A263724 - cp's OEIS frontend

A263724 Least prime p = prime(n)^2 + prime(n+1)^2 + prime(n+2)^2 + prime(n+3)^2 + q^2, where q > prime(n+3) is also prime.

n	a(n)
2	373
3	653
4	1997
5	1901
6	2309
7	3389
8	4373
9	5381
10	6701
11	8069
12	10589
13	12269
14	18269
15	18461
16	19541
17	22973
18	24821
19	29021
20	32909
21	38261
22	46589
23	45869
24	50021
25	53549
26	56909
27	66029
28	69389
29	77261
30	87629
31	93581
32	102101
33	107741
34	118901
35	128981
36	131837
37	145517
38	152909
39	159869
40	170021
41	188261
42	184901
43	196661
44	214469
45	229781
46	237821
47	252509
48	277157
49	281429
50	291101
51	305933
52	317693
53	333029
54	344021
55	359981
56	370661
57	387341
58	395069
59	418349
60	460949

[373, 653, 1997, 1901, 2309, 3389, 4373, 5381, 6701, 8069, 10589, 12269, 18269, 18461, 19541, 22973, 24821, 29021, 32909, 38261, 46589, 45869, 50021, 53549, 56909, 66029, 69389, 77261, 87629, 93581, 102101, 107741, 118901, 128981, 131837, 145517, 152909, 159869, 170021, 188261, 184901, 196661, 214469, 229781, 237821, 252509, 277157, 281429, 291101, 305933, 317693, 333029, 344021, 359981, 370661, 387341, 395069, 418349, 460949]

cp's OEIS Frontend

A263724 Least prime p = prime(n)^2 + prime(n+1)^2 + prime(n+2)^2 + prime(n+3)^2 + q^2, where q > prime(n+3) is also prime.

Table of values

List of values