A323617 - cp's OEIS frontend

A323617 Primes p such that 3 is a primitive root modulo p while 243 is not.

n	a(n)
1	31
2	101
3	211
4	281
5	331
6	401
7	461
8	521
9	571
10	631
11	641
12	691
13	701
14	751
15	811
16	821
17	881
18	941
19	1061
20	1231
21	1291
22	1301
23	1361
24	1481
25	1601
26	1721
27	1831
28	1901
29	1951
30	2011
31	2081
32	2141
33	2311
34	2371
35	2381
36	2731
37	2741
38	2801
39	2861
40	3041
41	3271
42	3331
43	3391
44	3461
45	3571
46	3581
47	3701
48	3761
49	3821
50	3931

[31, 101, 211, 281, 331, 401, 461, 521, 571, 631, 641, 691, 701, 751, 811, 821, 881, 941, 1061, 1231, 1291, 1301, 1361, 1481, 1601, 1721, 1831, 1901, 1951, 2011, 2081, 2141, 2311, 2371, 2381, 2731, 2741, 2801, 2861, 3041, 3271, 3331, 3391, 3461, 3571, 3581, 3701, 3761, 3821, 3931]

cp's OEIS Frontend

A323617 Primes p such that 3 is a primitive root modulo p while 243 is not.

Table of values

List of values