作者: Ryan Williams
DOI: 10.1007/978-3-540-24605-3_25
关键词: Backtracking 、 Constant (mathematics) 、 Mathematics 、 Satisfiability 、 Time complexity 、 Propositional calculus 、 Constraint satisfaction 、 Conjunctive normal form 、 Combinatorics 、 True quantified Boolean formula
摘要: The latest generation of SAT solvers (e.g. [10,7]) generally have three key features: randomization variable selection, backtracking search, and some form clause learning. We present a simple algorithm with these features prove that for instances constant Δ (where is the clause-to-variable ratio) indeed has good worst-case performance, not only computing SAT/UNSAT but more general properties as well, such maximum satisfiability counting number satisfying assignments. In general, can determine any property computable via self-reductions on formula.