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Discrete and Combinatorial Mathematics: An Applied Introduction (4th Edition), by Ralph Grimaldi
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This fourth edition continues to improve on the features that have made it the market leader. The text offers a flexible organization, enabling instructors to adapt the book to their particular courses: discrete mathematics, graph theory, modern algebra, and/or combinatorics. More elementary problems were added, creating a greater variety of level in problem sets, which allows students to perfect skills as they practice. This new edition continues to feature numerous computer science applications-making this the ideal text for preparing students for advanced study.
- Sales Rank: #169156 in Books
- Published on: 1998-11
- Original language: English
- Number of items: 1
- Dimensions: 1.65" h x 7.82" w x 9.57" l,
- Binding: Hardcover
- 896 pages
Most helpful customer reviews
11 of 12 people found the following review helpful.
#1 discrete math book
By A Customer
The book is very well-written, clear and precise. I have read a couple of other books for discrete math courses, but found nothing exciting there; mostly frustrating errors, bad examples and confusion. Grimaldi's book covers pretty much everything you need to understand and apply in Discrete Mathematics. The exercises are well designed, in increasing difficulty. For most of the exercises, one can find similar examples in the text. Parts 1 and 2 of the book are by far the best read in Fundamentals and Enumeration I have ever encountered. Section 11 of Part 3 is a very nice introduction to Graph Theory. My only suggestion for improvement is some revision of sections 12 and 13 on graph algorithms - these can be simplified in terms of notation and description. Part 4 is for more advanced readers; it is usually used in a second course in Discrete mathematics. However, without being as exhaustive as the first three parts, the fourth part is presented with the same clarity and detail as the other three. I would strongly recommend this book not only to anyone who teaches Discrete mathematics, but also to any student who studies Discrete mathematics from a different book. If you are frustrated about the material; Grimaldi's book would give you the understanding and clarity you need. Definitely a five star product!
10 of 11 people found the following review helpful.
Excellent overview of Discrete Mathematics for CS people
By Carlos Ordonez
This book is perhaps the best reference for Discrete Math I have seen. The book is comprehensive. It gives an introduction to many topics every CS coding theory, number theory, partial orders, even automata. There are many examples and illustrations to understand the material. There are plenty of excercises. The text is well written; no errors or typos. It would be nice if the book had more proofs.
18 of 19 people found the following review helpful.
A math book that's actually understandable
By wonderrat
Finally! A math book which is acutally well written, has enough examples to illustrate key concepts, and has enough problems to keep the math student busy. Discrete mathematics is a fairly involved subject and books on the topic range from relatively basic to extremely difficult treatises which only a PhD or a math professor could understand. Discrete and Combinatorial Mathematics : An Applied Introduction by Ralph Grimaldi is a book which will appeal to both sides of the spectrum. The book is written so that most undergraduate students will have little difficulty understanding, but graduate students will also find it indispensable as a reference. The illustrated examples are actually relevant to the homework problems, which is often missing in mathematical texts. Finally, the book does not try to overwhelm the reader with lofty proofs or stilted language. Each chapter builds on the previous subjects learned. That's all I can ask for in a math text. I like the coverage of combinatorics in the first chapter, which does a better job than many probability textbooks. And be sure to understand Euclid's theroem and the examples given in the book. Quite a few high-tech companies will ask you about the problem Grimaldi gives as an example of Euclid's theorem in their job interviews.
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