| Introduction to Logic: Second Edition Contributor(s): Genesereth, Michael (Author), Kao, Eric (Author) |
|
 |
ISBN: 162705247X ISBN-13: 9781627052474 Publisher: Morgan & Claypool OUR PRICE: $23.75 Product Type: Paperback - Other Formats Published: August 2013 * Not available - Not in print at this time * |
| Additional Information |
| BISAC Categories: - Computers | Computer Science - Philosophy | Logic - Science | Physics - Quantum Theory |
| Dewey: 160 |
| Series: Synthesis Lectures on Computer Science |
| Physical Information: 0.35" H x 7.52" W x 9.25" (0.65 lbs) 163 pages |
| Descriptions, Reviews, Etc. |
| Publisher Description: This book is a gentle but rigorous introduction to Formal Logic. It is intended primarily for use at the college level. However, it can also be used for advanced secondary school students, and it can be used at the start of graduate school for those who have not yet seen the material. The approach to teaching logic used here emerged from more than 20 years of teaching logic to students at Stanford University and from teaching logic to tens of thousands of others via online courses on the World Wide Web. The approach differs from that taken by other books in logic in two essential ways, one having to do with content, the other with form. Like many other books on logic, this one covers logical syntax and semantics and proof theory plus induction. However, unlike other books, this book begins with Herbrand semantics rather than the more traditional Tarskian semantics. This approach makes the material considerably easier for students to understand and leaves them with a deeper understanding of what logic is all about. In addition to this text, there are online exercises (with automated grading), online logic tools and applications, online videos of lectures, and an online forum for discussion. They are available at logic.stanford.edu/intrologic/ Table of Contents: Introduction / Propositional Logic / Satisfiability / Propositional Proofs / Propositional Resolution / Relational Logic / Relational Logic Proofs / Resolution / Induction / Equality |