The PIE Environment for First-Order-Based Proving, Interpolating and Eliminating
暂无分享,去创建一个
[1] Fangzhen Lin,et al. On strongest necessary and weakest sufficient conditions , 2000, Artif. Intell..
[2] Boris Konev,et al. Practical Uniform Interpolation and Forgetting for ALC TBoxes with Applications to Logical Difference , 2014, KR.
[3] Daniel Kroening,et al. Beyond Quantifier-Free Interpolation in Extensions of Presburger Arithmetic , 2011, VMCAI.
[4] Geoff Sutcliffe. The TPTP Problem Library and Associated Infrastructure , 2017, Journal of Automated Reasoning.
[5] Cezary Kaliszyk,et al. FEMaLeCoP: Fairly Efficient Machine Learning Connection Prover , 2015, LPAR.
[6] Christoph Wernhard. Computing with Logic as Operator Elimination: The ToyElim System , 2011, INAP/WLP.
[7] David Toman,et al. Fundamentals of Physical Design and Query Compilation , 2011, Fundamentals of Physical Design and Query Compilation.
[8] Carsten Lutz,et al. Did I Damage My Ontology? A Case for Conservative Extensions in Description Logics , 2006, KR.
[9] William Craig,et al. Three uses of the Herbrand-Gentzen theorem in relating model theory and proof theory , 1957, Journal of Symbolic Logic.
[10] Kenneth L. McMillan,et al. Applications of Craig Interpolants in Model Checking , 2005, TACAS.
[11] Ian Horrocks,et al. Modular Reuse of Ontologies: Theory and Practice , 2008, J. Artif. Intell. Res..
[12] Jens Otten. Restricting backtracking in connection calculi , 2010, AI Commun..
[13] David Toman,et al. On Enumerating Query Plans Using Analytic Tableau , 2015, TABLEAUX.
[14] J. Gustafsson. An Implementation and Optimization of an Algorithm for Reducing Formulae in Second-Order Logic , 1996 .
[15] Wilfrid Hodges,et al. A Shorter Model Theory , 1997 .
[16] Patrick Doherty,et al. Computing Circumscription Revisited: A Reduction Algorithm , 1997, Journal of Automated Reasoning.
[17] Björn Pelzer,et al. System Description: E-KRHyper , 2007, CADE.
[18] P. Koopmann,et al. Uniform Interpolation of ALC-Ontologies Using Fixpoints , 2013 .
[19] Melvin Fitting,et al. First-Order Logic and Automated Theorem Proving , 1990, Graduate Texts in Computer Science.
[20] Maarten Marx,et al. Queries determined by views: pack your views , 2007, PODS.
[21] Christoph Wernhard,et al. Abduction in Logic Programming as Second-Order Quantifier Elimination , 2013, FroCos.
[22] W. Ackermann. Untersuchungen über das Eliminationsproblem der mathematischen Logik , 1935 .
[23] Dov M. Gabbay,et al. Second-Order Quantifier Elimination - Foundations, Computational Aspects and Applications , 2008, Studies in logic : Mathematical logic and foundations.
[24] Renate A. Schmidt,et al. Forgetting Concept and Role Symbols in ALCOIH μ + ( O , u )-Ontologies , 2016 .
[25] Michael Benedikt,et al. Generating low-cost plans from proofs , 2014, PODS.
[26] Geoff Sutcliffe,et al. The TPTP Problem Library , 1994, Journal of Automated Reasoning.
[27] Renate A. Schmidt,et al. Concept Forgetting for ALCOI-Ontologies using an Ackermann Approach , 2015, Description Logics.
[28] Norbert Manthey. Coprocessor 2.0 - A Flexible CNF Simplifier - (Tool Presentation) , 2012, SAT.
[29] Patrick Doherty,et al. Computing Strongest Necessary and Weakest Sufficient Conditions of First-Order Formulas , 2001, IJCAI.
[30] Leopold Löwenheim. Über Möglichkeiten im Relativkalkül , 1915 .
[31] Patrick Koopmann,et al. LETHE: Saturation-Based Reasoning for Non-Standard Reasoning Tasks , 2015, ORE.
[32] Jean-Pierre Bourguignon,et al. Mathematische Annalen , 1893 .
[33] Andreas Wolf,et al. Integrating Logical Functions with ILF , 1994 .
[34] Cezary Kaliszyk,et al. Efficient Low-Level Connection Tableaux , 2015, TABLEAUX.
[35] Andrei Voronkov,et al. Interpolation and Symbol Elimination in Vampire , 2010, IJCAR.
[36] Christoph Wernhard,et al. Semantic Knowledge Partitioning , 2004, JELIA.
[37] Geoff Sutcliffe. The TPTP Problem Library and Associated Infrastructure , 2009, Journal of Automated Reasoning.
[38] Renate A. Schmidt,et al. Forgetting Concept and Role Symbols in ALCOIHµ+(∇, ⊓)-Ontologies , 2016, IJCAI.
[39] Christoph Wernhard,et al. Second-Order Quantifier Elimination on Relational Monadic Formulas - A Basic Method and Some Less Expected Applications , 2015, TABLEAUX.
[40] Dov M. Gabbay,et al. Quantifier Elimination in Second-Order Predicate Logic , 1992, KR.
[41] Michael Benedikt,et al. Rewriting Guarded Negation Queries , 2013, MFCS.
[42] Carsten Lutz,et al. Foundations for Uniform Interpolation and Forgetting in Expressive Description Logics , 2011, IJCAI.
[43] Christoph Wernhard. Projection and scope-determined circumscription , 2012, J. Symb. Comput..
[44] Christoph Wernhard,et al. Heinrich Behmann's Contributions to Second-Order Quantifier Elimination from the View of Computational Logic , 2017, ArXiv.
[45] William Craig,et al. Elimination problems in logic: a brief history , 2008, Synthese.
[46] Andrei Voronkov,et al. Vinter: A Vampire-Based Tool for Interpolation , 2012, APLAS.
[47] Mikolás Janota,et al. Digital Object Identifier (DOI): , 2000 .
[48] Daniel Kroening,et al. An Interpolating Sequent Calculus for Quantifier-Free Presburger Arithmetic , 2010, Journal of Automated Reasoning.
[49] Alan Nash,et al. Views and queries: Determinacy and rewriting , 2010, ACM Trans. Database Syst..
[50] Willem Conradie,et al. On the strength and scope of DLS , 2006, J. Appl. Non Class. Logics.
[51] Christoph Wernhard,et al. Tableaux for Projection Computation and Knowledge Compilation , 2009, TABLEAUX.
[52] Bernd I. Dahn. Robbins Algebras Are Boolean: A Revision of McCune's Computer-Generated Solution of Robbins Problem , 1998 .
[53] Mark E. Stickel,et al. A prolog technology theorem prover: Implementation by an extended prolog compiler , 1986, Journal of Automated Reasoning.
[54] Wilhelm Ackermann,et al. Zum Eliminationsproblem der mathematischen Logik , 1935 .
[55] Maria Paola Bonacina,et al. Interpolation Systems for Ground Proofs in Automated Deduction: a Survey , 2015, Journal of Automated Reasoning.
[56] Heinrich Behmann,et al. Beiträge zur Algebra der Logik, insbesondere zum Entscheidungsproblem , 1922 .