2-satisfiability - ορισμός. Τι είναι το 2-satisfiability
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Τι (ποιος) είναι 2-satisfiability - ορισμός


2-satisfiability         
  • The [[median graph]] representing all solutions to the example 2-satisfiability instance whose implication graph is shown above.
  • The implication graph for the example 2-satisfiability instance shown in this section.
  • Example of a nonogram puzzle being solved.
THEORETICAL COMPUTER SCIENCE PROBLEM
2-SAT; 2SAT; MAX-2-SAT; Maximum 2-satisfiability; Max 2-sat; MAX-2SAT; Krom-clause; 2-CNF-SAT; Krom formula; Krom formulae
In computer science, 2-satisfiability, 2-SAT or just 2SAT is a computational problem of assigning values to variables, each of which has two possible values, in order to satisfy a system of constraints on pairs of variables. It is a special case of the general Boolean satisfiability problem, which can involve constraints on more than two variables, and of constraint satisfaction problems, which can allow more than two choices for the value of each variable.
Boolean satisfiability problem         
  • A formula with 2 clauses may be unsatisfied (red), 3-satisfied (green), xor-3-satisfied (blue), or/and 1-in-3-satisfied (yellow), depending on the TRUE-literal count in the 1st (hor) and 2nd (vert) clause.
  • (''x'' ∨ ''x'' ∨ ''y'') ∧ (¬''x'' ∨ ¬''y'' ∨ ¬''y'') ∧ (¬''x'' ∨ ''y'' ∨ ''y'')}} reduced to a [[clique problem]]. The green vertices form a 3-clique and correspond to the satisfying assignment ''x''=FALSE, ''y''=TRUE.
  • green}} argument for each ''R'') in all lines except the first, where ''x'' ∨ ''y'' ∨ ''z'' is FALSE. '''Right:''' A simpler reduction with the same properties.
PROBLEM OF DETERMINING IF A BOOLEAN FORMULA COULD BE MADE TRUE
3-satisfiability; Boolean satisfiability; 3-SAT; 3cnfsat; 3cnf; 3cnf-sat; 3SAT; Satisfiability of boolean expressions; One-in-three 3SAT; Propositional satisfiability; K-SAT; K-cnf-sat; Counted Boolean Satisfiability Problem; Boolean Satisfiability; CNFSAT; Satisfiability Problem; CNF-SAT; Boolean SAT; Boolean SAT solver; Unambiguous SAT; Unique-SAT; SAT solving; XOR-satisfiability; 1-in-3-SAT; XOR-SAT; List of SAT solvers; SAT problem; Algorithms for solving the boolean satisfiability problem; Methods for solving SAT; Parallel SAT solver; Linear SAT; Algorithms for solving SAT; Propositional satisfiability problem
In logic and computer science, the Boolean satisfiability problem (sometimes called propositional satisfiability problem and abbreviated SATISFIABILITY, SAT or B-SAT) is the problem of determining if there exists an interpretation that satisfies a given Boolean formula. In other words, it asks whether the variables of a given Boolean formula can be consistently replaced by the values TRUE or FALSE in such a way that the formula evaluates to TRUE.
Satisfiable         
ELEMENTARY CONCEPT OF SEMANTICS
Satisfiability problem; Satisfiable; Unsatisfiable; Satisfiability and validity; Satisfiability (logics); Finite satisfiability (logics)
·adj That may be satisfied.