n=x3+y3+2z3

D5 Sum of four cubes.
in Richard K. Guy, "Unsolve Problems in Number Theory" Second Edition, Springer-Verlag, 1994

Solutions of n=x3+y3+2z3
900 <= n <= 1000, max{|x|,|y|,|z|} <= 4*106.


nxyz
900576
901-167
902067
903167
904-577
905-5865-34
90612-2217
9072-58
908593
909783
910267
911710-6
912151153-152
913-12741849-1286
914-1923-13
915-495
916-7-1312
917-386
91810-1411
919-3-89
920-11133
921494
922-816-11
92327512-275171784
924153155-154
92521-2414
9263-58
927-2526-8
928-7-910
929367
930154156-155
931-6942368-2311537118510883
932-667917-619
933-3-48
934-410-1
9351-1211
936557
937279-28049
938-2-89
939-1427-20
94055163-131
941-91429587-3883
9422-1211
943-186
94479-4
945186
9460-89
947691
948157159-158
949100-10125
950-41176521-4699
951-49114-88
952-395
953-712-6
9542-89
955613-9
956-511-5
957-310-2
95862209268-8033
959-1-48
960-6389-61
9611-48
962-1214-3
9634-58
964-3169-53
965-477
966467
967380698641263-542246
968(2)(-4)(8)
969-3641-22
970-3-38
971386
972-711-2
9733-89
97426-5643
975-3101
976-4012203-1745
9778-1311
978685
979095
980195
981-1114-6
982-687
983784
98425-3322
985110-2
986-711-1
9873-48
988-7110
989-2-38
990-5-79
991676
992-3-1513
9931528-23
994-2101
995140-223161
996-1-38
9970-38
9981-38
999-1100
10000100

back (Japanese) back (English)

E-mail : kc2h-msm@asahi-net.or.jp
Hisanori Mishima