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|a On preserving :
|b essays on preservationism and paraconsistent logic /
|c edited by Peter Schotch, Bryson Brown, and Raymond Jennings.
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|a Toronto [Ont.] :
|b University of Toronto Press,
|c ©2009
|e (Saint-Lazare, Quebec :
|f Gibson Library Connections,
|g 2010)
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|a 1 online resource (x, 203 pages).
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|a Toronto studies in philosophy
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|a Includes bibliographical references and index.
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|a 1. Introduction to the Essays / Peter Schotch -- 2. Paraconsistency: Who Needs It? / Ray Jennings and Peter Schotch -- 3. Weakly Additive Algebras and a Completeness Problem / Alasdair Urquhart -- 4. Dualization of Neighbourhood Structures / Dorian Nicholson -- 5. Polyadic Modal Logics and Their Monadic Fragments / Kam Sing Leung and R.E. Jennings -- 6. Preserving What? / Gillman Payette and Peter Schotch -- 7. Preserving Logical Structure / Gillman Payette -- 8. Representation of Forcing / Dorian Nicholson and Bryson Brown -- 9. Forcing and Practical Inference / Peter Schotch -- 10. Ambiguity Games and Preserving Ambiguity Measures / Bryson Brown.
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|a Assembling the previously scattered works of the Preservationist School, this collection contains all of the most significant works on the basic theory of the preservationist approach to paraconsistent logic.
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546 |
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|a English.
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|a JSTOR
|b Books at JSTOR Demand Driven Acquisitions (DDA)
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|b EBSCO eBook Subscription Academic Collection - Worldwide
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|a Inconsistency (Logic)
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|a Logic.
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|a Inconsistance (Logique)
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|a PHILOSOPHY
|x Logic.
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|a Logic
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|a Jennings, R. E.
|q (Raymond Earl)
|1 https://id.oclc.org/worldcat/entity/E39PCjKbKtbwVcqQrt88vDYkWC
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|a Schotch, Peter K.
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700 |
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|a Brown, Bryson.
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776 |
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|i Print version:
|t On preserving.
|d Toronto ; Buffalo : University of Toronto Press, ©2009
|w (DLC) 2009455569
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|a Toronto studies in philosophy.
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|6 505-00
|a Intro -- Contents -- Acknowledgments -- 1 Introduction to the Essays -- 1.1 The Origins of Preservationism -- 1.2 How Paraconsistent Inference Fell out of Modal Semantics -- 1.3 The Concept of Level -- 1.4 Preservation -- 1.5 The Essays -- 2 Paraconsistency: Who Needs It-- 2.1 Introduction -- 2.2 The Strange Case of C.I. Lewis -- 2.3 The Inconsistency of Belief -- 2.4 Inconsistency and Ethics -- 2.5 Summing Up -- 3 Weakly Additive Algebras and a Completeness Problem -- 3.1 Introduction and Brief History -- 3.2 Weakly Additive Operators -- 3.3 A Further Generalization -- 3.4 Duality Theory for Weakly Additive Operators -- 4 A Dualization of Neighbourhood Structures -- 4.1 Introduction -- 4.2 Hyperframes -- 4.3 Normal Hyperframes -- 4.4 Weakly Aggregative Modal Logic -- 5 Polyadic Modal Logics and Their Monadic Fragments -- 5.1 Introduction -- 5.2 Polyadic Modal Languages and Multi-ary Relational Frames -- 5.3 Normal Polyadic Modal Logics -- 5.4 Frame Definability -- 5.5 Soundness and Completeness -- 5.6 Diagonal Fragments of Normal Polyadic Modal Logics -- 6 Preserving What-- 6.1 Introduction -- 6.2 Making a Few Things Precise -- 6.3 What's Wrong with This Picture-- 6.4 Speak of the Level -- 6.5 Level Preservation -- 6.6 Yes, But Is It Inference-- 6.7 Forcing in Comparison with Other Level-Preserving Relations -- 7 Preserving Logical Structure -- 7.1 Introduction -- 7.2 Definitions -- 7.3 Substitutions -- 7.4 Algebraic Concerns -- 7.5 Denials -- 7.6 Forcing and Preservationism -- 7.7 Structural Rules and Compactness -- 7.8 First-Order Logic and Forcing -- 7.9 Conclusion -- 8 Representation of Forcing -- 8.1 Introduction -- 8.2 Background -- 8.3 Representation -- 8.4 The Representation Theorem -- 8.5 More Definitions and Motivation -- 8.6 Γ[⊢(X) Δ -- 8.7 Γ[⊩(X) Δ -- 8.8 The Representation of Forcing -- 9 Forcing and Practical Inference.
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|6 505-00
|a 9.1 Introduction -- 9.2 Dirty Hands -- 9.3 Σ-Forcing -- 9.4 A-Forcing -- 9.5 Wrap-up -- 10 Ambiguity Games and Preserving Ambiguity Measures -- 10.1 Ambiguity -- 10.2 The Logic of Paradox -- 10.3 Restoring Symmetry -- 10.4 Ambiguity and Quantification -- 10.5 Echoes of Supervaluation -- 10.6 Final Remarks on Preservation -- Nomenclature -- References -- Index -- A -- B -- C -- D -- E -- F -- G -- H -- I -- J -- K -- L -- M -- N -- O -- P -- Q -- R -- S -- T -- U -- V -- W -- Contributors.
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