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DOI:http://dx.doi.org/10.26855/ jamc.2018.04.003

“Fermat’S Great Theorem”

Date: April 14,2018 |Hits: 5069 Download PDF How to cite this paper
Levan Gavasheli*
1Academy of physical and mathematical sciences, President, Georgia, 0171
*Corresponding author: Levan Gavasheli
Email: levan_gavasheli@yahoo.com


The work contains a complete proof of the "Fermat’s great theorem" farm elementary methods, which is approved by well-known scholars in the field of number theory, and is intended for all lovers of mathematics. Fermat’s Great Theorem, there do not exist integral numbers  x,y, z  different from zero, for which:

xn+yn=zn      (1)

where n > 2 (it is well known that at n = 2 such numbers exist).

From equation 1 should be


where λ a positive integer 


As in any set of natural numbers there exists the smallest number, among all such solutions there exists a solution x, y, z with the smallest value of 𝜆. Let us examine this solution in more detail.

By entering these designations in the equation (1), we shall get




How to cite this paper

“Fermat’S Great Theorem”

How to cite this paper: Gavasheli, L. (2018) “Fermat’S Great Theorem”. Journal of Applied Mathematics and Computation, 2(4), 136-142.
http://dx.doi.org/10.26855/ jamc.2018.04.003
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