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In computability and complexity, finding mappings between problems that allow solving one problem using a solution of another one. For reduction in programming language theory (e.g. beta-reduction), see [lambda-calculus] or [term-rewriting].

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Mapping reduction to show NeverHalt is undecidable

You can reduce the $MP= \{\langle M,w \rangle : w \in L(M)\}$ to $NeverHalt$ For a given string $\langle M,w \rangle $ you construct the following machine $F$: For input x: Simulate M for input w …
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