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Passage to Abstract Mathematics facilitates the transition from introductory mathematics courses to the more abstract work that occurs in advanced courses. This text covers logic, proofs, numbers, sets, induction, functions, and more–material which instructors of upper-level courses often presume their students have already mastered but are in fact missing from lower-level courses. Students will learn how to read and write mathematics–especially proofs–the way that mathematicians do. The text emphasizes the use of complete, correct definitions and mathematical syntax.
About the Author:
Mark E. Watkins is a professor of Mathematics at Syracuse University, having joined its faculty in 1968. He received his BA in mathematics from Amherst College and his MA and PhD from Yale University as a student of Oystein Ore. He has published more than 60 research articles in combinatorics, particularly in algebraic and topological graph theory, and has coauthored (with J.E. Graver) the graduate text Combinatorics with Emphasis on the Theory of Graphs (GTM 54, Springer-Verlag, 1977) and Locally Finite, Planar, Edge-Transitive Graphs (Memoir 601, Amer. Math. Soc. 1997). He has held visiting positions in Canada, France, Austria, and New Zealand, has been twice awarded a DAAD stipend to Germany, and enjoys lecturing in French or German when appropriate. He has taught a full range of undergraduate and graduate mathematics courses and supervised six PhD students. As former Associate Chair for Graduate Studies and a member of the Future Professoriate Program, he has had a special commitment to teaching graduate students how to teach mathematics to undergraduates. His other interests are playing trombone and individual sports.
Jeff Meyer joined the mathematics faculty of Syracuse University in 1997. He earned his BS from the University of Minnesota in mathematics education. His PhD in number theory is from the University of Illinois where he was the tenth PhD student of Bruce C. Berndt. He has published both research and expository papers in analytic number theory, especially Dedekind Sums. Before beginning his graduate studies, he taught junior and senior high school mathematics for five years. He remains active in the professional development of secondary mathematics teachers by giving lectures and conducting workshops for the Syracuse University College of Education and by meeting with in-service teachers through Syracuse University Project Advance. In his spare time he enjoys outdoor activities and traveling with his family.
Title: Passage to Abstract Mathematics
Publisher: Pearson
Publication Date: 2011
Binding: hardcover
Condition: Good
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Paperback. Condition: New. Second Edition. Passage to Abstract Mathematics helps students progress from a facility with computational procedures to an understanding of abstract mathematical concepts. Students develop their ability in mathematical communication through reading proofs, constructing proofs, and writing proofs in correct mathematical language.Concise, practical, and highly valuable, the text is ideal for students who have taken lower-division mathematics courses and need the tools requisite to study more advanced, abstract mathematics.The text features material that instructors of upper-level courses in set theory, analysis, topology, and modern algebra presume students have already learned by the time they enter advanced courses. It places emphasis on complete and correct definitions, as well as expressing mathematics in correct syntax. The core material consists of the first five closely knit chapters: Logic, Numbers, Sets, Functions, and Induction.To support active and continuous learning, exercises are embedded within the text material immediately following a definition or theorem. The explanatory comments, hints to solutions, and thought-provoking questions that appear within brackets throughout the text all serve to deepen the student's understanding of the material.In the second edition, the chapter entitled Functions precedes the chapter entitled Induction, and select material has been clarified or corrected. Number theoretic digressions such as Euclid's Algorithm and the Chinese Remainder Theorem have been deleted. Seller Inventory # LU-9781793511966
Quantity: Over 20 available
Seller: Rarewaves.com USA, London, LONDO, United Kingdom
Paperback. Condition: New. Second Edition. Passage to Abstract Mathematics helps students progress from a facility with computational procedures to an understanding of abstract mathematical concepts. Students develop their ability in mathematical communication through reading proofs, constructing proofs, and writing proofs in correct mathematical language.Concise, practical, and highly valuable, the text is ideal for students who have taken lower-division mathematics courses and need the tools requisite to study more advanced, abstract mathematics.The text features material that instructors of upper-level courses in set theory, analysis, topology, and modern algebra presume students have already learned by the time they enter advanced courses. It places emphasis on complete and correct definitions, as well as expressing mathematics in correct syntax. The core material consists of the first five closely knit chapters: Logic, Numbers, Sets, Functions, and Induction.To support active and continuous learning, exercises are embedded within the text material immediately following a definition or theorem. The explanatory comments, hints to solutions, and thought-provoking questions that appear within brackets throughout the text all serve to deepen the student's understanding of the material.In the second edition, the chapter entitled Functions precedes the chapter entitled Induction, and select material has been clarified or corrected. Number theoretic digressions such as Euclid's Algorithm and the Chinese Remainder Theorem have been deleted. Seller Inventory # LU-9781793511966
Quantity: Over 20 available
Seller: moluna, Greven, Germany
Condition: New. Helps students progress from a facility with computational procedures to an understanding of abstract mathematical concepts. Students develop their ability in mathematical communication through reading proofs, constructing proofs, and writing proofs in corr. Seller Inventory # 596911265
Quantity: Over 20 available