Figures move randomly. In how many moves on the average (statistical significance), the black king is guaranteed to receive a mat? Conversion to other figures as pawns randomly.
Rendom Chess The problem with pawns
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counting the white king doing nonsense? Assuming P=Q when it hits back rank or random promotions? The extremes are 2 & infinite if you count the king, pawn up twice = Q is over, or randomly pick king each go for white and never...

jonnin написал:
counting the white king doing nonsense? Assuming P=Q when it hits back rank or random promotions? The extremes are 2 & infinite if you count the king, pawn up twice = Q is over, or randomly pick king each go for white and never...
what nonsense?

therellcuesta написал:
Absolute mate in 2, except if White foolishly moved his king successively
Do you understand the word random? Pieces move randomly
if the white king is moved randomly (pointless, it would be just a few outlying cases where it could ever contribute, therefore useless nonsense moves) it matters. Is the king allowed to move around randomly?
Again the promotion question matters. And a lot of draws are possible as well. Pawn directly in front of black king moves, its stalemated in 1.

jonnin написал:
if the white king is moved randomly (pointless, it would be just a few outlying cases where it could ever contribute, therefore useless nonsense moves) it matters. Is the king allowed to move around randomly?
Again the promotion question matters. And a lot of draws are possible as well. Pawn directly in front of black king moves, its stalemated in 1.
Anything is possible. All the pieces are moving.