6 problems.
- Real differentiability, partials without differentiability, and nowhere holomorphic maps \(\mathbb{R}^2\to\mathbb{R}^2\)
- Functions on the Riemann sphere with a simple pole at \(2\) and a double pole at infinity
- Injective conformal maps of \(\{\operatorname{Re} z>0,\ |z-1|>1\}\) onto the disc
- \(\int_0^\infty\frac{\cos x-\cos 4x}{x^2}\,dx\)
- Taylor coefficients of an entire function as contour integrals, uniform convergence on bounded sets, and uniform convergence on \(\mathbb{C}\)
- Density of \(f(\mathbb{H})\) for a holomorphic map of the half-plane real precisely on \(\mathbb{R}\)