Leensgs

{\begin{array}{r}\zeta (s)=0\\\Re (s)={\frac {1}{2}}\end{array}}

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Erdős 3

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Probability.

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\int 0~\operatorname {d} \!x=c

\int _{\mathbb {R} ^{n}}\exp \left(-{\frac {({\vec {x}}-{\vec {\mu }})^{T}\mathbf {V} ^{-1}({\vec {x}}-{\vec {\mu }})}{2}}\right)~\operatorname {d} \!{\vec {x}}={\sqrt {\det 2\pi \mathbf {V} }}