Examples of using Enumerable in English and their translations into Romanian
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Programming
They won enumerable victories.
That's because any collection should be… enumerable.
There is a class named Enumerable inside the System.
The Enumerable class is rather huge, it contains a ton of extension methods which all extend….
Iterates through all enumerable properties of an object.
These languages are also known as the recursively enumerable languages.
They are recursively enumerable, and Each can be translated into any other via a many-one reduction.
If to speak about usefulproperties of castor oil, then here it is enumerable several highlights.
Equivalently, a set is recursively enumerable if and only if it is the range of some computable function.
Enumerable is just a property of a container of elements of being able to give that collection of elements.
They are two disting things, and, no, Enumerable does not implement IEnumerable.
They won enumerable victories, but no one remembers what they are because they were all fought for selfish ends.
The study of arbitrary(not necessarily recursively enumerable) Turing degrees involves the study of the Turing jump.
To conclude this lesson,many beginner to intermediate programmers are often confused about what's the difference between enumerator and enumerable.
There are uncountably many of these sets andalso some recursively enumerable but noncomputable sets of this type.
Recursive sets can be defined in this structure by the basic result that a set is recursive if and only if the set andits complement are both recursively enumerable.
Enumerable implements an enumerator, so when we make an object enumerable, we know that it must contain an enumerator that can be used to iterate over items.
These hierarchy levels are defined inductively,Σn+1 contains just all sets which are recursively enumerable relative to Σn; Σ1 contains the recursively enumerable sets.
The natural examples of sets that are not computable, including many different sets that encode variants of the halting problem, have two properties in common:They are recursively enumerable, and.
There are uncountably many sets that are not recursively enumerable, and the investigation of the Turing degrees of all sets is as central in recursion theory as the investigation of the recursively enumerable Turing degrees.
Many contemporary researchers have begun to use this alternate terminology.[5]These researchers also use terminology such as partial computable function and computably enumerable(c.e.) set instead of partial recursive function and recursively enumerable(r.e.) set.
Post(1944) asked whether every recursively enumerable set is either computable or Turing equivalent to the halting problem, that is, whether there is no recursively enumerable set with a Turing degree intermediate between those two.
A learner M learns a function f if almost all hypotheses are the same index e of f with respect to a previously agreed on acceptable numbering of all computable functions;M learns S if M learns every f in S. Basic results are that all recursively enumerable classes of functions are learnable while the class REC of all computable functions is not learnable.