Presents elementary general topology in an unconventional way, building on the teaching methods of R.L. Moore. Part I reviews basic definitions and supplies many exercises and theorems in topological spaces, mappings, induced and coinduced topologies, convergence, compactness, and connectedness. Part II contains complete solutions and complete proofs for all of the problems and theorems in Part I. Can be used for a one-semester upper-division course, as an adjunct to a standard text, and as a self-study text. Annotation copyright Book News, Inc. Portland, Or.