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Prawitz: Natural Deduction: A Proof-Theoreti cal Study (Dover Publications, 2006)
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eBay item number:264713571003
Item specifics
- Condition
- Very Good
- Seller notes
- “* See full item description for details. *”
- Country of Origin
- United States
- ISBN
- 9780486446554
About this product
Product Identifiers
Publisher
Dover Publications, Incorporated
ISBN-10
0486446557
ISBN-13
9780486446554
eBay Product ID (ePID)
46883232
Product Key Features
Number of Pages
128 Pages
Publication Name
Natural Deduction : a Proof-Theoretical Study
Language
English
Subject
Logic
Publication Year
2006
Type
Textbook
Subject Area
Mathematics, Philosophy
Series
Dover Books on Mathematics Ser.
Format
Perfect
Dimensions
Item Height
0.3 in
Item Weight
5.7 Oz
Item Length
7.7 in
Item Width
6 in
Additional Product Features
Intended Audience
College Audience
LCCN
2005-051968
Dewey Edition
22
Illustrated
Yes
Dewey Decimal
160
Table Of Content
1. Natural Deduction of Gentzen-Type 2. The Inversion Principle 3. Normal Deductions in Classical Logic 4. Normal Deductions in Intuitionistic Logic 5. Second Order Logic 6. Modal Logic 7. Some Other Concepts of Implication Appendix A. The Calculi of Sequents Appendix B. On a set theory by Fitch Appendix C. Notes on some other variants of natural deduction Bibliographical References Index Index of Symbols
Synopsis
Prawitz's theories form the basis of intuitionistic type theory, and his inversion principle constitutes the foundation of most modern accounts of proof-theoretic semantics. The proof-theoretical system represents a simpler and more illuminating method than alternative approaches, and this volume offers a succinct, coherent illustration of its applications to natural deduction. 1965 edition., An innovative approach to the semantics of logic, proof-theoretic semantics seeks the meaning of propositions and logical connectives within a system of inference. Gerhard Gentzen invented proof-theoretic semantics in the early 1930s, and Dag Prawitz, the author of this study, extended its analytic proofs to systems of natural deduction. Prawitz's theories form the basis of intuitionistic type theory, and his inversion principle constitutes the foundation of most modern accounts of proof-theoretic semantics. The concept of natural deduction follows a truly natural progression, establishing the relationship between a noteworthy systematization and the interpretation of logical signs. As this survey explains, the deduction's principles allow it to proceed in a direct fashion -- a manner that permits every natural deduction's transformation into the equivalent of normal form theorem. A basic result in proof theory, the normal form theorem was established by Gentzen for the calculi of sequents. The proof of this result for systems of natural deduction is in many ways simpler and more illuminating than alternative methods. This study offers clear illustrations of the proof and numerous examples of its advantages., Prawitz''s theories form the basis of intuitionistic type theory, and his inversion principle constitutes the foundation of most modern accounts of proof-theoretic semantics. The proof-theoretical system represents a simpler and more illuminating method than alternative approaches, and this volume offers a succinct, coherent illustration of its applications to natural deduction. 1965 edition.
LC Classification Number
BC71.P68 2006
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- s***l (5)- Feedback left by buyer.Past 6 monthsVerified purchaseBook received clearly packaged with great care. Clean cover with no creases. Like-new book for a great used price. Excited to dive in. Seller was prompt and professional. Will go back to seller next time I’m looking for books.
- t***6 (28)- Feedback left by buyer.Past 6 monthsVerified purchaseGreat experience. I ordered a luxury hardcover for which the condition of the book is important and the packing was great and the item was as described. I asked questions during the process and the seller was responsive and helpful. I would definitely buy again from this sellerPARMET: Kennedy: Jack/Presidency (Two-Volume Set) (Lib of Pres) (Easton, 1986) (#267087637499)
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