ChessBites - Player Information and Statistics

Player Profile

Player:

(Eg: Carlsen,Magnus)

Zuber, Michael



FIDE:	FIDE Card
Years:	1992-1996
Number of games:	16
Number of wins:	1
Number of draws:	5
Number of losses:	10
White score:	1/7 (14.29% - Average Elo: 2287)
Black score:	2½/9 (27.78% - Average Elo: 2328.57)

Games
White draws
White losses
Black wins
Black draws
Black losses

Top wins

Schmid, Martin - Zuber, Michael, Suhr op, Suhr (C36) - 1992

Zuber, Michael - ? (7)

Denoth, Mario (½/1)

Eschle, Hubert (0/1)

Huss, Andreas (0/1)

Jahn, Constanze (½/1)

Simon, Ralf Axel (0/1)

Steinert, Marc (0/1)

Wintzer, Joachim (0/1)

? - Zuber, Michael (9)

Adler, Joel Arturo Manuel (0/1)

Arbakov, Valentin (0/1)

Barkhagen, Jonas (0/1)

Georges, Sascha (0/1)

Kaenel, Hansjuerg (0/1)

Maenner, Martin (½/1)

Schmid, Martin (1/1)

Schmid, Wolfgang (½/1)

Trachsel, Peter (½/1)

Openings played as White (5)

C03 French, Tarrasch (1.e4 e6 2.d4 d5 3.Nd2)
Average Elo: 2285
Result: ½/2 = 25%

D00 Queen's Pawn Game (1.d4 d5)
Average Elo: 2310
Result: ½/2 = 25%

A43 Old Benoni (1.d4 c5)
Average Elo: 0
Result: 0/1 = 0%

B15 Caro-Kann (1.e4 c6 2.d4 d5 3.Nc3)
Average Elo: 2245
Result: 0/1 = 0%

B00 Uncommon King's Pawn Opening (1.e4)
Average Elo: 0
Result: 0/1 = 0%

Openings played as Black (8)

A13 English (1.c4 e6)
Average Elo: 2345
Result: ½/2 = 25%

D03 Torre Attack (Tartakower Variation) (1.d4 d5 2.Nf3 Nf6 3.Bg5)
Average Elo: 2320
Result: 0/1 = 0%

C36 King's Gambit Accepted, Abbazia Defense (1.e4 e5 2.f4 exf4 3.Nf3 d5)
Average Elo: 0
Result: 1/1 = 100%

A17 English (1.c4 Nf6 2.Nc3 e6)
Average Elo: 2575
Result: 0/1 = 0%

E43 Nimzo-Indian, Fischer Variation (1.d4 Nf6 2.c4 e6 3.Nc3 Bb4 4.e3 b6)
Average Elo: 2320
Result: 0/1 = 0%

E18 Queen's Indian, Old Main line, 7.Nc3 (1.d4 Nf6 2.c4 e6 3.Nf3 b6 4.g3 Bb7 5.Bg2 Be7 6.O-O O-O 7.Nc3)
Average Elo: 2400
Result: 0/1 = 0%

E20 Nimzo-Indian (1.d4 Nf6 2.c4 e6 3.Nc3 Bb4)
Average Elo: 2110
Result: ½/1 = 50%

C47 Four Knights (1.e4 e5 2.Nf3 Nc6 3.Nc3 Nf6)
Average Elo: 2230
Result: ½/1 = 50%