Foreword.
Acknowledgments.
1. Introduction: Intuitive Topology.
2. Background on Sets and Functions.
3. Topological Spaces.
4. More on Open and Closed Sets and Continuous Functions.
5. New Spaces from Old.
6. Connected Spaces.
7. Compact Spaces.
8. Separation Axioms.
9. Metric Spaces.
10. The Classification of Surfaces.
11. Fundamental Groups and Covering Spaces.
References.
Index.
PAUL L. SHICK, PhD, is Professor in the Department of Mathematics and Computer Science at John Carroll University in Cleveland, Ohio. He earned a PhD in Mathematics from Northwestern University in 1984, working in the area of stable homotopy theory. He remains active in research in algebraic topology.
"Ideally suited for an introductory course in topology at the junior/senior level." (CHOICE, September 2007)
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