Automated Reasoning with Analytic Tableaux and Related Methods International Conference, TABLEAUX 2002. Copenhagen, Denmark, July 30 - August 1, 2002. Proceedings /
| Corporate Author: | |
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| Other Authors: | , |
| Format: | Electronic eBook |
| Language: | English |
| Published: |
Berlin, Heidelberg :
Springer Berlin Heidelberg : Imprint: Springer,
2002.
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| Edition: | 1st ed. 2002. |
| Series: | Lecture Notes in Artificial Intelligence ;
2381 |
| Subjects: | |
| Online Access: | Full Text via HEAL-Link |
Table of Contents:
- Invited Papers
- Proof Analysis by Resolution
- Using Linear Logic to Reason about Sequent Systems
- Research Papers
- A Schütte-Tait Style Cut-Elimination Proof for First-Order Gödel Logic
- Tableaux for Quantified Hybrid Logic
- Tableau-Based Automated Deduction for Duration Calculus
- Linear Time Logic, Conditioned Models, and Planning with Incomplete Knowledge
- A Simplified Clausal Resolution Procedure for Propositional Linear-Time Temporal Logic
- Modal Nonmonotonic Logics Revisited: Efficient Encodings for the Basic Reasoning Tasks
- Tableau Calculi for the Logics of Finite k-Ary Trees
- A Model Generation Style Completeness Proof for Constraint Tableaux with Superposition
- Implementation and Optimisation of a Tableau Algorithm for the Guarded Fragment
- Lemma and Model Caching in Decision Procedures for Quantified Boolean Formulas
- Integration of Equality Reasoning into the Disconnection Calculus
- Analytic Sequent Calculi for Abelian and ?ukasiewicz Logics
- Analytic Tableau Systems for Propositional Bimodal Logics of Knowledge and Belief
- A Confluent Theory Connection Calculus
- On Uniform Word Problems Involving Bridging Operators on Distributive Lattices
- Question Answering: From Partitions to Prolog
- A General Theorem Prover for Quantified Modal Logics
- Some New Exceptions for the Semantic Tableaux Version of the Second Incompleteness Theorem
- A New Indefinite Semantics for Hilbert's Epsilon
- A Tableau Calculus for Combining Non-disjoint Theories
- System Descriptions Papers
- LINK: A Proof Environment Based on Proof Nets
- DCTP 1.2 - System Abstract.