Lebesgue, V.A. (1853) Solving Biquadratic Equations z² = x⁴ ± my⁴, z² = 2mx⁴ – y⁴, ²mz² = x⁴ ± y⁴. Journal de Mathématiques Pures et Appliquées, 18, 73-86.

has been cited by the following article:

• TITLE: A Brief New Proof to Fermat’s Last Theorem and Its Generalization

  AUTHORS: Demetrius Chr. Poulkas

  KEYWORDS: Brief Proof of Fermat’s Last Theorem, Unsolved Mathematical Problems, Fermat’s Last Theorem, Generalization of the Fermat’s Last Theorem, Prime Number Problems, Millennium Problems

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.8 No.4, April 15, 2020

  ABSTRACT: This article presents a brief and new solution to the problem known as the “Fermat’s Last Theorem”. It is achieved without the use of abstract algebra elements or elements from other fields of modern mathematics of the twentieth century. For this reason it can be easily understood by any mathematician or by anyone who knows basic mathematics. The important thing is that the above “theorem” is generalized. Thus, this generalization is essentially a new theorem in the field of number theory.