Proven to be NP-complete by the Cook-Levin theorem, FTP, name this problem in computability theory of determining whether a Boolean formula can be made to evaluate to "true".
Instances of this problem were generated by Larrabee based on single stuck-at faults and bridge-faults in digital circuits. The Novelty algorithm is a heuristic method for solving it, using historical information to change the values of variables that haven't recently been changed on successive iterations. The Davis-Putnam procedure for solving this problem requires exponential space in the general case. A refined algorithm by Davis, Logemann, and Loveland, known as DPLL, is often employed to solve it in automated theorem provers. A variant of this problem, in which the clauses of the sentence are in conjunctive normal form and each contain three literals, can be polynomial time reduced to the clique problem by constructing a graph in which each node represents ►a Boolean variable. Proven to be NP-complete by the Cook-Levin theorem, FTP, name this problem in computability theory of determining whether a Boolean formula can be made to evaluate to "true".
Instances of this problem were generated by Larrabee based on single stuck-at faults and bridge-faults in digital circuits.
{SAT} [Accept: Boolean {satisfiability} problem]