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Moreover, we give a detailed complexity analysis for the problem of deciding whether an af is compact, resp.
In particular, polynomial-time algorithms are described for the problem of deciding the existence of a sandwich graph admitting an orientation whose indegrees are all equal to m, for a given integer m. "On the classification problem for split graphs," by S.M. Almeida, C.P. Mello, and A. Morgana.
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Take, for example, the problem of deciding which side of the road to drive on — a question that clearly involves trying to figure out what everybody else will do.
Take, for example, the problem of deciding which side of the road to drive on a question that clearly involves trying to figure out what everybody else will do.
For quantitative path constraints we show that the problem of deciding the existence of a finite-memory controller is undecidable.
Our main results for qualitative path constraints are as follows: (i) the problem of deciding the existence of a finite-memory controller is EXPTIME-complete; and (ii) the problem of deciding the existence of an infinite-memory controller is undecidable.
Fortunately for applications demonstrated in this paper, we are mostly able to ignore the problem of deciding between alternative mappings stemming from apparently isomorphic fragments.
Let us call the problem of deciding whether Verifier has such a winning strategy for \ \phi\) \(\sc{TWO}\ \sc{PLAYER}\ \sc{SAT}\).
But there is still the problem of deciding exactly what to block.
Here, we show that the problem of deciding the existence of an independent pair of such subgraphs is NP-complete for all non-trivial, rational t.
That is, it's the problem of deciding who is right: the compatibilist or the incompatibilist.
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