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Re: [computer-go] citation



On Jul 14, 2004, at 19:37, Darren Cook wrote:

 Given a position on an arbitrarily-sized Go board,
 and a white group with 2 liberties, can Black keep
 putting white
 in atari---that is, reduce white to 1
 liberty---until capture?
I agree that this definition is easy to understand.
However, this definition for ladder is simply WRONG
because it cover just some aspect of ladder formation
and many many other Go formations.
Can you give an example of a board position where the above definition applies and it is not a ladder problem?

Let white play at (1, 1) and black at (2, 1). This obviously doesn't look like a ladder, or stairs, or anything like that. What's more, unlike the casual ladder, black will want to pursue even if the capture fails since he builds a wall for free. ;)

Some variants of this involve pipes and intersections and can therefore be transposed to certain path problems where white has to decide where to block. Breaking out of these schemes can also involve the capture of some of white's stones, and therefore has more in common with capture problems.

--Martin

Darren
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