n=x³+y³+z³

Solutions of n=x³+y³+z³
600 <= n <= 699, not equal to 4 or 5 (mod 9) , 0 <= |x| <= |y| <= |z| <= 10¹⁰

n	x	y	z
600	(8762318)	(870406166)	(-870406462)
601	-4	-4	9
602	6	-7	9
603	3	4	8
604	0	-5	9
605	1	-5	9
* 606	761302981	2638615657	-2659573862
* 609	20129024420	30430569722	-33121417879
610	-3	5	8
611	4	-13	14
612	2	-5	9
613	5	-8	10
614	7	-9	10
615	-11	-17	19
* 618	5368580	15435275	-15648793
619	23	29	-33
620	-11	-25	26
621	-403	-434	528
622	-4	7	7
623	4	6	7
624	650695	758290	-892751
627	?	?	?
628	776	951	-1099
629	-2	5	8
630	-3	-7	10
631	3	-5	9
632	1	-14	15
633	?	?	?
636	-1	5	8
637	0	5	8
638	1	5	8
639	-6	7	8
640	319	361	-430
641	-2312	-3908	4161
642	-1250	-4991	5017
645	2	5	8
646	-171	-175	218
647	-10	-12	15
648	19	45	-46
649	-2	-7	10
650	-6	-11	13
651	-77	-134	142
654	-73	-73	92
655	-18	-46	47
656	-1	-7	10
657	-2	-4	9
658	1	-7	10
659	-3	7	7
* 660	-159116	-199163	228487
* 663	-105841	-1068592	1068938
664	3	5	8
665	0	-4	9
666	1	-4	9
667	16	18	-21
668	4	-5	9
669	10	10	-11
672	5	-13	14
673	2	-4	9
674	7	-10	11
675	46	179	-180
676	-78	-197	201
677	-140	-956	957
678	-2	7	7
681	-7	8	8
682	729	1313	-1384
683	-15	-25	27
684	5	6	7
685	-1	7	7
686	-35	-120	121
687	1	7	7
690	-43	-163	164
691	300	614	-637
692	3	-4	9
693	44	45	-56
694	2	7	7
695	4	-14	15
696	33685	45634	-51077
699	-22	-61	62

* 606, 609 : D. J. Bernstein (July 29, 2001) http://cr.yp.to/threecubes.html
* 618 : Kenji Koyama, Yukio Tsuruoka, and Hiroshi Sekigawa, On Searching for Solutions of the Diophantine Equation x³+y³+z³=n, Math. Comp. 55(1997),841-851.
* 660, 663 : Elkies (1996)