26edf: Difference between revisions
Jump to navigation
Jump to search
No edit summary |
m Infobox ET added |
||
Line 1: | Line 1: | ||
{{Infobox ET}} | |||
'''26EDF''' is the [[EDF|equal division of the just perfect fifth]] into 26 parts of 26.9983 [[cent|cents]] each, corresponding to 44.4473 [[edo]]. It is nearly identical to every ninth step of [[400edo]]. | '''26EDF''' is the [[EDF|equal division of the just perfect fifth]] into 26 parts of 26.9983 [[cent|cents]] each, corresponding to 44.4473 [[edo]]. It is nearly identical to every ninth step of [[400edo]]. | ||
Revision as of 18:39, 5 October 2022
← 25edf | 26edf | 27edf → |
26EDF is the equal division of the just perfect fifth into 26 parts of 26.9983 cents each, corresponding to 44.4473 edo. It is nearly identical to every ninth step of 400edo.
Intervals
degree | cents value | corresponding JI intervals |
comments |
---|---|---|---|
0 | exact 1/1 | ||
1 | 26.9983 | 66/65, 65/64, 64/63 | |
2 | 53.9965 | 33/32, 98/95 | |
3 | 80.9948 | 22/21 | |
4 | 107.9931 | 16/15 | |
5 | 134.9913 | ||
6 | 161.9896 | ||
7 | 188.9879 | 135/121 | |
8 | 215.9862 | 17/15 | |
9 | 242.9844 | ||
10 | 269.9827 | 7/6 | |
11 | 296.981 | 32/27, 19/16 | |
12 | 323.9792 | pseudo-6/5 | |
13 | 350.9775 | 60/49, 49/40 | |
14 | 377.9758 | pseudo-5/4 | |
15 | 404.974 | 24/19 | |
16 | 431.9723 | ||
17 | 458.9706 | ||
18 | 485.9688 | 45/34 | pseudo-4/3 |
19 | 512.9671 | 121/90 | |
20 | 539.9654 | ||
21 | 566.9637 | ||
22 | 593.9619 | ||
23 | 620.9602 | 63/44 | |
24 | 647.9585 | 16/11 | |
25 | 674.9567 | ||
26 | 701.955 | exact 3/2 | just perfect fifth |
27 | 728.9533 | 99/65, 195/128, 21/16 | |
28 | 755.9515 | 99/64, 147/95 | |
29 | 782.9498 | 11/7 | |
30 | 809.9481 | 8/5 | |
31 | 836.9463 | ||
32 | 863.9446 | ||
33 | 890.9429 | 405/242 | pseudo-5/3 |
34 | 917.9412 | 17/10 | |
35 | 944.9394 | ||
36 | 971.9377 | 7/4 | |
37 | 998.936 | 16/9, 57/32 | |
38 | 1025.9342 | pseudo-9/5 | |
39 | 1052.9325 | 90/49, 147/80 | |
40 | 1079.9308 | pseudo-15/8 | |
41 | 1106.929 | ||
42 | 1133.9273 | ||
43 | 1160.9256 | ||
44 | 1187.9238 | 135/98 | pseudo-2/1 |
45 | 1214.9221 | 121/60 | |
46 | 1241.9204 | ||
47 | 1268.9187 | ||
48 | 1295.9169 | ||
49 | 1322.9152 | 189/88 | |
50 | 1349.9135 | 24/11 | |
51 | 1376.9117 | ||
52 | 1403.91 | exact 9/4 |