A329568 - cp's OEIS frontend

A329568 For all n >= 1, exactly 9 sums are prime among a(n+i) + a(n+j), 0 <= i < j < 6: lexicographically earliest such sequence of distinct positive numbers.

n	a(n)
1	1
2	2
3	3
4	9
5	4
6	10
7	27
8	14
9	33
10	57
11	26
12	40
13	87
14	50
15	21
16	63
17	16
18	20
19	51
20	8
21	81
22	93
23	46
24	56
25	15
26	58
27	135
28	183
29	28
30	44
31	39
32	88
33	69
34	123
35	34
36	68
37	105
38	128
39	45
40	129
41	22
42	52
43	141
44	38
45	75
46	159
47	32
48	82
49	99
50	64
51	117
52	147
53	80
54	94
55	177
56	116
57	237
58	273
59	74
60	100
61	387
62	76
63	207
64	357
65	62
66	104
67	165
68	86
69	77
70	95

[1, 2, 3, 9, 4, 10, 27, 14, 33, 57, 26, 40, 87, 50, 21, 63, 16, 20, 51, 8, 81, 93, 46, 56, 15, 58, 135, 183, 28, 44, 39, 88, 69, 123, 34, 68, 105, 128, 45, 129, 22, 52, 141, 38, 75, 159, 32, 82, 99, 64, 117, 147, 80, 94, 177, 116, 237, 273, 74, 100, 387, 76, 207, 357, 62, 104, 165, 86, 77, 95]

cp's OEIS Frontend

A329568 For all n >= 1, exactly 9 sums are prime among a(n+i) + a(n+j), 0 <= i < j < 6: lexicographically earliest such sequence of distinct positive numbers.

Table of values

List of values

n	a(n)
1	1
2	2
3	3
4	9
5	4
6	10
7	27
8	14
9	33
10	57
11	26
12	40
13	87
14	50
15	21
16	63
17	16
18	20
19	51
20	8
21	81
22	93
23	46
24	56
25	15
26	58
27	135
28	183
29	28
30	44
31	39
32	88
33	69
34	123
35	34
36	68
37	105
38	128
39	45
40	129
41	22
42	52
43	141
44	38
45	75
46	159
47	32
48	82
49	99
50	64
51	117
52	147
53	80
54	94
55	177
56	116
57	237
58	273
59	74
60	100
61	387
62	76
63	207
64	357
65	62
66	104
67	165
68	86
69	77
70	95

n	a(n)
1	1
2	2
3	3
4	9
5	4
6	10
7	27
8	14
9	33
10	57
11	26
12	40
13	87
14	50
15	21
16	63
17	16
18	20
19	51
20	8
21	81
22	93
23	46
24	56
25	15
26	58
27	135
28	183
29	28
30	44
31	39
32	88
33	69
34	123
35	34
36	68
37	105
38	128
39	45
40	129
41	22
42	52
43	141
44	38
45	75
46	159
47	32
48	82
49	99
50	64
51	117
52	147
53	80
54	94
55	177
56	116
57	237
58	273
59	74
60	100
61	387
62	76
63	207
64	357
65	62
66	104
67	165
68	86
69	77
70	95

n	a(n)
1	1
2	2
3	3
4	9
5	4
6	10
7	27
8	14
9	33
10	57
11	26
12	40
13	87
14	50
15	21
16	63
17	16
18	20
19	51
20	8
21	81
22	93
23	46
24	56
25	15
26	58
27	135
28	183
29	28
30	44
31	39
32	88
33	69
34	123
35	34
36	68
37	105
38	128
39	45
40	129
41	22
42	52
43	141
44	38
45	75
46	159
47	32
48	82
49	99
50	64
51	117
52	147
53	80
54	94
55	177
56	116
57	237
58	273
59	74
60	100
61	387
62	76
63	207
64	357
65	62
66	104
67	165
68	86
69	77
70	95