31 = (-56)^3 + (-41)^3 + (-26)^3 + 64^3
148 = (-104)^3 + 91^3 + 73^3 + (-26)^3
265 = (-26)^3 + 7^3 + (-53)^3 + 55^3
284 = (-130)^3 + 5^3 + 80^3 + 119^3
356 = (-112)^3 + (-103)^3 + (-85)^3 + 146^3
382 = (-149)^3 + 34^3 + 91^3 + 136^3
571 = (-170)^3 + (-260)^3 + (-56)^3 + 283^3
580 = (-77)^3 + 73^3 + 16^3 + 40^3
598 = (-131)^3 + (-47)^3 + (-5)^3 + 133^3
626 = (-142)^3 + 131^3 + 80^3 + 47^3
724 = (-134)^3 + 97^3 + (-53)^3 + 118^3
725 = (-67)^3 + 59^3 + 56^3 + (-43)^3
787 = (-131)^3 + (-47)^3 + 4^3 + 133^3
949 = (-101)^3 + 109^3 + 37^3 + (-68)^3
It appears that all integers can be expressed as a sum of four integer cubes.
WHY?
No Subject
