The distinguishing characteristic of Ross and Wright is a sound mathematical treatment that increases smoothly in sophistication. The book presents utility-grade discrete math tools so students can understand them, use them, and move on to more advanced mathematical topics. *NEW-An introductory section giving gentle, motivated warm-up questions that point out the importance of precision, examples, and abstraction as problem-solving tools. *NEW-Dependence on previous mathematical background and sophistication is reduced to give students with rusty skills a better chance at understanding the new ideas in discrete mathematics. *NEW-The chapter on elementary logic is extensively revised to place even more emphasis on logical thinking. *NEW-A revised presentation makes algorithms easier to translate into object-oriented programs. *NEW-Some long sections have been broken up. In particular, the account of Boolean algebras is substantially reworked to keep the abstract outline clear and to lead naturally to applications. *NEW-The section on big-oh notation is now in the chapter on induction where it is also closer to the algorithmic applications. *NEW-Chapters devoted to probability and al
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Informal but thorough in its coverage, this introduction to discrete mathematics offers a carefully graded treatment of the basics essential to computer science.
Presenting conceptual chains in an orderly and gradual fashion, this informal but thorough introduction to discrete mathematics offers a careful treatment of the basics essential for computer science such as relations, induction, counting techniques, logic, and graphs. It also covers the more advanced topics of Boolean algebra and permutation groups, and comes with a wealth of examples to reinforce material and to allow readers to view topics from several perspectives. The book includes new coverage of probability that examines such areas as random variables and distributions and new sections on the Euclidean algorithm and loop invariants, providing a powerful tool for designing algorithms and verifying their correctness.
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