A337036 - cp's OEIS frontend

A337036 Numbers m such that the elements of all quadruples (x, y, z, w) satisfying x^3 + y^3 + z^3 = w^3 contained in the set of divisors of m are exactly the first k divisors of m for some k.

n	a(n)
1	720
2	864
3	1440
4	1728
5	2160
6	2592
7	2880
8	3456
9	4320
10	5184
11	5760
12	6480
13	6912
14	7776
15	8640
16	10368
17	11520
18	12960
19	13824
20	15552
21	17280
22	19440
23	20736
24	23040
25	23328
26	25920
27	27648
28	31104
29	34560
30	38880
31	41472
32	46080
33	46656
34	51840
35	55296
36	58320
37	62208
38	69120
39	69984
40	77760

[720, 864, 1440, 1728, 2160, 2592, 2880, 3456, 4320, 5184, 5760, 6480, 6912, 7776, 8640, 10368, 11520, 12960, 13824, 15552, 17280, 19440, 20736, 23040, 23328, 25920, 27648, 31104, 34560, 38880, 41472, 46080, 46656, 51840, 55296, 58320, 62208, 69120, 69984, 77760]

cp's OEIS Frontend

A337036 Numbers m such that the elements of all quadruples (x, y, z, w) satisfying x^3 + y^3 + z^3 = w^3 contained in the set of divisors of m are exactly the first k divisors of m for some k.

Table of values

List of values