1993 Kremlin Cup – Doubles

Marius Barnard and John-Laffnie de Jager were the defending champions, but Barnard did not participate this year. de Jager partnered Johan de Beer, losing in the first round.

Doubles
1993 Kremlin Cup
Champions Jacco Eltingh
Paul Haarhuis
Runners-up Jan Apell
Jonas Björkman
Final score6–1, ret.

Jacco Eltingh and Paul Haarhuis won the title, defeating Jan Apell and Jonas Björkman by retirement after winning 6–1 in the first set.

Seeds

  1. Jacco Eltingh / Paul Haarhuis (Champions)
  2. Byron Black / Jonathan Stark (First Round)
  3. David Adams / Andrei Olhovskiy (Semifinals)
  4. Patrik Kühnen / Menno Oosting (Quarterfinals)

Draw

Key

Draw

First Round Quarterfinals Semifinals Final
1 J Eltingh
P Haarhuis
6 5 6
  J de Beer
J-L de Jager
1 7 4 1 J Eltingh
P Haarhuis
6 6  
  M Damm
D Vacek
4 4     S Groen
D Prinosil
3 4  
  S Groen
D Prinosil
6 6   1 J Eltingh
P Haarhuis
7 2  
4 P Kühnen
M Oosting
7 6     M Briggs
T Kronemann
6 1r
Q E Ferreira
J Tarango
6 4   4 P Kühnen
M Oosting
2 7 4
  M Briggs
T Kronemann
6 7     M Briggs
T Kronemann
6 6 6
  D Eisenman
M Knowles
1 6   1 J Eltingh
P Haarhuis
6    
  K Kinnear
C van Rensburg
7 6     J Apell
J Björkman
1 r  
  D Nargiso
N Pereira
6 3     K Kinnear
C van Rensburg
6 5  
WC J Hlasek
Y Kafelnikov
6 4 5 3 D Adams
A Olhovskiy
7 7  
3 D Adams
A Olhovskiy
4 6 7 3 D Adams
A Olhovskiy
6 3  
WC B Borg
A Cherkasov
2 2     J Apell
J Björkman
7 6  
  B-O Pedersen
J Palmer
6 6     B-O Pedersen
J Palmer
3 3  
  J Apell
J Björkman
6 6     J Apell
J Björkman
6 6  
2 B Black
J Stark
4 2  
gollark: `t=lambda x:x;print("BEES"*t(9))`
gollark: Funnily enough, the 32 byte limit is *barely* long enough that I can define and use... the identity function.
gollark: `9**9**9**9**9**9*9` is greater than 2^64, probably, so I cannot be stopped with C/Rust.
gollark: Unless we are just ignoring such limits.
gollark: This is still constrained by C integer sizes.
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.