A224496 - cp's OEIS frontend

A224496 Smallest k such that k2p(n)^2+1=q is prime, k2q^2+1=r, k2r^2+1=s, k2r^2+1=t, r, s, and t are also prime.

n	a(n)
1	386
2	2769
3	96656
4	5366
5	420
6	34454
7	65039
8	192215
9	458367
10	24735
11	27155
12	777
13	736254
14	80297
15	279927
16	113429
17	650474
18	238919
19	8229
20	1284345
21	642789
22	333141
23	11510
24	1009271
25	932
26	395126
27	1202174
28	25811
29	204534
30	16286
31	22094
32	2661131
33	22530
34	128225
35	56225
36	900

[386, 2769, 96656, 5366, 420, 34454, 65039, 192215, 458367, 24735, 27155, 777, 736254, 80297, 279927, 113429, 650474, 238919, 8229, 1284345, 642789, 333141, 11510, 1009271, 932, 395126, 1202174, 25811, 204534, 16286, 22094, 2661131, 22530, 128225, 56225, 900]

cp's OEIS Frontend

A224496 Smallest k such that k2p(n)^2+1=q is prime, k2q^2+1=r, k2r^2+1=s, k2r^2+1=t, r, s, and t are also prime.

Table of values

List of values

cp's OEIS Frontend

A224496 Smallest k such that k*2*p(n)^2+1=q is prime, k*2*q^2+1=r, k*2*r^2+1=s, k*2*r^2+1=t, r, s, and t are also prime.

Table of values

List of values

A224496 Smallest k such that k2p(n)^2+1=q is prime, k2q^2+1=r, k2r^2+1=s, k2r^2+1=t, r, s, and t are also prime.