In a game of chess, is it true that, in a King+Queen (White) vs. King (Black) battle, White has a 100% chance of winning no matter what the position?
Assume both sides play optimally. Black moves first.
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However, this will never happen when white plays optimally.
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Yes, but it says "No matter what the position", and that is a possible position.
There is no saying that the queen isn't in a position where it can be captured. There's also a chance of stalemate.
how can there be stalemate?
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Black King at a8, White King at a6, White Queen at b1 (for example). Black cannot move.
While it is true that stalemate is possible, it is impossible for the queen to be captured.
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White king at a8, Black king at a1, Black queen at b7. Black's first move has to be to take the queen
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You can't start a chess game in check.
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@Blan Morrison – I didn't say the game started in check. I meant more of an endgame scenario.
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@Pnjjn Pickle – You said that both sides play optimally, therefore, white would not've moved his/her queen next to the king.
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@Blan Morrison – If you are going to insist on optimal play before the start of the problem, how are you going to allow for the possibility of stalemate (which you do)? White would never move into a stalemate. The problem is asking about what might happen if players are faced with a randomly initialised board.
@Blan Morrison – I think it means that they play optimally from that point on, not before that point
black move first, then if king capture queen in the first move, white king will be alone ...
There is a possibility that, when randomizing the board, the black king can end up next to an undefended white queen. It can also start trapped by the opposing pieces, or a stalemate. In both, white doesn't win. So, a win is not guaranteed.
Just curious, if this question was changed such that king and queen start from their starting positions and black moves first. What is the outcome if white plays optimally ?
White wins.
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This game ends in a stalemate. Therefore, white will not win 1 0 0 % of the time.