## Fermat's Proof Of Fermat's Last Theorem

**Authors:** Johnny E Magee

Employing only basic arithmetic and algebraic techniques that would have been known to Fermat, and utilizing alternate computation methods for arriving at $\sqrt[n]{c^n}$, we identify a governing relationship between $\sqrt{(a^2 + b^2)}$ and $\sqrt[n]{(a^n + b^n)}$ (for all $n > 2$), and are able to establish that $c = \sqrt[n]{(a^n + b^n)}$ can never be an integer for any value of $n > 2$.

**Comments:** Total length, 8 pages. Length of proof, 1 page.

**Download:** **PDF**

### Submission history

[v1] 2017-09-27 19:45:24

[v2] 2018-03-18 07:15:19

[v3] 2018-06-25 15:42:25

**Unique-IP document downloads:** 102 times

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