Kill-All Go

General Go Discussion
61

If anyone wants to spectate:

This was the order the stones were placed in:
bild
(odd stones placed by Tschej, after 9 I decided to play as black)

3 Likes
62

bild
(odd stones placed by me, after 9 fuseki3 decided to play as black)

3 Likes
63

Anyone interested in some matches?
I realized after my last matches that I prefer live games, but Id be down for correspondence as well!

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64

I am always up for a Kill-All game on 19x19. Happy to play either White or Black. Any rank is fine. I’m about 4 kyu but my life and death is probably closer to 6 kyu level.

Send me a message here / challenge on OGS.

3 Likes
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My OGS profile: Shen0927

Open to both correspondence and live kill-all games :slight_smile:

Send me a challenge.

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Hey are you intrested in playing again?

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I’m pretty busy right now, sorry

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anyone interested in 9x9 kill-all go?
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We could do either
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You play black, you put up to 4 of your stones on the board, and then it’s my turn.

or

Black starts with up to 5 stones, using a partial pie rule.
My original attempt at describing this was too restrictive;
I have a corrected description two posts down.
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​
.

1 Like
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Im interested. Living with 4+ stones on the 9x9 sounds very hard. But I surely like to give it a try.

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In ​ 9x9 Kill-All Go , ​ Tschej played black and placed
4 black stones, after which it became my turn.
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9x9 Kill-All Go was ​ Black starts with up to 5 stones, using a partial pie rule

(0) ​ ​ ​ One player chooses a number n from ​ {0,1,2,3,4,5} ​ .
(1) ​ ​ ​ The other player chooses who chooses the intersections for (2).
(2) ​ ​ ​ The player determined by (1) chooses up to n intersections.
(3) ​ ​ ​ The other player chooses colors.
(4) ​ ​ ​ Black places stones at the intersections chosen for (2),
​ ​ ​ ​ ​ ​ ​ ​ and up to 5-n more stones, after which it is White’s turn.

, ​ where since I came up with the above, I specified

If I make the choice for (0), then my choice is n = 3 .
If Tschej chooses n < 3 then my choice is that Tschej chooses the intersections for (2).
If Tschej chooses n > 3 then my choice is that I choose the intersections for (2).
If Tschej chooses n = 3 then I let Tschej make my step-(2) choice for me.

.
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Tschej went with ​ ​ ​ n = 3 ​ and ​ I choose the intersections
, ​ ​ ​ ​ ​ ​ ​ and the intersections I chose were ​ ​ ​ B2 , B3 , C7 ​ .

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Anyone interested?
Live or correspondence is both fine with me.