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Logic Works : A Rigorous Introduction to Formal Logic

Logic Works : A Rigorous Introduction to Formal Logic (Hardcover)

Lorne Falkenstein, Scott Stapleford, Molly Kao (지은이)
Routledge
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Logic Works : A Rigorous Introduction to Formal Logic
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· 제목 : Logic Works : A Rigorous Introduction to Formal Logic (Hardcover) 
· 분류 : 외국도서 > 인문/사회 > 철학 > 논리
· ISBN : 9780367460303
· 쪽수 : 666쪽
· 출판일 : 2021-11-30

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PrefaceSymbol Summary 1. Introduction to the study of logic1.1 Demonstration and interpretation 1.2 Deductive and inductive demonstrations 1.3 The principle of noncontradiction 1.4 Abstraction, variables, and formalization; logical and nonlogical elements; formal contradiction 1.5 A fundamental problem 1.6 Outline of forthcoming chapters Appendix: Elements of a theory of demonstrative logic Part I: Sentential Logic 2. Vocabulary and syntax2.1: Introduction Syntax 2.2: Conventions 2.3: Syntactic demonstrations and trees 2.4: Scope; named forms 2.5: Formal properties 3. Semantics3.1: Semantics for ⊥ and the sentence letters 3.2: Semantics for the connectives 3.3: Semantics for compound sentences 3.4: Intensional concepts Appendix: Expressive adequacy; disjunctive normal form; the lean language 4.Formalization4.1: Looseness of fit 4.2: Conditional sentences of English 4.3: Necessary conditions 4.4: Sufficient conditions 4.5: Necessary and sufficient conditions; the principle of charity 4.6: Formalizing necessary and sufficient conditions 4.7: Exceptions and strong exceptions 4.8: Disjunction 4.9: Negations and conjunctions 4.10: Punctuation 4.11: Limits of formalization 4.12: Formalizing demonstrations 5. Working with SL semantics5.1: Identifying and verifying interpretations 5.2: Demonstrating that there is no interpretation 5.3: Demonstrating general principles 5.4: Falsifying general claims 5.5: Relations between intensional concepts; models; entailment Appendix: Alternatives to bivalence A-1. Advanced topics concerning SL semanticsA-1.1: Mathematical induction A-1.2: Bivalence A-1.3: Extensionality A-1.4: Compactness 6. Derivations6.1: DL: a lean derivation system 6.2: Strategies for doing derivations in DL 6.3: Ds: a derivation system for SL 6.4: Strategies for doing derivations in Ds 6.5: Extensions of Ds; bracket free notation 6.6: Intuition and "Intuitionism"; derivation in intuitionistic logic A-2. Advanced topics concerning the soundness and completeness of DsA-2.1: Soundness A-2.2: Corollary results; consistency and extensionality A-2.3: Henkin completeness A-2.4: Proof of the Lindenbaum lemma A-2.5: Proof of lemma 2 A-2.6: Proof of lemma 3 A-2.7: Corollary results A-2.8: Post / Hilbert-Ackermann completeness 7. Reduction Trees7.1: Method and strategies 7.2: Using trees to determine derivability 7.3: Theory and definitions Appendix: Trees for three valued and paraconsistent logic A-3: Advanced topics concerning the soundness and completeness of TsA-3.1: Soundness of Ts A-3.2: Completeness of Ts A-3.3: Decidability of Ts A-3.4: Converting trees to derivations; using Ts to prove the completeness of Ds Part II: Modal sentential logic 8.Vocabulary, syntax, formalization and derivations8.1: Vocabulary and syntax 8.2: Formalization 8.3: Derivations 9. Semantics and Trees for Modal and Intuitionistic Sentential Logic9.1: Semantics for MSL 9.2: Reduction trees for MSL 9.3: Semantics for ISL 9.4: Reduction trees for ISL A-4: Advanced Topics concerning the "soundness" and "completeness" of Dm and TmA-4.1: "Soundness" of the modal derivation systems A-4.2: Completeness of Tm A-4.3: Tree conversions A-4.4: Adequacy of Dm and Tm Part III: Predicate sentential logic 10. Vocabulary, syntax, formalization, and derivations10.1: English predication 10.2: Simple terms 10.3: Complex terms 11. Semantics and trees11.1: Interpretations 11.2: Valuation rules 11.3: Working with the semantics 11.4: Tp 11.5: Semantics for functional terms 11.6: Tpf 11.7: Semantics for definite descriptions A-5: Advanced topics for PSLA-5.1: Extensionality and variance A-5.2: Soundness of Dp A-5.3: Completeness of Tp A-5.4: Tree conversion; soundness of Tp; completeness of Dp Part IV: Quantified Predicate Logic 12. Vocabulary, syntax, and formalization12.1: Informal vocabulary and syntax 12.2: Formal vocabulary and syntax 12.3: Formalizing English sentences in QPL 13. Derivations13.1: Dq 13.2: Extensions of Dq 14. Trees and tree model semantics for QPL14.1: Rules 14.2: Method 14.3: Tree model semantics 14.4: Extensions of Tq 15. Semantics for QPL without mixed multiple quantification15.1: Objectual semantics 15.2: Denotation 15.3: Satisfaction 15.4: Truth 15.5: Working with the semantics 15.6: Demonstrating general principles 16.Semantics for QPL with mixed multiple quantification16.1: Variants on variable assignments; denotation of variables 16.2: Satisfaction conditions for quantified formulas 16.3: (P) and (=) applications 16.4: Truth 16.5: Working with the semantics Appendix: Demonstration of the exclusivity principle A-6: Advanced topics for QPLA-6.1: Extensionality and variance A-6.2: Soundness of Dq A-6.3: Completeness of Tq A-6.4: Tree conversions; soundness of Tp; Completeness of Dp Appendix: Quantified modal logic 17.Higher order logic17.1 Vocabulary and syntax 17.2: Formalization; definitions of higher order predicates 17.3: Syntax II: instances 17.4: Derivations 17.5: Semantics 17.6: Trees and incompleteness Rule summaries1. Foundational definitions2. Intensional concepts3. Formation rules4. Sentential valuation rules5. Formulaic and free valuation rules6. Derivation rules7. Tree rules

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