A372755 - cp's OEIS frontend

A372755 Terms of A319928 that are congruent to 4 modulo 8: Numbers k == 4 (mod 8) such that there is no other m such that (Z/mZ)* is isomorphic to (Z/kZ), where (Z/kZ) is the multiplicative group of integers modulo k.

n	a(n)
1	252
2	324
3	2052
4	2268
5	3276
6	4788
7	6156
8	7452
9	7812
10	10836
11	12348
12	14364
13	14868
14	15228
15	16884
16	17172
17	18396
18	19908
19	20916
20	22572
21	23652
22	24444
23	25596
24	25956
25	26244
26	26892
27	26964
28	31428
29	34668
30	35028
31	35316
32	38052
33	38988
34	41076
35	43092
36	43596
37	45108
38	48636
39	48924
40	52812
41	56052
42	56196
43	57204

[252, 324, 2052, 2268, 3276, 4788, 6156, 7452, 7812, 10836, 12348, 14364, 14868, 15228, 16884, 17172, 18396, 19908, 20916, 22572, 23652, 24444, 25596, 25956, 26244, 26892, 26964, 31428, 34668, 35028, 35316, 38052, 38988, 41076, 43092, 43596, 45108, 48636, 48924, 52812, 56052, 56196, 57204]

cp's OEIS Frontend

A372755 Terms of A319928 that are congruent to 4 modulo 8: Numbers k == 4 (mod 8) such that there is no other m such that (Z/mZ)* is isomorphic to (Z/kZ), where (Z/kZ) is the multiplicative group of integers modulo k.

Table of values

List of values

cp's OEIS Frontend

A372755 Terms of A319928 that are congruent to 4 modulo 8: Numbers k == 4 (mod 8) such that there is no other m such that (Z/mZ)* is isomorphic to (Z/kZ)*, where (Z/kZ)* is the multiplicative group of integers modulo k.

Table of values

List of values

A372755 Terms of A319928 that are congruent to 4 modulo 8: Numbers k == 4 (mod 8) such that there is no other m such that (Z/mZ)* is isomorphic to (Z/kZ), where (Z/kZ) is the multiplicative group of integers modulo k.