Is halting a problem with NP?

Is halting a problem with NP?

It is also easy to see that the halting problem is not in NP since all problems in NP are decidable in a finite number of operations, but the halting problem, in general, is undecidable. There are also NP-hard problems that are neither NP-complete nor Undecidable.

Can humans solve the halting problem?

Humans are “smart” because of smart algorithms that are cleverly written in neurons so computer scientists can’t steal or efficiently implement them. However clever these algorithms are, they most likely cannot reliably solve the halting problem.

Can God solve the halting problem?

God created the very laws of mathematics that govern the halting problem as well as the solution (or lack of a solution). No, God can’t solve it.

Can a quantum computer solve the halting problem?

Undecidable problems, such as the halting problem, and unrecognizable inputs, such as the real numbers, are beyond the theoretical limit of the Turing machine. I suggest a model for a quantum computer, which is less general than the Turing machine, but may solve the halting problem for any task programmable on it.

Who proved that there are limits to what computers can do?

The very next year, Alan Turing formulated the first general theory of computing and proved that there exists a problem that computers will never be able to solve. These two ideas revolutionized their respective disciplines.

Did Einstein agree with quantum mechanics?

The first was Einstein’s General Theory of Relativity, which dealt with the universal realm of physics. Einstein is considered the third founder of Quantum Theory because he described light as quanta in his theory of the Photoelectric Effect, for which he won the 1921 Nobel Prize.

Is Heisenberg uncertainty principle true?

At the foundation of quantum mechanics is the Heisenberg uncertainty principle. Physics students are still taught this measurement-disturbance version of the uncertainty principle in introductory classes, but it turns out that it’s not always true.

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