Integral using the Hyperbolic Sine
\zeta(s)=\frac{2^{s-1}}{\Gamma(s+1)}\int_{0}^{\infty}\frac{x^s}{\sinh(x)^2}dx
This is one of the first discovered Formulas linking the Riemann Zeta and the Hyperbolic sine.
The demonstration we explain is based on the Relation to the Gamma Function 1.
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