6 problems.
- Convergence of \(2n\cdot n!/n^n\) and of a series with \(\cos(k!)/(k(k+1))\)
- Domain and sum of the arctangent series, and a three-decimal approximation of \(\pi\)
- Riemann-Stieltjes integration against a step integrator on \([-2,2]\)
- The supremum metric on bounded functions
- Equicontinuity upgrades pointwise convergence to uniform convergence, and a Holder family is equicontinuous
- Uniform convergence on compacta of the translates \(f(x+1/n)\), and failure on all of \(\mathbb{R}\)