Proof of Fermat’s Last Theorem when it is already proven for the exponent n=3

Syed Abdul Kader

doi:10.3329/jbas.v49i1.81653

Proof of Fermat’s Last Theorem when it is already proven for the exponent n=3

Authors

Syed Abdul Kader Department of Endocrinology and Metabolism, Sher-e-Bangla Medical College, Barisal, Bangladesh

DOI:

https://doi.org/10.3329/jbas.v49i1.81653

Keywords:

Integers, Triangle, Right angle, Pythagorean triples

Abstract

Pythagorean triples have been known for a long time. Fermat's last theorem sets the limit of any two integers summing up to the third, all raised to the same power, which, according to the theorem, can never be more than 2. After centuries of effort and waiting, Andrew Wiles provided a large and complicated proof of this theorem; this article provides an elementary one. Mathematical subject classification: 11D41, 11D45.

J. Bangladesh Acad. Sci. 49(1); 31-33: June 2025

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Published

2025-06-03

How to Cite

Kader, S. A. (2025). Proof of Fermat’s Last Theorem when it is already proven for the exponent n=3. Journal of Bangladesh Academy of Sciences, 49(1), 31–33. https://doi.org/10.3329/jbas.v49i1.81653