Chess: peary moppins vs. Keiffer

Keiffer has been playing White and peary Black a lot lately, so this game mixes things up a little.
 

 

(Result adjudicated 1/4/2011.)

45 thoughts on “Chess: peary moppins vs. Keiffer”

  1. Yup. Ohhh I see what I did wrong….

    If I moved my bishop one more space to the left it would’ve worked and have been a checkmate. Cake.

    Pie 0
    Squid 0
  2. I just figured out why I’m failing at this chess game. I keep thinking I’m white, not black, and I click all the white pieces and don’t know why I can’t move them, then I accidentally hit one of the black ones and move it.

    I shall attempt, and most likely fail, at doing a better job at this.

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    1. I’ll try clicking the two curvy arrows, because I just did it again. Luckily I didn’t accidentally move my piece.

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          1. Sorry, sorry! I completely forgot this existed. There’s too much stuff being shoved into my tiny brain anyway! Sorry, peary! I’ll try to keep up!

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    1. That’s right. Stalemate occurs when a player’s king is not in check but has no legal moves. Checkmate occurs when the king is in check and has no way out of it. In this case, Black’s king is in check but can get out of it. So: check but not checkmate, and certainly not stalemate.

      (17. Bb4 was not White’s best move.)

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  3. 17.2) Ahh. Not the right move.
    hmm.
    *rewinds board a bit*
    Nf5? No/probably not, the black knight would just capture it…
    Ne4? hmm.
    I don’t think that I would move the other bishop (c4). Maybe I could’ve captured the rook though. Then the pawn would take my bishop.
    I could’ve messed with the pawns, but I’m not sure that would’ve been right.
    *ponder*
    I think it has something to do with the knight at d4?

    Anyways.

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  4. 19) Ne4….Which would probably make the king move to c5 (?) and then I would move my pawn up 2 spaces, which would cause the king to eat it, and then my bishop would eat the king?

    Haha. The chessboard must be a very bloody place, with all the sliding around. hopping, and consuming.

    Pie 0
    Squid 0

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