Problem Nr. 344 from Cho's intermediate Problems

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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by Marcus »

@Herman: Interesting. Now I need to figure out what I missed. :)
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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by tetron »

Bill Spight wrote:
cyclops wrote:Always trying to refute the expert solution I thought I found the refutation.
Click Here To Show Diagram Code
[go]$$c
$$ +-----------------------
$$ | . . . . 6 . 1 5 . . .
$$ | . O 2 O X X . . 3 4 .
$$ | 8 X 7 X X O X X O . .
$$ | . O X X O O . . O , .
$$ | . O O O . . . a . . .
$$ | . . . . . . . . . . .[/go]

But, of course, it fails. W's containment is too weak. B easily walks out at a. The problem depends on W being weak around there. Correct?


This is an ancient problem. In ancient problems escape was a factor. Modern compositions tend to be self contained. Different conventions, I suppose, the ancient convention being that the unshown part of the board is empty, the modern convention being that the unshown part of the board is unknown.


I was relieved when someone suggested the shown 2 as my first instinct was that black still didn't have two eyes. :tmbup:

Assuming the rest of the board is unknown the white stones still haven't got two eyes either... I had been expecting a cleaner solution but I think that it is a more solution than you often see in modern problems.

I haven't played go for a very long time (if you don't count a computer program that was described on one website as the strongest free program but so many weaknesses didn't have a live stone.) and I am not sure that I would have expected the line to run to 'a'.
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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by jts »

Marcus wrote:I leave continuations and alternate variations to the viewer.



:D
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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by Marcus »

jts wrote:
Marcus wrote:I leave continuations and alternate variations to the viewer.



:D


It's just my way of saying "I'm too lazy to figure out why this doesn't work", but I liked the variations I spotted, and couldn't immediately see a refutation. Silly me, I should have known there would be one ... I still haven't taken the time to look at it yet ... and, I just found it, I think, while typing this:

Click Here To Show Diagram Code
[go]$$W White to kill
$$ | . . . . . . . . . . .
$$ | . . . . . . . . . . .
$$ | . W . . . . . . . . .
$$ | . . O O O O O O . , .
$$ | O O X X . X X O . . .
$$ | X X 3 X 2 . X O . W .
$$ | X X 5 1 4 . . X . . .
$$ ----------------------[/go]


Under the stones again for the win!

Click Here To Show Diagram Code
[go]$$W White to kill
$$ | . . . . . . . . . . .
$$ | . . . . . . . . . . .
$$ | . W . . . . . . . . .
$$ | . . O O O O O O . , .
$$ | O O X X . X X O . . .
$$ | X X . X 2 . X O . W .
$$ | X X a 1 4 3 b X . . .
$$ ----------------------[/go]


a and b are miai for Black to live, if White plays a, Black can play b and count on that under the stones thing again for the 2nd eye.
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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by cyclops »

jts wrote:
Click Here To Show Diagram Code
[go]$$W White to kill
$$ | . . . . . . . . . . .
$$ | . . . . . . . . . . .
$$ | . W . . . . . . . . .
$$ | . . O O O O O O . , .
$$ | O O X X . X X O . . .
$$ | X X . X . . X O . W .
$$ | X X . . . . . X . . .
$$ ----------------------[/go]



HermanHiddema wrote:@jts: That's not a modern problem! :lol: ......

http://senseis.xmp.net/?XuanxuanQijingProblem35


here a sgf of the ancient solution from Herman's link:
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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by Chew Terr »

...I'll tell you, that's not the solution I expected.
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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by Marcus »

Chew Terr wrote:...I'll tell you, that's not the solution I expected.


I know! Actually, it's a great problem for studying how many different ways black can live, if White deviates almost anywhere.
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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by entropi »

Chew Terr wrote:...I'll tell you, that's not the solution I expected.


Indeed, such an innocent looking position being the (one of the) most difficult problem(s) ever. I wonder what comes next!!!
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Re: Problem Nr. 344 from Cho's intermediate Problems

Post by HermanHiddema »

entropi wrote:
Chew Terr wrote:...I'll tell you, that's not the solution I expected.


Indeed, such an innocent looking position being the (one of the) most difficult problem(s) ever. I wonder what comes next!!!


Well, if we're posting innocent looking positions....

Click Here To Show Diagram Code
[go]$$W White to play
$$ | . . . . . . . . .
$$ | . . . . . . . . .
$$ | . . . . . . . . .
$$ | . . . . . . . . .
$$ | . O O . O O . . .
$$ | . . . . . . O . .
$$ | . X X . . . . O .
$$ | . . . . . X . O .
$$ | . . . . . . . . .
$$ +------------------[/go]


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reverse tsumego

Post by cyclops »

Nagilum wrote:
Click Here To Show Diagram Code
[go]$$c Black to live or make a ko i suppose.
$$ ---------------------------------------
$$ | . . . . . . . . . . . . . . . . . . . |
$$ | . O . O X X O O . . . . . . . . . . . |
$$ | . X . X X O X X O . . . . . . . . . . |
$$ | . O X X O O . . O , . . . . . , . . . |
$$ | . O O O . . . . . . . . . . . . . . . |
$$ | . . . . . . . . . . . . . . . . . . . |
$$ ---------------------------------------[/go]


Herman solved this intriguing tsumego in the forward drive. How about going in reverse drive.

Click Here To Show Diagram Code
[go]$$c W to move
$$ ---------------------------------------
$$ | . . . . . . . . . . . . . . . . . . . |
$$ | . a . O X X O O . . . . . . . . . . . |
$$ | . X . X X O X X O . . . . . . . . . . |
$$ | . O X X O O . . O , . . . . . , . . . |
$$ | . O O O . . . . . . . . . . . . . . . |
$$ | . . . . . . . . . . . . . . . . . . . |
$$ ---------------------------------------[/go]


It seems Wa is the only move to prevent unconditional black live. So this diagram solves the tsumego backwards. How far can we thus rewind the position?
Is reverse tsumego a respectable aberation? Or should I seek help? ;-) Had it a name already?
And then what about allowing tenuki ? ( But not two consecutive tenuki, and only if alternate reversing is impossible )
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