Give you a statement and table with its title in Markdown format, please determine whether the statement is supported or refuted by, or is unrelated to the table. It'a binary classification problem, you should choose the answer between supported and refuted. Table cells in one row are seperated by '|', and different rows are seperated by '
'.

Table:
| outcome | date | championship | surface | opponent | score |
| runner - up | 25 march 1985 | rotterdam , netherlands | carpet | miloslav mečíř | 1 - 6 , 2 - 6 |
| runner - up | 4 august 1986 | hilversum , netherlands | clay | thomas muster | 1 - 6 , 3 - 6 , 3 - 6 |
| runner - up | 11 july 1988 | gstaad , switzerland | clay | darren cahill | 3 - 6 , 4 - 6 , 6 - 7 (2 - 7) |
| runner - up | 10 october 1988 | basel , switzerland | hard (i) | stefan edberg | 5 - 7 , 3 - 6 , 6 - 3 , 2 - 6 |
| winner | 14 november 1988 | wembley , england | carpet | jonas svensson | 6 - 7 (4 - 7) , 3 - 6 , 6 - 4 , 6 - 0 , 7 - 5 |
| winner | 21 november 1988 | johannesburg , south africa | hard (i) | christo van rensburg | 6 - 7 , 6 - 4 , 6 - 1 , 7 - 6 |
| runner - up | 28 november 1988 | brussels , belgium | carpet | henri leconte | 6 - 7 (3 - 7) , 6 - 7 (6 - 8) , 4 - 6 |
| winner | 13 february 1989 | rotterdam , netherlands | carpet | anders järryd | 6 - 1 , 7 - 5 |
| runner - up | 27 february 1989 | lyon , france | carpet | john mcenroe | 3 - 6 , 6 - 7 (3 - 7) |
| winner | 12 november 1990 | wembley , england | carpet | michael chang | 7 - 6 (9 - 7) , 6 - 3 |
| winner | 30 september 1991 | basel , switzerland | hard (i) | john mcenroe | 7 - 6 (7 - 4) , 6 - 0 , 6 - 3 |
| runner - up | 11 november 1991 | moscow , russia | carpet | andrei cherkasov | 6 - 7 (2 - 7) , 6 - 3 , 6 - 7 (5 - 7) |
| runner - up | 17 july 1995 | gstaad , switzerland | clay | yevgeny kafelnikov | 3 - 6 , 4 - 6 , 6 - 3 , 3 - 6 |
| runner - up | 18 september 1995 | bordeaux , france | hard | yahiya doumbia | 4 - 6 , 4 - 6 |
Title:
jakob hlasek
Statement:
jakob hlasek 's match against jonas svensson is the only one to go 5 sets
Answer:
supported