62edt

Division of the third harmonic into 62 equal parts (62EDT) is related to 39 edo, but with the 3/1 rather than the 2/1 being just. The octave is about 3.6090 cents compressed and the step size is about 30.6767 cents. It is consistent to the 7-integer-limit, but not to the 8-integer-limit. In comparison, 39edo is only consistent up to the 6-integer-limit.

degree	cents value	corresponding JI intervals	comments
0	0.0000	exact 1/1
1	30.6767	57/56, 56/55
2	61.3534	57/55
3	92.0301	96/91
4	122.7068	161/150, 189/176
5	153.3835
6	184.0602	208/187
7	214.7369	77/68
8	245.4135	121/105
9	276.0902
10	306.7669
11	337.4436	243/200
12	368.1203
13	398.7970	34/27
14	429.4737
15	460.1504
16	490.8271
17	521.5038	77/57
18	552.1805	11/8
19	582.8572	7/5
20	613.5339	57/40
21	644.2106
22	674.8873	96/65
23	705.5640		pseudo-3/2
24	736.2406	153/100
25	766.9173	81/52
26	797.5940
27	828.2707
28	858.9474	69/42
29	889.6241	117/70	pseudo-5/3
30	920.3008
31	950.9775
32	981.6542
33	1012.3309	70/39	pseudo-9/5
34	1043.0076	42/23
35	1073.6843	119/64
36	1104.3610
37	1135.0377	52/27
38	1165.7144	100/51
39	1196.3910		pseudo-octave
40	1227.0677	65/32
41	1257.7444
42	1288.4211	40/19
43	1319.0978	15/7
44	1349.7745	24/11
45	1380.4512
46	1411.1279
47	1441.8046	23/10
48	1472.4813
49	1503.1580	81/34
50	1533.8347
51	1564.5114	200/81
52	1595.1881	98/39
53	1625.8648
54	1656.5415
55	1687.2181
56	1717.8948
57	1748.5715
58	1779.2482	176/63
59	1809.9249	91/32
60	1840.6016	55/19
61	1871.2783	56/19
62	1901.9550	exact 3/1	just perfect fifth plus an octave