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Topology by James Munkres is a mathematics available to read on EtoBox.

What is Topology about?

Contents Preface A Note to the Reader Part I GENERAL TOPOLOGY Chapter 1 Set Theory and Logic 1 Fundamental Concepts 2 Functions 3 Relations 4 The Integers and the Real Numbers 5 Cartesian Products 6 Finitesets 7 Countable and Uncountable Sets *8 The Principle of Recursive Definition 9 Infinite Sets and the Axiom of Choice 10 Well-ordered Sets *11 The Maximum Principle *Supplementary Exercises: Well-Ordering Chapter 2 Topological Spaces and Continuous Functions 12 Topological Spaces 13 Basis for a Topology 14 The Order Topology 15 The Product Topology on X x Y 16 The Subspace Topology 17 Closed Sets and Limit Points 18 Continuous Functions 19 The Product Topology 20 The Metric Topology 21 The Metric Topology (continued) *22 The Quotient Topology *Supplementary Exercises: Topological Groups Chapter 3 Connectedness and Compactness 23 Connected Spaces 24 Connected Subspaces of the Real Line *25 Components and Local Connectedness 26 Compact Spaces 27 Compact Subspaces of the Real Line 28 Limit point compactness 29 Local Compactness *Supplementary Exercises: Nets Chapter 4 Countability and Separation Axioms 30 The Countability Axioms 31 The Separation Axioms 32 Normal Spaces 33 The Uryso

Who reads Topology?

Author

James Munkres

Publisher

Prentice Hall

Published

2000

Language

EN

Category

mathematics

Subjects

Mathematics, Analysis, Stem

Rating

4.27 / 5 (664 ratings)

Updated

2026-03-13