Boolean satisfiability problem

This is P's version of the boolean satisfiability problem.

It can be seen as P's version of the Boolean satisfiability problem.

There is also a logical content to elimination theory, as seen in the Boolean satisfiability problem.

The Boolean satisfiability problem is a kind of problem.

The boolean satisfiability problem is one of many such NP-complete problems.

This is closely related to the Boolean satisfiability problem, which asks whether there exists 'at least one' such assignment.

Chaff is an algorithm for solving instances of the Boolean satisfiability problem in programming.

The first natural problem proven to be NP-complete was the boolean satisfiability problem.

The proof uses, as its core example and idea, the boolean satisfiability problem (k-SAT).

The approach to planning that converts planning problems into Boolean satisfiability problems is called satplan.

One important subproblem in TQBF is the Boolean satisfiability problem.

It generalises the Boolean satisfiability problem (SAT) which is a decision problem considered in complexity theory.

(The unrestricted Boolean satisfiability problem is an NP-complete problem however.)

For example, the Boolean satisfiability problem is complete for the class NP of decision problems under polynomial-time reducibility.

There are two parts to proving that the Boolean satisfiability problem (SAT) is NP-complete.

This algorithm is in fact identical to WalkSAT which is used to solve general boolean satisfiability problems.

GSAT and WalkSat are local search algorithms to solve Boolean satisfiability problems.

Satisfiability: the boolean satisfiability problem for formulas in conjunctive normal form (often referred to as SAT)

Boolean satisfiability problem SAT (Satisfiability)

One of the simplest APX-complete problems is the maximum satisfiability problem, a variation of the boolean satisfiability problem.

The Cook-Levin theorem is a theorem from theoretical computer science, which says that the Boolean satisfiability problem is NP-complete.

An instance of the Boolean satisfiability problem is a Boolean expression that combines Boolean variables using Boolean operators.

In computational complexity theory, the 'Cook-Levin theorem', also known as 'Cook's theorem', states that the Boolean satisfiability problem is NP-completeness.

UNIQUE-SAT, a special case of the Boolean Satisfiability problem (Computer Science)

It is known that the Boolean satisfiability problem is NP complete, and widely believed that there is no polynomial-time algorithm that can perform it.