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Proposed Control Room JPMS for the Monticello Initial Examination February Pbadupws Nrc  Form

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So the Roadblock problem is know to be exponential-time complete, which means it's provably harder than any problem in NP even on a nondeterministic machine. And the proof does not depend on whether P=NP or not. The proof is certain; Roadblock is harder than any problem in NP. So it's harder than, say, vertex cover. Now why is that? Why can't nondeterminism help us to solve Roadblock? Well, it can help us, but it apparently can't help us enough to make this problem solvable in NP. So there's several ways to explain this, and 1 of the differences between NP and problems that are harder than NP is that in NP, or, more concretely, in a problem like vertex cover, you're dealing with a static input. You're given 1 graph, and for that graph you're trying to solve 1 question. And that question is: Do you have a vertex cover of a certain size? Asking for an optimal strategy in a game like Roadblock is a bit different because this

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