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  1. Partial proof trees as building blocks for a categorial grammar.Aravind K. Joshi & Seth Kulick - 1997 - Linguistics and Philosophy 20 (6):637-667.
    We describe a categorial system (PPTS) based on partial proof trees(PPTs) as the building blocks of the system. The PPTs are obtained byunfolding the arguments of the type that would be associated with a lexicalitem in a simple categorial grammar. The PPTs are the basic types in thesystem and a derivation proceeds by combining PPTs together. We describe theconstruction of the finite set of basic PPTs and the operations forcombining them. PPTS can be viewed as a categorial system incorporating someof (...)
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  • Term-labeled categorial type systems.Richard T. Oehrle - 1994 - Linguistics and Philosophy 17 (6):633 - 678.
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  • The Lambda Calculus. Its Syntax and Semantics.E. Engeler - 1984 - Journal of Symbolic Logic 49 (1):301-303.
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  • Type Logical Grammar: Categorial Logic of Signs.G. V. Morrill - 2012 - Dordrecht, Netherland: Springer Verlag.
    This book sets out the foundations, methodology, and practice of a formal framework for the description of language. The approach embraces the trends of lexicalism and compositional semantics in computational linguistics, and theoretical linguistics more broadly, by developing categorial grammar into a powerful and extendable logic of signs. Taking Montague Grammar as its point of departure, the book explains how integration of methods from philosophy (logical semantics), computer science (type theory), linguistics (categorial grammar) and meta-mathematics (mathematical logic ) provides a (...)
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  • Categorial Type Logics.Michael Moortgat - 1997 - In J. F. A. K. Van Benthem, Johan van Benthem & Alice G. B. Ter Meulen (eds.), Handbook of Logic and Language. Elsevier.
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  • Type-logical semantics.Bob Carpenter - 1997 - Cambridge: MIT Press.
    The book, which stepwise develops successively more powerful logical and grammatical systems, covers an unusually broad range of material.
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  • The lambda calculus: its syntax and semantics.Hendrik Pieter Barendregt - 1981 - New York, N.Y.: Sole distributors for the U.S.A. and Canada, Elsevier Science Pub. Co..
    The revised edition contains a new chapter which provides an elegant description of the semantics. The various classes of lambda calculus models are described in a uniform manner. Some didactical improvements have been made to this edition. An example of a simple model is given and then the general theory (of categorical models) is developed. Indications are given of those parts of the book which can be used to form a coherent course.
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  • Partial Proof Trees as Building Blocks for a Categorial Grammar.Aravind K. Joshi, Seth Kulick & Natasha Kurtonina - 1997 - Linguistics and Philosophy 20 (6):637-667.
    We describe a categorial system (PPTS) based on partial proof trees(PPTs) as the building blocks of the system. The PPTs are obtained byunfolding the arguments of the type that would be associated with a lexicalitem in a simple categorial grammar. The PPTs are the basic types in thesystem and a derivation proceeds by combining PPTs together. We describe theconstruction of the finite set of basic PPTs and the operations forcombining them. PPTS can be viewed as a categorial system incorporating someof (...)
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  • Linear Logic.Jean-Yves Girard - 1987 - Theoretical Computer Science 50:1–102.
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  • The |lambda-Calculus.H. P. Barendregt - 1981 - Philosophical Review 97 (1):132-137.
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