Post math that blows your mind. >the "r" you get

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>>8981113
>the series expansion of 1/(1+x^2) around 1 has a radius of convergence √2 because this is the distance between 1 and the function's nearest singularity (which is at i) when you view x as an element of the complex plane

>if two functions are holomorphic on a connected open set D and the functions are equal on a subset of D that has a limit point inside D, then the functions are equal on the entirety of D

>if f(1/n)=g(1/n) for all n then f=g everywhere

>the value of a holomorphic function at a point is completely determined by averaging the function's values around a random loop enclosing that point

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>the reals don't exist

0,999... = 1

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>>8981113
-1/12

How useful Tarski's fixed point theorem is compared to how simple it is.

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>1+1=2