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Beal Conjecture

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Abstract:

Beal Conjecture was formulated in 1997 and presented as a generalization of Fermat's Last Theorem, within the field of number theory.

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Periodical:
The Bulletin of Society for Mathematical Services and Standards (Volume 14)
Pages:
7-27
Citation:
S. Stanojevic, "Beal Conjecture", The Bulletin of Society for Mathematical Services and Standards, Vol. 14, pp. 7-27, 2015
Online since:
June 2015
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References:

[1] Don Blazys, Proof of Bealʼs Conjecture By: Don Blazys.

[2] Leonardo Torres Di Gregorio,Proof for the Beal Conjecture and new proof for Fermatʼs Last Theorem, In Pure and Applied Mathematics Journal.

DOI: https://doi.org/10.11648/j.pamj.20130205.11

[3] pp.149-155, Published Online September 20, (2013).

[4] Prof. dr. K. Rama Gandhi and Reuven Tint, Proof of Bealʼs Conjecture Bulletin of Mathematics Sciences & Applications pp.61-64 (2013).

[5] Jamel Ghanouchi, A proof of Bealʼs Conjecturehal-00710017 version 4 – 22 Jun (2012).

[6] Byomkes Chanora Ghosh, The proof the Bealʼs Conjecture , Calcuta Mathematical Society, EA-374 Sector-1 Salt lake City.

[7] Charles William Johnson, A proof and Counterexamples Earth/matrix Editions 4-22 Aug. (2002).

[8] Mauldin, R.D,A Generalization of Fermatʼs Last Theorem: The Beal Conjecture and prize problem, AMS Notices 44, No 11, Dec. 1997, 1436-1437.

[9] Raj C Thiagarajan, PhD A Proof to Bealʼs Conjecture 29. Aug. 2013. www.atoa.com, Rev 5, 14. Jan., page 1.

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