Fermat's Last Theorem is a theorem in first propositioned by French mathematician Pierre de Fermat. Fermat made the proposition that for any positive integers, $a, b$ and $c$, there was no integer $n$ greater than 2 that satisfy the following equation: 

$$a^n + b^n = c^n$$.
Fermat's Last Theorem is a theorem in first propositioned by French mathematician Pierre de Fermat. Fermat made the proposition that for any positive integers, $a, b$ and $c$, there was no integer $n$ greater than 2 that satisfy the following equation: 

$$a^n + b^n = c^n$$.
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Fermat's Last Theorem was proven in 1995 by English mathematician Andrew Wiles.

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Fermat's Last Theorem is a theorem in first propositioned by French mathematician Pierre de Fermat. Fermat made the proposition that for any positive integers, $a, b$ and $c$, there was no integer $n$ greater than 2 that satisfy the following equation: 

$$a^n + b^n = c^n$$.
user
Fermat claimed that he had a proof of this theorem, but he never wrote it down. He wrote in the margin of his copy of Diophantus' Arithmetica that he had a proof that was too large to fit in the margin.

Fermat's Last Theorem was proven in 1995 by Andrew Wiles.

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Fermat's Last Theorem is a theorem in first propositioned by French mathematician Pierre de Fermat. Fermat made the proposition that for any positive integers, $a, b$ and $c$, there was no integer $n$ greater than 2 that satisfy the following equation: 

$$a^n + b^n = c^n$$.
user
Fermat's Last Theorem was proven in 1995 by English mathematician Andrew Wiles.

## Ad blocker interference detected!

### Wikia is a free-to-use site that makes money from advertising. We have a modified experience for viewers using ad blockers Wikia is not accessible if you’ve made further modifications. Remove the custom ad blocker rule(s) and the page will load as expected.
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