000			02031cam a22002654a 4500
008			080310s2000 njua b 001 0 eng
010			_a99052942
020			_a9780131816299
035			_a(Sirsi) u54
040			_aEG-CaNU _cEG-CaNU _dEG-CaNU
042			_ancode
082	0	0	_a514 _2 22
100	1		_aMunkres, James R., _d 1930- _910749
245	1	0	_aTopology / _c James R. Munkres.
250			_a2nd ed.
260			_aUpper Saddle River, NJ : _b Prentice Hall, Inc. _c c2000.
300			_axvi, 537 p. : _b ill. ; _c 25 cm.
504			_aIncludes bibliographical references (p. 517-518) and index.
505	0		_aGeneral Topology Set Theory and Logic Topological Spaces and Continuous Functions Connectedness and Compactness Countability and Separation Axioms The Tychonoff Theorem Metrization Theorems and Paracompactness Complete Metric Spaces and Function Spaces Baire Spaces and Dimension Theory Algebraic Topology The Fundamental Group Separation Theorems in the Plane The Seifert-van Kampen Theorem Classification of Surfaces Classification of Covering Spaces Applications to Group Theory Index Table of Contents provided by Publisher. All Rights Reserved.
520			_aThis introduction to topology provides separate, in-depth coverage of both general topology and algebraic topology. Includes many examples and figures. GENERAL TOPOLOGY. Set Theory and Logic. Topological Spaces and Continuous Functions. Connectedness and Compactness. Countability and Separation Axioms. The Tychonoff Theorem. Metrization Theorems and paracompactness. Complete Metric Spaces and Function Spaces. Baire Spaces and Dimension Theory. ALGEBRAIC TOPOLOGY. The Fundamental Group. Separation Theorems. The Seifert-van Kampen Theorem. Classification of Surfaces. Classification of Covering Spaces. Applications to Group Theory. For anyone needing a basic, thorough, introduction to general and algebraic topology and its applications
630	0	0	_aCIT. _914
630	0	0	_aMOT. _910750
650		0	_aTopology. _910751
596			_a1
999			_c4407 _d4407