Sicilian: Alapin's variation (2.c3) - Game 12863

  
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Game result  (chess)


Y. Detchin, 2235
M. Pech, 2092

1/2-1/2

See game 146189




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FICGS__CHESS__WCH_STAGE_1_GROUP_M_01__000003       See crosstable
(type : rated round-robin,   time : 30 days,   increment : 1 day / move)


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Last move : 1/2-1/2     2007 November 12   2:1:12


[Event "FICGS__CHESS__WCH_STAGE_1_GROUP_M_01__000003"]
[Site "FICGS"]
[Date "2007.07.11"]
[Round "1"]
[White "Yunusov,Adkham"]
[Black "Zubac,Marius"]
[Result "1/2-1/2"]
[WhiteElo "2394"]
[BlackElo "2365"]

1.e4 c5 2.c3 Nf6 3.e5 Nd5 4.Nf3 Nc6 5.Bc4 Nb6 6.Bb3 d5 7.exd6 Qxd6 8.O-O c4 9.Bc2 Bg4 10.Re1 Qf6 11.b3 e6 12.Be4 O-O-O 13.Qe2 Qf4 14.bxc4 Bxf3 15.Bxf3 Bd6 16.g3 Qxc4 17.d3 Qa4 18.Nd2 Ne5 19.Ne4 Be7 20.d4 Nxf3 21.Qxf3 Rhf8 22.Qg4 g6 23.Bg5 h5 24.Qh4 Bxg5 25.Qxg5 Qc6 26.a4 Nc4 27.Rab1 Qc7 28.Rb4 Rd5 29.Rxc4 Qxc4 30.Qe7 Rfd8 31.Qxf7 Qxa4 32.Qxg6 Qc6 33.Nc5 e5 34.Qf5+ Kb8 35.Rxe5 Rxe5 36.Qxe5+ Ka8 37.Qxh5 b6 38.Qh4 Re8 39.Nd3 Qxc3 40.Qf6 1/2-1/2




  ECO code : B22 , the name of the chess opening is displayed below :

Sicilian : Alapin's variation (2.c3)


Kingside Castling by player White (move 8)

Queenside Castling by player Black (move 12)


This chess game ended in a draw.






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The combination player thinks forward; he starts from the given position, and tries the forceful moves in his mind. (Emanuel Lasker)

In der Schule lernt man nichts. Es ist nur Zeitverschwendung. (Robert James Fischer)

En posiciones complicadas, Bobby Fischer pocas veces tuvo que temer de cualquiera. (Paul Keres)

Pour se monter efficace, un Cavalier a besoin d'avant-postes ! Les Cavaliers font les meilleurs bloqueurs de pions passés.


Industry executives and analysts often mistakenly talk about strategy as if it were some kind of chess match. But in chess, you have just two opponents, each with identical resources, and with luck playing a minimal role. The real world is much more like a poker game, with multiple players trying to make the best of whatever hand fortune has dealt them. In our industry, Bill Gates owns the table until someone proves otherwise. (David Moschella, 'Computerworld')








 
 
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