A385167 - cp's OEIS frontend

A385167 Primes p == 3 (mod 4) such that (p+1) * ord(5,p) / ord(2+-i,p) is even. Here ord(a,m) is the multiplicative order of a modulo m.

n	a(n)
1	11
2	79
3	131
4	199
5	211
6	239
7	251
8	331
9	359
10	439
11	479
12	491
13	571
14	599
15	691
16	719
17	811
18	839
19	919
20	971
21	1039
22	1051
23	1091
24	1171
25	1279
26	1291
27	1319
28	1399
29	1439
30	1451
31	1531
32	1559
33	1571
34	1759
35	1811
36	1879
37	1931
38	1999
39	2011
40	2039
41	2131
42	2239
43	2251
44	2371
45	2399
46	2411
47	2531
48	2719
49	2731
50	2851
51	2879
52	2971
53	2999

[11, 79, 131, 199, 211, 239, 251, 331, 359, 439, 479, 491, 571, 599, 691, 719, 811, 839, 919, 971, 1039, 1051, 1091, 1171, 1279, 1291, 1319, 1399, 1439, 1451, 1531, 1559, 1571, 1759, 1811, 1879, 1931, 1999, 2011, 2039, 2131, 2239, 2251, 2371, 2399, 2411, 2531, 2719, 2731, 2851, 2879, 2971, 2999]

cp's OEIS Frontend

A385167 Primes p == 3 (mod 4) such that (p+1) * ord(5,p) / ord(2+-i,p) is even. Here ord(a,m) is the multiplicative order of a modulo m.

Table of values

List of values