Research ArticleOpen AccessGoogle Scholar indexed
Proof of Beal Conjecture
MCHH of Guangxi, Nanning, China
- 1 MCHH of Guangxi, Nanning, China
Advances in Pure Mathematics·Volume 09 (2019)·Pages 429–433·Published 17 May 2019·DOI10.4236/apm.2019.95021
Copy link · social · email
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.
KeywordsAlgebraic FormulaGraphAlgebraic TransformationCongruence
- Baike.baidu Beal’s Conjecture. https://baike.so.com/doc/7584609-7858703.html
- AMS Beal Prise. http://www.ams.org/profession/prizes-awards/ams-supported/beal-prize
- Nelsen, R.B. (2014) Mathematical Protrait—Proof Without Language. Translated by Xiao Zhankui and Fu Wenwen, Machinery Industry Press, Beijing, 1-71.
- Euclid (2011) Geometric Origin. Translated by Yan Xiaodong, Jiangsu People’s Publishing House, Nanjing, 44.
- Xiao, W.Q. (2003) Mathematical Proof. Dalian University of Technology Press, Dalian, 43-44.
- Harly, G.H. and Wright, E.M. (2007) An Introduction to the Theorem of Number. People’s Post and Telecommunications Press, Beijing, 48-57.