User talk:T.Stokke

$$\pi (x)=\frac{1}{2\pi i}\left(\int_{a-\infty i}^{a+\infty i}\frac{\log\zeta(s)}{s} \sum_{n=1}^\infty\frac{\mu(n)x^{s/n}}{n}\mathrm{d}s\right)$$

$$\int_0^a \frac{\left(x^{2n-1}\left(a-x\right)\right)^{\frac{1}{2n}}}{b-x} \mathrm{d}x= \frac{2b\pi\sin\left(\frac{\pi}{2n}\right)}{1-\cos\left(\frac{\pi}{n}\right)}\left(1-\frac{a}{2bn}-\left(1-\frac{a}{b}\right)^{\frac{1}{2n}}\right)$$

$$ A \models A \lor \neg A $$

$$\Psi\,=\,\int{e^{{\frac{i}{\hbar}} \int{(\frac{R}{16\pi{G}}\,-\,F^2\,+\,\overline{\psi}iD\psi\,-\,\lambda\varphi\overline{\psi}\psi\,+\,|D\varphi| ^2\,-\,V(\varphi))}}}$$

$$ A \sim \sum e^{iS[g]/\hbar}$$

$$\int_1^\infty \frac{\sum_{n\leq x} \sum_{d|n} 1}{x^3} dx = \frac{\pi^4}{72}$$

$$ds^2=\eta_{\mu\upsilon}dx^\mu dx^\upsilon$$

$$\sum_{n \text{ is squarefree}} \frac{1}{n}$$