Category Theory and Computer Science: Edinburgh, UK, September 7-9, 1987. Proceedings (Lecture Notes in Computer Science)

Pitt, David H. [Editor]; Poigne, Axel [Editor]; Rydeheard, David E. [Editor];

ISBN 10: 3540185089 / ISBN 13: 9783540185086

Editore: Springer, 1987

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0387185089 Ex-library paperback in very nice condition with the usual markings and attachments. Codice articolo DA1411649

Dati bibliografici

Titolo: Category Theory and Computer Science: ...

Casa editrice: Springer

Data di pubblicazione: 1987

Legatura: Paperback

Condizione: Very Good

Descrizione articolo

Riassunto:

This book presents the proceedings of the Sixth International Conference on Category Theory and Computer Science, CTCS '95, held in Cambridge, UK in August 1995.The 15 revised full papers included in the volume document the exploitation of links between logic and category theory leading to a solid basis for much of the understanding of the semantics of computation. Notable amongst other advances is the introduction of linear logic and other substructural logics, providing a new approach to proof theory. Further aspects covered are semantics of lambda calculi and type theories, program specification and development, and domain theory.

Contenuti:

Categories and effective computations.- Polymorphism is set theoretic, constructively.- An equational presentation of higher order logic.- Enriched categories for local and interaction calculi.- The category of Milner processes is exact.- Relating two models of hardware.- Foundations of equational deduction: A categorical treatment of equational proofs and unification algorithms.- A typed lambda calculus with categorical type constructors.- Final algebras, cosemicomputable algebras, and degrees of unsolvability.- Good functors ... are those preserving philosophy!.- Viewing implementations as an institution.- An interval model for second order lambda calculus.- Logical aspects of denotational semantics.- Connections between partial maps categories and tripos theory.- A fixpoint construction of the p-adic domain.- A category of Galois connections.