Many proofs that $\sum_{n=1}^{\infty} \frac{1}{n^2} = \frac{\pi^2}{6}$ can be found in the conformal invariance of planar Brownian motion

Greg Markowsky

arxiv: 1812.06643 · v2 · pith:BW5UJ4DLnew · submitted 2018-12-17 · 🧮 math.PR

Many proofs that sum_(n=1)^(infty) frac{1}{n²} = frac{π²}{6} can be found in the conformal invariance of planar Brownian motion

Greg Markowsky This is my paper

classification 🧮 math.PR

keywords brownianconformalfracinvariancemotionplanarproofscelebrated

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A number of recent new proofs of Euler's celebrated identity are presented, all of which are probabilistic in nature and depend on the conformal invariance of planar Brownian motion.

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Many proofs that sum_(n=1)^(infty) frac{1}{n²} = frac{π²}{6} can be found in the conformal invariance of planar Brownian motion

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