QGD Slav: 4.Nc3 - Game 22003

  
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Game result  (chess)


A. Chronopoulos, 2265
S. Pech, 2060

1/2-1/2

See game 143418




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FICGS__CHESS__RAPID_B__000094       See crosstable
(type : rated round-robin,   time : 30 days,   increment : 1 day / move)


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Last move : 1-0     2008 August 13   21:55:18


[Event "FICGS__CHESS__RAPID_B__000094"]
[Site "FICGS"]
[Date "2008.07.03"]
[Round "1"]
[White "Tommasi,Giancarlo"]
[Black "Ponting,Andrew"]
[Result "1-0"]
[WhiteElo "1800"]
[BlackElo "1800"]

1.d4 d5 2.c4 c6 3.Nf3 Nf6 4.Nc3 e6 5.e3 Nbd7 6.Bd3 dxc4 7.Bxc4 b5 8.Bd3 Bd6 9.O-O O-O 10.Qc2 Bb7 11.a3 a6 12.b4 a5 13.Rb1 axb4 14.axb4 Qe7 15.e4 e5 16.Ne2 Bxb4 17.Ng3 g6 18.dxe5 Ng4 19.Bg5 Qc5 20.e6 fxe6 21.Qb3 Nge5 22.Qxe6+ Rf7 23.Nxe5 Nxe5 24.Be2 Bc8 25.Qb3 Ra4 26.Rbc1 Qf8 27.f4 Ra3 28.Qd1 Nc4 29.f5 h6 30.Bf4 g5 31.Bxc4 bxc4 32.Bd2 Qc5+ 33.Kh1 c3 34.Qh5 Qe5 35.Be3 Qf6 36.e5 Qxe5 37.Rcd1 Qxe3 38.Qg6+ Rg7 39.Qxh6 1-0




  ECO code : D15 , the name of the chess opening is displayed below :

QGD Slav : 4.Nc3


Kingside Castling by player White (move 9)

Kingside Castling by player Black (move 9)


Player White won this chess game.






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Not only will I predict his triumph over Botvinnik, but I'll go further and say that he'll probably be the greatest Chess player that ever lived. (John Collins)

Spiel ein langweiliges Spiel zu Ende und lustige Dinge können passieren. (Hans Ree)

La mitad de las variaciones que son calculadas en una partida de torneo, resultan ser completamente superfluas. Desafortunadamente, nadie sabe por adelantado cual mitad. (Jan Tinman)

Echiquier : carré parfait, comme la Jérusalem nouvelle décrite par l'auteur de l'Apocalypse, huit cases sur huit, exaltation du chiffre 4, symbole du cosmos aux quatre horizons... où le noir et le blanc, l'ombre et la lumière, le mal et le bien s'entremêlent et se conjuguent. (Robert Couffignal, Le Gambit du poète)


. '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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