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A course in point set topology

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MARC

001

688945

005

20220531142804.0

008		220531s2014 sz b 001 0 eng d
020		\|a9783319023670 (hbk.)
020		\|a3319023675 (hbk.)
020		\|z9783319023687 (ebk.)
035		\|a(OCoLC)857539302
040		\|aYDXCP\|beng\|cYDXCP\|dOHX\|dTEU\|dTXA\|dNCHU\|dTWNTU
042		\|anbic
050	14	\|aQA611\|b.C676 2014
082	0	\|a514.322
095		\|aNLB\|bA9 \|cE054422\|d514.322\|eC767\|pBOOK\|tDDC
100	1	\|aConway, John B.
245	12	\|aA course in point set topology /\|cJohn B. Conway.
260		\|aCham :\|bSpringer,\|cc2014.
300		\|axii, 142 p. ;\|c25 cm.
490	1	\|aUndergraduate texts in mathematics,\|x0172-6056.
504		\|aIncludes bibliographical references and index.
505	0	\|aMetric spaces -- Topological spaces -- Continuous real-valued function.
520		\|aThis textbook in point set topology is aimed at an upper-undergraduate audience. Its gentle pace will be useful to students who are still learning to write proofs. Prerequisites include calculus and at least one semester of analysis, where the student has been properly exposed to the ideas of basic set theory such as subsets, unions, intersections, and functions, as well as convergence and other topological notions in the real line. Appendices are included to bridge the gap between this new material and material found in an analysis course. Metric spaces are one of the more prevalent topological spaces used in other areas and are therefore introduced in the first chapter and emphasized throughout the text. This also conforms to the approach of the book to start with the particular and work toward the more general. Chapter 2 defines and develops abstract topological spaces, with metric spaces as the source of inspiration, and with a focus on Hausdorff spaces. The final chapter concentrates on continuous real-valued functions, culminating in a development of paracompact spaces.
650	0	\|aTopology.
650	0	\|aPoint set theory.
830	0	\|aUndergraduate texts in mathematics,\|x0172-6056.
941		\|o79011\|l688945

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The ideal text for students of point set topology who are still mastering the art of writing proofs, this course book begins with specialized material, and then extrapolates the general principles. Useful appendices link the material to courses in analysis.

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John B. Conway is Professor Emeritus of the Department of Mathematics at The George Washington University. He is the author of other well-regarded textbooks, including but not limited to Functions of One Complex Variable, A Course in Functional Analysis, and A Course in Operator Theory.

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A course in point set topology

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