Titlebook: WarLiterature And The Arts In Sixteenth-Century Europe; J. R. Mulryne (Professor of English and Comparativ Book 1989 Palgrave Macmillan, a

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Henry J. Cohns in logic and computer science: Trees. We expect that most readers will be familiar with this type of structure at least informally. A tree is something that looks like the following: It has nodes (in this example, binary sequences) arranged in a partial order (extension as sequences means lower do

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held in Tbilisi, Georgia, September 6-10, 1999, and hosted by the University of Tbilisi. Forty-four papers were submitted to LPAR‘99. Each of the submissions was reviewed by three program committee members and an electronic program com­ mittee meeting was held via the Internet. Twenty-three papers w

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Henry J. Cohn.. Recently, temporal logics such as .-calculus and Computational Tree Logic, ., augmented with graded modalities have received attention from the scientific community, both from a theoretical side and from an applicative perspective. Both .-calculus and . naturally apply as specification languages

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J. R. Haledirect role for them in the computational process. In the context of typed logic programming, this is manifest in their effect on the unification operation. Their influence takes two different forms. First, in a situation where polymorphism is permitted, type information is needed to determine if di

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J. R. Haleeration of SAT solving, and the key preprocessing techniques rely on the application of resolution and subsumption elimination. Additionally, satisfiability-preserving clause elimination procedures are often used. Since MaxSAT computation typically involves a large number of SAT calls, we are intere

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Rowland Cotterillide the theory handled by a decision procedure. Often, reasoning about user-defined functions on those data structures is needed. For this, inductive reasoning has to be employed. In this work, classes of function definitions and conjectures are identified for which inductive validity can be automat

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nbounded (infinite) behavior. Instead of accounting for unbounded behavior via the addition of the exponentials (! and ?), we add least and greatest fixed point operators. The resulting logic, which we call .MALL=, satisfies two fundamental proof theoretic properties. In particular, .MALL= satisfies

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Rowland Cotterill comparison within a modal language. The logic can express assertions of the kind ”A is closer/more similar to B than to C” and has a natural application to spatial reasoning, as well as to reasoning about concept similarity in ontologies. The semantics of . is defined in terms of models based on di