1989 Fernleaf Classic – Doubles

Patty Fendick and Jill Hetherington were the defending champions. However, they

Doubles
1989 Fernleaf Classic
1988 Champions Patty Fendick
Jill Hetherington
Champions Elizabeth Smylie
Janine Tremelling
Runners-up Tracey Morton
Heidi Sprung
Final score76, 61

did not compete that year.

Elizabeth Smylie and Janine Tremelling won in the final 76, 61 against Tracey Morton and Heidi Sprung.

Seeds

Champion seeds are indicated in bold text while text in italics indicates the round in which those seeds were eliminated.

  1. Elizabeth Smylie / Janine Tremelling (Champions)
  2. Louise Field / Michelle Jaggard (First Round)
  3. Jo-Anne Faull / Rachel McQuillan (Semifinals)
  4. Simone Schilder / Clare Wood (Quarterfinals)

Draw

Key

First Round Quarterfinals Semifinals Final
1 E Smylie
J Tremelling
6 6  
  C Cohen
S Jaquet
1 1   1 E Smylie
J Tremelling
6 6  
  A Grunfeld
H ter Riet
4 1     L Bartlett
H Cioffi
1 3  
  L Bartlett
H Cioffi
6 6   1 E Smylie
J Tremelling
6 6  
3 J-A Faull
R McQuillan
6 6   3 J-A Faull
R McQuillan
0 2  
  M Ekstrand
J Jonerup
2 2   3 J-A Faull
R McQuillan
6 7  
  A Betzner
W Probst
6 6     A Betzner
W Probst
3 5  
  D Faber
V Martinek
0 3   1 Elizabeth Smylie
Janine Tremelling
7 6  
  E Galphin
A Simpkin
7 3 3   Tracey Morton
Heidi Sprung
6 1  
  R Seeman
C Toleafoa
6 6 6   R Seeman
C Toleafoa
6 4 7
  J Fuchs
M Strandlund
1 6 6 4 S Schilder
C Wood
3 6 6
4 S Schilder
C Wood
6 4 7   R Seeman
C Toleafoa
4 4  
  K Kschwendt
C Martínez
6 6     T Morton
H Sprung
6 6  
  P Moreno
M Pawlik
2 2     K Kschwendt
C Martínez
6 6 4
  T Morton
H Sprung
6 6     T Morton
H Sprung
7 4 6
2 L Field
M Jaggard
4 4  
gollark: Lies, actually.
gollark: Complex analysis is quite hard, I believe.
gollark: Basic definition, arithmetic operations, conjugates, geometric form, Euler's relation, applications to weird serieseseses, roots of unity, roots of polynomials, sort of thing.
gollark: You could go through it in maybe 15 minutes, but not *teach* it that well.
gollark: A-level calculus is just a few differentiation rules and ææææ integration.

References

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