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Questions about problems which cannot be solved by any Turing machine.

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Is the decision problem, for a Turing Machine are there any input strings rejected decidable?

Let us start by properly defining your language as say $$L = \{\langle M \rangle \mid M \text{ rejects some input } x \in \Sigma^\ast\}$$ where $\langle \cdot \rangle$ denotes some suitable encoding o …
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4 votes

Turing machine that checks whether a given string is an output of a given machine and input

No, in fact any non-trivial semantic property of Turing machines is undecidable. This result is Rice's theorem.
Watercrystal's user avatar
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