Automated Reasoning with Analytic Tableaux and Related Methods International Conference, TABLEAUX 2005, Koblenz, Germany, September 14-17, 2005, Proceedings

Invited Talks.- Query Processing in Peer-to-Peer Systems: An Epistemic Logic Approach.- Description Logics in Ontology Applications.- Automated Reasoning in the Context of the Semantic Web.- Formal Versus Rigorous Mathematics: How to Get Your Papers Published.- Research Papers.- Consistency of Variable Splitting in Free Variable Systems of First-Order Logic.- On the Dynamic Increase of Multiplicities in Matrix Proof Methods for Classical Higher-Order Logic.- A Tableau-Based Decision Procedure for Right Propositional Neighborhood Logic.- Cyclic Proofs for First-Order Logic with Inductive Definitions.- A Tableau-Based Decision Procedure for a Fragment of Graph Theory Involving Reachability and Acyclicity.- Embedding Static Analysis into Tableaux and Sequent Based Frameworks.- A Calculus for Type Predicates and Type Coercion.- A Tableau Calculus with Automaton-Labelled Formulae for Regular Grammar Logics.- Comparing Instance Generation Methods for Automated Reasoning.- An Order-Sorted Quantified Modal Logic for Meta-ontology.- A Redundancy Analysis of Sequent Proofs.- A Tableau Algorithm for Description Logics with Concrete Domains and GCIs.- The Space Efficiency of OSHL.- Efficient Query Processing with Compiled Knowledge Bases.- Clausal Connection-Based Theorem Proving in Intuitionistic First-Order Logic.- Automatic ‘Descente Infinie’ Induction Reasoning.- A Decision Procedure for the Alternation-Free Two-Way Modal ?-Calculus.- On the Partial Respects in Which a Real Valued Arithmetic System Can Verify Its Tableaux Consistency.- System Descriptions.- Pdk: The System and Its Language.- Proof Output and Transformation for Disconnection Tableaux.- LoTREC: Logical Tableaux Research Engineering Companion.- A Tableau-Based Explainer for DL Subsumption.- CondLean 3.0:Improving CondLean for Stronger Conditional Logics.- The ILTP Library: Benchmarking Automated Theorem Provers for Intuitionistic Logic.- Unit Propagation in a Tableau Framework.