A245089 - cp's OEIS frontend

A245089 The unique integer r with |r| < prime(n)/2 such that B_{prime(n)-2}(1/3) == r (mod prime(n)), where B_m(x) denotes the Bernoulli polynomial of degree m.

n	a(n)
3	-2
4	-1
5	4
6	-6
7	8
8	-6
9	-10
10	-5
11	3
12	-16
13	4
14	6
15	3
16	6
17	-11
18	-29
19	2
20	7
21	21
22	4
23	-16
24	-23
25	-5
26	43
27	14
28	3
29	-32
30	26
31	13
32	-23
33	64
34	52
35	-30
36	-74
37	-17
38	-33
39	37
40	-82
41	-68
42	55
43	-78
44	96
45	79
46	22
47	-81
48	-26
49	-7
50	70
51	-38
52	9
53	3
54	-118
55	128
56	-123
57	-67
58	-69
59	-78
60	-138
61	30
62	-60
63	-19
64	88
65	-26
66	110
67	27
68	63
69	-82
70	138

[-2, -1, 4, -6, 8, -6, -10, -5, 3, -16, 4, 6, 3, 6, -11, -29, 2, 7, 21, 4, -16, -23, -5, 43, 14, 3, -32, 26, 13, -23, 64, 52, -30, -74, -17, -33, 37, -82, -68, 55, -78, 96, 79, 22, -81, -26, -7, 70, -38, 9, 3, -118, 128, -123, -67, -69, -78, -138, 30, -60, -19, 88, -26, 110, 27, 63, -82, 138]

cp's OEIS Frontend

A245089 The unique integer r with |r| < prime(n)/2 such that B_{prime(n)-2}(1/3) == r (mod prime(n)), where B_m(x) denotes the Bernoulli polynomial of degree m.

Table of values

List of values