A224499 - cp's OEIS frontend

A224499 Numbers k such that if 2k+1 divides 2^k+1 then 2(k+1)+1 divides 2^(k+1)+1.

n	a(n)
1	1
2	5
3	29
4	53
5	89
6	113
7	173
8	209
9	329
10	413
11	509
12	545
13	713
14	725
15	809
16	833
17	893
18	965
19	1013
20	1133
21	1169
22	1625
23	1649
24	1685
25	1733
26	1769
27	1925
28	2009
29	2045
30	2129
31	2273
32	2393
33	2465
34	2549
35	2825
36	2933
37	3065
38	3149
39	3329
40	3389
41	3413
42	3473
43	3605
44	3653
45	3665
46	3773

[1, 5, 29, 53, 89, 113, 173, 209, 329, 413, 509, 545, 713, 725, 809, 833, 893, 965, 1013, 1133, 1169, 1625, 1649, 1685, 1733, 1769, 1925, 2009, 2045, 2129, 2273, 2393, 2465, 2549, 2825, 2933, 3065, 3149, 3329, 3389, 3413, 3473, 3605, 3653, 3665, 3773]

cp's OEIS Frontend

A224499 Numbers k such that if 2k+1 divides 2^k+1 then 2(k+1)+1 divides 2^(k+1)+1.

Table of values

List of values

cp's OEIS Frontend

A224499 Numbers k such that if 2*k+1 divides 2^k+1 then 2*(k+1)+1 divides 2^(k+1)+1.

Table of values

List of values

A224499 Numbers k such that if 2k+1 divides 2^k+1 then 2(k+1)+1 divides 2^(k+1)+1.