A330698 - cp's OEIS frontend

A330698 Numbers k such that there exists a non-Cayley vertex-transitive graph of order k.

n	a(n)
1	10
2	15
3	16
4	18
5	20
6	24
7	26
8	28
9	30
10	32
11	34
12	35
13	36
14	40
15	42
16	44
17	45
18	48
19	50
20	51
21	52
22	54
23	56
24	57
25	58
26	60
27	63
28	64
29	65
30	66
31	68
32	70
33	72
34	74
35	75
36	76
37	77
38	78
39	80
40	81
41	82
42	84
43	85
44	88
45	90
46	91
47	92
48	96
49	98
50	99
51	100
52	102
53	104
54	105
55	106
56	108
57	110
58	111
59	112
60	114
61	116
62	117
63	119
64	120
65	122
66	124

[10, 15, 16, 18, 20, 24, 26, 28, 30, 32, 34, 35, 36, 40, 42, 44, 45, 48, 50, 51, 52, 54, 56, 57, 58, 60, 63, 64, 65, 66, 68, 70, 72, 74, 75, 76, 77, 78, 80, 81, 82, 84, 85, 88, 90, 91, 92, 96, 98, 99, 100, 102, 104, 105, 106, 108, 110, 111, 112, 114, 116, 117, 119, 120, 122, 124]

cp's OEIS Frontend

A330698 Numbers k such that there exists a non-Cayley vertex-transitive graph of order k.

Table of values

List of values

n	a(n)
1	10
2	15
3	16
4	18
5	20
6	24
7	26
8	28
9	30
10	32
11	34
12	35
13	36
14	40
15	42
16	44
17	45
18	48
19	50
20	51
21	52
22	54
23	56
24	57
25	58
26	60
27	63
28	64
29	65
30	66
31	68
32	70
33	72
34	74
35	75
36	76
37	77
38	78
39	80
40	81
41	82
42	84
43	85
44	88
45	90
46	91
47	92
48	96
49	98
50	99
51	100
52	102
53	104
54	105
55	106
56	108
57	110
58	111
59	112
60	114
61	116
62	117
63	119
64	120
65	122
66	124

n	a(n)
1	10
2	15
3	16
4	18
5	20
6	24
7	26
8	28
9	30
10	32
11	34
12	35
13	36
14	40
15	42
16	44
17	45
18	48
19	50
20	51
21	52
22	54
23	56
24	57
25	58
26	60
27	63
28	64
29	65
30	66
31	68
32	70
33	72
34	74
35	75
36	76
37	77
38	78
39	80
40	81
41	82
42	84
43	85
44	88
45	90
46	91
47	92
48	96
49	98
50	99
51	100
52	102
53	104
54	105
55	106
56	108
57	110
58	111
59	112
60	114
61	116
62	117
63	119
64	120
65	122
66	124

n	a(n)
1	10
2	15
3	16
4	18
5	20
6	24
7	26
8	28
9	30
10	32
11	34
12	35
13	36
14	40
15	42
16	44
17	45
18	48
19	50
20	51
21	52
22	54
23	56
24	57
25	58
26	60
27	63
28	64
29	65
30	66
31	68
32	70
33	72
34	74
35	75
36	76
37	77
38	78
39	80
40	81
41	82
42	84
43	85
44	88
45	90
46	91
47	92
48	96
49	98
50	99
51	100
52	102
53	104
54	105
55	106
56	108
57	110
58	111
59	112
60	114
61	116
62	117
63	119
64	120
65	122
66	124