Examples of 'decidable' in a sentence
Meaning of "decidable"
Decidable is an adjective used in mathematics and logic to describe a problem or proposition that can be resolved or answered
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- capable of being decided.
- describing a set for which there exists an algorithm that will determine whether any element is or is not within the set in a finite amount of time.
- in intuitionistic logic, a proposition P is decidable in a given theory if it can be proven from the theory that "either P or not P", i.e. in symbols: P∨¬P.
How to use "decidable" in a sentence
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decidable
An extension of a decidable theory may not be decidable.
This corresponds to a recursive set or a decidable language.
An undecidable problem is a problem that is not decidable.
Problems that are not decidable are called undecidable.
The word problem on ground terms is not decidable.
Theories could be decidable yet not admit quantifier elimination.
Recursive languages are also called decidable.
Turing decidable languages are closed under intersection and complementation.
Rhodes has conjectured that the problem is decidable.
A classic example of a decidable decision problem is the set of prime numbers.
The validity of first order logic is not decidable.
This condition is decidable by an algorithm that operates solely on the graphs.
Each such closure property is then shown to be decidable.
Partially decidable language.
Show that this problem is decidable.
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We show that it is decidable to find these plans and we provide an algorithm.
A decision problem which can be solved by an algorithm is called decidable.
Decidable by the individual.
Nominal unification is efficiently decidable.
It is decidable whether there exists a string y such that xy for a given string x.
The language should be decidable.
It is decidable.
If this function is computable then the associated decision problem is decidable.
We exhibit similar decidable extensions as the one showed in the case of data words.
Many applications require data to be simultaneously decidable at a variety of rates.
Partially decidable problems and any other problems that are not decidable are called undecidable.
The question whether a sentence in propositional logic is satisfiable is a decidable problem.
These also extend or complement many known decidable subclasses of systems studied previously.
We identified some restricted cases when the problem becomes decidable.
I show that this task is decidable for unary inclusion dependencies and functional dependencies.
It is complete and decidable.
The rank problem is decidable for finite groups and for finitely generated abelian groups.
Nothing in life is decidable.
We construct a decidable non unitary equational theory which does not admit a finite type convergent presentation.
The resulting type system can be enriched with a decidable subtyping relation.
Then we provide a decidable characterization for both notions of IT.
He also proved that the class of locally free algebras has a decidable theory.
The language over is decidable by a deterministic Turing machine in polynomial time.
The kernel is then solved by the algorithm that proves that the problem is decidable.
It is decidable whether the relation of a transducer T is empty.
It also provides Reasoning methods which are decidable.
A decision problem A is decidable or effectively solvable if A is a recursive set.
Most of the common SMT approaches support decidable theories.
By making the specification decidable a number of advantages are achieved,.
Tarski proved that the theory of Boolean algebras is decidable.
But it 's decidable for a specific machine.
Christophe Prieur has shown that the problem of the continuity is decidable.
We say that s is decidable if both s and its complement - s are recursively enumerable.
This fact allowed Tarski to prove that Euclidean geometry is decidable.
In particular star-free languages are a proper decidable subclass of regular languages.