Here is an alternate
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×White (3,0) (0,3) Black (0,1) White (1,0) (2,0) Black (3,3) White (-3,0) (0,-3) Black (4,0) White (0,-1) (0,-2) Black (3,-3) White (0,-1) (0,-2) Black (0,-4) White (-3,-3) (-3,3) Black (0,-4) White (-1,-3) (-2,-3) Black (-4,-3) White (-3,1) (-3,2) And has victory.
Here is the problem that I am having a hard time to convey; what the goal of white is. Really it is not too escape, first it is to have two stones on different 3 distance rows that are unblocked to the exit after blacks turn. This is because this will meant victory two turns later. So, how is white to achieve this? Well, having three different exits going into blacks turn. Then we can count that as White's victory as well. To pull it back yet another turn (or two depending on blacks choice), we can see that if white has one exit starting it's turn and then has a corner that it can get to on it's turn then it also wins.
To Tim's Variant:
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×White (3,-3) (-3,3) Black (0,-3) White (-3,-3) (3,3) Black (3,0) White (0,3) (-3,0) Black (-1,0) White (0,1) (0,2) Black (0,4) White (1,3) (2,3) Black (4,3) White (-1,3) (-2,3) Victory
As a side note: White keeps changing due to: perhaps an improvement on my part, or to an easier to demonstrate method.
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Last night upon a stair
I met a man that wasn't there
He wasn't there again today
I wish that man would stay away