Examples of using A turing in English and their translations into Serbian
{-}
-
Colloquial
-
Ecclesiastic
-
Computer
-
Latin
-
Cyrillic
I'm not in the mood for a Turing test.
Let M be a Turing machine deciding I in space s(n).
The universe is equivalent to a Turing machine;
A Turing machine that can complete infinitely many steps.
XSLT, for example,is a Turing complete XML dialect.
People also translate
Similarly, our construction associates to every binary string α, a Turing machine Mα.
XSLT, for example, is a Turing complete language entirely using XML syntax.
(Laughter) So what we've just done now is a Turing test for poetry.
A Turing machine cannot decide if an arbitrary program halts or runs forever.
Anything a real computer can compute, a Turing machine can also compute.
Whereas, by definition, only recursive sets of numbers orlanguages could be identified by a Turing machine.
Strings accepted by some automaton, such as a Turing machine or finite state automaton;
Hypercomputers compute functions that a Turing machine cannot, hence, not computable in the Church-Turing sense.
Rice's theorem shows that any non-trivial question about the output of a Turing machine is undecidable.
A Turing machine is a general example of a CPU that controls all data manipulation done by a computer.
Hypercomputers compute functions that a Turing machine cannot and which are, hence, not computable in the Church-Turing sense.
If humans succeed in building a hypercomputer,then a Turing machine cannot have the power required to simulate the universe.
Like a Turing machine, a real machine can have its storage space enlarged as needed, by acquiring more disks or other storage media.
In computational complexity theory,R is the class of decision problems solvable by a Turing machine, which is the set of all recursive languages.
Jack Copeland states that it is an open empirical question whether there are actual deterministic physical processes that, in the long run,elude simulation by a Turing machine;
However, given a finite amount of time, a Turing machine(like a real machine) can only manipulate a finite amount of data.
A Turing machine that is able to simulate any other Turing machine is called a universal Turing machine(UTM, or simply a universal machine).
This function takes an input n andreturns the largest number of symbols that a Turing machine with n states can print before halting, when run with no input.
The universe is not a Turing machine(ie, the laws of physics are not Turing-computable), but incomputable physical events are not"harnessable" for the construction of a hypercomputer.
The classic Church-Turing thesis claims that any computer as powerful as a Turing machine can, in principle, calculate anything that a human can calculate, given enough time.
Equivalently, computable functions can be formalized as functions which can be calculated by an idealized computing agent such as a Turing machine or a register machine.
In computer science, a universal Turing machine(UTM) is a Turing machine that can simulate an arbitrary Turing machine on arbitrary input.
The halting problem is one of the most important results in computability theory, as it is an example of a concrete problem that is both easy to formulate andimpossible to solve using a Turing machine.