Paramodulation-Based Theorem Proving
By Robert Nieuwenhuis, A. Rubio. Handbook of Automated Reasoning, 2001
433 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/18dad09bbacdc6f0592b06b2c4a78bbee2b15d35
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In Artificial Intelligence
- Ian Horrocks
- Sean Bechhofer
- Clark W. Barrett
- Peter F. Patel-Schneider
- Sanjit A. Seshia
- Dmitry Tsarkov
- Cesare Tinelli
- Roberto Sebastiani
In Computational Theory and Mathematics
- Clark W. Barrett
- Cesare Tinelli
- Sanjit A. Seshia
- Roberto Sebastiani
- Andrei Voronkov
- Ian Horrocks
- Alexandre Riazanov
- Tim King
Citations in the corpus
- E – a brainiac theorem prover (2002, neutral): “See [2] for an introduction to rewriting and [5,16] for equational theorem proving.”
- The design and implementation of VAMPIRE (2002, positive): “It implements several versions of binary resolution and superposition with literal selection for logics with and without equality (see, e.g., [2,19]).”
- OWL rules: A proposal and prototype implementation (2005, background): “Given a set of first-order formulas, Vampire transforms it into an equisatisfiable set of clauses, and then tries to demonstrate inconsistency of the clause set by saturating it with ordered resolution and superposition (see [3, 33]).”
- Handbook of Satisfiability (2021, background): “Another approach for building theory solvers relies on the power and flexibility of modern automated theorem provers, in particular, provers based on the superposition calculus [115], a modern version of the resolution calculus for first-order logic with equality.”