8 problems.
- Topological properties of a countable product of a disconnected subspace of \(\mathbb R\) — Part I Problem 1
- Compact finer topologies and a noncompact mixed product of \(K\)- and lower-limit intervals — Part I Problem 2
- Connected, path-connected, and quasi-components of unions of concentric circles — Part I Problem 3
- Urysohn metrization and a metrizable counterexample to its hypotheses — Part I Problem 4
- Covering of \(S^1\vee S^1\) for the normal subgroup generated by \(a^2,b^2,ab\) — Part II Problem 1
- Fundamental group of a cylinder with antipodal points identified on each boundary circle — Part II Problem 2; repeated exactly as the canonical antipodal-boundary cylinder problem
- Fundamental group of two tori identified along a circle — Part II Problem 3; repeated exactly as the canonical two-tori-glued-along-a-circle problem
- Simplicial homology of \(S^1\), the torus, and the punctured torus — Part II Problem 4