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Introduction to Topology

Metric spaces, topological spaces, connectedness, compactness (including Heine-Borel and Bolzano-Weierstrass theorems), Cantor sets, continuous maps and homeomorphisms, fundamental group (homotopy, covering spaces, the fundamental theorem of algebra, Brouwer fixed point theorem), surfaces (e.g., Euler characteristic, the index of a vector field, hairy sphere theorem), elements of combinatorial topology (graphs and trees, planarity, coloring problems).

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Average rating: 5.00

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Average rating: 4.33

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Average rating: 4.00

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Average rating: 3.62

19 reviews
Average rating: 2.42

Average GPA: 2.35 between 103 students

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