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Analysis with an Introduction to Proof by Steven Lay (2012, Hardcover)
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About this product
Product Identifiers
PublisherPearson Education
ISBN-10032174747X
ISBN-139780321747471
eBay Product ID (ePID)27038252278
Product Key Features
Number of Pages408 Pages
Publication NameAnalysis with an Introduction to Proof
LanguageEnglish
SubjectGeneral, Logic, Mathematical Analysis
Publication Year2012
TypeTextbook
Subject AreaMathematics
AuthorSteven Lay
FormatHardcover
Dimensions
Item Height1 in
Item Weight31.2 Oz
Item Length9.3 in
Item Width0.4 in
Additional Product Features
Edition Number5
Intended AudienceCollege Audience
Dewey Edition23
IllustratedYes
Dewey Decimal511.36
Table Of ContentTable of Contents Logic and Proof Section 1. Logical Connectives Section 2. Quantifiers Section 3. Techniques of Proof: I Section 4. Techniques of Proof: II Sets and Functions Section 5. Basic Set Operations Section 6. Relations Section 7. Functions Section 8. Cardinality Section 9. Axioms for Set Theory(Optional) The Real Numbers Section 10. Natural Numbers and Induction Section 11. Ordered Fields Section 12. The Completeness Axiom Section 13. Topology of the Reals Section 14. Compact Sets Section 15. Metric Spaces (Optional) Sequences Section 16. Convergence Section 17. Limit Theorems Section 18. Monotone Sequences and Cauchy Sequences Section 19. Subsequences Limits and Continuity Section 20. Limits of Functions Section 21. Continuous Functions Section 22. Properties of Continuous Functions Section 23. Uniform Continuity Section 24. Continuity in Metric Space (Optional) Differentiation Section 25. The Derivative Section 26. The Mean Value Theorem Section 27. L'Hôpital's Rule Section 28. Taylor's Theorem Integration Section 29. The Riemann Integral Section 30. Properties of the Riemann Integral Section 31. The Fundamental Theorem of Calculus Infinite Series Section 32. Convergence of Infinite Series Section 33. Convergence Tests Section 34. Power Series Sequences and Series of Functions Section 35. Pointwise and uniform Convergence Section 36. Application of Uniform Convergence Section 37. Uniform Convergence of Power Series Glossary of Key Terms References Hints for Selected Exercises Index
SynopsisNormal 0 false false false Analysis with an Introduction to Proof, Fifth Edition helps fill in the groundwork students need to succeed in real analysis--often considered the most difficult course in the undergraduate curriculum. By introducing logic and emphasizing the structure and nature of the arguments used, this text helps students move carefully from computationally oriented courses to abstract mathematics with its emphasis on proofs. Clear expositions and examples, helpful practice problems, numerous drawings, and selected hints/answers make this text readable, student-oriented, and teacher- friendly. KEY TOPICS: Logic and Proof, Sets and Functions, The Real Numbers, Sequences, Limits and Continuity, Differentiation, Integration, Infinite Series, Sequences and Series of Functions MARKET: For all readers interested in real analysis and proofs., For courses in undergraduate Analysis and Transition to Advanced Mathematics. Analysis with an Introduction to Proof, Fifth Edition helps fill in the groundwork students need to succeed in real analysis--often considered the most difficult course in the undergraduate curriculum. By introducing logic and emphasizing the structure and nature of the arguments used, this text helps students move carefully from computationally oriented courses to abstract mathematics with its emphasis on proofs. Clear expositions and examples, helpful practice problems, numerous drawings, and selected hints/answers make this text readable, student-oriented, and teacher- friendly., Normal 0 false false false For courses in undergraduate Analysis and Transition to Advanced Mathematics. Analysis with an Introduction to Proof, Fifth Edition helps fill in the groundwork students need to succeed in real analysis--often considered the most difficult course in the undergraduate curriculum. By introducing logic and emphasizing the structure and nature of the arguments used, this text helps students move carefully from computationally oriented courses to abstract mathematics with its emphasis on proofs. Clear expositions and examples, helpful practice problems, numerous drawings, and selected hints/answers make this text readable, student-oriented, and teacher- friendly.
LC Classification NumberQA300.L427 2014
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