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Computers & Intractability
 
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Computers & Intractability [Paperback]

Michael R, and Johnson, David S, and Johnson, D S Garey
4.9 out of 5 stars  See all reviews (7 customer reviews)

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7 Reviews
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4.9 out of 5 stars (7 customer reviews)
 
 
 
 
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5.0 out of 5 stars The most readable math book ever, April 24 2003
By 
Carolyn P. Meinel (Cedar Crest, NM United States) - See all my reviews
(REAL NAME)   
This review is from: Computers & Intractability (Paperback)
I first read this book while researching heuristic techniques for reaching "good enough" solutions to the Travelling Salesman problem. "Computers and Intractability" was a breath of fresh air. It was as rigorous as any mathematical treatise, but written in a way that even a non-math major could understand. If you ever want to know why computers are so buggy, you'll know the mathematical reason for this within the first few pages of this book. By the time you reach the end, you'll never trust cryptography to absolutely, without a doubt, keep data secure for long, if at all.
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4.0 out of 5 stars Showing its age, Dec 3 2001
By A Customer
This review is from: Computers & Intractability (Paperback)
Yes, it's a classic. Yes, every computer scientist MUST own it. But enormous significant progress has been made in the field of NP-completeness (and computational complexity more generally) in the two decades since this book was published. An up-to-date edition -- which would probably be well over a thousand pages long -- has been badly needed for years.
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5.0 out of 5 stars A classic!, Sep 14 2000
By 
Todd Ebert (Long Beach California) - See all my reviews
This review is from: Computers & Intractability (Paperback)
I think every computer science student should read some of this book to learn about complexity theory and the notions reducibilty and completeness. Moreover, you may come across a problem that you have to show is NP or P complete, and the examples in the book provide a good model for doing so. Papadimitriou's book on complexity is also a great place to learn more about the subject.
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