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Discrete Mathematics for New Technology provides an accessible introduction to discrete mathematics. The approach is comprehensive but maintains an easy-to-follow progression from the basic mathematical ideas to more sophisticated concepts. Although the theory is presented rigorously, it is illustrated by the frequent use of pertinent examples and is further reinforced with exercises, with hints and solutions for many, enabling readers to achieve a comprehensive understanding. The second edition includes numerous new examples and exercises designed to illustrate and reinforce
"Garnier and Taylor, both at the University of Brighton, UK, offer a work on discrete mathematics sufficiently comprehensive to be used as a resource work in a variety of courses. Now in its second edition, it would also make an excellent general reference book on these areas a fine undergraduate book." R L Pour, Emory and Henry College, in CHOICE "Provides an accessible introduction to discrete mathematics, including the core mathematics requirements for undergraduate computer science students." SciTech Book News, vol. 122 "This is the second edition of this accessible yet rigorous introduction to discrete mathematics. As in the first edition, the theory is illustrated by a large number of solved exercises. In this edition further exercises have been added, in particular at the routine level. In addition, some new material on typed set theory is included." S Teschl "The book is designed for students of computer science. It contains main mathematical topics needed in their undergraduate study. In the second edition, the authors added a lot of new exercises and examples, illustrating discussed concepts. The book contains a lot of well-ordered and nicely illustrated material" Vladimir Soucek, European Mathematical Society Newsletter, June 2004.
Updated and expanded, this second edition provides an accessible introduction to discrete mathematics. The approach is comprehensive yet maintains an easy-to-follow progression from the basic mathematical ideas to more sophisticated concepts. Although the theory is presented rigorously, it is illustrated by the frequent use of pertinent examples and is further reinforced with exercises-some with hints and solutions-enabling a thorough understanding. This edition includes numerous new examples and exercises designed to illustrate and reinforce mathematical concepts as well as new sections on typed set theory and an introduction to formal specification.
Logic.
Mathematical Proof.
Sets.
Relations.
Functions.
Matrix Algebra.
Systems of Linear Equations.
Algebraic Structures.
Boolean Algebra.
Graph Theory.
Applications of Graph Theory