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Re: [John.Tromp@xxxxxxxxxxxxxxxxx: Re: computer-go: How many bits are neededto encode an N x N Go position?]



Any legal position can be reached just by playing its stones and passing
for the side with fewer stones. If you want to do it without passes, then
even the 2x2 position
 . .
 X X
is impossible to reach.
Yes, although I think it is possible for *white* to reach this position...

For solving arbitrary positions on 5x5, exhaustive search will be required.
Furthermore, a definite result requires use of some sort of superko rule,
which means that the whole history leading up to a position becomes
relevant, and just marking a single ko spot won't suffice. This is already
apparent in the 5x5 variations I explored at
http://www.cwi.nl/~tromp/java/go/go.html
In fact, some variations even depend on whether one uses positional or
situational superko!
This is very interesting. But I don't understand. What do you mean by a superko rule and why is it necessary?

Best,
--

Robert de Neufville
rden@xxxxxxxxxxxxxxxxx