ChessBites - Player Information and Statistics

Player Profile

Player:

(Eg: Carlsen,Magnus)

Erdei, Imre



FIDE:	FIDE Card
Years:	2002-2018
Number of games:	12
Number of wins:	5
Number of draws:	5
Number of losses:	2
White score:	3½/6 (58.33% - Average Elo: 1257.75)
Black score:	4/6 (66.67% - Average Elo: 1689.5)

Rating progression

Games
White wins
White draws
White losses
Black wins
Black draws
Black losses

Top wins

Erdei, Imre (1697) - Bene, Zoltan (1768), HUN-chT Csongrad Region, Hungary (D23) - 2016

Erdei, Imre (1837) - Horvath, Adam2 (100), HUN-chT2 Toth 0910, Hungary (E90) - 2010

Arato, Daniel (1631) - Erdei, Imre (1697), HUN-chT Csongrad Region, Hungary (A03) - 2015

Filep, Miklos Sr (1584) - Erdei, Imre (1697), HUN-chT Csongrad Region, Hungary (A03) - 2015

Karolyi, Mate - Erdei, Imre (1837), HUN-chT2 Toth 1011, Hungary (B30) - 2010

Erdei, Imre - ? (6)

Bacsi, Kristof1 (½/1)

Bakos, Adam Tamas (½/1)

Bene, Zoltan (1/1)

Horvath, Adam2 (1/1)

Patko, Gergely (0/1)

Rab, Janos (½/1)

? - Erdei, Imre (6)

Arato, Daniel (1/1)

Ezsias, Istvan (½/1)

Filep, Miklos Sr (1/1)

Karolyi, Mate (1/1)

Kovacs, Zoltan (0/1)

Palinkas, Botond Gergely (½/1)

Openings played as White (5)

D02 Queen's Pawn Game (1.d4 d5 2.Nf3)
Average Elo: 0
Result: ½/2 = 25%

D30 Queen's Gambit Declined (1.d4 d5 2.c4 e6)
Average Elo: 1336
Result: ½/1 = 50%

D23 Queen's Gambit Accepted (1.d4 d5 2.c4 dxc4 3.Nf3 Nf6)
Average Elo: 1768
Result: 1/1 = 100%

E90 King's Indian (1.d4 Nf6 2.c4 g6 3.Nc3 Bg7 4.e4 d6 5.Nf3)
Average Elo: 100
Result: 1/1 = 100%

D37 Queen's Gambit Declined (1.d4 d5 2.c4 e6 3.Nc3 Nf6 4.Nf3)
Average Elo: 1827
Result: ½/1 = 50%

Openings played as Black (5)

A03 Bird's Opening (1.f4 d5)
Average Elo: 1607.5
Result: 2/2 = 100%

A06 Reti Opening (1.Nf3 d5)
Average Elo: 2146
Result: 0/1 = 0%

B06 Robatsch (1.e4 g6)
Average Elo: 0
Result: ½/1 = 50%

B30 Sicilian (1.e4 c5 2.Nf3 Nc6)
Average Elo: 0
Result: 1/1 = 100%

B46 Sicilian, Taimanov Variation (1.e4 c5 2.Nf3 e6 3.d4 cxd4 4.Nxd4 Nc6 5.Nc3 a6)
Average Elo: 1397
Result: ½/1 = 50%