A317678 - cp's OEIS frontend

A317678 Sets of n distinct primes p_i in ascending order, written as triangle, such that S_n = Sum_{k=1..n} p_k is minimized and that there exists a compensation set of n primes q_j with q_j = np_j - Sum_{k=1..n,k!=j} p_k, j=1..n such that the set union {p_j} U {q_j} contains 2n distinct primes and Sum_{k=1..n} q_k = S_n.

n	a(n)
1	1
2	11
3	17
4	37
5	43
6	61
7	29
8	31
9	37
10	41
11	67
12	71
13	73
14	83
15	101
16	97
17	101
18	103
19	107
20	113
21	139
22	179
23	181
24	191
25	199
26	211
27	223
28	241
29	223
30	227
31	229
32	233
33	239
34	257
35	269
36	283
37	223
38	227
39	229
40	233
41	239
42	241
43	251
44	257
45	317
46	347
47	349
48	353
49	359
50	367
51	373
52	397
53	401
54	421
55	443

[1, 11, 17, 37, 43, 61, 29, 31, 37, 41, 67, 71, 73, 83, 101, 97, 101, 103, 107, 113, 139, 179, 181, 191, 199, 211, 223, 241, 223, 227, 229, 233, 239, 257, 269, 283, 223, 227, 229, 233, 239, 241, 251, 257, 317, 347, 349, 353, 359, 367, 373, 397, 401, 421, 443]

cp's OEIS Frontend

Table of values

List of values

n	a(n)
1	1
2	11
3	17
4	37
5	43
6	61
7	29
8	31
9	37
10	41
11	67
12	71
13	73
14	83
15	101
16	97
17	101
18	103
19	107
20	113
21	139
22	179
23	181
24	191
25	199
26	211
27	223
28	241
29	223
30	227
31	229
32	233
33	239
34	257
35	269
36	283
37	223
38	227
39	229
40	233
41	239
42	241
43	251
44	257
45	317
46	347
47	349
48	353
49	359
50	367
51	373
52	397
53	401
54	421
55	443

n	a(n)
1	1
2	11
3	17
4	37
5	43
6	61
7	29
8	31
9	37
10	41
11	67
12	71
13	73
14	83
15	101
16	97
17	101
18	103
19	107
20	113
21	139
22	179
23	181
24	191
25	199
26	211
27	223
28	241
29	223
30	227
31	229
32	233
33	239
34	257
35	269
36	283
37	223
38	227
39	229
40	233
41	239
42	241
43	251
44	257
45	317
46	347
47	349
48	353
49	359
50	367
51	373
52	397
53	401
54	421
55	443

n	a(n)
1	1
2	11
3	17
4	37
5	43
6	61
7	29
8	31
9	37
10	41
11	67
12	71
13	73
14	83
15	101
16	97
17	101
18	103
19	107
20	113
21	139
22	179
23	181
24	191
25	199
26	211
27	223
28	241
29	223
30	227
31	229
32	233
33	239
34	257
35	269
36	283
37	223
38	227
39	229
40	233
41	239
42	241
43	251
44	257
45	317
46	347
47	349
48	353
49	359
50	367
51	373
52	397
53	401
54	421
55	443