An Introduction to Formal Logic

An Introduction to Formal Logic

 
Edition number: 2, Revised
Publisher: Cambridge University Press
Date of Publication:
 
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Product details:

ISBN13:9781108420068
ISBN10:11084200611
Binding:Hardback
No. of pages:428 pages
Size:252x178x27 mm
Weight:890 g
Language:English
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Short description:

The second, much revised, edition of a particularly accessible introduction to formal logic for philosophy students.

Long description:
Formal logic provides us with a powerful set of techniques for criticizing some arguments and showing others to be valid. These techniques are relevant to all of us with an interest in being skilful and accurate reasoners. In this very accessible book, extensively revised and rewritten for the second edition, Peter Smith presents a guide to the fundamental aims and basic elements of formal logic. He introduces the reader to the languages of propositional and predicate logic, and develops natural deduction systems for evaluating arguments translated into these languages. His discussion is richly illustrated with worked examples and exercises, and alongside the formal work there is illuminating philosophical commentary. This book will make an ideal text for a first logic course and will provide a firm basis for further work in formal and philosophical logic.
Table of Contents:
Preface: 1. What is deductive logic?; 2. Validity and soundness; 3. Forms of inference; 4. Proofs; 5. The counterexample method; 6. Logical validity; 7. Propositions and forms; Interlude. From informal to formal logic; 8. Three connectives; 9. PL syntax; 10. PL semantics; 11. `P's, `Q's, `_'s, `_'s { and form again; 12. Truth functions; 13. Expressive adequacy; 14. Tautologies; 15. Tautological entailment; 16. More about tautological entailment; 17. Explosion and absurdity; 18. The truth-functional conditional; 19. `If's and `!'s: why natural deduction?; 20. PL proofs: conjunction and negation; 21. PL proofs: disjunction; 22. PL proofs: conditionals; 23. PL proofs: theorems; 24. PL proofs: metatheory; Interlude. Formalizing general propositions; 25. Names and predicates; 26. Quantifers in ordinary language; 27. Quantifer-variable notation; 28. QL languages; 29. Simple translations; 30. More on translations; Interlude. Arguing in QL; 31. Informal quantifer rules; 32. QL proofs; 33. More QL proofs; 34. Empty domains?; 35. Q-valuations; 36. Q-validity; 37. QL proofs: metatheory; Interlude. Extending QL; 38. Identity; 39. QL= languages; 40. Definite descriptions; 41. QL= proofs; 42. Functions; Appendix. Soundness and completeness.