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Discrete Mathematics with Proof (Second Edition)

Eric Gossett

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ISBN 10: 8126527587 / ISBN 13: 9788126527588
Published by Wiley India Pvt. Ltd, 2013
New Condition: New Soft cover
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Discrete mathematics is the study of mathematical structures that are fundamentally discrete in the sense of not supporting or requiring the notion of continuity. Objects studied in discrete mathematics are largely countable sets such as integers, finite graphs, and formal languages. Discrete mathematics has become popular in recent decades because of its applications to computer science. Concepts and notations from discrete mathematics are useful to study or describe objects or problems in computer algorithms and programming languages. Discrete mathematics includes the following topics: logic, combinatorics, set theory, number theory, information theory, algorithmics, digital geometry, computability and complexity theories, partially ordered sets, counting and relations, and proofs. Preface. Acknowledgments. To The Student. Introduction. Sets, Logic, and Boolean Algebras. Proof. Algorithms. Counting. Finite Probability Theory. Recursion. Combinatorics. Formal Models in Computer Science. Graphs. Trees. Functions, Relations, Databases, and Circuits. A. Number Systems. B. Summation Notation. C. Logic Puzzles and Analyzing Claims. D. The Golden Ratio. E. Matrices. F. The Greek Alphabet. G. Writing Mathematics. H. Solutions to Selected Exercises. Bibliography. Index. Printed Pages: 928. Bookseller Inventory # 61957

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Bibliographic Details

Title: Discrete Mathematics with Proof (Second ...

Publisher: Wiley India Pvt. Ltd

Publication Date: 2013

Binding: Softcover

Book Condition:New

Edition: 2nd edition.

About this title

Synopsis:

This newly updated second edition continues to facilitate an up-to-date understanding of this important topic, exposing readers to a wide range of modern and technological applications. The book begins with an introductory chapter that provides an accessible explanation of discrete mathematics. Subsequent chapters explore additional related topics including counting, finite probability theory, recursion, formal models in computer science, graph theory, trees, the concepts of functions, and relations. In addition, approximately 500 examples and over 2,800 exercises are presented throughout the book to motivate ideas and illustrate the proofs and conclusions of theorems. introduction. sets, logic, and boolean algebras. proof. algorithms. counting. finite probability theory. recursion. combinatorics. formal models in computer science. graphs. trees. functions, relations, databases, and circuits.

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