Titlebook: Automata, Languages and Programming; 10th Colloquium Barc Josep Diaz Conference proceedings 1983 Springer-Verlag Berlin Heidelberg 1983 Mon

Biomarker

preeclampsia

An axiomatization of the intermittent assertion method using temporal logic, temporal logic. The proposed proof system allows to reason about .-programs. The proof system is proved to be arithmetically sound and complete in the sense of Harel [H]. The results of the paper generalize a corresponding result of Pnueli.The system decomposes into two parts. The first part allows

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subordinate

Processes and a fair semantics for the ADA rendez-vous,ions solved by techniques from metric topology as advocated by Nivat. We discuss how such processes can be used to assign meanings to languages with concurrency, culminating in a definition of the ADA rendez-vous. An important intermediate step is a version of Hoare‘s CSP for which we describe a pro

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Conditional dependencies for horizontal decompositions,relations whose union is the given relation. This horizontal decomposition is based on a new constraint: the .. It indicates how to decompose a relation into two restrictions of this relation. The only difference between the two subrelations is a functional dependency that holds in one subrelation b

勋章

On the relationship of CCS and CSP,(CSP) developed by Hoare, Brookes and Roscoe. By adapting Milner‘s synchronisation trees to serve as notation for both CCS and CSP, we are able to define a representation mapping for CSP processes. We define an equivalence relation on synchronisation trees which corresponds precisely to the notion o

famine

maroon

Lower bounds for constant depth circuits for prefix problems,wo .-bit numbers, and . outputs; the .th output is the carry in the .th position of the sum of the two numbers. We show a nonlinear lower bound for constant-depth, unboundedfanin implementations of prefix-or. However, with negation, linear size circuits are possible. For prefix-carry, we show nonlin

Epidural-Space

Test sets for morphisms with bounded delay, that for each language L over a finite alphabet there exists a finite subset F of L such that for arbitrary morphisms h and g having deciphering delay bounded by p, the equation h(x)=g(x) holds for all x in L if and only if it holds for all x in F.

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