@article{ajma2019713,
author={Buya, Samuel Bonaya},
title={A Review of Buya¡¯s Proof of Beal¡¯s Conjecture and Simple Proof of Fermat's Last Theorem},
journal={American Journal of Mathematical Analysis},
volume={7},
number={1},
pages={15--16},
year={2019},
url={http://pubs.sciepub.com/ajma/7/1/3},
issn={2333-8431},
abstract={In this research Buya¡¯s proof of Beal¡¯s conjecture will be reviewed for further improvement. It is shown that for the Beal¡¯s conjecture problem in the case x = y = z = 2 A, B, and C may or may not be coprime. It is shown is shown that if each of the integers x, y, z take values greater 2, then the integers A, B and C share a common factor. In this presentation a simple proof of Fermat's last theorem is also presented using the results of proof of Beal's conjecture. Thus it is shown that Fermat's last theorem is a special case of Beal's conjecture.},
doi={10.12691/ajma-7-1-3}
publisher={Science and Education Publishing}
}