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Topology 2E by James Munkres
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**About this book :- **
**Topology 2E ** written by
** James Munkres **

The subject of topoLogy is of interest in its own right, and it also serves to lay the foundations for future study in analysis, in geometry, and in algebraic topology. There is no universal agreement among mathematicians as to what a first course in topology should include; there are many topics that are appropriate to such a course, and not all are equally relevant to these differing purposes.

**Book Detail :- **
** Title: ** Topology
** Edition: ** Second Edition
** Author(s): ** James Raymond Munkres
** Publisher: ** Pearson Education Limited
** Series: **
** Year: ** 2014
** Pages: ** 507
** Type: ** PDF
** Language: ** English
** ISBN: ** 1292023627,9781292023625
** Country: ** US

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**About Author :- **

Author ** James Raymond Munkres ** (born 1930) is a Professor Emeritus of mathematics at MIT and the author of several texts in the area of topology. Munkres completed his undergraduate education at Nebraska Wesleyan University and received his Ph.D. from the University of Michigan in 1956. He was also elected to the 2018 class of fellows of the American Mathematical Society.

Munkres taught at the University of Michigan and at Princeton University before coming to MIT. His area of research work was Topology, Analysis on Manifolds, Elements of Algebraic Topology, and Elementary Differential Topology. He is also the author of Elementary Linear Algebra.

**All Famous Books of this Author :- **

Here is list all books, text books, editions, versions or solution manuals notes avaliable of this author, We recomended you to download all.

** • Elements of Algebraic Topology by James Munkres **

** • Topología 2.a Edición by James Munkres **

** • Topology 2E by James Munkres **

** • Topology (2E) by James R. Munkres **

** • Topology A First Course by James Munkres **

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**Book Contents :- **
**Topology 2E ** written by
** James Munkres **
cover the following topics.

1. Set Theory and Logic

2. Topological Spaces and Continuous Functions

3. Connectedness and Compactness

4. Countability and Separation Axioms

5. The Tychonoff Theorem

6. Metrization Theorems and Paracompactness

7. Complete Metric Spaces and Function Spaces

8. Baire Spaces and Dimension Theory

9. The Fundamental Group

10. Separation Theorems in the Plane

11. The Seifert-van Kampen Theorem

12. Classification of Surfaces

13. Classification of Covering Spaces

Bibliography

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