n=x³+y³+z³

Solutions of n=x³+y³+z³
0 <= n <= 99, not equal 4 or 5 (mod 9) , 0 <= |x| <= |y| <= |z| <= 10¹⁰

n	x	y	z
0	0	0	0
1	0	0	1
2	0	1	1
3	1	1	1
6	-1	-1	2
7	0	-1	2
8	0	0	2
9	0	1	2
10	1	1	2
11	-2	-2	3
12	7	10	-11
15	-1	2	2
16	-511	-1609	1626
17	1	2	2
18	-1	-2	3
19	0	-2	3
20	1	-2	3
21	-11	-14	16
* 24	-2901096694	-15550555555	15584139827
25	-1	-1	3
26	0	-1	3
27	0	0	3
28	0	1	3
29	1	1	3
* 30	-283059965	-2218888517	2220422932
33	?	?	?
34	-1	2	3
35	0	2	3
36	1	2	3
37	0	-3	4
38	1	-3	4
* 39	117367	134476	-159380
42	?	?	?
43	2	2	3
44	-5	-7	8
45	2	-3	4
46	-2	3	3
47	6	7	-8
48	-23	-26	31
51	602	659	-796
* 52	23961292454	60702901317	-61922712865
53	-1	3	3
54	-7	-11	12
55	1	3	3
56	-11	-21	22
57	1	-2	4
60	-1	-4	5
61	0	-4	5
62	2	3	3
63	0	-1	4
64	0	0	4
65	0	1	4
66	1	1	4
69	2	-4	5
70	11	20	-21
71	-1	2	4
72	7	9	-10
73	1	2	4
74	?	?	?
* 75	4381159	435203083	-435203231
78	26	53	-55
79	-19	-33	35
80	69241	103532	-112969
81	10	17	-18
82	-11	-11	14
83	-2	3	4
* 84	-8241191	-41531726	41639611
87	-1972	-4126	4271
88	3	-4	5
89	6	6	-7
90	-1	3	4
91	0	3	4
92	1	3	4
93	-5	-5	7
96	10853	13139	-15250
97	-1	-3	5
98	0	-3	5
99	2	3	4

* 24 : D. J. Bernstein (July 29, 2001) http://cr.yp.to/threecubes.html
* 30 : Eric Pine, Kim Yarbrough, Wayne Tarrant and Michael Beck, University of Georgia
       Noam D. Elkies,Rational points near curves and small
       nonzero |x³-y²| via lattice reduction,
       ANTS IV (2000) * 39 : D. R. Heath-brown, W. M. Lioen, and H. J. J. Te Riele,On Solving the Diophantine Equation x³+y³+z³=k on a Vector Computer, Math. Comp. 61(1993),235-244.
* 52 : Eric Pine, Kim Yarbrough, Wayne Tarrant and Michael Beck, University of Georgia
* 75 : Andrew Bremner (1993)
* 84 : B. Conn and L. Vaserstein, On sums of three integral cubes, Contemp. Math. 166 (1994), 285-294.