Help!

by riemannHypothesis2.71828, May 5, 2010, 12:36 AM

Here is a tough problem that I can't seem to crack.

Prove that there exist infinitely many ordered quadruples of integers (negatives included) (x,y,z,t) such that

x^3 + y^3 + z^3 + t^3 = 1999


Any ideas??? I think it may have to do with generating more solutions from a starting solution (10,10,0,-1).
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