We consider instantiation-based theorem proving whereby instances of clauses are generated by certain inferences, and where inconsistency is detected by propositional tests. We give a model construction proof of completeness by which restrictive inference systems as well as admissible simplification techniques can be justified. Another contribution of the paper are novel inference systems that allow one to also employ decision procedures for first-order fragments more complex than propositional logic. The decision procedure provides for an approximative consistency test, and the instance generation inference system is a means of successively refining the approximation
Abstract. We consider proof systems for effectively propositional logic. First, we show that proposi...
Abstract—The area of Automated Theorem Proving is char-acterized by the development of numerous calc...
A framework for inductive inference in logic is presented: a Model Inference Problem is defined, and...
We consider instantiation-based theorem proving whereby instances of clauses are generated by certai...
Recent improvements in satisfiability algorithms for propositional logic have made partial instantia...
Abstract: We describe the recent extensions of the instantiation-based theorem prover iProver to gen...
Satisfiability algorithms for propositional logic have improved enormously in recent years. This inc...
Satisfiability algorithms for propositional logic have improved enormously in recently years. This i...
Satisfiability algorithms for propositional logic have improved enormously in recently years. This i...
The clause-linking technique of Lee and Plaisted proves the unsatisfiability of a set of first-order...
In this paper we present a method for integrating equational reasoning into instantiation-based theo...
iProver is an instantiation-based theorem prover which is based on Inst-Gen calculus, complete for f...
There are several different methods which try to decide unsatisfiability of a set of clauses by gene...
In this paper we present a method of integrating theory reasoning into the instantiation framework. ...
Many verification approaches use SMT solvers in some form, and are limited by their incomplete handl...
Abstract. We consider proof systems for effectively propositional logic. First, we show that proposi...
Abstract—The area of Automated Theorem Proving is char-acterized by the development of numerous calc...
A framework for inductive inference in logic is presented: a Model Inference Problem is defined, and...
We consider instantiation-based theorem proving whereby instances of clauses are generated by certai...
Recent improvements in satisfiability algorithms for propositional logic have made partial instantia...
Abstract: We describe the recent extensions of the instantiation-based theorem prover iProver to gen...
Satisfiability algorithms for propositional logic have improved enormously in recent years. This inc...
Satisfiability algorithms for propositional logic have improved enormously in recently years. This i...
Satisfiability algorithms for propositional logic have improved enormously in recently years. This i...
The clause-linking technique of Lee and Plaisted proves the unsatisfiability of a set of first-order...
In this paper we present a method for integrating equational reasoning into instantiation-based theo...
iProver is an instantiation-based theorem prover which is based on Inst-Gen calculus, complete for f...
There are several different methods which try to decide unsatisfiability of a set of clauses by gene...
In this paper we present a method of integrating theory reasoning into the instantiation framework. ...
Many verification approaches use SMT solvers in some form, and are limited by their incomplete handl...
Abstract. We consider proof systems for effectively propositional logic. First, we show that proposi...
Abstract—The area of Automated Theorem Proving is char-acterized by the development of numerous calc...
A framework for inductive inference in logic is presented: a Model Inference Problem is defined, and...