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Renate A. Schmidt [19]Renate Schmidt [2]
  1.  64
    On combinations of propositional dynamic logic and doxastic modal logics.Renate A. Schmidt & Dmitry Tishkovsky - 2008 - Journal of Logic, Language and Information 17 (1):109-129.
    We prove completeness and decidability results for a family of combinations of propositional dynamic logic and unimodal doxastic logics in which the modalities may interact. The kind of interactions we consider include three forms of commuting axioms, namely, axioms similar to the axiom of perfect recall and the axiom of no learning from temporal logic, and a Church–Rosser axiom. We investigate the influence of the substitution rule on the properties of these logics and propose a new semantics for the test (...)
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  2.  23
    On axiomatic products of PDL and S5: Substitution, tests and knowledge.Renate A. Schmidt & Dmitry Tishkovsky - 2002 - Bulletin of the Section of Logic 31 (1):27-36.
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  3.  10
    Translating graded modalities into predicate logic.Hans Jürgen Ohlbach, Renate A. Schmidt & Ullrich Hustadt - 1996 - In H. Wansing (ed.), Proof Theory of Modal Logic. Kluwer Academic Publishers. pp. 253-291.
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  4.  11
    The Ackermann approach for modal logic, correspondence theory and second-order reduction.Renate A. Schmidt - 2012 - Journal of Applied Logic 10 (1):52-74.
  5.  21
    Investigating finite models of non-classical logics with relation algebra and RELVIEW.Rudolf Berghammer & Renate A. Schmidt - 2006 - In Harrie de Swart, Ewa Orlowska, Gunther Smith & Marc Roubens (eds.), Theory and Applications of Relational Structures as Knowledge Instruments Ii. Springer. pp. 31--49.
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  6. A Resolution-Based Decision Procedure for Extensions of K4.Harald Ganzinger, Ullrich Hustadt, Christoph Meyer & Renate A. Schmidt - 1998 - In Marcus Kracht, Maarten de Rijke, Heinrich Wansing & Michael Zakharyaschev (eds.), Advances in Modal Logic. CSLI Publications. pp. 243-262.
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  7.  45
    An empirical analysis of modal theorem provers.Ullrich Hustadt & Renate A. Schmidt - 1999 - Journal of Applied Non-Classical Logics 9 (4):479-522.
    ABSTRACT This paper reports on an empirical performance analysis of four modal theorem provers on benchmark suites of randomly generated formulae. The theorem provers tested are the Davis-Putnam-based procedure KSAT, the tableaux-based system KRZIS, the sequent-based Logics Workbench, and a translation approach combined with the first-order theorem prover SPASS. Our benchmark suites are sets of multi-modal formulae in a certain normal form randomly generated according to the scheme of Giunchiglia and Sebastiani [GS 96a, GS 96b]. We investigate the quality of (...)
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  8.  12
    Foreword.Boris Konev, Renate Schmidt & Stephan Schulz - 2006 - Journal of Applied Non-Classical Logics 16 (1-2):7-8.
  9.  6
    Advances in Modal Logic, Volume 5: Papers From the Fifth Aiml Conference, Held in Manchester, 9-11 September 2004.Renate A. Schmidt, Ian Pratt-Hartmann, Mark Reynolds & Heinrich Wansing (eds.) - 2005 - London, England: King's College Publications.
    Modal logic is one of the most widely applied logical formalisms. Systems of modal logic are being used in many disciplines, ranging from artificial intelligence, computer science, mathematics, formal grammar and semantics to philosophy. This volume presents substantial recent advances in the relational and the algorithmic treatment of modal logics. It contains papers from the fifth conference on "Advances in Modal logic," held in Manchester (UK) in September 2004. Written by leading experts in the field, the present book is indispensable (...)
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  10.  5
    Combining Dynamic Logic with Doxastic Modal Logics.Renate A. Schmidt & Dmitry Tishkovsky - 1998 - In Marcus Kracht, Maarten de Rijke, Heinrich Wansing & Michael Zakharyaschev (eds.), Advances in Modal Logic. CSLI Publications. pp. 371-391.
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  11.  5
    Developing Modal Tableaux and Resolution Methods via First-Order Resolution.Renate A. Schmidt - 1998 - In Marcus Kracht, Maarten de Rijke, Heinrich Wansing & Michael Zakharyaschev (eds.), Advances in Modal Logic. CSLI Publications. pp. 1-26.
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  12.  19
    Empirically successful computerized reasoning.Renate A. Schmidt, Geoff Sutcliffe & Stephan Schulz - 2009 - Journal of Applied Logic 7 (1):1.
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  13.  4
    Genes and genomes: Towards construction of an overlapping YAC library of the Arabidopsis thaliana genome.Renate Schmidt & Caroline Dean - 1993 - Bioessays 15 (1):63-69.
    Arabidopsis thaliana (Thale cress, Arabidopsis) is an ideal model organism for the molecular genetic analysis of many plant processes. The availability of a complete physical map would greatly facilitate the gene cloning steps in these studies. The small genome size of Arabidopsis makes the construction of such a map a feasible goal. One of the approaches to construct an overlapping library of the Arabidopsis genome takes advantage of the many mapped markers and the availability of Arabidopsis yeast artificial chromosome (YAC) (...)
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  14.  54
    Interactions between Knowledge, Action and Commitment within Agent Dynamic Logic.Renate A. Schmidt, Dmitry Tishkovsky & Ullrich Hustadt - 2004 - Studia Logica 78 (3):381-415.
    This paper considers a new class of agent dynamic logics which provide a formal means of specifying and reasoning about the agents activities and informational, motivational and practical aspects of the behaviour of the agents. We present a Hilbert-style deductive system for a basic agent dynamic logic and consider a number of extensions of this logic with axiom schemata formalising interactions between knowledge and commitment (expressing an agent s awareness of her commitments), and interactions between knowledge and actions (expressing no (...)
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  15. Resolution is a Decision Procedure for Many Propositional Modal Logics.Renate A. Schmidt - 1998 - In Marcus Kracht, Maarten de Rijke, Heinrich Wansing & Michael Zakharyaschev (eds.), Advances in Modal Logic. CSLI Publications. pp. 189-208.
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  16.  24
    The tableau prover generator mettel2.Dmitry Tishkovsky, Renate A. Schmidt & Mohammad Khodadadi - 2012 - In Luis Farinas del Cerro, Andreas Herzig & Jerome Mengin (eds.), Logics in Artificial Intelligence. Springer. pp. 492--495.
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