A334567 - cp's OEIS frontend

A334567 Least value m > 0 such that Diophantine equation z^2 - y^2 - x^2 = m, when the positive integers, x, y and z are consecutive terms of an arithmetic progression, has exactly n solutions.

n	a(n)
0	1
1	3
2	27
3	15
4	63
5	135
6	384
7	315
8	960
9	1995
10	1155
11	1575
12	2835
13	3840
14	5775
15	4095
16	6720
17	14400
18	14175
19	10395
20	13440
21	20475
22	20160
23	36855
24	48384
25	26880
26	46080
27	108675
28	57600
29	51975
30	40320
31	190575
32	100800
33	193536
34	107520
35	172800
36	126720
37	80640
38	174720
39	120960
40	744975

[1, 3, 27, 15, 63, 135, 384, 315, 960, 1995, 1155, 1575, 2835, 3840, 5775, 4095, 6720, 14400, 14175, 10395, 13440, 20475, 20160, 36855, 48384, 26880, 46080, 108675, 57600, 51975, 40320, 190575, 100800, 193536, 107520, 172800, 126720, 80640, 174720, 120960, 744975]

cp's OEIS Frontend

A334567 Least value m > 0 such that Diophantine equation z^2 - y^2 - x^2 = m, when the positive integers, x, y and z are consecutive terms of an arithmetic progression, has exactly n solutions.

Table of values

List of values