A286475 - cp's OEIS frontend

A286475 Compound filter (for counting primes of form 6k+1, 6k+2, 6k+3 and 6k+5): a(n) = 6*A032742(n) + (A020639(n) mod 6), a(1) = 1.

n	a(n)
1	1
2	8
3	9
4	14
5	11
6	20
7	7
8	26
9	21
10	32
11	11
12	38
13	7
14	44
15	33
16	50
17	11
18	56
19	7
20	62
21	45
22	68
23	11
24	74
25	35
26	80
27	57
28	86
29	11
30	92
31	7
32	98
33	69
34	104
35	47
36	110
37	7
38	116
39	81
40	122
41	11
42	128
43	7
44	134
45	93
46	140
47	11
48	146
49	43
50	152
51	105
52	158
53	11
54	164
55	71
56	170
57	117
58	176
59	11
60	182
61	7
62	188
63	129
64	194
65	83
66	200
67	7
68	206
69	141
70	212
71	11
72	218
73	7
74	224
75	153
76	230
77	67
78	236
79	7
80	242
81	165
82	248
83	11
84	254
85	107

[1, 8, 9, 14, 11, 20, 7, 26, 21, 32, 11, 38, 7, 44, 33, 50, 11, 56, 7, 62, 45, 68, 11, 74, 35, 80, 57, 86, 11, 92, 7, 98, 69, 104, 47, 110, 7, 116, 81, 122, 11, 128, 7, 134, 93, 140, 11, 146, 43, 152, 105, 158, 11, 164, 71, 170, 117, 176, 11, 182, 7, 188, 129, 194, 83, 200, 7, 206, 141, 212, 11, 218, 7, 224, 153, 230, 67, 236, 7, 242, 165, 248, 11, 254, 107]

cp's OEIS Frontend

A286475 Compound filter (for counting primes of form 6k+1, 6k+2, 6k+3 and 6k+5): a(n) = 6*A032742(n) + (A020639(n) mod 6), a(1) = 1.

Table of values

List of values

n	a(n)
1	1
2	8
3	9
4	14
5	11
6	20
7	7
8	26
9	21
10	32
11	11
12	38
13	7
14	44
15	33
16	50
17	11
18	56
19	7
20	62
21	45
22	68
23	11
24	74
25	35
26	80
27	57
28	86
29	11
30	92
31	7
32	98
33	69
34	104
35	47
36	110
37	7
38	116
39	81
40	122
41	11
42	128
43	7
44	134
45	93
46	140
47	11
48	146
49	43
50	152
51	105
52	158
53	11
54	164
55	71
56	170
57	117
58	176
59	11
60	182
61	7
62	188
63	129
64	194
65	83
66	200
67	7
68	206
69	141
70	212
71	11
72	218
73	7
74	224
75	153
76	230
77	67
78	236
79	7
80	242
81	165
82	248
83	11
84	254
85	107

n	a(n)
1	1
2	8
3	9
4	14
5	11
6	20
7	7
8	26
9	21
10	32
11	11
12	38
13	7
14	44
15	33
16	50
17	11
18	56
19	7
20	62
21	45
22	68
23	11
24	74
25	35
26	80
27	57
28	86
29	11
30	92
31	7
32	98
33	69
34	104
35	47
36	110
37	7
38	116
39	81
40	122
41	11
42	128
43	7
44	134
45	93
46	140
47	11
48	146
49	43
50	152
51	105
52	158
53	11
54	164
55	71
56	170
57	117
58	176
59	11
60	182
61	7
62	188
63	129
64	194
65	83
66	200
67	7
68	206
69	141
70	212
71	11
72	218
73	7
74	224
75	153
76	230
77	67
78	236
79	7
80	242
81	165
82	248
83	11
84	254
85	107

n	a(n)
1	1
2	8
3	9
4	14
5	11
6	20
7	7
8	26
9	21
10	32
11	11
12	38
13	7
14	44
15	33
16	50
17	11
18	56
19	7
20	62
21	45
22	68
23	11
24	74
25	35
26	80
27	57
28	86
29	11
30	92
31	7
32	98
33	69
34	104
35	47
36	110
37	7
38	116
39	81
40	122
41	11
42	128
43	7
44	134
45	93
46	140
47	11
48	146
49	43
50	152
51	105
52	158
53	11
54	164
55	71
56	170
57	117
58	176
59	11
60	182
61	7
62	188
63	129
64	194
65	83
66	200
67	7
68	206
69	141
70	212
71	11
72	218
73	7
74	224
75	153
76	230
77	67
78	236
79	7
80	242
81	165
82	248
83	11
84	254
85	107