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Prove that the intersection of a context-free language and a regular language is always a context-free language. Assume you are given a push-down automaton M
Prove that the intersection of a context-free language and a regular language is always a context-free language. Assume you are given a push-down automaton M for the CFL and a deterministic finite-state automaton A for the regular language, then describe a push-down automaton which accepts the intersection of their languages
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