A118642 - cp's OEIS frontend

A118642 Two finite groups are conformal if they have the same number of elements of each order. A natural number n is said to be a conformal order if there exist two conformal groups of order n which are not isomorphic to each other. The sequence lists the conformal orders.

n	a(n)
1	16
2	27
3	32
4	48
5	54
6	64
7	72
8	80
9	81
10	96
11	100
12	108
13	112
14	125
15	128
16	135
17	144
18	147
19	160
20	162
21	176
22	189
23	192
24	200
25	208
26	216
27	224
28	240
29	243
30	250
31	256
32	260
33	270
34	272
35	273
36	288
37	294
38	297
39	300
40	304
41	320
42	324
43	336
44	340
45	343
46	351
47	352
48	360
49	368
50	375
51	378
52	384
53	399
54	400
55	405

[16, 27, 32, 48, 54, 64, 72, 80, 81, 96, 100, 108, 112, 125, 128, 135, 144, 147, 160, 162, 176, 189, 192, 200, 208, 216, 224, 240, 243, 250, 256, 260, 270, 272, 273, 288, 294, 297, 300, 304, 320, 324, 336, 340, 343, 351, 352, 360, 368, 375, 378, 384, 399, 400, 405]

cp's OEIS Frontend

A118642 Two finite groups are conformal if they have the same number of elements of each order. A natural number n is said to be a conformal order if there exist two conformal groups of order n which are not isomorphic to each other. The sequence lists the conformal orders.

Table of values

List of values

n	a(n)
1	16
2	27
3	32
4	48
5	54
6	64
7	72
8	80
9	81
10	96
11	100
12	108
13	112
14	125
15	128
16	135
17	144
18	147
19	160
20	162
21	176
22	189
23	192
24	200
25	208
26	216
27	224
28	240
29	243
30	250
31	256
32	260
33	270
34	272
35	273
36	288
37	294
38	297
39	300
40	304
41	320
42	324
43	336
44	340
45	343
46	351
47	352
48	360
49	368
50	375
51	378
52	384
53	399
54	400
55	405

n	a(n)
1	16
2	27
3	32
4	48
5	54
6	64
7	72
8	80
9	81
10	96
11	100
12	108
13	112
14	125
15	128
16	135
17	144
18	147
19	160
20	162
21	176
22	189
23	192
24	200
25	208
26	216
27	224
28	240
29	243
30	250
31	256
32	260
33	270
34	272
35	273
36	288
37	294
38	297
39	300
40	304
41	320
42	324
43	336
44	340
45	343
46	351
47	352
48	360
49	368
50	375
51	378
52	384
53	399
54	400
55	405

n	a(n)
1	16
2	27
3	32
4	48
5	54
6	64
7	72
8	80
9	81
10	96
11	100
12	108
13	112
14	125
15	128
16	135
17	144
18	147
19	160
20	162
21	176
22	189
23	192
24	200
25	208
26	216
27	224
28	240
29	243
30	250
31	256
32	260
33	270
34	272
35	273
36	288
37	294
38	297
39	300
40	304
41	320
42	324
43	336
44	340
45	343
46	351
47	352
48	360
49	368
50	375
51	378
52	384
53	399
54	400
55	405