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Q-resolution is a proof system for quantified Boolean formulas (QBFs) in prenex conjunctive normal form (PCNF) which underlies search-based QBF solvers with clause and cube learning (QCDCL). With the aim to derive and learn stronger clauses…

计算机科学中的逻辑 · 计算机科学 2016-06-15 Florian Lonsing , Uwe Egly , Martina Seidl

Resolution is the rule of inference at the basis of most procedures for automated reasoning. In these procedures, the input formula is first translated into an equisatisfiable formula in conjunctive normal form (CNF) and then represented as…

人工智能 · 计算机科学 2011-11-04 E. Giunchiglia , M. Narizzano , A. Tacchella

QBF solvers implementing the QCDCL paradigm are powerful algorithms that successfully tackle many computationally complex applications. However, our theoretical understanding of the strength and limitations of these QCDCL solvers is very…

计算机科学中的逻辑 · 计算机科学 2024-02-14 Olaf Beyersdorff , Benjamin Böhm

We introduce a novel generalization of Counterexample-Guided Inductive Synthesis (CEGIS) and instantiate it to yield a novel, competitive algorithm for solving Quantified Boolean Formulas (QBF). Current QBF solvers based on…

计算机科学中的逻辑 · 计算机科学 2018-07-30 Roderick Bloem , Nicolas Braud-Santoni , Vedad Hadzic

Quantified Conflict Driven Clause Leaning (QCDCL) is one of the main approaches to solving Quantified Boolean Formulas (QBF). Cube-learning is employed in this approach to ensure that true formulas can be verified. Dependency Schemes help…

计算机科学中的逻辑 · 计算机科学 2025-10-08 Abhimanyu Choudhury , Meena Mahajan

A quantified Boolean formula (QBF) is a propositional formula extended with universal and existential quantification over propositions. There are two methodologies in CEGAR based QBF solving techniques, one that is based on a refinement…

计算机科学中的逻辑 · 计算机科学 2018-03-28 Leander Tentrup

We consider the problem of incrementally solving a sequence of quantified Boolean formulae (QBF). Incremental solving aims at using information learned from one formula in the process of solving the next formulae in the sequence. Based on a…

计算机科学中的逻辑 · 计算机科学 2014-09-05 Florian Lonsing , Uwe Egly

Dependency quantified Boolean formulas (DQBF) is a logic admitting existential quantification over Boolean functions, which allows us to elegantly state synthesis problems in verification such as the search for invariants, programs, or…

计算机科学中的逻辑 · 计算机科学 2019-05-08 Leander Tentrup , Markus N. Rabe

We examine the existing Resolution systems for quantified Boolean formulas (QBF) and answer the question which of these calculi can be lifted to the more powerful Dependency QBFs (DQBF). An interesting picture emerges: While for QBF we have…

计算机科学中的逻辑 · 计算机科学 2016-04-28 Olaf Beyersdorff , Leroy Chew , Renate Schmidt , Martin Suda

We consider planning with uncertainty in the initial state as a case study of incremental quantified Boolean formula (QBF) solving. We report on experiments with a workflow to incrementally encode a planning instance into a sequence of…

计算机科学中的逻辑 · 计算机科学 2016-04-05 Uwe Egly , Martin Kronegger , Florian Lonsing , Andreas Pfandler

The aim of this PhD project is to develop fast and robust reasoning tools for dependency quantified Boolean formulas (DQBF). In this paper, we outline two properties, autarkies and symmetries, that potentially can be exploited for pre- and…

计算机科学中的逻辑 · 计算机科学 2019-10-04 Ankit Shukla

Dependency quantified Boolean formulas (DQBFs) are a powerful formalism, which subsumes quantified Boolean formulas (QBFs) and allows an explicit specification of dependencies of existential variables on universal variables. Driven by the…

计算机科学中的逻辑 · 计算机科学 2021-02-04 Aile Ge-Ernst , Christoph Scholl , Juraj Síč , Ralf Wimmer

We propose a new decision procedure for dependency quantified Boolean formulas (DQBF) that uses interpolation-based definition extraction to compute Skolem functions in a counter-example guided inductive synthesis (CEGIS) loop. In each…

计算机科学中的逻辑 · 计算机科学 2021-06-07 Franz-Xaver Reichl , Friedrich Slivovsky , Stefan Szeider

We present an experimental study of the effects of quantifier alternations on the evaluation of quantified Boolean formula (QBF) solvers. The number of quantifier alternations in a QBF in prenex conjunctive normal form (PCNF) is directly…

计算机科学中的逻辑 · 计算机科学 2018-09-05 Florian Lonsing , Uwe Egly

The recently developed massively parallel satisfiability (SAT) solver HordeSAT was designed in a modular way to allow the integration of any sequential CDCL-based SAT solver in its core. We integrated the QCDCL-based quantified Boolean…

计算机科学中的逻辑 · 计算机科学 2016-06-15 Tomas Balyo , Florian Lonsing

Term-resolution provides an elegant mechanism to prove that a quantified Boolean formula (QBF) is true. It is a dual to Q-resolution (also referred to as clause-resolution) and is practically highly important as it enables certifying…

计算机科学中的逻辑 · 计算机科学 2017-04-05 Mikoláš Janota

In recent years, expansion-based techniques have been shown to be very powerful in theory and practice for solving quantified Boolean formulas (QBF), the extension of propositional formulas with existential and universal quantifiers over…

计算机科学中的逻辑 · 计算机科学 2018-10-08 Roderick Bloem , Nicolas Braud-Santoni , Vedad Hadzic , Uwe Egly , Florian Lonsing , Martina Seidl

Quantified Boolean formulas (QBFs) generalize propositional formulas by admitting quantifications over propositional variables. QBFs can be viewed as (restricted) formulas of first-order predicate logic and easy translations of QBFs into…

计算机科学中的逻辑 · 计算机科学 2016-04-25 Uwe Egly

We present version 2.0 of QRATPre+, a preprocessor for quantified Boolean formulas (QBFs) based on the QRAT proof system and its generalization QRAT+. These systems rely on strong redundancy properties of clauses and universal literals.…

计算机科学中的逻辑 · 计算机科学 2019-07-03 Florian Lonsing , Uwe Egly

Answer Set Programming with Quantifiers ASP(Q) extends Answer Set Programming (ASP) to allow for declarative and modular modeling of problems from the entire polynomial hierarchy. The first implementation of ASP(Q), called qasp, was based…

人工智能 · 计算机科学 2023-05-18 Wolfgang Faber , Giuseppe Mazzotta , Francesco Ricca
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