MHB White to Mate in 2: Fun Chess Problem

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The discussion revolves around a chess problem where White is to checkmate in two moves. The initial move proposed is 1. c7, leading to various responses from Black. However, confusion arises regarding the move 1. ... b4, which seemingly disrupts the forced mate. Participants clarify that there is indeed a forced mate in two moves, emphasizing the importance of considering all possible moves, including the en passant rule. The correct solution involves recognizing that after Black plays b4, White can respond with axb5 en passant, leading to a forced sequence that results in checkmate. The exchange highlights the intricacies of chess puzzles and the necessity of exploring all options in problem-solving.
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I am by no means in the same stratosphere as Jameson and others on this forum when it comes to chess, but I do enjoy the game. Here's a fun little chess problem. White to play and mate in 2.

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1. c7, then three possibilities: 1. ... Kxa5 2. Rxa7 #; 1. ... b4 2. c8 Q#; 1. ... Kb7 2. c8 Q#.
 
girdav said:
1. c7, then three possibilities: 1. ... Kxa5 2. Rxa7 #; 1. ... b4 2. c8 Q#; 1. ... Kb7 2. c8 Q#.
But after 1. c7 b4, 2. c8 Q is not mate because of 2. ... Kxa5.

I think that the key to this problem is to ask what black's previous move must have been, and to see which unusual white move this makes possible.
 
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I don't see a forced mate in two moves.

c7 seems like the best move for white and very importantly black should not respond with Kxa5 as Rxa7 is mate. I see a forced mate in 3 though.
1. c7 b4 2.c8+ Kxa5 3. Rxa7 #
 
Jameson said:
I don't see a forced mate in two moves.

c7 seems like the best move for white and very importantly black should not respond with Kxa5 as Rxa7 is mate. I see a forced mate in 3 though.
1. c7 b4 2.c8+ Kxa5 3. Rxa7 #

There definitely is a forced mate in two. Try all known possible moves.
 
The 'intuition' of Opalg is the right way to solve the problem... the only possible last move of black has been b7-b5 so that white can reply axb5 'en passant' with the forced successive moves Ka5 and Rxa7#...

Kind regards

$\chi$ $\sigma$
 
Congrats to Opalg and chisigma for their (obviously) correct solutions. I thought this was a particularly neat problem, involving the passage of time.
 
Nice one. I've seen a whole lot of puzzles but never one where realize en passant was an option was necessary. I'll start considering it with future puzzles :)
 

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