satisfiability problem การใช้

• *One important subproblem in TQBF is the Boolean satisfiability problem.
• An example is the satisfiability problem, parameterised by the number of variables.
• The Horn satisfiability problem can also be asked for propositional many-valued logics.
• The approach to planning that converts planning problems into Boolean satisfiability problems is called satplan.
• The algorithm is similar to WalkSAT which is used to solve general boolean satisfiability problems.
• One is the satisfiability problem, a notoriously difficult computer science problem that involves lengthy logical equations.
• For years, computer scientists have pondered the daunting task of solving what they call satisfiability problems.
• WalkSAT has been proven particularly useful in solving satisfiability problems produced by conversion from automated planning problems.
• An instance of the satisfiability problem should have a valid proof if and only if it is satisfiable.
• There are two parts to proving that the Boolean satisfiability problem ( SAT ) is NP-complete.
• The satisfiability problem for all the logics introduced is NP-complete for all the modal logics considered.
• PAL is model checking problem is solvable in polynomial time and its satisfiability problem is PSPACE-complete.
• The Boolean satisfiability problem is one of many such "'NP "'- complete problems.
• Chris Patuzzo was able to reduce the problem of finding a self-enumerating pangram to the Boolean satisfiability problem.
• The 2-satisfiability problem is to find a truth assignment to these variables that makes the whole formula true.
• MAX-2-SAT is NP-hard and it is a particular case of a maximum satisfiability problem.
• This is similar to simulation of Turing machines with the satisfiability problem in the proof of Cook's theorem.
• The first natural problem proven to be "'NP "'- complete was the Boolean satisfiability problem.
• One of the simplest APX-complete problems is MAX-3SAT-3, a variation of the boolean satisfiability problem.
• A well-known function problem is given by the Functional Boolean Satisfiability Problem, "'FSAT "'for short.