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代写计算机理论作业。

Select any one part to be handed in at the beginning of class. Your solutions must be typeset in LaTeX. Figures may be drawn by hand. Each solution must be handed in separately. Print front and back. If a single solution requires multiple pages, staple them. List your collaborators and include the honor code.

- a. Give an NPDA. You may choose to accept by final state or empty stack. No formal proof required, but give a clear, concise explanation.
- b. In your NPDA give the sequence of transitions you would apply to accept the string abbbcc. (It will help to label your transitions in the previous part.)
- c. Briefly argue that there is no sequence of transitions that would lead your machine to accept acbbbcc.

Show using PDAs that if A is a context-free language, then

`Suffix(A) = {v | uv ∈ A for some string u ∈ Σ∗} `

is also context-free. In other words, you should:

- Informally describe a procedure for turning an NPDA for A into an NPDA for Suffix(A).
- Formally specify your procedure.
- Prove that your construction is correct.

Let’s define a Twin Pushdown Automaton (TPDA) to be like a standard Pushdown Automaton with two stacks, rather than one. In particular, the transition function would include transitions of the form

`(p,a,A,B) → (q,α,β) `

for p, q ∈ Q, a ∈ Σ ∪ {ε}, A, B ∈ Γ and α, β ∈ Γ∗.

Such a rule would mean that while in state p, if the character a is read from the string, A is top of the first stack, and B is on top of the second stack, then we can move to state q, pop A and B from their respective stacks, and push α and β onto the first and second stack respectively. The remainder of the definition of a TPDA would be analogous to that of a standard PDA. Acceptance is by final state.

Prove that TPDAs and NPDAs are not equivalent in expressive power. In other words, find a language L that is not context-free, but for which there exists a TPDA. You do not need to prove that your TPDA accepts L (though you should provide a brief explanation and a formal description of your TPDA). You do need to prove that L is not context-free.

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