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We can define a restricted npda as one that can increase the length of the stack by at most one s...

We can define a restricted npda as one that can increase the length of the stack by at most one symbol in each move. Show that for every npda M there exists such a restricted npda M' such that L(M) = L(M').

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Solution: Converting Min restricted form into M, such that Q-Q0 U {q0, qf.q*), Γ-Γ u {z), Σ- contains all of the clauses fromEquivalent npda Mis, 40, Zz 0(9 2 A Both will accept string. Therefore L(M)= L(M)

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