ALGEBRAIC PROOFS FERMAT'S LAST THEOREM, BEAL'S CONJECTURE | Zendy

James E. Joseph | Zendy

AI Assistant Blog Pricing

Home ZAIA Blog

Open Access

ALGEBRAIC PROOFS FERMAT'S LAST THEOREM, BEAL'S CONJECTURE

Author(s) -

James E. Joseph

Publication year - 2016

Publication title -

journal of advances in mathematics

Language(s) - English

Resource type - Journals

ISSN - 2347-1921

DOI - 10.24297/jam.v12i9.130

Subject(s) - mathematics , fermat's last theorem , wieferich prime , regular prime , fermat's little theorem , mathematical proof , fermat number , prime number , proofs of fermat's little theorem , number theory , discrete mathematics , beal's conjecture , fermat's theorem on sums of two squares , algebraic number , prime (order theory) , conjecture , combinatorics , pure mathematics , brouwer fixed point theorem , compactness theorem , mathematical analysis , fixed point theorem , danskin's theorem , geometry

In this paper, the following statememt of Fermat's Last Theorem is proved. If x; y; z are positive integers, _ is an odd prime and z_ = x_ + y_; then x; y; z are all even. Also, in this paper, is proved Beal's conjecture; the equation z_ = x_ + y_ has no solution in relatively prime positive integers x; y; z; with _; _; _ primes at least 3:

The content you want is available to Zendy users.

Already have an account? Click here to sign in.

Having issues? You can contact us here

Accelerating Research