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Titlebook: Automata, Languages and Programming; 16th International C Giorgio Ausiello,Mariangiola Dezani-Ciancaglini,Si Conference proceedings 1989 Sp

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Giorgio Ausiello,Mariangiola Dezani-Ciancaglini,Si
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0302-9743 data bases and knowledge based systems, cryptography, VLSI structures, parallel and distributed computing, models of concurrency and robotics.978-3-540-51371-1978-3-540-46201-9Series ISSN 0302-9743 Series E-ISSN 1611-3349
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Further Research and Extensions], and [Li-87] do not suffice to construct such an oracle.) The construction is novel and the techniques may be useful in other settings..In addition, this paper also presents a number of new applications of the upward separation technique, including some new generalizations of the original result o
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https://doi.org/10.1007/978-1-4612-1774-9onical (complete) on algebraic terms, then . + β + type-β + type-η is canonical on mixed terms..η reduction does not commute with algebraic reduction, in general. However, using long η-normal forms, we show that if . is canonical then . + β + η + type-β + type-η convertibility is still decidable.
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Nilpotent Groups and Solvable Groups,system which is evaluated in call-by-name. In this setting, we give a non trivial necessary condition for an algorithm to be representable. As an application, we can show that the function . (which computes the minimum of two integers in unary representation) cannot be programmed in complexity .(.(.
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Conference proceedings 1989foundations of logic programming, theorem proving, software specification, computational geometry, data types and data structures, theory of data bases and knowledge based systems, cryptography, VLSI structures, parallel and distributed computing, models of concurrency and robotics.
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Time lower bounds for CREW-PRAM computation of monotone functions, clause..An intermediate result of independent interest is that .(.), the size of the largest minimal vertex cover minimized over all (reduced) hypergraphs of . vertices and maximum hyperedge size ., satisfies the bounds Θ(..) ≤ .(.) ≤ .(..).
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Subduing self-application,t a successor of some adequate algebraic numeral system? Answers to this question are exemplified and assembled to solve the problem of embedding the infinite cyclic group ℤ of integers into a combinatory algebra.
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https://doi.org/10.1007/978-0-8176-8397-9 clause..An intermediate result of independent interest is that .(.), the size of the largest minimal vertex cover minimized over all (reduced) hypergraphs of . vertices and maximum hyperedge size ., satisfies the bounds Θ(..) ≤ .(.) ≤ .(..).
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