How to Prove It A Structured Approach~tqw~ darksiderg

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    *******************************************************************************<br /> How to Prove It: A Structured Approach<br /> *******************************************************************************<br /> <br /> -------------------------------------------------------------------------------<br /> General Information<br /> -------------------------------------------------------------------------------<br /> Type.................: Ebook<br /> Part Size............: 52,537,356 bytes<br /> <br /> <br /> <br /> <br /> -------------------------------------------------------------------------------<br /> Post Information<br /> -------------------------------------------------------------------------------<br /> Posted by............: ~tqw~<br /> <br /> -------------------------------------------------------------------------------<br /> Release Notes<br /> -------------------------------------------------------------------------------<br /> Many students have trouble the first time they take a mathematics course in <br /> which proofs play a sigficant role. This book will prepare students for such <br /> courses by teaching them techniques for writing and reading proofs. No <br /> background beyond high school mathematics is assumed. The book begins with logic <br /> and set theory, to familiarize students with the language of mathematics and how <br /> it is interpreted. This understanding of the language of mathematics serves as <br /> the basis for a detailed discussion of the most important techniques used in <br /> proofs, when and how to use them, and how they are combined to produce comples <br /> proofs. Material on the natural numbers, relations, functions, and infinite sets <br /> provides practice in writing and reading proofs, as well as supplying background <br /> that will be valuable in most theoretical mathematics courses.<br /> <br /> Table Of Contents<br /> <br /> Preface<br /> Jill rot/lie lion<br /> 1 Sentential Logic<br /> 2 Qlllmtiliclltional Logic<br /> 3 Proofs<br /> 4 Relations<br /> 5 Fucntions<br /> 6 Mathematical Induction<br /> 7 Infintie Sets<br /> Appendix J: Solulions 10 Selected Exercises <br /> Appendix 2: Proof Designer <br /> Suggeslions for FUr/her Reading <br /> Summary of ProofTedmitJues <br /> Index<br /> <br /> Product Details<br /> <br /> * ISBN: 0521675995<br /> * ISBN-13: 9780521675994<br /> * Format: Paperback, 336pp<br /> * Publisher: Cambridge University Press<br /> * Pub. Date: March 2006<br /> * Edition Description: REV<br /> * Edition Number: 2<br /> <br /> -------------------------------------------------------------------------------<br /> Install Notes<br /> -------------------------------------------------------------------------------<br /> PDF Reader
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