Number Theory

    

Proof of Fermat’s Last Theorem (Part III of III) A^n + B^n = C^n (n > 1 and Odd)

Authors: Mr Romdhane DHIFAOUI

Another form of Fermat's last theorem : I prove that the Fermat's last theorem consist in finding 3 integers (x, y, and z) such as 〖(x+z)〗^n +(〖y+z)〗^n = 〖(x+ y+z)〗^n From the Pythagorean triple we obtain a square equals the sum of three squares If c2 = a2 + b2, and where d is the complement of c to (a + b) was (c-d) 2 = (a-d) 2 + (b-d) 2 + d2. From each even integer we obtain at least a Pythagorean triple The surface of the Pythagorean triangle Any number s = ( w^(3 )- w )/4 is the surface of a Pythagorean triangle w^2+ 〖 (( w^2-1 )/2)〗^2=〖 (( w^2+1 )/2)〗^2

Comments: 4 Pages.

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Submission history

[v1] 2015-10-10 18:25:27
[v2] 2015-10-15 20:38:44

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