Siniaková at the 2016 Aegon Classic Birmingham
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Full name | Kateřina Siniaková |
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Country (sports) | Czech Republic |
Born |
Hradec Králové, Czech Republic |
10 May 1996
Height | 1.74 m (5 ft 9 in) |
Prize money | $1,163,487 |
Singles | |
Career record | 160–88 |
Career titles | 1 WTA, 7 ITF |
Highest ranking | 37 (9 January 2017) |
Current ranking | 37 (9 January 2017) |
Grand Slam Singles results | |
Australian Open | 2R (2015) |
French Open | 1R (2015, 2016) |
Wimbledon | 3R (2016) |
US Open | 2R (2016) |
Doubles | |
Career record | 75–47 |
Career titles | 2 WTA, 1 WTA 125K, 4 ITF |
Highest ranking | 33 (24 October 2016) |
Current ranking | 35 (14 November 2016) |
Grand Slam Doubles results | |
Australian Open | 1R (2015, 2016, 2017) |
French Open | SF (2016) |
Wimbledon | 2R (2015) |
US Open | QF (2016) |
Grand Slam Mixed Doubles results | |
Australian Open | 2R (2017) |
Wimbledon | 2R (2016) |
Last updated on: 14 November 2016. |
Kateřina Siniaková (born 10 May 1996) is a Czech tennis player.
Siniaková has won three doubles titles (including one WTA 125K series) on the WTA tour, as well as seven singles and four doubles titles on the ITF circuit in her career. On 24 October 2016, she reached her best singles ranking of world number 49. On 24 October 2016, she peaked at world number 33 in the doubles rankings.
Siniaková was ranked the number two junior tennis player in the world in December 2012. In 2013, she won the French Open girls' doubles, the Wimbledon girls' doubles and the US Open girls' doubles titles with fellow Czech Barbora Krejčíková.
In March 2013, Siniaková made her WTA tour debut in the qualifying draw of the 2013 Sony Open Tennis. She defeated Mandy Minella and Alexa Glatch to qualify for the main draw, but lost a three-set encounter with Garbiñe Muguruza in the first round.
Siniaková was born in Hradec Králové to a Czech mother and a Russian father, Dmitry, a former boxer, who is Kateřina's coach.
Kateřina Siniaková won her first WTA singles title at Shenzhen Open, defeating Riske in the final, 6–3, 6–4.