6 problems.
- \(e^x(\cos y+i\sin y)\) is the unique entire solution of \(E'=E\), \(E(0)=1\)
- Bounds relating \(\sup_{|z|\le R}|f|\) and \(\sup_{|z|\le R}|f'|\) for holomorphic \(f\) on \(|z|<3R\)
- A meromorphic function on \(\mathbb{C}\) bounded outside a disk is rational
- Schwarz–Pick lemma
- A conformal map from \(\{\Re z>0,\ |z-1/2|>1/2\}\) onto \(\HH\) — Spring 2019.6
- Locally bounded holomorphic functions converging on a set with a limit point converge uniformly on compacta