2007•Unpublished venueRequires access

Fermat’s Marvelous Proofs for Fermat’s Last Theorem

Chun-Xuan, Jiang

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Abstract

Using the complex hyperbolic functions and complex trigonometric functions we reappear the Fermat’s marvelous proofs for Fermat’s last theorem (FLT) [1-7]. We present three proofs: (1) Jiang’s marvelous proofs, (2) Fermat’s marvelous proofs and (3) Frey-Ribet-Wiles proofs. Ribenbiom [11] points out that there are some mathematicians who are not satisfied with the method of proof using elliptic curves and modular form, perhaps wrongly? or rightly?

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Using the complex hyperbolic functions and complex trigonometric functions we reappear the Fermat’s marvelous proofs for Fermat’s last theorem (FLT) [1-7]. We present three proofs: (1) Jiang’s marvelous proofs, (2) Fermat’s marvelous proofs and (3) Frey-Ribet-Wiles proofs. Ribenbiom [11] points out that there are some mathematicians who are not satisfied with the method of proof using elliptic curves and modular form, perhaps wrongly? or rightly?

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Available abstract

Using the complex hyperbolic functions and complex trigonometric functions we reappear the Fermat’s marvelous proofs for Fermat’s last theorem (FLT) [1-7]. We present three proofs: (1) Jiang’s marvelous proofs, (2) Fermat’s marvelous proofs and (3) Frey-Ribet-Wiles proofs. Ribenbiom [11] points out that there are some mathematicians who are not satisfied with the method of proof using elliptic curves and modular form, perhaps wrongly? or rightly?

Key concepts: Fermat's Last Theorem, Mathematical proof, Proofs of Fermat's little theorem, Mathematics, Fermat's little theorem, Wieferich prime, Proofs of trigonometric identities, Fermat number

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