2014 Geneva Open Challenger – Singles

Malek Jaziri was the defending champion, but he did not compete that year.
Marcos Baghdatis won the title, beating Michał Przysiężny in the final, 6–1, 4–6, 6–3.

Singles
2014 Geneva Open Challenger
Champion Marcos Baghdatis
Runner-up Michał Przysiężny
Final score6–1, 4–6, 6–3

Seeds

  1. Jiří Veselý (Quarterfinals)
  2. Simone Bolelli (Semifinals)
  3. Lukáš Lacko (Second round)
  4. Tatsuma Ito (Second round)
  5. Filip Krajinović (Second round)
  6. Marcos Baghdatis (Champion)
  7. Damir Džumhur (Quarterfinals)
  8. Peter Gojowczyk (First round)

Draw

Key

Finals

Semifinals Final
          
6 Marcos Baghdatis 6 6
Q Radu Albot 3 3
6 Marcos Baghdatis 6 4 6
Michał Przysiężny 1 6 3
Michał Przysiężny 77 6
2 Simone Bolelli 62 4

Top Half

First Round Second Round Quarterfinals Semifinals
1 J Veselý 77 6
  G Melzer 61 3 1 J Veselý 6 6
  J Wang 4 6 7   J Wang 4 2
WC M Lammer 6 1 5 1 J Veselý 4 5
WC V Troicki 6 6 6 M Baghdatis 6 7
  M Cecchinato 3 2 WC V Troicki 2 3
  A Pavić 4 2 6 M Baghdatis 6 6
6 M Baghdatis 6 6 6 M Baghdatis 6 6
3 L Lacko 6 3 6 Q R Albot 3 3
  A Ungur 4 6 4 3 L Lacko 1r
  M Delić 62 6 3 Q R Albot 5
Q R Albot 77 3 6 Q R Albot 6 6
  M Berrer 6 1 77 7 D Džumhur 3 1
Q S Ehrat 1 6 64   M Berrer 6 4 5r
  F Dustov 2 2 7 D Džumhur 3 6 5
7 D Džumhur 6 6

Bottom Half

First Round Second Round Quarterfinals Semifinals
5 F Krajinović 6 66 6
  M Chiudinelli 4 78 3 5 F Krajinović 6 63 62
  V Hănescu 6 4 6   V Hănescu 4 77 77
  M Fucsovics 3 6 4   V Hănescu 66 77 2
WC Y Marti 66 4   M Przysiężny 78 63 6
  M Przysiężny 78 6   M Przysiężny 6 6
  Y Nishioka 65 2 4 T Ito 1 4
4 T Ito 77 6 M Przysiężny 77 6
8 P Gojowczyk 2 0r 2 S Bolelli 62 4
PR S Darcis 6 3 PR S Darcis 0 6 6
Q Moritz Baumann 6 2 4   M Copil 6 4 4
  M Copil 3 6 6 PR S Darcis 3 6 1
  I Marchenko 77 6 2 S Bolelli 6 2 6
Q F Škugor 62 3   I Marchenko 5 6 4
WC H Laaksonen 4 6 3 2 S Bolelli 7 4 6
2 S Bolelli 6 3 6
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gollark: https://osmarks.tk/random-stuff/maxim/Access a random one via this convenient API!
gollark: Ah, the maxims of maximally effective mercenaries, yes.
gollark: ```RF Gen in the Billions,Item/Fluid/RF Storage in the 2^63-1 Cross dimensional Storage-Storage transport (for the Infinity Containers Only)```*No.*

References

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