A230699 - cp's OEIS frontend

A230699 Sequence of pairs k,g such that k2^n-1, k2^n-1+g, k2^n-1+2g, and k2^n+3g are four consecutive primes in arithmetic progression for the smallest odd k.

n	a(n)
1	135
2	-6
3	63
4	6
5	415
6	-6
7	987
8	6
9	55
10	-6
11	273
12	6
13	1195
14	-6
15	299
16	18
17	1371
18	6
19	5
20	-6
21	189
22	6
23	1077
24	6
25	7111
26	6
27	15
28	-6
29	2821
30	-18
31	15465
32	24
33	1081
34	6
35	11475
36	-6
37	17155
38	-6
39	3393
40	12
41	9751
42	6
43	16523
44	-24
45	165
46	-6
47	7395
48	-6
49	8695
50	-6
51	20325
52	-6
53	7153
54	18
55	2235
56	-6

[135, -6, 63, 6, 415, -6, 987, 6, 55, -6, 273, 6, 1195, -6, 299, 18, 1371, 6, 5, -6, 189, 6, 1077, 6, 7111, 6, 15, -6, 2821, -18, 15465, 24, 1081, 6, 11475, -6, 17155, -6, 3393, 12, 9751, 6, 16523, -24, 165, -6, 7395, -6, 8695, -6, 20325, -6, 7153, 18, 2235, -6]

cp's OEIS Frontend

A230699 Sequence of pairs k,g such that k2^n-1, k2^n-1+g, k2^n-1+2g, and k2^n+3g are four consecutive primes in arithmetic progression for the smallest odd k.

Table of values

List of values

cp's OEIS Frontend

A230699 Sequence of pairs k,g such that k*2^n-1, k*2^n-1+g, k*2^n-1+2*g, and k*2^n+3*g are four consecutive primes in arithmetic progression for the smallest odd k.

Table of values

List of values

A230699 Sequence of pairs k,g such that k2^n-1, k2^n-1+g, k2^n-1+2g, and k2^n+3g are four consecutive primes in arithmetic progression for the smallest odd k.