Let(a,b,c) be a primitive Pythagorean triple with a is even. In this paper we prove that if c is a prime power,then the equation x~2+b~y=c~z has only the positive integer solution(x,y,z)=(a,2,2) with y is even.

 
  • 設(a;b;c)是一組適合a為偶數的本原商高數;該文證明了:當c是素數方冪時(shí);方程x2+by=cz僅有正整數解(x;y;z)=(a;2;2)可使y是偶數.
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