5 problems.
- Termwise differentiation of \(\sum n^{-x}\) on \((1,\infty)\)
- Equal integrals of measurable functions: equality a.e. or a strict inequality on a subset
- If \(\mu(X\setminus E_n)\to 0\) then almost every point lies in infinitely many \(E_n\)
- \(\left(\int\frac{|\phi|^n}{1+x^2}\,dx\right)^{1/n}\to\|\phi\|_\infty\)
- \(\lim_{n\to\infty}\int_{\RR}f(x)g(x+n)\,dx=0\) for \(f,g\in L^2(\RR)\)