A122866 - cp's OEIS frontend

A122866 Consider the array of sequences defined to be "the least previously nonoccurring positive integer such that partial sum + k is prime" beginning with k=0. This sequence is the main diagonal of that array.

n	a(n)
0	2
1	3
2	6
3	4
4	12
5	10
6	16
7	12
8	16
9	24
10	26
11	24
12	30
13	28
14	28
15	44
16	36
17	42
18	20
19	38
20	34
21	54
22	54
23	56
24	48
25	44
26	50
27	52
28	68
29	56
30	56
31	60
32	62
33	66
34	66
35	70
36	76
37	84
38	76
39	58
40	92
41	90
42	88
43	90
44	80
45	88
46	92
47	102
48	104
49	102
50	114
51	104
52	108
53	98
54	114
55	108
56	92
57	100
58	120
59	126
60	124
61	130
62	126
63	142
64	116
65	126

[2, 3, 6, 4, 12, 10, 16, 12, 16, 24, 26, 24, 30, 28, 28, 44, 36, 42, 20, 38, 34, 54, 54, 56, 48, 44, 50, 52, 68, 56, 56, 60, 62, 66, 66, 70, 76, 84, 76, 58, 92, 90, 88, 90, 80, 88, 92, 102, 104, 102, 114, 104, 108, 98, 114, 108, 92, 100, 120, 126, 124, 130, 126, 142, 116, 126]

cp's OEIS Frontend

A122866 Consider the array of sequences defined to be "the least previously nonoccurring positive integer such that partial sum + k is prime" beginning with k=0. This sequence is the main diagonal of that array.

Table of values

List of values

n	a(n)
0	2
1	3
2	6
3	4
4	12
5	10
6	16
7	12
8	16
9	24
10	26
11	24
12	30
13	28
14	28
15	44
16	36
17	42
18	20
19	38
20	34
21	54
22	54
23	56
24	48
25	44
26	50
27	52
28	68
29	56
30	56
31	60
32	62
33	66
34	66
35	70
36	76
37	84
38	76
39	58
40	92
41	90
42	88
43	90
44	80
45	88
46	92
47	102
48	104
49	102
50	114
51	104
52	108
53	98
54	114
55	108
56	92
57	100
58	120
59	126
60	124
61	130
62	126
63	142
64	116
65	126

n	a(n)
0	2
1	3
2	6
3	4
4	12
5	10
6	16
7	12
8	16
9	24
10	26
11	24
12	30
13	28
14	28
15	44
16	36
17	42
18	20
19	38
20	34
21	54
22	54
23	56
24	48
25	44
26	50
27	52
28	68
29	56
30	56
31	60
32	62
33	66
34	66
35	70
36	76
37	84
38	76
39	58
40	92
41	90
42	88
43	90
44	80
45	88
46	92
47	102
48	104
49	102
50	114
51	104
52	108
53	98
54	114
55	108
56	92
57	100
58	120
59	126
60	124
61	130
62	126
63	142
64	116
65	126

n	a(n)
0	2
1	3
2	6
3	4
4	12
5	10
6	16
7	12
8	16
9	24
10	26
11	24
12	30
13	28
14	28
15	44
16	36
17	42
18	20
19	38
20	34
21	54
22	54
23	56
24	48
25	44
26	50
27	52
28	68
29	56
30	56
31	60
32	62
33	66
34	66
35	70
36	76
37	84
38	76
39	58
40	92
41	90
42	88
43	90
44	80
45	88
46	92
47	102
48	104
49	102
50	114
51	104
52	108
53	98
54	114
55	108
56	92
57	100
58	120
59	126
60	124
61	130
62	126
63	142
64	116
65	126