We ask if conversion to clausal normal form (CNF) is a precondition to do efficient saturation-based propositional theorem proving as is suggested by currently available systems like SATO [4]. Founded on examples from modelling and consistency checking tasks in automotive product data management we argue that in this case CNF conversion is inadequate if not in general impossible while a saturation-style algorithm still seems to be a good choice. We sketch our approach to solve this problem and give experimental results
One of the main results in Theory of Computation courses is the proof that propositional satisfiabil...
Abstract. Quantified Boolean Formulas (QBFs) present the next big challenge for automated propositio...
AbstractIn the present paper we study the complexity of some restricted versions of the satisfiabili...
Traditionally, the satisfiability problem for propositional logics deals with formulas in Conjunctiv...
In the first part of this paper we survey a number of algorithms for solving the propositional satis...
Procedures for Boolean satisfiability most commonly work with Conjunctive Normal Form. Powerful SAT ...
AbstractAn algorithm for satisfiability testing in the propositional calculus with a worst case runn...
Abstract. Despite the widespread use and study of Boolean satisfiability for a diverse range of prob...
An algorithm for satisfiability testing in the propositional calculus with a worst case running time...
Despite the widespread use and study of Boolean satisfiability for a diverse range of problem domain...
The ability to reduce either the number of variables or clauses in instances of the Propositional Sa...
As SAT-algorithms become more and more complex, there is little chance of writing a SAT-solver that ...
problems expressed in First Order Form (FOF) are transformed by a clausifier to Clause Normal Form (...
In this paper we consider the class of boolean formulas in Conjunctive Normal Form (CNF) where for e...
The dramatic improvements in Boolean satisfiability (SAT) solving since the turn of the millennium h...
One of the main results in Theory of Computation courses is the proof that propositional satisfiabil...
Abstract. Quantified Boolean Formulas (QBFs) present the next big challenge for automated propositio...
AbstractIn the present paper we study the complexity of some restricted versions of the satisfiabili...
Traditionally, the satisfiability problem for propositional logics deals with formulas in Conjunctiv...
In the first part of this paper we survey a number of algorithms for solving the propositional satis...
Procedures for Boolean satisfiability most commonly work with Conjunctive Normal Form. Powerful SAT ...
AbstractAn algorithm for satisfiability testing in the propositional calculus with a worst case runn...
Abstract. Despite the widespread use and study of Boolean satisfiability for a diverse range of prob...
An algorithm for satisfiability testing in the propositional calculus with a worst case running time...
Despite the widespread use and study of Boolean satisfiability for a diverse range of problem domain...
The ability to reduce either the number of variables or clauses in instances of the Propositional Sa...
As SAT-algorithms become more and more complex, there is little chance of writing a SAT-solver that ...
problems expressed in First Order Form (FOF) are transformed by a clausifier to Clause Normal Form (...
In this paper we consider the class of boolean formulas in Conjunctive Normal Form (CNF) where for e...
The dramatic improvements in Boolean satisfiability (SAT) solving since the turn of the millennium h...
One of the main results in Theory of Computation courses is the proof that propositional satisfiabil...
Abstract. Quantified Boolean Formulas (QBFs) present the next big challenge for automated propositio...
AbstractIn the present paper we study the complexity of some restricted versions of the satisfiabili...