A155171 - cp's OEIS frontend

A155171 Numbers p such that if q = p+1 then (a = q^2-p^2, b = 2pq, c = q^2 + p^2) is a primitive Pythagorean triple with s-1 and s+1 primes, where s = a+b+c.

n	a(n)
1	1
2	2
3	7
4	10
5	20
6	29
7	44
8	50
9	65
10	70
11	76
12	77
13	101
14	104
15	107
16	115
17	154
18	175
19	197
20	202
21	226
22	227
23	247
24	275
25	371
26	380
27	412
28	457
29	490
30	500
31	574
32	596
33	647
34	671
35	682
36	710
37	764
38	829
39	926
40	1052
41	1085
42	1102
43	1127
44	1186
45	1204
46	1205
47	1225
48	1256
49	1280
50	1324
51	1325
52	1331

[1, 2, 7, 10, 20, 29, 44, 50, 65, 70, 76, 77, 101, 104, 107, 115, 154, 175, 197, 202, 226, 227, 247, 275, 371, 380, 412, 457, 490, 500, 574, 596, 647, 671, 682, 710, 764, 829, 926, 1052, 1085, 1102, 1127, 1186, 1204, 1205, 1225, 1256, 1280, 1324, 1325, 1331]

cp's OEIS Frontend

A155171 Numbers p such that if q = p+1 then (a = q^2-p^2, b = 2pq, c = q^2 + p^2) is a primitive Pythagorean triple with s-1 and s+1 primes, where s = a+b+c.

Table of values

List of values

cp's OEIS Frontend

A155171 Numbers p such that if q = p+1 then (a = q^2-p^2, b = 2*p*q, c = q^2 + p^2) is a primitive Pythagorean triple with s-1 and s+1 primes, where s = a+b+c.

Table of values

List of values

A155171 Numbers p such that if q = p+1 then (a = q^2-p^2, b = 2pq, c = q^2 + p^2) is a primitive Pythagorean triple with s-1 and s+1 primes, where s = a+b+c.