Caro-Kann: Advance variation - Game 107704

  
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Game result  (chess)


C. Javier, 2254
A. Broekhuizen, 2244

1/2-1/2

See game 145420




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FICGS__CHESS__CUP_STAGE_1_GROUP_03__000002       See crosstable
(type : rated round-robin,   time : 30 days,   increment : 1 day / move)


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Last move : 1/2-1/2     2018 September 29   14:33:34


[Event "FICGS__CHESS__CUP_STAGE_1_GROUP_03__000002"]
[Site "FICGS"]
[Date "2018.07.02"]
[Round "1"]
[White "Tsygankov,Evgeny"]
[Black "Monotua,Rotom"]
[Result "1/2-1/2"]
[WhiteElo "2418"]
[BlackElo "2245"]

1.e4 c6 2.d4 d5 3.e5 c5 4.dxc5 e6 5.a3 Nc6 6.Nf3 Bxc5 7.b4 Bb6 8.Bb2 Nge7 9.Bd3 Ng6 10.O-O Nf4 11.Re1 Nxd3 12.Qxd3 Ne7 13.c4 dxc4 14.Qxc4 Bd7 15.Nc3 Bc6 16.Rad1 Qc7 17.Nd4 O-O-O 18.Nxc6 Qxc6 19.Qxc6+ bxc6 20.Ne4 Rxd1 21.Rxd1 Nd5 22.Rd3 Kd7 23.Rg3 Rg8 24.a4 Bc7 25.Nc5+ Ke7 26.Na6 g6 27.Rg4 Rc8 28.Nxc7 Rxc7 29.Bd4 Rd7 30.Bc5+ Kd8 31.g3 Kc8 32.Rd4 Nc3 33.Rxd7 Kxd7 34.a5 a6 35.Kg2 Ne4 36.Kf3 Nxc5 37.bxc5 h6 38.Ke4 Ke8 39.h4 Ke7 40.f3 Kf8 41.Kf4 Kg7 42.g4 Kf8 43.g5 h5 1/2-1/2




  ECO code : B12 , the name of the chess opening is displayed below :

Caro-Kann : Advance variation


Kingside Castling by player White (move 10)

Queenside Castling by player Black (move 17)


This chess game ended in a draw.






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Chess is ruthless: you've got to be prepared to kill people. (Nigel Short)

Wenn du nicht weißt was du tun sollst, warte bis dein Gegner eine Idee hat. Sie wird sicher schlecht sein. (Siegbert Tarrasch)

El Ajedrez es un invernadero donde los frutos del carácter pueden madurar mas completamente que en la vida. (Edward Morgan Foster)

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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