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Cover type: Hardback

Edition: 03

Copyright: 2003

Publisher: Prentice Hall, Inc.

Published: 2003

International: No

Edition: 03

Copyright: 2003

Publisher: Prentice Hall, Inc.

Published: 2003

International: No

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Focusing on the formal development of mathematics, this book demonstrates how to read and understand, write and construct mathematical proofs. It emphasizes active learning, and uses elementary number theory and congruence arithmetic throughout. Chapter content covers an introduction to writing in mathematics, logical reasoning, constructing proofs, set theory, mathematical induction, functions, equivalence relations, topics in number theory, and topics in set theory. For learners making the transition form calculus to more advanced mathematics.

**1. Introduction to Writing in Mathematics. 2. Logical Reasoning. 3. Constructing Proofs. 4. Set Theory. 5. Mathematical Induction. 6. Functions. 7. Equivalence Relations. 8. Topics in Number Theory. 9. Topics in Set Theory. A: Guidelines for Writing Mathematical Proofs. B: Answers and Hints for Selected Exercises.**

Summary

Focusing on the formal development of mathematics, this book demonstrates how to read and understand, write and construct mathematical proofs. It emphasizes active learning, and uses elementary number theory and congruence arithmetic throughout. Chapter content covers an introduction to writing in mathematics, logical reasoning, constructing proofs, set theory, mathematical induction, functions, equivalence relations, topics in number theory, and topics in set theory. For learners making the transition form calculus to more advanced mathematics.

Table of Contents

**1. Introduction to Writing in Mathematics. 2. Logical Reasoning. 3. Constructing Proofs. 4. Set Theory. 5. Mathematical Induction. 6. Functions. 7. Equivalence Relations. 8. Topics in Number Theory. 9. Topics in Set Theory. A: Guidelines for Writing Mathematical Proofs. B: Answers and Hints for Selected Exercises.**

Publisher Info

Publisher: Prentice Hall, Inc.

Published: 2003

International: No

Published: 2003

International: No

2. Logical Reasoning.

3. Constructing Proofs.

4. Set Theory.

5. Mathematical Induction.

6. Functions.

7. Equivalence Relations.

8. Topics in Number Theory.

9. Topics in Set Theory.

A: Guidelines for Writing Mathematical Proofs.

B: Answers and Hints for Selected Exercises.