FERMAT'S LAST THEOREM: ALGEBRAIC PROOF
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2015, Vol 10, Issue 4
Abstract
In 1995, A, Wiles announced, using cyclic groups, a proof of Fermat's Last Theorem, which is stated as follows: If is an odd prime and x; y; z are relatively prime positive integers, then . In this note, a proof of this theorem is offered, using elementary Algebra. It is proved that if is an odd prime and x; y; z are positive inyegera satisfying ; then x; y; and z are each divisible by Femat[2010]Primary 11Yxx The special case Z4=X4+Y4 is impossible [1].In view of the fact,it is only neccessary to prove ,if x,y,z are relativaly prime postive integer, is odd prime ,(In this article ,the symbol will represt an odd prime
Authors and Affiliations
JAMES E JOSEPH
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- EP ID EP651543
- DOI 10.24297/jam.v10i4.1239
- Views 138
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