A354462 - cp's OEIS frontend

A354462 a(n) is the least number k such that there are exactly n pairs (p,q) of primes with p such that p+q = 2k and that 2k+p, 2k+q, pq-2k and pq+2*k are primes.

n	a(n)
0	1
1	4
2	15
3	315
4	420
5	825
6	2310
7	3150
8	1785
9	8925
10	6090
11	6405
12	8610
13	24990
14	19305
15	12705
16	14175
17	15015
18	18165
19	19635
20	24255
21	48510
22	63525
23	33915
24	48195
25	54285
26	35490
27	50505
28	55650
29	69615
30	71610
31	80850
32	78540
33	103740
34	39270
35	157920
36	60060
37	65835
38	90090
39	147840
40	120120
41	183645

[1, 4, 15, 315, 420, 825, 2310, 3150, 1785, 8925, 6090, 6405, 8610, 24990, 19305, 12705, 14175, 15015, 18165, 19635, 24255, 48510, 63525, 33915, 48195, 54285, 35490, 50505, 55650, 69615, 71610, 80850, 78540, 103740, 39270, 157920, 60060, 65835, 90090, 147840, 120120, 183645]

cp's OEIS Frontend

A354462 a(n) is the least number k such that there are exactly n pairs (p,q) of primes with p such that p+q = 2k and that 2k+p, 2k+q, pq-2k and pq+2*k are primes.

Table of values

List of values

cp's OEIS Frontend

A354462 a(n) is the least number k such that there are exactly n pairs (p,q) of primes with p such that p+q = 2*k and that 2*k+p, 2*k+q, p*q-2*k and p*q+2*k are primes.

Table of values

List of values

A354462 a(n) is the least number k such that there are exactly n pairs (p,q) of primes with p such that p+q = 2k and that 2k+p, 2k+q, pq-2k and pq+2*k are primes.