A368055 - cp's OEIS frontend

A368055 Smallest 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	7
7	29
8	5
9	19
10	11
11	23
12	5
13	53
14	29
15	11
16	5
17	103
18	7
19	191
20	5
21	29
22	23
23	47
24	5
25	11
26	53
27	19
28	5
29	59
30	7
31	311
32	5
33	23
34	103
35	11
36	5
37	149
38	191
39	53
40	5
41	83
42	7
43	173
44	5
45	11
46	47
47	283
48	5
49	29
50	11
51	103
52	5
53	107
54	7
55	11
56	5
57	191
58	59
59	709
60	5
61	367
62	311
63	19
64	5
65	11
66	7
67	269
68	5
69	47
70	11
71	569
72	5
73	293
74	149
75	11

[5, 11, 7, 29, 5, 19, 11, 23, 5, 53, 29, 11, 5, 103, 7, 191, 5, 29, 23, 47, 5, 11, 53, 19, 5, 59, 7, 311, 5, 23, 103, 11, 5, 149, 191, 53, 5, 83, 7, 173, 5, 11, 47, 283, 5, 29, 11, 103, 5, 107, 7, 11, 5, 191, 59, 709, 5, 367, 311, 19, 5, 11, 7, 269, 5, 47, 11, 569, 5, 293, 149, 11]

cp's OEIS Frontend

A368055 Smallest 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

n	a(n)
4	5
5	11
6	7
7	29
8	5
9	19
10	11
11	23
12	5
13	53
14	29
15	11
16	5
17	103
18	7
19	191
20	5
21	29
22	23
23	47
24	5
25	11
26	53
27	19
28	5
29	59
30	7
31	311
32	5
33	23
34	103
35	11
36	5
37	149
38	191
39	53
40	5
41	83
42	7
43	173
44	5
45	11
46	47
47	283
48	5
49	29
50	11
51	103
52	5
53	107
54	7
55	11
56	5
57	191
58	59
59	709
60	5
61	367
62	311
63	19
64	5
65	11
66	7
67	269
68	5
69	47
70	11
71	569
72	5
73	293
74	149
75	11

n	a(n)
4	5
5	11
6	7
7	29
8	5
9	19
10	11
11	23
12	5
13	53
14	29
15	11
16	5
17	103
18	7
19	191
20	5
21	29
22	23
23	47
24	5
25	11
26	53
27	19
28	5
29	59
30	7
31	311
32	5
33	23
34	103
35	11
36	5
37	149
38	191
39	53
40	5
41	83
42	7
43	173
44	5
45	11
46	47
47	283
48	5
49	29
50	11
51	103
52	5
53	107
54	7
55	11
56	5
57	191
58	59
59	709
60	5
61	367
62	311
63	19
64	5
65	11
66	7
67	269
68	5
69	47
70	11
71	569
72	5
73	293
74	149
75	11

n	a(n)
4	5
5	11
6	7
7	29
8	5
9	19
10	11
11	23
12	5
13	53
14	29
15	11
16	5
17	103
18	7
19	191
20	5
21	29
22	23
23	47
24	5
25	11
26	53
27	19
28	5
29	59
30	7
31	311
32	5
33	23
34	103
35	11
36	5
37	149
38	191
39	53
40	5
41	83
42	7
43	173
44	5
45	11
46	47
47	283
48	5
49	29
50	11
51	103
52	5
53	107
54	7
55	11
56	5
57	191
58	59
59	709
60	5
61	367
62	311
63	19
64	5
65	11
66	7
67	269
68	5
69	47
70	11
71	569
72	5
73	293
74	149
75	11