Proof of Beal Conjecture - Advances in Pure Mathematics

APM > Vol.9 No.5, May 2019

Proof of Beal Conjecture ()

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Download as PDF (Size: 325KB) PP. 429-433

DOI: 10.4236/apm.2019.95021 897 Downloads 2,773 Views Citations

Author(s)

Zengyong Liang

Affiliation(s)

MCHH of Guangxi, Nanning, China.

ABSTRACT

Beal conjecture is a famous world mathematical problem and was proposed by American banker Beal, so to solve it is more difficult than Fermat’s last theorem. This paper uses relationship between the mathematical formula and corresponding graph, and by characteristics of graph, combined with the algebraic transformation and congruence theory of number theory; it is proved that the equation can only be formed under having a common factor and Beal conjecture is correct.

KEYWORDS

Algebraic Formula, Graph, Algebraic Transformation, Congruence

Share and Cite:

Liang, Z. (2019) Proof of Beal Conjecture. Advances in Pure Mathematics, 9, 429-433. doi: 10.4236/apm.2019.95021.

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