factor 9 grid is a just intonation esoteric scale that begins by taking a number of the form 2^n * 63, n є Z, and adding linearly 9 * 2^(n-1) Hz to it until octave equivalence is reached.
If A is assumed to be equal to 432Hz, the correspondences in 666EDO are as follows:
| Frequency | Step | ||
|---|---|---|---|
| 432 | 0 | ||
| 450 | 39 | ||
| 468 | 77 | ||
| 486 | 113 | ||
| 504 | 148 | ||
| 540 | 214 | ||
| 576 | 276 | ||
| 612 | 335 | ||
| 648 | 390 | ||
| 684 | 442 | ||
| 720 | 491 | ||
| 756 | 538 | ||
| 792 | 582 | ||
| 828 | 625 | ||
| 864 | 666 |
New album project
Won't be revealing the song titles, but the tunings are as follows:
Template tester
Script error: No such module "primes_in_edo".