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Titlebook: Category Theory and Computer Science; Paris, France, Septe David H. Pitt,Pierre-Louis Curien,David E. Rydehea Conference proceedings 1991 S

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Tail recursion from universal invariants,eting tail recursion by means of the colimit of a loop diagram, i.e. its universal invariant. Parametrised initial algebras always have universal invariants, while the converse holds in the presence of equalisers..Consequences include categorical descriptions of vectors and matrices, which allow def
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Constructions and predicates,ints: (1) a simple new operation is added — to represent a constructive version of the .; (2) a restriction on contexts is imposed — "sets" must not depend on "proofs" of "predicates". The resulting theory is called .. Sufficiently constructive arguments from naive set theory can be directly written
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Relating models of impredicative type theories,onstructions and Higher Order ML. The latter is particularly interesting because it is a two-level type theory with type dependency at both levels. Having described appropriate categorical structures for these calculi, we establish translations back and forth between all of them. Most of the researc
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An algebra of graphs and graph rewriting,ay be interpreted as graphs having both a concrete part and an abstract part (defined up to isomorphism). Morphisms between pa-graphs are pushout squares. We show that the basic notions of the algebraic theory of graph grammars [Eh79] (instantiated to a suitable category of graphs) can be rephrased
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Applications of the calculus of trees to process description languages,te concurrent calculus. Then, suitable motors that constructively define canonical representatives for strong and observational congruence based on the notion of bisimulation are introduced in a clean and straightforward way. This enables us to provide the calculus with a fully abstract semantics up
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