A Discrete Transition to Advanced Mathematics

Bettina Richmond, Thomas Richmond

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Paperback

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English

American Mathematical Society
19 November 2023

Discrete mathematics; Combinatorics & graph theory

Series: Pure and Applied Undergraduate Texts

This textbook bridges the gap between lower-division mathematics courses and advanced mathematical thinking. Featuring clear writing and appealing topics, the book introduces techniques for writing proofs in the context of discrete mathematics. By illuminating the concepts behind techniques, the authors create opportunities for readers to sharpen critical thinking skills and develop mathematical maturity.

Beginning with an introduction to sets and logic, the book goes on to establish the basics of proof techniques. From here, chapters explore proofs in the context of number theory, combinatorics, functions and cardinality, and graph theory. A selection of extension topics concludes the book, including continued fractions, infinite arithmetic, and the interplay among Fibonacci numbers, Pascal's triangle, and the golden ratio.

A Discrete Transition to Advanced Mathematics is suitable for an introduction to proof course or a course in discrete mathematics. Abundant examples and exercises invite readers to get involved, and the wealth of topics allows for course customization and further reading. This new edition has been expanded and modernized throughout. New features include a chapter on combinatorial geometry, a more in-depth treatment of counting, and over 365 new exercises.

By: Bettina Richmond, Thomas Richmond
Imprint: American Mathematical Society
Country of Publication: United States
Edition: Second Edition
Dimensions: Height: 254mm, Width: 178mm,
Weight: 435g
ISBN: 9781470472047
ISBN 10: 147047204X
Series: Pure and Applied Undergraduate Texts
Pages: 503
Publication Date: 19 November 2023
Audience: Professional and scholarly , Undergraduate
Format: Paperback
Publisher's Status: Active

Bettina Richmond, and Thomas Richmond, Western Kentucky University, Bowling Green, KY.