A366413 - cp's OEIS frontend

A366413 Squarefree composite k such that the smallest nondivisor prime is less than the greatest prime factor, i.e., A053669(k) < A006530(k).

n	a(n)
1	10
2	14
3	15
4	21
5	22
6	26
7	33
8	34
9	35
10	38
11	39
12	42
13	46
14	51
15	55
16	57
17	58
18	62
19	65
20	66
21	69
22	70
23	74
24	77
25	78
26	82
27	85
28	86
29	87
30	91
31	93
32	94
33	95
34	102
35	105
36	106
37	110
38	111
39	114
40	115
41	118
42	119
43	122
44	123
45	129
46	130
47	133
48	134
49	138
50	141
51	142
52	143
53	145
54	146
55	154
56	155
57	158
58	159
59	161

[10, 14, 15, 21, 22, 26, 33, 34, 35, 38, 39, 42, 46, 51, 55, 57, 58, 62, 65, 66, 69, 70, 74, 77, 78, 82, 85, 86, 87, 91, 93, 94, 95, 102, 105, 106, 110, 111, 114, 115, 118, 119, 122, 123, 129, 130, 133, 134, 138, 141, 142, 143, 145, 146, 154, 155, 158, 159, 161]

cp's OEIS Frontend

A366413 Squarefree composite k such that the smallest nondivisor prime is less than the greatest prime factor, i.e., A053669(k) < A006530(k).

Table of values

List of values

n	a(n)
1	10
2	14
3	15
4	21
5	22
6	26
7	33
8	34
9	35
10	38
11	39
12	42
13	46
14	51
15	55
16	57
17	58
18	62
19	65
20	66
21	69
22	70
23	74
24	77
25	78
26	82
27	85
28	86
29	87
30	91
31	93
32	94
33	95
34	102
35	105
36	106
37	110
38	111
39	114
40	115
41	118
42	119
43	122
44	123
45	129
46	130
47	133
48	134
49	138
50	141
51	142
52	143
53	145
54	146
55	154
56	155
57	158
58	159
59	161

n	a(n)
1	10
2	14
3	15
4	21
5	22
6	26
7	33
8	34
9	35
10	38
11	39
12	42
13	46
14	51
15	55
16	57
17	58
18	62
19	65
20	66
21	69
22	70
23	74
24	77
25	78
26	82
27	85
28	86
29	87
30	91
31	93
32	94
33	95
34	102
35	105
36	106
37	110
38	111
39	114
40	115
41	118
42	119
43	122
44	123
45	129
46	130
47	133
48	134
49	138
50	141
51	142
52	143
53	145
54	146
55	154
56	155
57	158
58	159
59	161

n	a(n)
1	10
2	14
3	15
4	21
5	22
6	26
7	33
8	34
9	35
10	38
11	39
12	42
13	46
14	51
15	55
16	57
17	58
18	62
19	65
20	66
21	69
22	70
23	74
24	77
25	78
26	82
27	85
28	86
29	87
30	91
31	93
32	94
33	95
34	102
35	105
36	106
37	110
38	111
39	114
40	115
41	118
42	119
43	122
44	123
45	129
46	130
47	133
48	134
49	138
50	141
51	142
52	143
53	145
54	146
55	154
56	155
57	158
58	159
59	161