A352354 - cp's OEIS frontend

A352354 Primes "s" corresponding to the even numbers with exactly 1 pair of Goldbach partitions, (p,q) and (r,s) with p,q,r,s prime and p < r <= s < q, such that all integers in the open intervals (p,r) and (s,q) are composite.

n	a(n)
1	5
2	11
3	11
4	17
5	29
6	29
7	41
8	59
9	53
10	79
11	61
12	73
13	83
14	73
15	149
16	131
17	151
18	131
19	157
20	151
21	157
22	151
23	157
24	239
25	167
26	269
27	251
28	271
29	157
30	271
31	251
32	271
33	331
34	233
35	353
36	251
37	257
38	331
39	263
40	367
41	211
42	271
43	373
44	367
45	373
46	461
47	433
48	331
49	331
50	433
51	433
52	257
53	367
54	373
55	569
56	541
57	443
58	557
59	433
60	433

[5, 11, 11, 17, 29, 29, 41, 59, 53, 79, 61, 73, 83, 73, 149, 131, 151, 131, 157, 151, 157, 151, 157, 239, 167, 269, 251, 271, 157, 271, 251, 271, 331, 233, 353, 251, 257, 331, 263, 367, 211, 271, 373, 367, 373, 461, 433, 331, 331, 433, 433, 257, 367, 373, 569, 541, 443, 557, 433, 433]

cp's OEIS Frontend

A352354 Primes "s" corresponding to the even numbers with exactly 1 pair of Goldbach partitions, (p,q) and (r,s) with p,q,r,s prime and p < r <= s < q, such that all integers in the open intervals (p,r) and (s,q) are composite.

Table of values

List of values

n	a(n)
1	5
2	11
3	11
4	17
5	29
6	29
7	41
8	59
9	53
10	79
11	61
12	73
13	83
14	73
15	149
16	131
17	151
18	131
19	157
20	151
21	157
22	151
23	157
24	239
25	167
26	269
27	251
28	271
29	157
30	271
31	251
32	271
33	331
34	233
35	353
36	251
37	257
38	331
39	263
40	367
41	211
42	271
43	373
44	367
45	373
46	461
47	433
48	331
49	331
50	433
51	433
52	257
53	367
54	373
55	569
56	541
57	443
58	557
59	433
60	433

n	a(n)
1	5
2	11
3	11
4	17
5	29
6	29
7	41
8	59
9	53
10	79
11	61
12	73
13	83
14	73
15	149
16	131
17	151
18	131
19	157
20	151
21	157
22	151
23	157
24	239
25	167
26	269
27	251
28	271
29	157
30	271
31	251
32	271
33	331
34	233
35	353
36	251
37	257
38	331
39	263
40	367
41	211
42	271
43	373
44	367
45	373
46	461
47	433
48	331
49	331
50	433
51	433
52	257
53	367
54	373
55	569
56	541
57	443
58	557
59	433
60	433

n	a(n)
1	5
2	11
3	11
4	17
5	29
6	29
7	41
8	59
9	53
10	79
11	61
12	73
13	83
14	73
15	149
16	131
17	151
18	131
19	157
20	151
21	157
22	151
23	157
24	239
25	167
26	269
27	251
28	271
29	157
30	271
31	251
32	271
33	331
34	233
35	353
36	251
37	257
38	331
39	263
40	367
41	211
42	271
43	373
44	367
45	373
46	461
47	433
48	331
49	331
50	433
51	433
52	257
53	367
54	373
55	569
56	541
57	443
58	557
59	433
60	433