25EDT is the equal division of the third harmonic into 25 parts of 76.0782 cents each, corresponding to 15.7732 edo (stretched version of 16edo).

← 24edt 25edt 26edt →
Prime factorization 52
Step size 76.0782 ¢ 
Octave 16\25edt (1217.25 ¢)
Consistency limit 6
Distinct consistency limit 6

This scale coincidentally turns out to be 16 equal divisions of a stretched octave (1217.25 cents) and a tritave twin of the Armodue/Hornbostel flat third-tone system:

  • 6th = 1065.095 cents
  • squared = 2130.19 cents = 228.235 cents
  • cubed = 1293.33 cents
  • fourth power = 2358.425 cents = 456.47 cents
Degree cents hekts Armodue name
1 76.08 52 1#/2bb
2 152.16 104 1x/2b
3 228.235 156 2
4 304.31 208 2#/3bb
5 380.39 260 2x/3b
6 456.47 312 3
7 532.55 364 3#/4b
8 608.625 416 4
9 684.70 468 4#/5bb
10 760.78 520 4x/5b
11 836.86 572 5
12 912.94 624 5#/6bb
13 989.02 676 5x/6b
14 1065.095 728 6
15 1141.17 780 6#/7bb
16 1217.25 832 6x/7b
17 1293.33 884 7
18 1369.41 936 7#/8b
19 1445.485 988 8
20 1521.56 1040 8#/9bb
21 1597.64 1092 8x/9b
22 1673.72 1144 9
23 1749.80 1196 9#/1bb
24 1825.88 1248 9x/1b
25 1901.955 1300 1