Read Discrete Mathematics: Proofs, Structures and Applications, Third Edition by Rowan Garnier Online
Discrete Mathematics: Proofs, Structures and Applications, Third Edition This edition also contains a new chapter on elementary number theory and congruences. This edition preserves the philosophy of its predecessors while updating and revising some of the content. The ap
| Title | : | Discrete Mathematics: Proofs, Structures and Applications, Third Edition |
| Author | : | |
| Rating | : | 4.65 (972 Votes) |
| Id Book | : | 1439812802 |
| Format Type | : | Hardcover |
| Number of Pages | : | 843 Pages |
| Publish Date | : | 2009-11-09 |
| Type File | : | PDF, DOC, RTF, ePub |
Taking an approach to the subject that is suitable for a broad readership, Discrete Mathematics: Proofs, Structures, and Applications, Third Edition provides a rigorous yet accessible exposition of discrete mathematics, including the core mathematical foundation of computer science. The approach is comprehensive yet maintains an easy-to-follow progression from the basic mathematical ideas to the more sophisticated concepts examined later in the book. This edition preserves the philosophy of its predecessors while updating and revising some of the content. New to the Third Edition
In the expanded first chapter, the text includes a new section on the formal proof of the validity of arguments in propositional logic before moving on to predicate logic. This edition also contains a new chapter on elementary number theory and congruences. This chapter explores groups that arise in modular arithmetic and RSA encryption, a widely used public key encryption
In the expanded first chapter, the text includes a new section on the formal proof of the validity of arguments in propositional logic before moving on to predicate logic. This edition also contains a new chapter on elementary number theory and congruences. This chapter explores groups that arise in modular arithmetic and RSA encryption, a widely used public key encryption
Rowan Garnier was a professor of mathematics at Richmond, the American International University in London, where she served ten years as Chair of the Division of Mathematics, Science and Computer Science.
John Taylor is Head of the School of Computing, Mathematical and Information Sciences at the University of Brighton, UK. He has published widely on the applications of diagrammatic logic systems to computer science.
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