Division of the just perfect fifth into 28 equal parts (28EDF) is related to 48 edo, but with the 3/2 rather than the 2/1 being just. The octave is about 3.3514 cents stretched and the step size is about 25.0698 cents (corresponding to 47.8663 edo). It is related to the regular temperament which tempers out |187 -159 28> in the 5-limit; 6656/6655, [[1]], and 38671875/38614472 in the 13-limit (2.3.5.11.13 subgroup), which is supported by 335, 383, 718, 1053, and 1101 EDOs.

← 27edf 28edf 29edf →
Prime factorization 22 × 7
Step size 25.0698 ¢ 
Octave 48\28edf (1203.35 ¢) (→ 12\7edf)
Twelfth 76\28edf (1905.31 ¢) (→ 19\7edf)
Consistency limit 6
Distinct consistency limit 6

Intervals

ed3/2
1 25.0698
2 50.1396
3 75.2095
4 100.2793
5 125.3491
6 150.4189
7 175.48875
8 200.5586
9 225.6284
10 250.6982
11 275.768
12 300.8379
13 325.9077
14 350.9775
15 376.0473
16 401.1171
17 426.187
18 451.2568
19 476.3266
20 501.3964
21 526.46625
22 551.536
23 576.6059
24 601.6757
25 626.7455
26 651.8154
27 676.8852
28 701.955
29 727.0248
30 752.0946
31 777.1645
32 802.2343
33 827.3041
34 852.3739
35 877.44375
36 902.5136
37 927.5834
38 952.6532
39 977.723
40 1002.7929
41 1027.8627
42 1052.9325
43 1078.0023
44 1103.0721
45 1128.142
46 1153.2118
47 1178.2816
48 1203.3514
49 1228.42125
50 1253.4911
51 1278.5609
52 1303.6307
53 1328.7005
54 1353.7704
55 1378.8418
56 1403.91