A329567 - cp's OEIS frontend

A329567 For all n >= 0, exactly seven sums are prime among a(n+i) + a(n+j), 0 <= i < j < 6: lexicographically earliest such sequence of distinct nonnegative numbers.

n	a(n)
0	0
1	1
2	2
3	3
4	4
5	8
6	5
7	11
8	26
9	15
10	9
11	32
12	14
13	17
14	20
15	21
16	27
17	10
18	16
19	19
20	7
21	12
22	13
23	24
24	6
25	23
26	35
27	25
28	37
29	18
30	36
31	22
32	31
33	61
34	28
35	30
36	39
37	40
38	43
39	33
40	64
41	38
42	45
43	34
44	29
45	63
46	50
47	44
48	53
49	42
50	59
51	47
52	54
53	48
54	41
55	90
56	49
57	55
58	52
59	108
60	58
61	46
62	51
63	121
64	73
65	78
66	76
67	100
68	79
69	81
70	151
71	60
72	67
73	112
74	70
75	69
76	82
77	62
78	87
79	57
80	80
81	111
82	56
83	71
84	66
85	68
86	86
87	83
88	65

[0, 1, 2, 3, 4, 8, 5, 11, 26, 15, 9, 32, 14, 17, 20, 21, 27, 10, 16, 19, 7, 12, 13, 24, 6, 23, 35, 25, 37, 18, 36, 22, 31, 61, 28, 30, 39, 40, 43, 33, 64, 38, 45, 34, 29, 63, 50, 44, 53, 42, 59, 47, 54, 48, 41, 90, 49, 55, 52, 108, 58, 46, 51, 121, 73, 78, 76, 100, 79, 81, 151, 60, 67, 112, 70, 69, 82, 62, 87, 57, 80, 111, 56, 71, 66, 68, 86, 83, 65]

cp's OEIS Frontend

A329567 For all n >= 0, exactly seven sums are prime among a(n+i) + a(n+j), 0 <= i < j < 6: lexicographically earliest such sequence of distinct nonnegative numbers.

Table of values

List of values

n	a(n)
0	0
1	1
2	2
3	3
4	4
5	8
6	5
7	11
8	26
9	15
10	9
11	32
12	14
13	17
14	20
15	21
16	27
17	10
18	16
19	19
20	7
21	12
22	13
23	24
24	6
25	23
26	35
27	25
28	37
29	18
30	36
31	22
32	31
33	61
34	28
35	30
36	39
37	40
38	43
39	33
40	64
41	38
42	45
43	34
44	29
45	63
46	50
47	44
48	53
49	42
50	59
51	47
52	54
53	48
54	41
55	90
56	49
57	55
58	52
59	108
60	58
61	46
62	51
63	121
64	73
65	78
66	76
67	100
68	79
69	81
70	151
71	60
72	67
73	112
74	70
75	69
76	82
77	62
78	87
79	57
80	80
81	111
82	56
83	71
84	66
85	68
86	86
87	83
88	65

n	a(n)
0	0
1	1
2	2
3	3
4	4
5	8
6	5
7	11
8	26
9	15
10	9
11	32
12	14
13	17
14	20
15	21
16	27
17	10
18	16
19	19
20	7
21	12
22	13
23	24
24	6
25	23
26	35
27	25
28	37
29	18
30	36
31	22
32	31
33	61
34	28
35	30
36	39
37	40
38	43
39	33
40	64
41	38
42	45
43	34
44	29
45	63
46	50
47	44
48	53
49	42
50	59
51	47
52	54
53	48
54	41
55	90
56	49
57	55
58	52
59	108
60	58
61	46
62	51
63	121
64	73
65	78
66	76
67	100
68	79
69	81
70	151
71	60
72	67
73	112
74	70
75	69
76	82
77	62
78	87
79	57
80	80
81	111
82	56
83	71
84	66
85	68
86	86
87	83
88	65

n	a(n)
0	0
1	1
2	2
3	3
4	4
5	8
6	5
7	11
8	26
9	15
10	9
11	32
12	14
13	17
14	20
15	21
16	27
17	10
18	16
19	19
20	7
21	12
22	13
23	24
24	6
25	23
26	35
27	25
28	37
29	18
30	36
31	22
32	31
33	61
34	28
35	30
36	39
37	40
38	43
39	33
40	64
41	38
42	45
43	34
44	29
45	63
46	50
47	44
48	53
49	42
50	59
51	47
52	54
53	48
54	41
55	90
56	49
57	55
58	52
59	108
60	58
61	46
62	51
63	121
64	73
65	78
66	76
67	100
68	79
69	81
70	151
71	60
72	67
73	112
74	70
75	69
76	82
77	62
78	87
79	57
80	80
81	111
82	56
83	71
84	66
85	68
86	86
87	83
88	65