A358315 - cp's OEIS frontend

A358315 Primes p == 1 (mod 3) such that there exists 1 <= x <= p-2 such that (x+1)^p - x^p == 1 (mod p^2) and that p does not divide x^2 + x + 1.

n	a(n)
1	79
2	193
3	337
4	421
5	457
6	547
7	601
8	619
9	691
10	757
11	787
12	907
13	1039
14	1093
15	1231
16	1237
17	1303
18	1489
19	1531
20	1657
21	1993
22	2089
23	2113
24	2251
25	2311
26	2377
27	2389
28	2437
29	2539
30	2647
31	2659
32	2713
33	2731
34	2749
35	3001
36	3037
37	3109
38	3229
39	3319
40	3331
41	3511
42	4003
43	4177
44	4243
45	4273
46	4339
47	4447

[79, 193, 337, 421, 457, 547, 601, 619, 691, 757, 787, 907, 1039, 1093, 1231, 1237, 1303, 1489, 1531, 1657, 1993, 2089, 2113, 2251, 2311, 2377, 2389, 2437, 2539, 2647, 2659, 2713, 2731, 2749, 3001, 3037, 3109, 3229, 3319, 3331, 3511, 4003, 4177, 4243, 4273, 4339, 4447]

cp's OEIS Frontend

A358315 Primes p == 1 (mod 3) such that there exists 1 <= x <= p-2 such that (x+1)^p - x^p == 1 (mod p^2) and that p does not divide x^2 + x + 1.

Table of values

List of values