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Any real-world calculation may be converted into an equivalent computation employing a Turing machine, according to the Church-Turing thesis (previously known simply as Church's thesis). The thesis states that real-world calculations can be done using the lambda calculus, which is equal to employing general recursive functions, in Church's original formulation (Church 1935, 1936).
There are opposing viewpoints on the Church-Turing thesis. One claims that it can be demonstrated, while the other claims that it serves as a computation definition. There has never been a proof, but the fact that every practical model of computation yet known has been demonstrated to be equal is evidence for its validity. If there was a device that could answer questions, would you use it?

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