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100   $a20210429d2014      uy             0
101 0 $aeng
135   $aurcnu||||||||
181   $ctxt
182   $cc
183   $acr
200 10$aTopology /$fJames Munkres
205   $aSecond, Pearson new international edition.
210  1$aHarlow, Essex :$cPearson,$d[2014]
210  4$d©2014
215   $a1 online resource (503 pages) $cillustrations
225 1 $aAlways learning
300   $aBibliographic Level Mode of Issuance: Monograph
311   $a1-292-02362-7 
311   $a1-299-96072-3 
320   $aIncludes bibliographical references and index.
327   $aCover -- Table of Contents -- Chapter 1. Set Theory and Logic -- Chapter 2. Topological Spaces and Continuous Functions -- Chapter 3. Connectedness and Compactness -- Chapter 4. Countability and Separation Axioms -- Chapter 5. The Tychonoff Theorem -- Chapter 6. Metrization Theorems and Paracompactness -- Chapter 7. Complete Metric Spaces and Function Spaces -- Chapter 8. Baire Spaces and Dimension Theory -- Chapter 9. The Fundamental Group -- Chapter 10. Separation Theorems in the Plane -- Chapter 11. The Seifert-van Kampen Theorem -- Chapter 13. Classification of Covering Spaces -- Chapter 12. Classification of Surfaces -- Bibliography -- Index.
330   $a For a senior undergraduate or first year graduate-level course in Introduction to Topology. Appropriate for a one-semester course on both general and algebraic topology or separate courses treating each topic separately. This text is designed to provide instructors with a convenient single text resource for bridging between general and algebraic topology courses. Two separate, distinct sections (one on general, point set topology, the other on algebraic topology) are each suitable for a one-semester course and are based around the same set of basic, core topics. Optional, independent topics and applications can be studied and developed in depth depending on course needs and preferences.
410  0$aAlways learning.
606   $aTopology
615  0$aTopology.
676   $a514
700   $aMunkres$b James R.$f1930-$057583
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bUtOrBLW
906   $aBOOK
912   $a9910153110303321
996   $aTopology$9381871
997   $aUNINA