Queen's Indian: Nimzovich variation (exaggerated Fianchetto) - Game 96822

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Game result  (chess)


E. Cruz Ramirez, 2002
B. Ozen, 2263

1/2-1/2

See game 146446




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FICGS__CHESS__WCH_STAGE_2_GROUP_01__000016       See crosstable
(type : rated round-robin,   time : 30 days,   increment : 1 day / move)


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Last move : 1/2-1/2     2017 May 31   17:18:22


[Event "FICGS__CHESS__WCH_STAGE_2_GROUP_01__000016"]
[Site "FICGS"]
[Date "2017.02.28"]
[Round "1"]
[White "Kopasov,Evgeny"]
[Black "Schmidt,Jonny"]
[Result "1/2-1/2"]
[WhiteElo "2045"]
[BlackElo "2093"]

1.d4 Nf6 2.c4 e6 3.Nf3 b6 4.g3 Ba6 5.Qc2 c5 6.d5 exd5 7.cxd5 Bb7 8.Bg2 Nxd5 9.O-O Nc6 10.Rd1 Be7 11.Qa4 Nf6 12.Nh4 g6 13.Bh6 Bf8 14.Bg5 h6 15.Bxf6 Qxf6 16.Nc3 O-O-O 17.Rd3 g5 18.Nf3 Na5 19.Rad1 Bc6 20.Nb5 Kb8 21.Ne5 Qxe5 22.Bxc6 Nxc6 23.Nxa7 Na5 24.Qb5 Qc7 25.Rxd7 Bg7 26.Kg2 Rxd7 27.Rxd7 Qxa7 28.Rxa7 Kxa7 29.Qd7+ Nb7 30.b3 Bc3 31.Qxf7 b5 32.Qg6 Rd8 33.Qxh6 Rd2 34.e3 Rxa2 35.Qxg5 b4 36.Qd5 Be1 37.Qd1 Bc3 38.Qd3 Be1 39.Qd1 Bc3 40.Qd3 1/2-1/2




  ECO code : E15 , the name of the chess opening is displayed below :

Queen's Indian : Nimzovich variation (exaggerated Fianchetto)


Kingside Castling by player White (move 9)

Queenside Castling by player Black (move 16)


This chess game ended in a draw.






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I feel as if I were a piece in a game of Chess, when my opponent says of it: That piece cannot be moved. (Soren Kierkegaard)

Fischer ist das größte Genie, das je vom Schachhimmel heruntergestiegen ist. (Mikhail Nekhemyevich Tal)

El pensamiento metódico es mas útil en el Ajedrez que la inspiración. (C. J. S. Purdy)

Je crois qu'il existe des manières très spécifiques de jouer efficacement contre une machine. Evidemment, nous n'avons aucune chance en technique pure, parce que l'ordinateur calcule de manière parfaite. Mais lorsque nous faisons appel à notre cerveau, en utilisant l'intuition et la compréhension, alors nous restons beaucoup plus forts. (Anatoli Karpov)


. '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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