Difference between revisions of "Josekis"

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(Examples)
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Other examples of josekis will be presented soon!
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=== 5th line josekis ===
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'''A)'''
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<hexboard size="11x11"
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  coords="hide"
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  contents="B 1:g8 R 2:i8 B 3:i10 R 4:h10 B 5:i7"
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  /><br/>
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'''B1)'''
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<hexboard size="11x11"
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  coords="hide"
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  contents="B 1:g8 R 2:i8 B 3:i9 R 4:j8 B 5:j9 R 6:h9 B 7:f10 R 8:g10 B 9:i7 R 10:j5 B 11:k5 R 12:h7 B 13:h8"
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  /><br/>
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'''B2)'''
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<hexboard size="11x11"
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  coords="hide"
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  contents="B 1:g8 R 2:i8 B 3:i9 R 4:j8 B 5:j9 R 6:h9 B 7:f10 R 8:g10 B 9:i7 R 10:j5 B 11:k5 R 12:h7"
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  /><br/>
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'''B3)'''
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<hexboard size="11x11"
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  coords="hide"
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  contents="B 1:g8 R 2:i8 B 3:i9 R 4:j8 B 5:j9 R 6:h9 B 7:f10 R 8:g10"
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  /><br/>
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'''C)'''
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<hexboard size="11x11"
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  coords="hide"
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  contents=""
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  /><br/>
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'''D)'''
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<hexboard size="11x11"
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  coords="hide"
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  contents=""
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  /><br/>
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'''E)'''
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<hexboard size="11x11"
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  coords="hide"
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  contents="B "
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  /><br/>

Revision as of 16:52, 22 February 2017

The word "joseki" is borrowed from the game of Go because of the strong analogy between Hex and Go corner play. There are certain sequences of moves played nearby corners of the board that repeat very often among different games. The corners are considered the key areas of the board (by mini-max rule mentioned here). Hence often playing joseki is forcing for the opponent to keep playing locally. Knowing josekis narrows down the number of options to choose from. Nevertheless, that doesn't make player's life very easy - picking a correct joseki is as difficult as picking a correct global move. Therefore, this subject is addressed mostly to the advanced players.

Joseki's logic

When player A makes a move in the corner he dominates the territory around this corner. Assuming that he picked his best strategy, he should stick to it and always defend his domination in the area. However, that doesn't mean that player B should give up that territory. Playing somewhere else will sometimes lead to losing the initiative around previously mentioned corner, but there is a direct counterplay for player B. A game progresses in that manner: player B counterplays, player A holds on to his domination, player B counterplays again etc... This usually lasts 2-5 moves by each player depending on how far from an edge was the first move by player A. When the final position is reached player A has a fixed escape on one side of the corner and player B has a fixed escape on the other side (second player's escape is always of shorter range).

Playing a joseki can often be delayed. This is a good choice if one isn't sure which joseki is favourable for them. However, it's important to make sure if one gets initiative back to play joseki. If opponent can make forcing moves in other areas of the board then a chance to delay joseki is gone.

Examples

4th line josekis

A1) Red wants an escape on bottom and Blue wants an escape on top:

312

A2) Red wants an escape on bottom, Blue wants an escape on top and Blue knows that Red wants an escape on bottom.
The move #3 is an improvement, because in some cases Blue might get an additional free escape on bottom.
There is risk involved. If Red made an error on move #2 and in truth he wanted an escape on top he can correct the error by playing a different move #4.

51234

B) Red wants an escape on top and Blue wants an escape on bottom:

51234

C) If both players want an escape on top this position might be reached.
Blue keeps a future option of playing in the cell marked with an asterisk.
This is a very risky plan by Blue, because Red has additionally got an escape on bottom. Blue should only play this joseki if he is certain that Red cannot use the escape on bottom. Otherwise a reasonable option is to give up the strong escape on top and go for position B).

312

D) If both players want an escape on bottom we get an unusual position where Red plays the last move of the joseki.
Blue's plan is to get a cell marked with an asterisk for free in future, so he shouldn't play there immediately. What he should do depends on the play in rest of the board.

1234


5th line josekis

A)

51243

B1)

10111291132463578

B2)

101112912463578

B3)

12463578

C)


D)


E)