Skip to main content
1 of 2

I will give the following $$\sum_{p\leq x}\frac{1}{p^s} \approx \frac{x^{1-s}}{\log x}$$ for $0\leq s < 1$ and $$\sum_{p\leq x}\frac{1}{p} \approx \log \log x$$ for $s = 1$.