Примери коришћења Computable на Енглеском и њихови преводи на Српски
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Every such function is computable.
On Computable Numbers with an Application to the Entscheidungsproblem".
The entire set of natural numbers is computable.
A set which is not computable is called noncomputable or undecidable.
That reduction function must be a computable function.
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Computable functions are the basic objects of study in computability theory.
Nevertheless, we know that the function f must be computable.
This implies that Pr is also computable in polynomial time.
One can formally define functions that are not computable.
This means that there is a single computable function f(e, n) such that.
Similarly, most subsets of the natural numbers are not computable.
This argument provides a computable function which is not primitive recursive.
R is equal to the set of all total computable functions.
Not every total computable function is provably total in Peano arithmetic, however;
In this case,reductions are restricted only to computable functions.
This argument provides a total computable function that is not primitive recursive.
Every finite orcofinite subset of the natural numbers is computable.
In practice, many functions of interest are computable by machines that always halt.
The real numbers are uncountable so most real numbers are not computable.
The class of computable functions can be defined in many equivalent models of computation, including.
This term has since come to be identified with the computable functions.
Thus every computable function must have a finite program that completely describes how the function is to be computed.
Convince themselves that there is no way to extend the notion of computable function.
All known laws of physics have consequences that are computable by a series of approximations on a digital computer.
Enderton[1977] gives the following characteristics of a procedure for computing a computable function;
The following examples illustrate that a function may be computable though it is not known which algorithm computes it.
However, the primitive recursive functions are not the largest recursively enumerable set of total computable functions.
Before the precise definition of computable function, mathematicians often used the informal term effectively calculable.
The Blum axioms can be used to define an abstract computational complexity theory on the set of computable functions.
Every computable function has a finite procedure giving explicit, unambiguous instructions on how to compute it.