Pi!

\( \zeta_{\bigl(s\bigr)} = M \sum_{v=1}^{v=\infty} v sin \Biggl( N\pi\Gamma^2...-8\pi\Gamma^2+7\pi\Gamma^2-6\pi \Gamma^2 + 5\pi\Gamma^2-4\pi\Gamma^2+3\pi\Gamma^2-2\pi \Gamma^2 + \pi\Gamma^2 \Biggr)\)

Transcendental? ipso facto...

 

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As written, the right side either diverges or is zero.

 

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Does it help your skizo mind if you sub in some of Ramanujan's equations that fit the numerical values for the matching symbol for Pi! ? Cause it makes my brain hurt just thinking about doing that!!!

 

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There maybe hope if you use McDonald's lemma in combination with the KFC criterion.

 

sounds more like an equation for diarrhea than the free apple pies...

 

Oh god it burns, the nonsense! The goggles do nothing!!

 

\( \sum \frac{4^n(n!)^3}{(6n+1)(\frac{1}{2})_n^3} \Gamma^2 -\frac{16^n(2n+1)}{\frac{2n}{n}}\Gamma^2 {+\frac{(2n)^2}{(2n)^2-1}\Gamma^2-\frac{(8n-1)^2}{8n(2n+1)} \)

Basically π/n= E formula.

http://en.wikipedia.org/wiki/Pi

or did I do something wrong.

 

I award you +1 internets for that.