A371670 - cp's OEIS frontend

A371670 Largest prime number p such that x^n + y^n + z^n mod p does not take all values on Z/pZ.

n	a(n)
4	5
5	11
6	31
7	43
8	41
9	37
10	61
11	89
12	229
13	79
14	127
15	61
16	257
17	137
18	397
19	419
20	521
21	337
22	463
23	277
24	577
25	251
26	599
27	541
28	617
29	349
30	661
31	373
32	769
33	727
34	953
35	631
36	1117
37	593
38	761
39	1483
40	761
41	739
42	1597
43	1033
44	1409
45	1171
46	1289
47	1693
48	2113
49	883
50	1301
51	1327
52	2861
53	1697
54	2269
55	1871
56	2633
57	1483
58	2089
59	2243
60	2221
61	1709
62	1861
63	2143

[5, 11, 31, 43, 41, 37, 61, 89, 229, 79, 127, 61, 257, 137, 397, 419, 521, 337, 463, 277, 577, 251, 599, 541, 617, 349, 661, 373, 769, 727, 953, 631, 1117, 593, 761, 1483, 761, 739, 1597, 1033, 1409, 1171, 1289, 1693, 2113, 883, 1301, 1327, 2861, 1697, 2269, 1871, 2633, 1483, 2089, 2243, 2221, 1709, 1861, 2143]

cp's OEIS Frontend

A371670 Largest prime number p such that x^n + y^n + z^n mod p does not take all values on Z/pZ.

Table of values

List of values