FERMAT'S LAST THEOREM: ALGEBRAIC PROOF
DOI:
https://doi.org/10.24297/jam.v10i4.1239Abstract
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
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