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Demonstration Beal's Conjecture
Abstract
In this paper I present a polynomial different at of Euler, Genochi, Bernoulli and Bernstein. Are different because each of them has a specific purpose is to say that, each of these polynomials corresponds to a power of an integer. These polynomialsa are characterized because they have the same source (generatriz), for this reason it is shown that: the sum of two such polynomials never is a one third polynomial root corresponding to a power of an integer. This shows, Beal’s conjecture and also the T. Fermat. I think both, Pierre Fermat and Andrew Beal were aware of these polynomials before stating his conjecture.
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