Articles and Publication  Physics NON-MODULAR ELLIPTIC CURVES - WAY FOR SOLUTIONS OF PROBLEMS OF P.FERMAT, G.FREY, A.POINCARE AND A.BEAL.
NON-MODULAR
ELLIPTIC CURVES - WAY FOR SOLUTIONS OF PROBLEMS OF P.FERMAT, G.FREY, A.POINCARE
AND A.BEAL.
© V.S.Yarosh
The state
unitary enterprise “All-russian research institute For optical and physical
measurements” (sue “VNIIOFI”)
Contact to the author:
vs.yarosh@mtu-net.ru
Abstract
The mail goal of the article
is to consider to common solution the system equations of P.Fermat, G.Frey and
A.Beal and its application to the non-modular elliptic curves.
It is exact proof for the facts:
1. Hypothesis of G.Shimura-Y.Taniyama: All elliptic
curves is modular curves - it is wrong
2. Proof of A.Wiles for Last Theorem of P.Fermat
is doubtful.
Introduction
It is known :
- David Hilbert, while solving the problem of
Gordan’s invariants, presented a universal formulation of this problem :
«Is given an endless system of
forms of a finite number of variables. Under what circumstances exists a finite
system of forms through which all others are expressed in the form of linear
combinations as rational functions of the variables»
Universality of the given formulation lies in the
fact that it contain in a generalized form the description of a final solution
of the Last Theorem Fermat’s.
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Publishing date: May 5, 2010
Source: SciTecLibrary.ru
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