2012 Cachantún Cup – Doubles

Máximo González and Horacio Zeballos were the defending champions, but did not participate this year.
Paul Capdeville and Marcel Felder won the title, defeating Jorge Aguilar and Daniel Garza 6–7(3–7), 6–4, [10–7].

Doubles
2012 Cachantún Cup
Champions Paul Capdeville
Marcel Felder
Runners-up Jorge Aguilar
Daniel Garza
Final score6–7(3–7), 6–4, [10–7]
Main article: 2012 Cachantún Cup

Seeds
  1. Facundo Bagnis / Eduardo Schwank (Semifinals, withdrew)
  2. Guido Andreozzi / Fernando Romboli (Semifinals)
  3. Martín Alund / Andrés Molteni (Quarterfinals)
  4. Paul Capdeville / Marcel Felder (Champions)

Draw

Key

Draw
First Round Quarterfinals Semifinals Final
1 F Bagnis
E Schwank 		63 77 [10]
  N Mektić
A Veić 		77 61 [4] 1 F Bagnis
E Schwank 		6 6  
WC Javier Munoz
JC Saez 		5 4     J Martí
A Velotti 		4 1  
  J Martí
A Velotti 		7 6   1 F Bagnis
E Schwank 		     
3 M Alund
A Molteni 		66 6 [10]   J Aguilar
D Garza 		w/o    
WC G Rivera-Aránguiz
C Saavedra-Corvalán 		78 3 [4] 3 M Alund
A Molteni 		4 4  
  N Ćirić
G Tošić 		69 4     J Aguilar
D Garza 		6 6  
  J Aguilar
D Garza 		711 6     J Aguilar
D Garza 		77 4 [7]
WC G Lama
M Sborowitz 		1 3   4 P Capdeville
M Felder 		63 6 [10]
  G Clezar
S Decoud 		6 6     G Clezar
S Decoud 		3 4  
  G Durán
A González 		4 5   4 P Capdeville
M Felder 		6 6  
4 P Capdeville
M Felder 		6 7   4 P Capdeville
M Felder 		6 3 [10]
  F Argüello
P Galdón 		0 6 [10] 2 G Andreozzi
F Romboli 		4 6 [6]
  R Dutra da Silva
L Kirche 		6 3 [6]   F Argüello
P Galdón 		2 0  
  A Gensse
G Rufin 		2 5   2 G Andreozzi
F Romboli 		6 6  
2 G Andreozzi
F Romboli 		6 7  
gollark: If you like TeX, `\frac{\left( x-2\right)\cdot-1}{120}\cdot\left( x-3\right)\cdot\left( x-4\right)\cdot\left( x-5\right)\cdot\left( x-6\right)+\frac{\left( x-1\right)\cdot7}{24}\cdot\left( x-3\right)\cdot\left( x-4\right)\cdot\left( x-5\right)\cdot\left( x-6\right)+\frac{\left( x-1\right)\cdot-9}{4}\cdot\left( x-2\right)\cdot\left( x-4\right)\cdot\left( x-5\right)\cdot\left( x-6\right)+\frac{\left( x-1\right)\cdot127}{12}\cdot\left( x-2\right)\cdot\left( x-3\right)\cdot\left( x-5\right)\cdot\left( x-6\right)+\frac{\left( x-1\right)\cdot-1}{8}\cdot\left( x-2\right)\cdot\left( x-3\right)\cdot\left( x-4\right)\cdot\left( x-6\right)+104\cdot\left( x-1\right)\cdot\left( x-2\right)\cdot\left( x-3\right)\cdot\left( x-4\right)\cdot\left( x-5\right)`.
gollark: Your expression: (1 * (((x - 2) / (-1)) * ((x - 3) / (-2)) * ((x - 4) / (-3)) * ((x - 5) / (-4)) * ((x - 6) / (-5)))) + (7 * (((x - 1) / (1)) * ((x - 3) / (-1)) * ((x - 4) / (-2)) * ((x - 5) / (-3)) * ((x - 6) / (-4)))) + (27 * (((x - 1) / (2)) * ((x - 2) / (1)) * ((x - 4) / (-1)) * ((x - 5) / (-2)) * ((x - 6) / (-3)))) + (127 * (((x - 1) / (3)) * ((x - 2) / (2)) * ((x - 3) / (1)) * ((x - 5) / (-1)) * ((x - 6) / (-2)))) + (3 * (((x - 1) / (4)) * ((x - 2) / (3)) * ((x - 3) / (2)) * ((x - 4) / (1)) * ((x - 6) / (-1)))) + (12480 * (((x - 1) / (5)) * ((x - 2) / (4)) * ((x - 3) / (3)) * ((x - 4) / (2)) * ((x - 5) / (1))))
gollark: Okay, done.
gollark: Hold on while I figure out how this works again.
gollark: I'll run it through my thing.
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