Druck auf Anfrage Neuware - Printed after ordering - This book is ideal for afirst or second year discrete mathematics course formathematics, engineering, and computer science majors. The author has extensively class-tested early conceptions of the book over the years and supplements mathematical arguments with informal discussions to aid readers in understanding the presented topics. 'Safe' - that is, paradox-free - informal set theory is introduced following on the heels of Russell's Paradox as well as the topics of finite, countable, and uncountable sets with an exposition and use of Cantor's diagonalisation technique. Predicate logic 'for the user' is introduced along with axioms and rules and extensive examples. Partial orders and theminimal conditionare studied in detail with the latter shown to be equivalent to theinduction principle. Mathematical induction is illustrated with several examples and is followed by a thorough exposition of inductive definitions offunctionsandsets. Techniques for solving recurrence relations including generating functions, the O- and o-notations, and trees are provided. Over 200 end of chapter exercises are included to further aid in the understanding and applications of discrete mathematics.

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Detalles bibliogr�ficos

T�tulo: Discrete Mathematics : A Concise Introduction
Editor: Springer International Publishing, Springer Nature Switzerland
Fecha de publicaci�n: 2025
Idioma: Ingl�s
ISBN 10: 303130490X
ISBN 13: 9783031304903
Encuadernaci�n: Taschenbuch
Estado: Neu
Dimensiones: 240�mil�metros de ancho por 168 de alto por 15 de largo
Peso: 462 gramos

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Sinopsis

This book is ideal for a first or second year discrete mathematics course for mathematics, engineering, and computer science majors. The author has extensively class-tested early conceptions of the book over the years and supplements mathematical arguments with informal discussions to aid readers in understanding the presented topics. “Safe” – that is, paradox-free – informal set theory is introduced following on the heels of Russell’s Paradox as well as the topics of finite, countable, and uncountable sets with an exposition and use of Cantor’s diagonalisation technique. Predicate logic “for the user” is introduced along with axioms and rules and extensive examples. Partial orders and the minimal condition are studied in detail with the latter shown to be equivalent to the induction principle. Mathematical induction is illustrated with several examples and is followed by a thorough exposition of inductive definitions of functions and sets. Techniques for solving recurrence relations including generating functions, the O- and o-notations, and trees are provided. Over 200 end of chapter exercises are included to further aid in the understanding and applications of discrete mathematics.

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George Tourlakis, Ph.D., is a Professor in the Department of Electrical Engineering and Computer Science at York University, Toronto, Canada. He obtained his B.Sc. in mechanical and electrical engineering from the National Technical University of Athens and his M.Sc. and Ph.D. in computer science from the University of Toronto. Dr. Tourlakis has authored eight books in computability, logic, and axiomatic set theory and has also authored several journal articles in computability and modal logic. His research interests include calculational logic, modal logic, proof theory, computability with partial oracles, and complexity theory.

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