Примери коришћења Turing machine на Енглеском и њихови преводи на Српски
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The" Universal Turing Machine.
A Turing machine that can complete infinitely many steps.
For examples see Turing machine examples.
Both theories share the same technical tool,namely the Turing Machine.
Present: the Turing machine as a model of computationEdit.
Људи такође преводе
For more about this example see the page Turing machine examples.
Let M be a Turing machine deciding I in space s(n).
Anything a real computer can compute, a Turing machine can also compute.
A quantum Turing machine can efficiently simulate any realistic model of computation.".
There are several models in use, butthe most commonly examined is the Turing machine.
Strings accepted by some automaton, such as a Turing machine or finite state automaton;
If the supply of these runs short, the Turing machine may become less useful as a model.
Alternatively, such a system is one that can simulate a universal Turing machine.
The Turing machine was invented in 1936 by Alan Turing, who called it an"a-machine".
Similarly, our construction associates to every binary string α, a Turing machine Mα.
The Turing machine always halts: it is known as a decider and is said to decide the recursive language.
Marvin Minsky discovered a 7-state 4-symbol universal Turing machine in 1962 using 2-tag systems.
A Turing machine is a general example of a CPU that controls all data manipulation done by a computer.
If g were a total computable function extending f then g would be computable by some Turing machine;
For much more see Turing machine equivalents; references can be found at register machine. .
At the other extreme, some very simple models turn out to be Turing-equivalent,i.e. to have the same computational power as the Turing machine model.
Hypercomputers compute functions that a Turing machine cannot, hence, not computable in the Church-Turing sense.
The Turing machine was invented in 1936 by Alan Turing, who called it an"a-machine"(automatic machine). .
Theoretical computer science is founded on the Turing machine, an imaginary computing machine first described by Alan Turing in 1936.
The infinite time Turing machine is a generalization of the Zeno machine, that can perform infinitely long computations whose steps are enumerated by potentially transfinite ordinal numbers.
Consequently, the quantum complexity-theoretic Church-Turing thesis states:"A quantum Turing machine can efficiently simulate any realistic model of computation.".
Hypercomputers compute functions that a Turing machine cannot and which are, hence, not computable in the Church-Turing sense.
The combined system is analogous to a Turing machine but is differentiable end-to-end, allowing it to be efficiently trained by gradient descent.
It has been proved for instance that a(multi-tape)universal Turing machine only suffers a logarithmic slowdown factor in simulating any Turing machine.