By Stephen B. Maurer
ISBN-10: 1568811667
ISBN-13: 9781568811666
Completely revised for a one-semester path, this famous and extremely popular e-book is a phenomenal textual content for undergraduate discrete arithmetic. it's been up to date with new or prolonged discussions of order notation, producing features, chaos, points of facts, and computational biology. Written in a full of life, transparent sort that talks to the reader, the e-book is exclusive for its emphasis on algorithmics and the inductive and recursive paradigms as valuable mathematical subject matters. It contains a huge number of purposes, not only to arithmetic and computing device technology, yet to average and social technological know-how in addition.
A handbook of chosen options is out there on the market to scholars; see sidebar. an entire resolution handbook is offered unfastened to teachers who've followed the e-book as a required textual content.
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Additional info for Discrete Algorithmic Mathematics, Third Edition
Sample text
Many people have helped us over this period, and here we wish to thank those who have affected the third edition. First we thank our publishers, Alice and Klaus Peters, for their belief in our book. For their prompt and careful work, we also thank the following A K Peters staff: Charlotte Henderson, Jonathan Peters, Michelle Peters, Susannah Sieper, and Darren Wotherspoon. Instructor’s Preface xiii Next we thank the many other people who have helped us with comments, suggestions and corrections at various stages of preparation for the third edition: Stephen Altschul, Dane Camp, Garikai Campbell, Richard Duke, David Flesner, Joseph Halpern, Charles Kelemen, David Kincaid, Paul Klingsberg, Harris Kwong, David Levine, Udi Manber, Malcolm Mason, Jayadev Misra, Paul Rablen, Pyi Soe, Diane Spresser, and Paul Stockmeyer.
Second, we go to great lengths to explain to students how to do it both how to discover the induction and how to write it up. Third, a reading knowledge of induction is absolutely necessary for the text, as induction is the foremost method of solution and proof in discrete mathematics. While the purpose of this chapter has not changed since earlier editions, the material is now organized quite differently. For clarity, and for those who don’t like algorithms as much as we do, the material on induction and algorithms is now in xvii xviii Chapter Summaries separate sections.
Of course, options between these two extremes are possible. We’d be interested to hear what works for you. Problem Difficulty Rating It is often hard to judge the difficulty of a problem in discrete mathematics just by reading it. In part this is because it is not always easy to categorize discrete problems, and even when one can, they don’t always have routine solution methods. Therefore we rate problems, from 1 easiest to 5 hardest. The rating appears right after the problem number, in angular brackets.
Discrete Algorithmic Mathematics, Third Edition by Stephen B. Maurer
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