A102842 - cp's OEIS frontend

A102842 Insipid numbers: n is defined to be insipid if "G is a primitive subgroup of the symmetric group S_n" implies that "G=A_n or G=S_n".

n	a(n)
1	1
2	2
3	3
4	4
5	34
6	39
7	46
8	51
9	58
10	69
11	70
12	75
13	76
14	86
15	87
16	88
17	92
18	93
19	94
20	95
21	96
22	99
23	106
24	111
25	115
26	116
27	118
28	123
29	124
30	134
31	141
32	142
33	143
34	145
35	146
36	147
37	148
38	154
39	159
40	160
41	161
42	166
43	172
44	177
45	178
46	184
47	185
48	187
49	188
50	189
51	195
52	201
53	202
54	204
55	205
56	206
57	207
58	209

[1, 2, 3, 4, 34, 39, 46, 51, 58, 69, 70, 75, 76, 86, 87, 88, 92, 93, 94, 95, 96, 99, 106, 111, 115, 116, 118, 123, 124, 134, 141, 142, 143, 145, 146, 147, 148, 154, 159, 160, 161, 166, 172, 177, 178, 184, 185, 187, 188, 189, 195, 201, 202, 204, 205, 206, 207, 209]

cp's OEIS Frontend

A102842 Insipid numbers: n is defined to be insipid if "G is a primitive subgroup of the symmetric group S_n" implies that "G=A_n or G=S_n".

Table of values

List of values

n	a(n)
1	1
2	2
3	3
4	4
5	34
6	39
7	46
8	51
9	58
10	69
11	70
12	75
13	76
14	86
15	87
16	88
17	92
18	93
19	94
20	95
21	96
22	99
23	106
24	111
25	115
26	116
27	118
28	123
29	124
30	134
31	141
32	142
33	143
34	145
35	146
36	147
37	148
38	154
39	159
40	160
41	161
42	166
43	172
44	177
45	178
46	184
47	185
48	187
49	188
50	189
51	195
52	201
53	202
54	204
55	205
56	206
57	207
58	209

n	a(n)
1	1
2	2
3	3
4	4
5	34
6	39
7	46
8	51
9	58
10	69
11	70
12	75
13	76
14	86
15	87
16	88
17	92
18	93
19	94
20	95
21	96
22	99
23	106
24	111
25	115
26	116
27	118
28	123
29	124
30	134
31	141
32	142
33	143
34	145
35	146
36	147
37	148
38	154
39	159
40	160
41	161
42	166
43	172
44	177
45	178
46	184
47	185
48	187
49	188
50	189
51	195
52	201
53	202
54	204
55	205
56	206
57	207
58	209

n	a(n)
1	1
2	2
3	3
4	4
5	34
6	39
7	46
8	51
9	58
10	69
11	70
12	75
13	76
14	86
15	87
16	88
17	92
18	93
19	94
20	95
21	96
22	99
23	106
24	111
25	115
26	116
27	118
28	123
29	124
30	134
31	141
32	142
33	143
34	145
35	146
36	147
37	148
38	154
39	159
40	160
41	161
42	166
43	172
44	177
45	178
46	184
47	185
48	187
49	188
50	189
51	195
52	201
53	202
54	204
55	205
56	206
57	207
58	209