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Table of Contents
1. Prerequisites: Sets, Algebraic Systems, and Classical Analysis
2. Metric Spaces and Normed Linear Spaces
3. Topological Spaces and Continuous Maps
4. Separation Axioms
5. Compactness and Connectedness
6. Real-valued Continuous Functions
7. Countability, Separability and Embedding
8. Brief History of General Topology.
2. Metric Spaces and Normed Linear Spaces
3. Topological Spaces and Continuous Maps
4. Separation Axioms
5. Compactness and Connectedness
6. Real-valued Continuous Functions
7. Countability, Separability and Embedding
8. Brief History of General Topology.