A263770 - cp's OEIS frontend

A263770 Smallest prime q such that (prime(n)^2 + q*prime(n))/(prime(n) + 1) is an integer.

n	a(n)
1	7
2	5
3	7
4	17
5	13
6	29
7	19
8	41
9	73
10	31
11	97
12	191
13	43
14	89
15	97
16	109
17	61
18	311
19	137
20	73
21	149
22	241
23	337
24	181
25	197
26	103
27	313
28	109
29	331
30	229
31	257
32	397
33	139
34	281
35	151
36	457
37	317
38	821
39	337
40	349
41	181
42	547
43	193
44	389
45	199
46	401
47	1061
48	449
49	229
50	461
51	937
52	241
53	727
54	757
55	1033
56	1321
57	271
58	1361
59	557

[7, 5, 7, 17, 13, 29, 19, 41, 73, 31, 97, 191, 43, 89, 97, 109, 61, 311, 137, 73, 149, 241, 337, 181, 197, 103, 313, 109, 331, 229, 257, 397, 139, 281, 151, 457, 317, 821, 337, 349, 181, 547, 193, 389, 199, 401, 1061, 449, 229, 461, 937, 241, 727, 757, 1033, 1321, 271, 1361, 557]

cp's OEIS Frontend

A263770 Smallest prime q such that (prime(n)^2 + q*prime(n))/(prime(n) + 1) is an integer.

Table of values

List of values