Introduction to Formal Logic with Philosophical Applications

Introduction to Formal Logic with Philosophical Applications

by Russell Marcus
ISBN-10:
019938648X
ISBN-13:
9780199386482
Pub. Date:
12/15/2017
Publisher:
Oxford University Press
ISBN-10:
019938648X
ISBN-13:
9780199386482
Pub. Date:
12/15/2017
Publisher:
Oxford University Press
Introduction to Formal Logic with Philosophical Applications

Introduction to Formal Logic with Philosophical Applications

by Russell Marcus
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Overview

Rigorous yet engaging and accessible, Introduction to Formal Logic with Philosophical Applications is composed of two parts. The first part (Chapters 1-5) provides a focused, "nuts-and-bolts" introduction to formal deductive logic that covers syntax, semantics, translation, and natural deduction for propositional and predicate logics. The second part (Chapters 6-7) presents stand-alone, student-friendly essays on logic and its application in philosophy and beyond, with writing prompts and suggestions for further readings.

For instructors who prefer an exceptionally clear introduction to formal logic without the extra philosophical applications, Introduction to Formal Logic, an abbreviated, alternate version of Introduction to Formal Logic with Philosophical Applications, is also available.

Product Details

ISBN-13: 9780199386482
Publisher: Oxford University Press
Publication date: 12/15/2017
Edition description: New Edition
Pages: 624
Product dimensions: 7.50(w) x 9.10(h) x 0.90(d)

About the Author

Russell Marcus is Associate Professor of Philosophy at Hamilton College.

Table of Contents

, PrefaceChapter 1. Introducing Logic1.1: Defining "Logic"1.2: Logic and Languages1.3: A Short History of Logic1.4: Separating Premises from Conclusions1.5: Validity and Soundness, Key TermsChapter 2. Propositional Logic: Syntax and Semantic2.1: Logical Operators and Translation2.2: Syntax of PL: Wffs and Main Operators2.3: Semantics of PL: Truth Functions2.4: Truth Tables2.5: Classifying Propositions2.6: Valid and Invalid Arguments2.7: Indirect Truth Tables, Key TermsChapter 3. Inference in Propositional Logic3.1: Rules of Inference 13.2: Rules of Inference 23.3: Rules of Equivalence 13.4: Rules of Equivalence 23.5: Practice with Derivations3.6: The Biconditional3.7: Conditional Proof3.8: Logical Truths3.9: Indirect Proof3.10: Chapter Review, Key TermsChapter 4. Monadic Predicate Logic4.1: Introducing Predicate Logic4.2: Translation Using M4.3: Syntax for M4.4: Derivations in M4.5: Quantifier Exchange4.6: Conditional and Indirect Proof in M4.7: Semantics for M4.8: Invalidity in M, Key TermsChapter 5. Full First-Order Logic5.1: Translation Using Relational Predicates5.2: Syntax, Semantics, and Invalidity in F5.3: Derivations in F5.4: The Identity Predicate: Translation5.5: The Identity Predicate: Derivations5.6: Translation with Functions5.7: Derivations with Functions, Key TermsChapter 6. Beyond Basic Logic6.1: Notes on Translation with PL6.2: Conditionals6.3: Three-Valued Logics6.4: Metalogic6.5: Modal Logics6.6: Notes on Translation with M, Key TermsChapter 7. Logic and Philosophy7.1: Deduction and Induction7.2: Fallacies and Argumentation7.3: Logic and Philosophy of Mind: Syntax, Semantics, and the Chinese Room7.4: Logic and the Philosophy of Religion7.5: Truth and Liars7.6: Names, Definite Descriptions, and Logical Form7.7: LogicismAppendix on the Logical Equivalence of the Rules of Equivalence, Terms, Solutions to Selected Exercises, Glossary/Index
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