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$\text{Theorem}:$ For every recursively enumerable language $L$, there exists an unrestricted grammar $G$, such that $L=L(G)$.

Construct a Turing machine for $L(01(01)^*)$, then find an unrestricted grammar for it using the construction in Theorem. Give a derivation for $0101$ using the resulting grammar.
in Theory of Computation by Boss (11.4k points) | 8 views

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