Petrov: Classical attack - Game 34766

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Game result  (chess)


M. Lim, 2055
S. Pech, 2117

1/2-1/2

See game 144297




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FICGS__CHESS__CLASS_M__000031       See crosstable
(type : rated round-robin,   time : 40 days,   increment : 40 days / 10 moves)


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Last move : 1/2-1/2     2010 May 1   17:13:56


[Event "FICGS__CHESS__CLASS_M__000031"]
[Site "FICGS"]
[Date "2009.09.01"]
[Round "1"]
[White "Bleker,Frits"]
[Black "Legrand,Stephane"]
[Result "1/2-1/2"]
[WhiteElo "2157"]
[BlackElo "2220"]

1.e4 e5 2.Nf3 Nf6 3.Nxe5 d6 4.Nf3 Nxe4 5.d4 d5 6.Bd3 Be7 7.O-O Nc6 8.Re1 Bg4 9.c4 Nf6 10.Nc3 Bxf3 11.Qxf3 Nxd4 12.Qd1 Ne6 13.cxd5 Nxd5 14.Bb5+ c6 15.Nxd5 cxb5 16.Bf4 Nxf4 17.Rxe7+ Kf8 18.Re5 Qd6 19.Qd2 Qxe5 20.Qb4+ Ke8 21.Qxb5+ Kd8 22.Rd1 Ne2+ 23.Kh1 Nd4 24.Qxb7 Rc8 25.h3 g5 26.Qxa7 Ke8 27.Qxd4 Qxd4 28.Rxd4 f5 29.Ne3 Rc1+ 30.Kh2 f4 31.Ng4 Rc2 32.Rb4 Ke7 33.h4 gxh4 34.Kh3 h5 35.Ne5 Rg8 36.Re4 Kd6 37.Nd3 Rd2 38.Rd4+ Kc7 39.Nxf4 Rxf2 40.Nxh5 R8xg2 41.Kxh4 Rxb2 42.a4 Rb8 43.Rg4 Rh2+ 44.Kg5 Rg8+ 45.Kf4 Rf8+ 46.Kg5 Rg8+ 1/2-1/2




  ECO code : C42 , the name of the chess opening is displayed below :

Petrov : Classical attack


Kingside Castling by player White (move 7)

10 pieces endgame at move 40 : White KRNPPP , Black KRRP

WHITE : King + 1 Rook 1 Knight 3 Pawns
BLACK : King + 2 Rooks 1 Pawn

9 pieces endgame at move 40 : White KRNPP , Black KRRP

WHITE : King + 1 Rook 1 Knight 2 Pawns
BLACK : King + 2 Rooks 1 Pawn

8 pieces endgame at move 41 : White KRNPP , Black KRR

WHITE : King + 1 Rook 1 Knight 2 Pawns
BLACK : King + 2 Rooks

7 pieces endgame at move 41 : White KRNP , Black KRR

WHITE : King + 1 Rook 1 Knight 1 Pawn
BLACK : King + 2 Rooks


This chess game ended in a draw.






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There must have been a time when men were demigods, or they could not have invented Chess. (Gustav Schenk)

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Même si vous avez un bon coup à faire, regardez toujours s'il n'y en a pas un qui lui soit préférable. (Pedro Damiano)


. 'gn is not allowed in chess unless n is an integer between 1 and 8 inclusive, where 1 and 8 are to interpreted as the standard numerals standing for integers in the ordered real-closed field R, with the *canonical* ordering. (As opposed to, say, an integer in the domain Z[2+i*sqrt(5)] or an integer in some exotic Grothendieck topos). (Normajean Yates)







 		 
 
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