Favourite Math Theorem.

<p>Morley's theorem is nice.</p>

<p>Well, for theorems, Cauchy’s is my favorite.</p>

<p>fermat’s last theorem is my favorite, stating that: no three positive integers a, b, c can satisfy the equation a^n+b^n=c^n for any integer value greater than 2. awesome right?</p>

<p>Fermat’s Last Theorem is LAAMMMEEEEEE</p>

<p>I don’t really like it either. What about this: “The sum of the first nth integers = n^2.” It doesn’t technically have a name, but I prefer this one over Fermat’s. Fermat’s only has a much more complex proof. And Wile’s proof is too idiosyncratic.</p>

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<p>Um, I feel like there’s something missing here</p>

<p>oops. the sum of the first n odd integers.</p>

<p>Pythagoreom. It took me around two months to full grasp the concept, but once I did I was very pleased with myself.</p>

<p>(n + a)(n - a) = n^2 - a^2 ftw</p>

<p>or perhaps more usefully:</p>

<p>b*c = (|b + c|/2)^2 - (|b - c|/2)^2</p>

<p>where b = n + a, c = n - a</p>

<p>Fundamental Theorem of Calculus. That’s all that needs to be said.</p>

<p>Calculus sucks.</p>

<p>Centural Limit Theorem</p>

<p>NOO CALCuLUS!!!</p>

<p>ass theorem</p>

<p>haha there is no ASS</p>

<p>angle side side!</p>

<p>Nerdy thread is nerdy.</p>

<p>Obvious Nerd is Obvious.</p>

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<p>■■■■■ ■■■■■ ■■■■■?</p>