| Prime factorization
|
2 × 31
|
| Step size
|
30.6767¢
|
| Octave
|
39\62edt (1196.39¢)
|
| Consistency limit
|
7
|
| Distinct consistency limit
|
7
|
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
|
hekts
|
corresponding
JI intervals
|
comments
|
| 0
|
exact 1/1
|
|
| 1
|
30.6767
|
20.9677
|
57/56, 56/55
|
|
| 2
|
61.3534
|
41.9355
|
57/55
|
|
| 3
|
92.0301
|
62.9032
|
96/91
|
|
| 4
|
122.7068
|
83.871
|
161/150, 189/176
|
|
| 5
|
153.3835
|
104.8387
|
12/11
|
|
| 6
|
184.0602
|
125.80645
|
10/9
|
|
| 7
|
214.7369
|
146.7742
|
17/15
|
|
| 8
|
245.4135
|
167.7412
|
121/105
|
|
| 9
|
276.0902
|
188.7097
|
20/17
|
|
| 10
|
306.7669
|
209.6774
|
6/5
|
|
| 11
|
337.4436
|
230.6452
|
243/200
|
|
| 12
|
368.1203
|
251.6129
|
16/13
|
|
| 13
|
398.797
|
272.58065
|
34/27
|
|
| 14
|
429.4737
|
293.5484
|
9/7
|
|
| 15
|
460.1504
|
314.5161
|
21/16
|
|
| 16
|
490.8271
|
335.4839
|
4/3
|
|
| 17
|
521.5038
|
356.4516
|
77/57
|
|
| 18
|
552.1805
|
377.49135
|
11/8
|
|
| 19
|
582.8572
|
398.3871
|
7/5
|
|
| 20
|
613.5339
|
419.3548
|
57/40
|
|
| 21
|
644.2106
|
440.3226
|
16/11
|
|
| 22
|
674.8873
|
461.2903
|
96/65
|
|
| 23
|
705.564
|
482.2851
|
3/2
|
|
| 24
|
736.2406
|
503.2258
|
153/100
|
|
| 25
|
766.9173
|
524.19355
|
81/52
|
|
| 26
|
797.594
|
545.1613
|
27/17
|
|
| 27
|
828.2707
|
566.129
|
13/8
|
|
| 28
|
858.9474
|
587.0968
|
69/42
|
|
| 29
|
889.6241
|
608.0645
|
117/70
|
pseudo-5/3
|
| 30
|
920.3008
|
629.0323
|
17/10
|
|
| 31
|
950.9775
|
650
|
26/15
|
|
| 32
|
981.6542
|
670.9677
|
30/17
|
|
| 33
|
1012.3309
|
691.9355
|
70/39
|
pseudo-9/5
|
| 34
|
1043.0076
|
712.9032
|
42/23
|
|
| 35
|
1073.6843
|
733.871
|
119/64
|
|
| 36
|
1104.361
|
754.8387
|
17/9
|
|
| 37
|
1135.0377
|
775.80645
|
52/27
|
|
| 38
|
1165.7144
|
796.7742
|
100/51
|
|
| 39
|
1196.391
|
817.7419
|
2/1
|
pseudo-octave
|
| 40
|
1227.0677
|
838.7097
|
65/32
|
|
| 41
|
1257.7444
|
859.6774
|
114/55
|
|
| 42
|
1288.4211
|
880.6452
|
40/19
|
|
| 43
|
1319.0978
|
901.6129
|
15/7
|
|
| 44
|
1349.7745
|
922.58065
|
24/11
|
|
| 45
|
1380.4512
|
943.5484
|
20/9
|
|
| 46
|
1411.1279
|
964.5161
|
9/4
|
|
| 47
|
1441.8046
|
985.4839
|
23/10
|
|
| 48
|
1472.4813
|
1006.4516
|
7/3
|
|
| 49
|
1503.158
|
1027.4194
|
81/34
|
|
| 50
|
1533.8347
|
1048.3871
|
39/16
|
|
| 51
|
1564.5114
|
1069.3548
|
200/81
|
|
| 52
|
1595.1881
|
1090.3226
|
98/39
|
|
| 53
|
1625.8648
|
1111.2903
|
51/20
|
|
| 54
|
1656.5415
|
1132.2581
|
192/65
|
|
| 55
|
1687.2181
|
1153.2258
|
8/3
|
|
| 56
|
1717.8948
|
1174.19355
|
27/10
|
|
| 57
|
1748.5715
|
1195.1613
|
11/4
|
|
| 58
|
1779.2482
|
1216.129
|
176/63
|
|
| 59
|
1809.9249
|
1237.0968
|
91/32
|
|
| 60
|
1840.6016
|
1258.0645
|
55/19
|
|
| 61
|
1871.2783
|
1279.0323
|
56/19
|
|
| 62
|
1901.955
|
1300
|
exact 3/1
|
just perfect fifth plus an octave
|