A329563 - cp's OEIS frontend

A329563 For all n >= 1, exactly five sums are prime among a(n+i) + a(n+j), 0 <= i < j < 5; lexicographically earliest such sequence of distinct positive numbers.

n	a(n)
1	1
2	2
3	3
4	4
5	5
6	8
7	9
8	14
9	6
10	23
11	17
12	7
13	12
14	24
15	10
16	13
17	19
18	16
19	18
20	25
21	22
22	15
23	28
24	21
25	26
26	32
27	75
28	20
29	11
30	27
31	56
32	30
33	41
34	53
35	29
36	38
37	60
38	44
39	35
40	113
41	36
42	31
43	48
44	61
45	37
46	42
47	46
48	33
49	34
50	55
51	39
52	40
53	49
54	58
55	45
56	43
57	52
58	51
59	106
60	57
61	62
62	50
63	87
64	47
65	54
66	59
67	80
68	66
69	83
70	68

[1, 2, 3, 4, 5, 8, 9, 14, 6, 23, 17, 7, 12, 24, 10, 13, 19, 16, 18, 25, 22, 15, 28, 21, 26, 32, 75, 20, 11, 27, 56, 30, 41, 53, 29, 38, 60, 44, 35, 113, 36, 31, 48, 61, 37, 42, 46, 33, 34, 55, 39, 40, 49, 58, 45, 43, 52, 51, 106, 57, 62, 50, 87, 47, 54, 59, 80, 66, 83, 68]

cp's OEIS Frontend

A329563 For all n >= 1, exactly five sums are prime among a(n+i) + a(n+j), 0 <= i < j < 5; lexicographically earliest such sequence of distinct positive numbers.

Table of values

List of values

n	a(n)
1	1
2	2
3	3
4	4
5	5
6	8
7	9
8	14
9	6
10	23
11	17
12	7
13	12
14	24
15	10
16	13
17	19
18	16
19	18
20	25
21	22
22	15
23	28
24	21
25	26
26	32
27	75
28	20
29	11
30	27
31	56
32	30
33	41
34	53
35	29
36	38
37	60
38	44
39	35
40	113
41	36
42	31
43	48
44	61
45	37
46	42
47	46
48	33
49	34
50	55
51	39
52	40
53	49
54	58
55	45
56	43
57	52
58	51
59	106
60	57
61	62
62	50
63	87
64	47
65	54
66	59
67	80
68	66
69	83
70	68

n	a(n)
1	1
2	2
3	3
4	4
5	5
6	8
7	9
8	14
9	6
10	23
11	17
12	7
13	12
14	24
15	10
16	13
17	19
18	16
19	18
20	25
21	22
22	15
23	28
24	21
25	26
26	32
27	75
28	20
29	11
30	27
31	56
32	30
33	41
34	53
35	29
36	38
37	60
38	44
39	35
40	113
41	36
42	31
43	48
44	61
45	37
46	42
47	46
48	33
49	34
50	55
51	39
52	40
53	49
54	58
55	45
56	43
57	52
58	51
59	106
60	57
61	62
62	50
63	87
64	47
65	54
66	59
67	80
68	66
69	83
70	68

n	a(n)
1	1
2	2
3	3
4	4
5	5
6	8
7	9
8	14
9	6
10	23
11	17
12	7
13	12
14	24
15	10
16	13
17	19
18	16
19	18
20	25
21	22
22	15
23	28
24	21
25	26
26	32
27	75
28	20
29	11
30	27
31	56
32	30
33	41
34	53
35	29
36	38
37	60
38	44
39	35
40	113
41	36
42	31
43	48
44	61
45	37
46	42
47	46
48	33
49	34
50	55
51	39
52	40
53	49
54	58
55	45
56	43
57	52
58	51
59	106
60	57
61	62
62	50
63	87
64	47
65	54
66	59
67	80
68	66
69	83
70	68