| 摘要 |
Subsearch, where a satisfiability algorithm searches through the original theory for ground clauses that satisfy some numeric property, is represented in terms of S(C,P,u,s), the set of ground instances of C that have u literals unvalued by P and s literals satisfied by the assignments in P. This representation allows an intelligent search to be performed to answer subsearch problems posed in terms of S(C,P,u,s). Intelligent Subsearch uses truth value assignments to atoms to eliminate sets of bindings to universally quantified variables within a quantified clausal constraint; the bindings being eliminated because the bindings cannot satisfy a specific statement. Intelligent subsearch backtracks away from poor choices in the search for bindings to variables within the quantified clauses. In typical uses, intelligent subsearch can reduce the time of the checking problem from O(DU) to O(DalphaU) for some alpha<1.
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