A306933 - cp's OEIS frontend

A306933 Let k be any quadratic field such that all prime factors of n are inert in k, O_k be the corresponding ring of integers and G(n) = (O_k/nO_k)* be the multiplicative group of integers in O_k modulo n; then a(n) is the exponent of G(n).

n	a(n)
1	1
2	3
3	8
4	6
5	24
6	24
7	48
8	12
9	24
10	24
11	120
12	24
13	168
14	48
15	24
16	24
17	288
18	24
19	360
20	24
21	48
22	120
23	528
24	24
25	120
26	168
27	72
28	48
29	840
30	24
31	960
32	48
33	120
34	288
35	48
36	24
37	1368
38	360
39	168
40	24
41	1680
42	48
43	1848
44	120
45	24
46	528
47	2208
48	24
49	336
50	120
51	288
52	168
53	2808
54	72
55	120
56	48
57	360
58	840
59	3480

[1, 3, 8, 6, 24, 24, 48, 12, 24, 24, 120, 24, 168, 48, 24, 24, 288, 24, 360, 24, 48, 120, 528, 24, 120, 168, 72, 48, 840, 24, 960, 48, 120, 288, 48, 24, 1368, 360, 168, 24, 1680, 48, 1848, 120, 24, 528, 2208, 24, 336, 120, 288, 168, 2808, 72, 120, 48, 360, 840, 3480]

cp's OEIS Frontend

A306933 Let k be any quadratic field such that all prime factors of n are inert in k, O_k be the corresponding ring of integers and G(n) = (O_k/nO_k)* be the multiplicative group of integers in O_k modulo n; then a(n) is the exponent of G(n).

Table of values

List of values