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Convergence of series, sequences and functions and different modes of convergence.

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Limiting problem for variable being part of derivative of natural degree

I discovered some interesting behaviour of Riemman's functional equation, such assuming Ramanujan's summation; $$ \begin {split} \zeta(s) & = 2(2 \pi)^{s-1}\left(\frac{\pi s }{2}\right)\zeta(1-s)\Gamm …
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Limiting problem for variable being part of derivative of natural degree

Given formula, for $s \in \mathbb{N}$, $s \geq 2$ should be equal to; $$ \zeta(s)= \frac{(-2 \pi)^{s-1}}{\Gamma(s)} i\int_{0}^1(1-u)^{-1} u^{s-1} \left[e^{\left(2 \pi u+\frac{\pi s}{2}\right)}Li_{1- …
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