How to Prove It
A Structured Approach
2nd Edition
$33.99
 Author: Daniel J. Velleman
 Date Published: January 2006
 availability: In stock
 format: Paperback
 isbn: 9780521675994
$33.99
Paperback

Geared to preparing students to make the transition from solving problems to proving theorems, this text teaches them the techniques needed to read and write proofs. The book begins with the basic concepts of logic and set theory, to familiarize students with the language of mathematics and how it is interpreted. These concepts are used as the basis for a stepbystep breakdown of the most important techniques used in constructing proofs. To help students construct their own proofs, this new edition contains over 200 new exercises, selected solutions, and an introduction to Proof Designer software. No background beyond standard high school mathematics is assumed. Previous Edition Hb (1994) 0521441161 Previous Edition Pb (1994) 0521446635
Read more Systematic and thorough, shows how several techniques can be combined to construct a complex proof
 Selected solutions and hints now provided, plus over 200 exercises some using Proof Designer software to help students learn to construct their own proofs
 Covers logic, set theory, relations, functions and cardinality
Reviews & endorsements
"The prose is clear and cogent ... the exercises are plentiful and are pitched at the right level.... I recommend this book very highly!"
MAA ReviewsSee more reviews"The book provides a valuable introduction to the nuts and bolts of mathematical proofs in general."
SIAM Review"This is a good book, and an exceptionally good mathematics book. Thorough and clear explanations, examples, and (especially) exercised with complete solutions all contribute to make this an excellent choice for teaching yourself, or a class, about writing proofs."
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×Product details
 Edition: 2nd Edition
 Date Published: January 2006
 format: Paperback
 isbn: 9780521675994
 length: 398 pages
 dimensions: 229 x 152 x 22 mm
 weight: 0.53kg
 contains: 10 tables 536 exercises
 availability: In stock
Table of Contents
1. Sentential logic
2. Quantificational logic
3. Proofs
4. Relations
5. Functions
6. Mathematical induction
7. Infinite sets.
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