The Solving of Fermat’s Theorem
Abstract
This article is dedicated to the proof of Fermat's theorem in general form. It is shown that besides the second degree equation, Fermat's equation does not contain any other integer solutions. It is suggested to review 4 methods to proof the Theorem for integers x, y. The proof for Fermat's theorem should be considered closed.
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A method for the proof of Fermat's theorem in general form. Identify the basic equation (3) and the working of the formula (2), (5), (6), (7) for analysis and calculations.
The solution of Fermat in integer numbers for n> 2 due to the formation on the plane (x, y) distorted (acute-angled) projection function y n + x
n =zn . If the projections in the form of right-angled triangles solutions obtained in whole numbers
Fermat's theorem applies to the whole plane (x, y), except the quadrants II and IV, for odd n.
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