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Beal Conjecture

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


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

[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.


[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., Rev 5, 14. Jan., page 1.

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