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  1. Natural deduction: a proof-theoretical study.Dag Prawitz - 1965 - Mineola, N.Y.: Dover Publications.
    This volume examines the notion of an analytic proof as a natural deduction, suggesting that the proof's value may be understood as its normal form--a concept with significant implications to proof-theoretic semantics.
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  • The seas of language.Michael Dummett - 1993 - New York: Oxford University Press.
    Michael Dummett is a leading contemporary philosopher whose work on the logic and metaphysics of language has had a lasting influence on how these subjects are conceived and discussed. This volume contains some of the most provocative and widely discussed essays published in the last fifteen years, together with a number of unpublished or inaccessible writings. Essays included are: "What is a Theory of Meaning?," "What do I Know When I Know a Language?," "What Does the Appeal to Use Do (...)
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  • On sequence-conclusion natural deduction systems.Branislav R. Boričić - 1985 - Journal of Philosophical Logic 14 (4):359 - 377.
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  • (1 other version)The Runabout Inference-Ticket.A. N. Prior - 1960 - Analysis 21 (2):38-39.
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  • There are denumerably many ternary intuitionistic Sheffer functions.Djordje Čubrić - 1988 - Notre Dame Journal of Formal Logic 29 (4):579-581.
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  • Towards a Foundation of General Proof Theory.Dag Prawitz - 1973 - In ¸ Itetsuppes1973. North Holland, Amsterdam.
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  • The correspondence between cut-elimination and normalization.J. Zucker - 1974 - Annals of Mathematical Logic 7 (1):1-112.
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  • The logical basis of metaphysics.Michael Dummett - 1991 - Cambridge: Harvard University Press.
    Such a conception, says Dummett, will form "a base camp for an assault on the metaphysical peaks: I have no greater ambition in this book than to set up a base ...
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  • (1 other version)[Omnibus Review].Dag Prawitz - 1991 - Journal of Symbolic Logic 56 (3):1094-1096.
    Reviewed Works:Gaisi Takeuti, Proof Theory.Georg Kreisel, Proof Theory: Some Personal Recollections.Wolfram Pohlers, Contributions of the Schutte School in Munich to Proof Theory.Stephen G. Simpson, Subsystems of $\mathbf{Z}_2$ and Reverse Mathematics.Solomon Feferman, Proof Theory: A Personal Report.
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  • (1 other version)Introduction to mathematical logic.Alonzo Church - 1944 - Princeton,: Princeton University Press. Edited by C. Truesdell.
    This book is intended to be used as a textbook by students of mathematics, and also within limitations as a reference work.
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  • The Logical Basis of Metaphysics.Michael Dummett, Hilary Putnam & James Conant - 1994 - Philosophical Quarterly 44 (177):519-527.
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  • (1 other version)Meaning and Proofs: On the Conflict between Classical and Intuitionistic Logic.Dag Prawitz - 1977 - Theroia 43:1--40..
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  • Existential instantiation and normalization in sequent natural deduction.Carlo Cellucci - 1992 - Annals of Pure and Applied Logic 58 (2):111-148.
    ellucci, C., Existential instantiation and normalization in sequent natural deduction, Annals of Pure and Applied Logic 58 111–148. A sequent conclusion natural deduction system is introduced in which classical logic is treated per se, not as a special case of intuitionistic logic. The system includes an existential instantiation rule and involves restrictions on the discharge rules. Contrary to the standard formula conclusion natural deduction systems for classical logic, its normal derivations satisfy both the subformula property and the separation property and (...)
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