A190797 - cp's OEIS frontend

A190797 For primes p and q=p+6 create primitive Pythagorean triangles with sides (q^2 - p^2)/2, (p^2 + q^2)/2, and p*q. If the two remainders of the middle and longest side modulo the shortest side are both prime, then p is in the sequence.

n	a(n)
1	11
2	23
3	41
4	83
5	107
6	167
7	191
8	263
9	307
10	347
11	367
12	461
13	641
14	653
15	877
16	881
17	1103
18	1187
19	1367
20	2081
21	2393
22	2677
23	3607
24	4283
25	4357
26	4967
27	5081
28	5231
29	5387
30	5471
31	5651
32	6037
33	6197
34	6311
35	6353
36	6857
37	7823
38	8117
39	8693
40	8747
41	9221
42	9743
43	9851
44	9923

[11, 23, 41, 83, 107, 167, 191, 263, 307, 347, 367, 461, 641, 653, 877, 881, 1103, 1187, 1367, 2081, 2393, 2677, 3607, 4283, 4357, 4967, 5081, 5231, 5387, 5471, 5651, 6037, 6197, 6311, 6353, 6857, 7823, 8117, 8693, 8747, 9221, 9743, 9851, 9923]

cp's OEIS Frontend

A190797 For primes p and q=p+6 create primitive Pythagorean triangles with sides (q^2 - p^2)/2, (p^2 + q^2)/2, and p*q. If the two remainders of the middle and longest side modulo the shortest side are both prime, then p is in the sequence.

Table of values

List of values