Examples of 'satisfiability' in a sentence
Meaning of "satisfiability"
Satisfiability - (noun) in mathematics and computer science, it refers to the property of a logical formula being satisfiable if it is possible to find an assignment of truth values to its variables that makes the formula true
Show more definitions
- The property of being able to be satisfied.
How to use "satisfiability" in a sentence
Basic
Advanced
satisfiability
Using satisfiability for computing package dependencies.
It should not matter how satisfiability is determined.
Boolean satisfiability problem and cryptography.
Local search methods are incomplete satisfiability algorithms.
The three satisfiability problem is in ExpGenP.
This generalization is commonly called satisfiability modulo theories.
Satisfiability of boolean expressions.
A new method for solving hard satisfiability problems.
Satisfiability and validity.
Adiabatic quantum computation in satisfiability problems.
The algorithmic problem of satisfiability concerns testing whether there exists a graph that models a given sentence.
Practical applications of boolean satisfiability.
The minimum satisfiability problem.
My second set of questions concerns the problem of the satisfiability of demand.
A plan can be found by testing the satisfiability of the formulas for different horizon lengths.
See also
Such that the projection problem can be reduced to the satisfiability problem.
The problem of Horn satisfiability is solvable in linear time.
These two techniques generate formulas for which it is necessary to determine their satisfiability.
Bucket elimination is a satisfiability algorithm.
Therefore, all forms of local consistency can be used as approximations of satisfiability.
Of the boolean satisfiability.
Local consistency proves satisfiability in some restricted cases see Complexity of constraint satisfaction Restrictions.
This is the only step that preserves only satisfiability rather than equivalence.
An example is the satisfiability problem, parameterised by the number of variables.
Chaff is an algorithm for solving instances of the Boolean satisfiability problem in programming.
Methods based on Boolean satisfiability are sometimes used to generate test vectors.
The approach to planning that converts planning problems into Boolean satisfiability problems is called satplan.
It is based on satisfiability modulo theories SMT.
One important subproblem in TQBF is the Boolean satisfiability problem.
Boolean satisfiability problem SAT.
SAT stands for the Boolean satisfiability problem.
Skolemization works by applying a second-order equivalence in conjunction to the definition of first-order satisfiability.
This thesis gives a decision procedure for the satisfiability problem of general deducibility constraints.
Satisfiability of first-order Horn clauses is undecidable.
The reductions allow to use implementations of satisfiability solvers to solve Boolean equation systems.
The Horn satisfiability problem can also be asked for propositional many-valued logics.
A closely related approach to planning is the Planning as Satisfiability Satplan.
Second, it may prove satisfiability or unsatisfiability of problems.
A well-known application of algorithm selection is the Boolean satisfiability problem.
We show that the satisfiability of C-WTmu is decidable.
In computer science, GSAT and WalkSAT are local search algorithms to solve Boolean satisfiability problems.
In mathematical logic, satisfiability and validity are elementary concepts of semantics.
The second contribution concerns the problem of combining rewriting-based satisfiability procedures using the Nelson-Oppen method.
In the arithmetic case, the satisfiability problem of the conjunction of such constraints is NP-complete.
Another important development was the recent emergence of much more efficient boolean satisfiability ( SAT ) solvers.
In the case of classical propositional logic, satisfiability is decidable for propositional formulae.
The satisfiability problem for Boolean formulas is NP-complete by Cook 's theorem.
To prove this, we show that the NP-complete satisfiability problem belongs to PP.
The Boolean satisfiability problem is one of many such NP-complete problems.
Many verification problems can be reduced to a satisfiability problem modulo theories ( SMT ).
