Journals Information
Universal Journal of Applied Mathematics Vol. 2(4), pp. 195 - 197
DOI: 10.13189/ujam.2014.020405
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Beal鈥檚 Conjecture on the Polynomials with Root of Powers
Enfer Diez *
Institute Polytechnic of Leon, Spain
ABSTRACT
In this paper I present a polynomial different from of Euler, Genochi, Bernoulli and Bernstein. Ere different because each of them has a specific purpose is to say that each of these polynomials corresponds to a power of an integer and therefore exist as many polynomials as powers of integers. These polynomialsa are characterized by the same source (generatriz) and for this reason it is shown that: the sum of two such polynomials never is a third polynomial root corresponding to a power of an integer. This shows absolutely, Beal鈥檚 conjecture and again on T. Fermat. I think both Pierre Fermat and Andrew Beal were aware of these polynomials before stating his conjecture.
KEYWORDS
New Polynomial, Beal鈥檚 Conjecture, Affirmation of the T. Fermat
Cite This Paper in IEEE or APA Citation Styles
(a). IEEE Format:
[1] Enfer Diez , "Beal鈥檚 Conjecture on the Polynomials with Root of Powers," Universal Journal of Applied Mathematics, Vol. 2, No. 4, pp. 195 - 197, 2014. DOI: 10.13189/ujam.2014.020405.
(b). APA Format:
Enfer Diez (2014). Beal鈥檚 Conjecture on the Polynomials with Root of Powers. Universal Journal of Applied Mathematics, 2(4), 195 - 197. DOI: 10.13189/ujam.2014.020405.