Top network posts

• 18 Analytic continuation of $\Phi(s)=\sum_{n \ge 1} e^{-n^s}$
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• 10 Is $z=e^{\frac{1}{\log(x)}}$ a solution to a polynomial?
• 10 What is the analytic continuation of $\varphi(s)=\sum_{n \ge 1} e^{-n^s}?$
• 9 How many primes does this sequence find?
• 9 Find all functions $f:\Bbb R^+\to\Bbb R^+$ s.t. for all $x\in \Bbb R^+$ the following is valid: $f\bigg(\frac{1}{f(x)}\bigg)=\frac{1}{x}$
• 9 Trying to Understand Quote by Nietzsche
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