A294682 - cp's OEIS frontend

A294682 Numbers n such that A294386(n) = 2^(k-1)(2^k - 2n - 1) for some k such that 2^k - 2*n - 1 is prime.

n	a(n)
1	0
2	12
3	62
4	121
5	126
6	205
7	241
8	877
9	1021
10	1022
11	1645
12	2041
13	2424
14	2761
15	2791
16	2965
17	3355
18	3445
19	3541
20	4021
21	4081
22	4094
23	4165
24	4825
25	5071
26	5191
27	5251
28	5593
29	6151
30	6385
31	6631
32	7465
33	7765
34	7884
35	8137
36	8188

[0, 12, 62, 121, 126, 205, 241, 877, 1021, 1022, 1645, 2041, 2424, 2761, 2791, 2965, 3355, 3445, 3541, 4021, 4081, 4094, 4165, 4825, 5071, 5191, 5251, 5593, 6151, 6385, 6631, 7465, 7765, 7884, 8137, 8188]

cp's OEIS Frontend

A294682 Numbers n such that A294386(n) = 2^(k-1)(2^k - 2n - 1) for some k such that 2^k - 2*n - 1 is prime.

Table of values

List of values

cp's OEIS Frontend

A294682 Numbers n such that A294386(n) = 2^(k-1)*(2^k - 2*n - 1) for some k such that 2^k - 2*n - 1 is prime.

Table of values

List of values

A294682 Numbers n such that A294386(n) = 2^(k-1)(2^k - 2n - 1) for some k such that 2^k - 2*n - 1 is prime.