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Otto Virtanen faces Ben Shelton in the first round of Wimbledon ATP on grass on 30 June, with the match set for best of five sets.
Shelton is the clear market favourite, but Virtanen arrives with strong grass results and heavy serving numbers. That gives the match a clear shape: Shelton has the higher ranking and ATP-level edge, while Virtanen has enough recent grass form to keep the test live.There is no meaningful previous record between Virtanen and Shelton in the supplied numbers, so the match has to be judged through form, surface results and price. That makes the grass data more important than usual.
Virtanen has gone 10-3 on grass this season and has won 91% of his service games, which gives him a solid base for holding through pressure. Shelton's grass record is lighter at 6-1, but it carries stronger ATP weight and includes one title, while his 94% service-game hold rate is the clearest number in the match.
Both players are 7-3 across their recent results, but Virtanen has just come through Wimbledon qualifying and has won seven of his last eight matches. His 15.6 aces per match and 70% first-set win rate suggest he can start quickly, even if Shelton has been harder to break at 93% of service games won.
Bookmakers price Shelton at 1.36 against Virtanen at 3.2, with first-set prices of 1.53 and 2.5. That view fits the ranking gap and Shelton's stronger main-tour grass profile, though it does not fully remove the danger of Virtanen's serve.

Virtanen O.
Shelton B.

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This looks like a match where holds could stack up quickly. Shelton wins more service games, but Virtanen brings the higher ace count and a slightly better recent return-game figure, so the key may be whether Shelton can protect his second serve and avoid letting qualifying momentum turn into scoreboard pressure.
Prediction
Ben Shelton
Otto Virtanen
The data points towards Shelton, mainly because the market is firm, his grass service numbers are stronger, and his season profile carries more ATP-level weight. Virtanen's recent run and serving form make this less simple than the odds suggest, but Shelton still has the broader case.
Odds





