User:BudjarnLambeth/Lucky scale: Difference between revisions
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'''Intervals''' | '''Intervals''' | ||
# 111. | |||
# 222. | |||
# 333. | |||
# 444. | |||
# 555. | |||
# 666. | |||
# 777. | |||
# 888. | |||
# 999. | |||
# 1110. | |||
# 1221. | |||
# 1332. | |||
# 1443. | |||
# 1554. | |||
===9ed777c=== | |||
'''Harmonics''' | |||
{{harmonics in equal|9|719|459|title=Approximation of harmonics in 9ed777c}} | |||
'''Intervals''' | |||
# 86.333 | |||
# 172.667 | |||
# 259. | |||
# 345.333 | |||
# 431.667 | |||
# 518. | |||
# 604.333 | |||
# 690.667 | |||
# 777. | |||
# 863.333 | |||
# 949.667 | |||
# 1036. | |||
# 1122.333 | |||
# 1208.667 | |||
# 1295. | |||
# 1381.333 | |||
# 1467.667 | |||
# 1554. | |||
[[Category:Edonoi]][[Category:Equal-step tuning]] | [[Category:Edonoi]][[Category:Equal-step tuning]] |
Revision as of 21:02, 6 March 2024
A lucky scale[idiosyncratic term] (ed777c) is an equal-step tuning in which the interval 777 cents is divided in a given number of equal steps.
Examples
7ed777c
Harmonics
Harmonic | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | |
---|---|---|---|---|---|---|---|---|---|---|---|---|
Error | Absolute (¢) | +21.0 | -15.0 | +42.0 | -11.3 | +6.0 | -38.8 | -48.0 | -29.9 | +9.7 | -44.3 | +27.0 |
Relative (%) | +18.9 | -13.5 | +37.8 | -10.2 | +5.4 | -35.0 | -43.3 | -27.0 | +8.7 | -39.9 | +24.4 | |
Steps (reduced) |
11 (4) |
17 (3) |
22 (1) |
25 (4) |
28 (0) |
30 (2) |
32 (4) |
34 (6) |
36 (1) |
37 (2) |
39 (4) |
Intervals
- 111.
- 222.
- 333.
- 444.
- 555.
- 666.
- 777.
- 888.
- 999.
- 1110.
- 1221.
- 1332.
- 1443.
- 1554.
9ed777c
Harmonics
Harmonic | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | |
---|---|---|---|---|---|---|---|---|---|---|---|---|
Error | Absolute (¢) | +8.7 | -2.6 | +17.3 | -23.7 | +6.0 | -1.8 | +26.0 | -5.3 | -15.0 | -7.3 | +14.7 |
Relative (%) | +10.0 | -3.0 | +20.1 | -27.4 | +7.0 | -2.1 | +30.1 | -6.1 | -17.4 | -8.5 | +17.0 | |
Steps (reduced) |
14 (5) |
22 (4) |
28 (1) |
32 (5) |
36 (0) |
39 (3) |
42 (6) |
44 (8) |
46 (1) |
48 (3) |
50 (5) |
Intervals
- 86.333
- 172.667
- 259.
- 345.333
- 431.667
- 518.
- 604.333
- 690.667
- 777.
- 863.333
- 949.667
- 1036.
- 1122.333
- 1208.667
- 1295.
- 1381.333
- 1467.667
- 1554.