2015 Tilia Slovenia Open – Singles

Singles
	2015 Tilia Slovenia Open
Champion	Luca Vanni
Runner-up	Grega Žemlja
Final score	6–3, 7–6(8–6)

Blaž Kavčič was the defending champion, but chose not to compete.

Luca Vanni won the tournament, defeating Grega Žemlja in the final, 6–3, 7–6^(8–6).

Seeds

Marcel Granollers (First round)
Paolo Lorenzi (Quarterfinals)
Kimmer Coppejans (First round)
Lukáš Lacko (Second round)
Norbert Gombos (Semifinals)
Luca Vanni (Champion)
Thiemo de Bakker (Second round)
Mirza Bašić (Quarterfinals)

Draw

Key

Finals

Semifinals					Final


5	Norbert Gombos	7	4	3

6	Luca Vanni	5	6	6
					6	Luca Vanni	6	7⁸

					WC	Grega Žemlja	3	6⁶
WC	Grega Žemlja	6	6

	Alexander Kudryavtsev	4	2

Top Half

First Round					Second Round					Quarterfinals					Semifinals

1	M Granollers	6⁴	2
	E Donskoy	7⁷	6			E Donskoy	6	3	6
	C Hemery	6	5	6		C Hemery	4	6	3
Q	Edoardo Eremin	3	7	3							E Donskoy	6	2	3
	P Gojowczyk	3	6	6						5	N Gombos	2	6	6
	L Djere	6	3	2		P Gojowczyk	4	3
	K Kravchuk	1	6	6⁴	5	N Gombos	6	6
5	N Gombos	6	4	7⁷											5	N Gombos	7	4	3
3	K Coppejans	1	2												6	L Vanni	5	6	6
LL	J Eysseric	6	6		LL	J Eysseric	6²	3
	H Moriya	1	1		WC	A Radinski	7⁷	6
WC	A Radinski	6	6							WC	A Radinski	2	0
	N Desein	1	0^r							6	L Vanni	6	6
	G Gigounon	6	1			G Gigounon	1	3
	A Karatsev	3	2		6	L Vanni	6	6
6	L Vanni	6	6

Bottom Half

First Round					Second Round					Quarterfinals					Semifinals

8	M Bašić	6	2	6
	M Viola	2	6	4	8	M Bašić	6	6
	J Kovalík	3	2		WC	C İlkel	2	2
WC	C İlkel	6	6							8	M Bašić	7⁷	5	3
WC	G Žemlja	6	5	6						WC	G Žemlja	6⁵	7	6
	A Arnaboldi	4	7	1	WC	G Žemlja	6	6
WC	Aljaž Jakob Kaplja	2	1		4	L Lacko	0	2
4	L Lacko	6	6												WC	G Žemlja	6	6
7	T de Bakker	7	6													A Kudryavtsev	4	2
Q	Joshua Milton	5	3		7	T de Bakker	7⁷	2	2
	A Kudryavtsev	7⁸	6			A Kudryavtsev	6³	6	6
Q	R Ghedin	6⁶	3								A Kudryavtsev	6	1	6
Q	C Garin	5	6	5						2	P Lorenzi	4	6	1
Alt	D Guez	7	2	7	Alt	D Guez	3	4
	A Šetkić	7⁹	1	3	2	P Lorenzi	6	6
2	P Lorenzi	6⁷	6	6

gollark: If it's just ineffable neural networks like we've got now, then ææææ all is bee.

gollark: And with better integration with dedicated computing modules.

gollark: If we actually understand things like that well enough to create them from scratch, we may be able to construct them *without* annoying human problems.

gollark: Why?

gollark: It would have magic nanotechnology™ on board so it would magically™ self-repair.

References

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