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[3] P. B. Andrews. An Introduction to Mathematical Logic and Type Theory: To Truth through Proof. Academic Press, 1986. [4] Y. Bar-Hillel. A quasi-arithmetical notation for syntactic description. Language, 29:47 “58, 1953. [5] H. P. Barendregt. The Lambda Calculus, Its Syntax and Semantics. Studies in Logic. NorthHolland, Amsterdam, 1981. [6] N. Chomsky. Syntactic Structures. Mouton and Co., 1957. [7] H. B. Curry. Some logical aspects of grammatical structure. In American Mathematical Society Proceedings of the Symposia on Applied Mathematics 12, pages 56 “68, 1961. [8] J. Lambek. The mathematics of sentence structure. The American Mathematical Monthly, 65:154 “170, 1958. [9] R. Montague. Formal Philosophy: Selected Papers of Richard Montague. Yale University Press, 1974. [10] G. V. Morrill. Type Logical Grammar: Categorial Logic of Signs. Kluwer Academic Publishers, 1994. [11] A. Ranta. Type-Theoretical Grammar. Oxford University Press, 1994. [12] J. van Benthem. The semantics of variety in categorial grammar. In W. Buszkowski, J. van Benthem, and W. Marciszewski, editors, Categorial Grammar, number 25 in Linguistics and Literary Studies in Eastern Europe, pages 37 “55. John Benjamins, 1986. Previously appeared as Report 83-29, Department of Mathematics, Simon Fraser University (1983). [13] M. M. Wood. Categorial Grammars. Routledge, 1993. Review of

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Review of the π-calculus: a theory of mobile processes

Pucella, Riccardo
ACM SIGACT News , Volume 34 (1)
Association for Computing MachineryMar 1, 2003

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