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Titlebook: CSL ‘87; 1st Workshop on Comp Egon Börger,Hans Kleine Büning,Michael M. Richter Conference proceedings 1988 Springer-Verlag Berlin Heidelbe

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书目名称CSL ‘87
副标题1st Workshop on Comp
编辑Egon Börger,Hans Kleine Büning,Michael M. Richter
视频video
丛书名称Lecture Notes in Computer Science
图书封面Titlebook: CSL ‘87; 1st Workshop on Comp Egon Börger,Hans Kleine Büning,Michael M. Richter Conference proceedings 1988 Springer-Verlag Berlin Heidelbe
描述This volume contains the papers which were presented to the workshop "Computer-Science Logic" held in Karlsruhe on October 12-16, 1987. Traditionally Logic, or more specifically, Mathematical Logic splits into several subareas: Set Theory, Proof Theory, Recursion Theory, and Model Theory. In addition there is what sometimes is called Philosophical Logic which deals with topics like nonclassical logics and which for historical reasons has been developed mainly at philosphical departments rather than at mathematics institutions. Today Computer Science challenges Logic in a new way. The theoretical analysis of problems in Computer Science for intrinsic reasons has pointed back to Logic. A broad class of questions became visible which is of a basically logical nature. These questions are often related to some of the traditional disciplines of Logic but normally without being covered adequately by any of them. The novel and unifying aspect of this new branch of Logic is the algorithmic point of view which is based on experiences people had with computers. The aim of the "Computer-Science Logic" workshop and of this volume is to represent the richness of research activities in this field
出版日期Conference proceedings 1988
关键词Boolean function; Computer; Erfüllbarkeitsproblem der Aussagenlogik; Resolution; algorithm; algorithms; co
版次1
doihttps://doi.org/10.1007/3-540-50241-6
isbn_softcover978-3-540-50241-8
isbn_ebook978-3-540-45960-6Series ISSN 0302-9743 Series E-ISSN 1611-3349
issn_series 0302-9743
copyrightSpringer-Verlag Berlin Heidelberg 1988
The information of publication is updating

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Navigating Digital Health Landscapes complexity is shown to be NP complete. For almost all quadratic functions almost optimal circuits can be computed in polynomial time. The single level conjecture is disproved, i.e. some quadratic function is defined whose single level complexity is larger than its conjunctive complexity.
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The conjunctive complexity of quadratic boolean functions, complexity is shown to be NP complete. For almost all quadratic functions almost optimal circuits can be computed in polynomial time. The single level conjecture is disproved, i.e. some quadratic function is defined whose single level complexity is larger than its conjunctive complexity.
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Navigating Academia During COVID-19ain theorem is: if every element of . has the same number n of initial abstractions, then there are ∞. ways of finding a set . ≡ {..,.....} of combinators such that, for i=1,...,t and any given λ-terms Y.,..., Y., .. X....X. = Y. is solvable ⇔ .. X=Y. is solvable.
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Surjectivity for finite sets of combinators by weak reduction,ain theorem is: if every element of . has the same number n of initial abstractions, then there are ∞. ways of finding a set . ≡ {..,.....} of combinators such that, for i=1,...,t and any given λ-terms Y.,..., Y., .. X....X. = Y. is solvable ⇔ .. X=Y. is solvable.
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Logic of approximation reasoning,[8], [7], [12], [13]) is an additional tool. The main task of this paper is to formulate and prove the completeness theorem for the logics under consideration. For that purpose a theory of plain semi-Post algebras as introduced and developed in [3] has been applied. These algebras replace more complicated semi-Post algebras occurring in [10].
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On type inference for object-oriented programming languages,itchells models for type inference, a semantics for types is given where types are sets of values in a model of type-free lambda calculus. For the sublanguage without type quantifiers and subtype relation, automatic type inference is possible by extending Milners algorithm W to deal with a polymorphic fixed-point rule.
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