65edt

Division of the third harmonic into 65 equal parts (65EDT) is almost identical to 41 edo, but with the 3/1 rather than the 2/1 being just. The octave is about 0.3053 cents compressed and the step size is about 29.2608 cents. It is consistent to the 16-integer-limit.

degree	cents value	hekts	corresponding JI intervals	comments
0	0		exact 1/1
1	29.2608	20	57/56, 56/55
2	58.5217	40	30/29
3	87.7825	60	21/20, 20/19
4	117.0434	80	15/14
5	146.3042	100	49/45, 12/11
6	175.5651	120	21/19, 87/80, 72/65	pseudo-10/9
7	204.8259	140	9/8
8	234.0868	160	8/7
9	263.3476	180	7/6
10	292.6085	200	45/38, 32/27
11	321.8693	220	65/54	pseudo-6/5
12	351.1302	240	11/9, 27/22
13	380.391	260	56/45, 81/65	pseudo-5/4
14	409.6518	280	19/15
15	438.9127	300	9/7
16	468.1735	320	21/16
17	497.4344	340	4/3
18	526.6952	360	19/14
19	555.9561	380	40/29
20	585.2169	400	7/5
21	614.4778	420	10/7
22	643.7386	440	29/20
23	672.9995	460	28/19
24	702.2603	480	3/2
25	731.5212	500	32/21
26	760.782	520	45/29
27	790.0428	540	30/19
28	819.3037	560	45/28	pseudo-8/5
29	848.5645	580	18/11
30	877.8254	600	108/65	pseudo-5/3
31	907.0862	620	27/16
32	936.3471	640	12/7
33	965.6079	660	7/4
34	994.8688	680	16/9
35	1024.1296	700	65/36	pseudo-9/5
36	1053.3905	720	11/6
37	1082.6513	740	28/15
38	1111.9122	760	19/10
39	1141.173	780	29/15
40	1170.4338	800	55/28
41	1199.6947	820	2/1
42	1228.9555	840	57/28
43	1258.2164	860	60/29
44	1287.4772	880	21/10
45	1316.7381	900	15/7
46	1345.9989	920	87/40
47	1375.2598	940	42/19
48	1404.5206	960	9/4
49	1433.7815	980	16/7
50	1463.0423	1000	7/3
51	1492.3032	1020	45/19
52	1521.564	1040	65/27	pseudo-12/5
53	1550.8248	1060	22/9, 27/11
54	1580.0857	1080	162/65	pseudo-5/2
55	1609.3465	1100	38/15
56	1638.6074	1120	18/7
57	1667.8682	1140	21/8
58	1697.1291	1160	8/3
59	1726.3899	1180	19/7
60	1755.6508	1200	11/4
61	1784.9116	1220	14/5
62	1814.1725	1240	20/7
63	1843.4333	1260	29/10
64	1872.6942	1280	56/19
65	1901.9550	1300	exact 3/1	just perfect fifth plus an octave