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computer-go: Hardness of Go
On Mon, 2 Oct 2000, TMCooper wrote:
> > This is one occasion when it is useful to call on the theoretical result,
> > that Go is NP complete. Therefore there cannot be this sort of hidden
> > secret, valid on boards of all sizes, depending only on computation linear
> > in the board size.
>
> Do you know a reference for this result? Thanks. Tom.
Actually Go is quite a bit harder than NP-complete. I know of two papers
concerning this and here is the BiBTeX info on them:
@Article{LichtensteinS80,
title={{GO} is Polynomial-Space Hard},
author={David Lichtenstein and Michael Sipser},
area={Theory of Computation},
pages={393--401},
journal=jacm,
month=apr,
year=1980,
volume=27,
number=2,
keywords={},
cr64-categories={},
source={http://theory.lcs.mit.edu/~jacm/jacm.bib}
}
@InProceedings{Robson1983,
author = "J. Robson",
title = "The Complexity of Go",
booktitle = "Proc. IFIP (International Federation of Information
Processing)",
editor = "R. E. A. Mason",
publisher = "North Holland",
pages = "413--417",
year = "1983",
}
-Timo Puha