A086498 - cp's OEIS frontend

A086498 Rearrangement of primes such that every (2n)-th partial sum is a prime. Every (2n+1)-st term is the smallest prime which has not been included earlier.

n	a(n)
1	2
2	3
3	5
4	7
5	11
6	13
7	17
8	31
9	19
10	23
11	29
12	37
13	41
14	43
15	47
16	61
17	53
18	67
19	59
20	73
21	71
22	97
23	79
24	83
25	89
26	103
27	101
28	109
29	107
30	127
31	113
32	151
33	131
34	139
35	137
36	163
37	149
38	199
39	157
40	173
41	167
42	181
43	179
44	271
45	191
46	229
47	193
48	257
49	197
50	277
51	211
52	239
53	223
54	263
55	227
56	313
57	233
58	241
59	251

[2, 3, 5, 7, 11, 13, 17, 31, 19, 23, 29, 37, 41, 43, 47, 61, 53, 67, 59, 73, 71, 97, 79, 83, 89, 103, 101, 109, 107, 127, 113, 151, 131, 139, 137, 163, 149, 199, 157, 173, 167, 181, 179, 271, 191, 229, 193, 257, 197, 277, 211, 239, 223, 263, 227, 313, 233, 241, 251]

cp's OEIS Frontend

A086498 Rearrangement of primes such that every (2n)-th partial sum is a prime. Every (2n+1)-st term is the smallest prime which has not been included earlier.

Table of values

List of values

n	a(n)
1	2
2	3
3	5
4	7
5	11
6	13
7	17
8	31
9	19
10	23
11	29
12	37
13	41
14	43
15	47
16	61
17	53
18	67
19	59
20	73
21	71
22	97
23	79
24	83
25	89
26	103
27	101
28	109
29	107
30	127
31	113
32	151
33	131
34	139
35	137
36	163
37	149
38	199
39	157
40	173
41	167
42	181
43	179
44	271
45	191
46	229
47	193
48	257
49	197
50	277
51	211
52	239
53	223
54	263
55	227
56	313
57	233
58	241
59	251

n	a(n)
1	2
2	3
3	5
4	7
5	11
6	13
7	17
8	31
9	19
10	23
11	29
12	37
13	41
14	43
15	47
16	61
17	53
18	67
19	59
20	73
21	71
22	97
23	79
24	83
25	89
26	103
27	101
28	109
29	107
30	127
31	113
32	151
33	131
34	139
35	137
36	163
37	149
38	199
39	157
40	173
41	167
42	181
43	179
44	271
45	191
46	229
47	193
48	257
49	197
50	277
51	211
52	239
53	223
54	263
55	227
56	313
57	233
58	241
59	251

n	a(n)
1	2
2	3
3	5
4	7
5	11
6	13
7	17
8	31
9	19
10	23
11	29
12	37
13	41
14	43
15	47
16	61
17	53
18	67
19	59
20	73
21	71
22	97
23	79
24	83
25	89
26	103
27	101
28	109
29	107
30	127
31	113
32	151
33	131
34	139
35	137
36	163
37	149
38	199
39	157
40	173
41	167
42	181
43	179
44	271
45	191
46	229
47	193
48	257
49	197
50	277
51	211
52	239
53	223
54	263
55	227
56	313
57	233
58	241
59	251