Download PDF Methods of Logic, by Willard Van Orman Quine
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Methods of Logic, by Willard Van Orman Quine
Download PDF Methods of Logic, by Willard Van Orman Quine
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This widely used textbook of modern formal logic now offers a number of new features. Incorporating updated notations, selective answers to exercises, expanded treatment of natural deduction, and new discussions of predicate- functor logic and the affinities between higher set theory and the elementary logic of terms, Quine's new edition will serve admirably both for classroom and for independent use.
- Sales Rank: #897578 in Books
- Brand: Brand: Harvard University Press
- Published on: 1982-11-16
- Released on: 1982-12-16
- Original language: English
- Number of items: 1
- Dimensions: 9.00" h x 1.06" w x 6.10" l, 1.14 pounds
- Binding: Paperback
- 344 pages
- Used Book in Good Condition
Review
Quine's book is of first-rate quality, and presents the materials of modern formal logic in a masterly fashion...A superb text: authoritative, mature, and brilliant and original in its exposition. (Ernest Nagel)
It is admirably precise and it is written with a deliciously light touch. (Joseph S. Ullian)
For a treatment of such modest size, it abounds in exciting ideas, freshness of perspective on old logical and philosophical problems, and in lucid and exact analysis. (R. J. Trayhern)
From the Back Cover
This widely used textbook of modern formal logic now offers a number of new features. Incorporating updated notations, selective answers to exercise, expanded treatment of natural deduction, and new discussions of predicate-functor logic and the affinities between higher set theory and the elementary logic of terms, Quine's new edition will serve admirably both for classroom and for independent use.
About the Author
W. V. Quine was Edgar Pierce Professor of Philosophy, Harvard University. He wrote twenty-one books, thirteen of them published by Harvard University Press.
Most helpful customer reviews
1 of 1 people found the following review helpful.
Hard core but comprehensive
By JDB
This was recommended by a Philosophy and mathematics graduate friend of mine as their opinion of the best Logi primer. Written in the 50's, it is written in old-school Ivy League lecture style. It was a good introduction, if one could wade through it, for someone like myself who needed to pre-study prior to taking the course in college but I think recent resources may provide a more accessible read.
0 of 0 people found the following review helpful.
Probably, the best introductory text on logic...
By moses88
Quine's 'Methods of Logic' was written in analytical methods. So, you should read this book by analytical methods. In other words, you should consider logical forms of each statement in this book. This book will amazingly enhance your logical skills. If you want to be an analytic philosopher, 'Methods of Logic' is for you.
12 of 13 people found the following review helpful.
Start Here
By Dennis L. Hughes
This is the best place to start if you want to learn first-order logic: truth functions and quantification theory. Here is why.
Quine is an acknowledge master of symbolic logic.
Quine is the clearest and most coherent writer on logic.
Quine's logic is the most careful and conservative.
By the last I mean the following. Propositional logic, quantification theory, set theory, and mathematics are all different animals. Drawing the line between first-order logic (quantification theory) and set theory allows one to treat the former without the antinomies and other issues plaguing set theory. First order logic has been proven complete, while set theory is not complete. And first-order logic alone is a fascinating and useful tool. One can then tack on set theory as another layer if desired. Yet all other authors I've read fail to make this distinction. I've even read one popular book on "first-order logic" that begins with defining "true" and "false" as members of a set. Why?
This book includes nothing about modal logic, deontic logic, etc. This is a good thing. Begin at the beginning, the foundation. Then if you want to go off onto one of these tangents you'll have a solid base upon which to evaluate these other logics.
Besides all this you'll learn some useful techniques developed by Quine himself such as his Main Method for proving the validity of valid quantificational schema. He'll also teach you alternative methods developed by others.
If you don't understand any of the terms above, don't worry. You will by the time you're done with this book. It is easy to follow for the moderately motivated beginner and rich enough to be of great value to anyone else. And it is a terrific reference.
If you really need something super-basic to get started try Elementary Logic: Revised Edition.
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