A337098 - cp's OEIS frontend

A337098 Least k whose set of divisors contains exactly n quadruples (x, y, z, w) such that x^3 + y^3 + z^3 = w^3, or 0 if no such k exists.

n	a(n)
1	60
2	120
3	240
4	432
5	960
6	360
7	3840
8	1728
9	2592
10	720
11	1800
12	2520
13	161700
14	1440
15	6840
16	9000
17	2160
18	2880
19	168300
20	5040
21	41472
22	5760
23	1520820
24	4320
25	7200
26	11520
27	119700
28	10080
29	682080
30	10800
31	8640
32	14400
33	27360
34	12960
35	373248
36	20160
37	61560
38	17280
39	28800
40	55440
41	171000
42	21600

[60, 120, 240, 432, 960, 360, 3840, 1728, 2592, 720, 1800, 2520, 161700, 1440, 6840, 9000, 2160, 2880, 168300, 5040, 41472, 5760, 1520820, 4320, 7200, 11520, 119700, 10080, 682080, 10800, 8640, 14400, 27360, 12960, 373248, 20160, 61560, 17280, 28800, 55440, 171000, 21600]

cp's OEIS Frontend

A337098 Least k whose set of divisors contains exactly n quadruples (x, y, z, w) such that x^3 + y^3 + z^3 = w^3, or 0 if no such k exists.

Table of values

List of values