algebraic proofs of Fermats last theorem and Beals conjecture

Abstract

In this paper, the following statememt of Fermats Last Theorem is proved. If x, y, z are positive integersï° is an odd prime and z = x y , x, y, z ï° ï° ï° ï€« are all even. Also, in this paper, is proved (Beals conjecture) The equation
ï¸ ï­ ï® z = x  y has no solution in relatively prime positive integers x, y, z, with ï¸ ,ï­,ï® primes at least .