Discrete Mathematics, Second Edition
A book about discrete mathematics which also discusses mathematical reasoning and logic.
Tag(s): Discrete Mathematics Proofs
Publication date: 22 Apr 2016
ISBN-10: n/a
ISBN-13: n/a
Paperback: 659 pages
Views: 10,069
Type: N/A
Publisher: n/a
License: n/a
Post time: 13 Jul 2016 02:00:00
Discrete Mathematics, Second Edition
A book about discrete mathematics which also discusses mathematical reasoning and logic.
Publication date: 22 Apr 2016
ISBN-10: n/a
ISBN-13: n/a
Paperback: 659 pages
Views: 10,069
Document Type: N/A
Publisher: n/a
License: n/a
Post time: 13 Jul 2016 02:00:00
Jean H. Gallier wrote:This is a book about discrete mathematics which also discusses mathematical reasoning and logic. Since the publication of the first edition of this book a few years ago, I came to realize that for a significant number of readers, it is their first exposure to the rules of mathematical reasoning and to logic. As a consequence, the version of Chapter 1 from the first edition may be a bit too abstract and too formal for those readers, and they may find this discouraging. To remedy this problem, I have written a new version of the first edition of Chapter 1. This new chapter is more elementary, more intuitive, and less formal. It also contains less material, but as in the first edition, it is still possible to skip Chapter 1 without causing any problem or gap, because the other chapters of this book do not depend on the material of Chapter 1.
Other books by Professor Gallier is available at his books page.
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About The Author(s)
Jean H. Gallier is a professor at Computer and Information Science Department, School of Engineering and Applied Science, University of Pennsylvania. His research interests include geometry and its applications (3D graphics, computer vision), geometric modeling, geometry of curves and surfaces, algebraic geometry, differential geometry, and medical imaging.
Jean H. Gallier is a professor at Computer and Information Science Department, School of Engineering and Applied Science, University of Pennsylvania. His research interests include geometry and its applications (3D graphics, computer vision), geometric modeling, geometry of curves and surfaces, algebraic geometry, differential geometry, and medical imaging.