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Titlebook: Computer Science Logic; 14th International W Peter G. Clote,Helmut Schwichtenberg Conference proceedings 2000 Springer-Verlag Berlin Heidel

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发表于 2025-3-21 16:59:32 | 显示全部楼层 |阅读模式
书目名称Computer Science Logic
副标题14th International W
编辑Peter G. Clote,Helmut Schwichtenberg
视频video
概述Includes supplementary material:
丛书名称Lecture Notes in Computer Science
图书封面Titlebook: Computer Science Logic; 14th International W Peter G. Clote,Helmut Schwichtenberg Conference proceedings 2000 Springer-Verlag Berlin Heidel
出版日期Conference proceedings 2000
关键词Automat; Constraint; automated deduction; complexity; computer; formal specification; formal verification;
版次1
doihttps://doi.org/10.1007/3-540-44622-2
isbn_softcover978-3-540-67895-3
isbn_ebook978-3-540-44622-4Series ISSN 0302-9743 Series E-ISSN 1611-3349
issn_series 0302-9743
copyrightSpringer-Verlag Berlin Heidelberg 2000
The information of publication is updating

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Une tentative malheureuse de construire une structure éliminant rapidement les quanteurs associée une formule ψ(.), également libre de quanteurs, qui lui soit équivalente dans ., la longueur de . étant polynomialement bornée en fonction de celle de .; autrement dit, pour une certaine constante ., |ψ| ≤ ... Tant qu’á faire, j’aimerais aussi que . fût calculée par un algorithme polynomia
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Schema Revisitede they were shown to be equivalent to the problem of decidability of language equivalence between DPDA (deterministic pushdown automata). Recently a decidability proof for equivalence of DPDA was given by Sénizergues [., .], which therefore also solves the schema problems. However Sénizergues proof
发表于 2025-3-22 12:39:01 | 显示全部楼层
Automated Verification = Graphs, Automata, and Logicication is based on a small number of key algorithmic ideas, tying together graph theory, automata theory, and logic. In this self-contained talk I will describe how this “holy trinity” gave rise to automated-verification tools.
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Hypersequents and the Proof Theory of Intuitionistic Fuzzy Logicel logic based on the truth value set [0,.]. The logic is known to be axiomatizable, but no deduction system amenable to proof-theoretic, and hence, computational treatment, has been known. Such a system is presented here, based on previous work on hypersequent calculi for propositional Gödel logics
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