A060387 - cp's OEIS frontend

A060387 Numbers k such that x^4 + y^4 = k * z^4 is solvable in nonzero integers x,y,z.

n	a(n)
1	2
2	17
3	32
4	82
5	97
6	162
7	257
8	272
9	337
10	512
11	626
12	641
13	706
14	881
15	1250
16	1297
17	1312
18	1377
19	1552
20	1921
21	2402
22	2417
23	2482
24	2592
25	2657
26	3026
27	3697
28	4097
29	4112
30	4177
31	4352
32	4721
33	4802
34	5392
35	5906

[2, 17, 32, 82, 97, 162, 257, 272, 337, 512, 626, 641, 706, 881, 1250, 1297, 1312, 1377, 1552, 1921, 2402, 2417, 2482, 2592, 2657, 3026, 3697, 4097, 4112, 4177, 4352, 4721, 4802, 5392, 5906]

cp's OEIS Frontend

A060387 Numbers k such that x^4 + y^4 = k * z^4 is solvable in nonzero integers x,y,z.

Table of values

List of values