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Game result (chess) C. Javier, 2253 A. Duttagupta, 2250 1/2-1/2 See game 145798 |
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FICGS__CHESS__CLASS_A__000214
(type : rated round-robin, time : 40 days, increment : 40 days / 10 moves)
 Game 117060  (chess) |
Last move : 1/2-1/2 2019 August 24 15:23:59
[Event "FICGS__CHESS__CLASS_A__000214"]
[Site "FICGS"]
[Date "2019.07.01"]
[Round "1"]
[White "Faust,Dieter"]
[Black "Slawomir,Weglicki"]
[Result "1/2-1/2"]
[WhiteElo "2015"]
[BlackElo "2048"]
1.c4 e5 2.g3 Nf6 3.Bg2 c6 4.Nf3 e4 5.Nd4 d5 6.cxd5 Qxd5 7.e3 Bg4 8.Qc2 Na6 9.Nc3 Nb4 10.Qb1 Nd3+ 11.Qxd3 exd3 12.Nxd5 Nxd5 13.Be4 Bc5 14.h3 Bd7 15.Nb3 Bb6 16.Bxd3 O-O-O 17.Be4 Be6 18.d4 Rhe8 19.Nc5 Bxc5 20.dxc5 f5 21.Bb1 g6 22.f3 Nb4 23.b3 Rd5 24.Kf2 Red8 25.a3 Nd3+ 26.Bxd3 Rxd3 27.b4 Rc3 28.Re1 h5 29.h4 R8d3 30.Re2 Rb3 31.Rc2 Rd1 32.Rd2 Rh1 33.Kg2 Re1 34.Rd4 Rbxe3 35.Bxe3 Rxa1 36.Rd3 Ra2+ 37.Kg1 Bc4 38.Rc3 Bd5 39.Bf4 Re2 40.Re3 Rxe3 41.Bxe3 Bxf3 42.Kf2 Be4 43.Bf4 b6 44.cxb6 axb6 45.Ke3 Kb7 46.Kd4 Ka6 47.Ke5 c5 48.bxc5 bxc5 49.Kf6 Kb5 50.Kxg6 Bf3 51.Kxf5 c4 52.Ke5 Ka4 53.Kd4 Be2 54.Kc3 1/2-1/2
ECO code : A20 , the name of the chess opening is displayed below :English Opening
Queenside Castling by player Black (move 16)
10 pieces endgame at move 50 : White KBPPP , Black KBPPP
WHITE : King + 1 Bishop 3 Pawns
BLACK : King + 1 Bishop 3 Pawns
9 pieces endgame at move 51 : White KBPPP , Black KBPP
WHITE : King + 1 Bishop 3 Pawns
BLACK : King + 1 Bishop 2 Pawns
This chess game ended in a draw.
Follow this game move after move
(download)Chess is ruthless: you've got to be prepared to kill people. (Nigel Short)
Es genügt nicht ein guter Spieler zu sein, man muß auch gut spielen. (Siegbert Tarrasch)
El Ajedrez es parte de una cultura y si una cultura esta en decadencia, entonces también el Ajedrez declinará. (Mikhail Botvinnik)
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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