Overview: Shah, Aryan vs Duje, Ajdukovic
On August 13, 2025, tennis fans will witness an intriguing clash between Aryan Shah and Duje Ajdukovic. Aryan Shah, known for his aggressive baseline play, will be up against Duje Ajdukovic, who is celebrated for his exceptional net game and tactical intelligence. This match promises to be a compelling display of contrasting styles and strategic depth. Both players have shown resilience in their recent performances, making this encounter one of the most anticipated matches of the season.
Shah, Aryan
Duje, Ajdukovic
(FT)
Predictions:
| Market | Prediction | Odd | Result |
|---|---|---|---|
| Over 1st Set Games | 60.30% | (0-2) 3-6 1st Set 1.83 | |
| Tie Break in 1st Set (No) | 76.40% | (0-2) | |
| Under 1st Set Games | 71.60% | (0-2) 3-6 1st Set 1.25 | |
| Tie Break in Match (No) | 67.80% | (0-2) | |
| Total Games 2-Way (Over 22.5) | 65.10% | (0-2) 1.91 |
Betting Predictions
Over 1st Set Games
The prediction for over 1st set games stands at 55.00. Given Aryan Shah’s offensive style and Duje Ajdukovic’s potential to extend rallies, it is plausible that the first set could be more extended than usual.
Tie Break in 1st Set (No)
The odds for no tie break in the first set are listed at 76.30. Considering both players’ ability to dominate through service games and break points, avoiding a tie break in the first set seems likely.
Under 1st Set Games
The under prediction for first set games is at 68.20. This suggests that the match could see a swift conclusion in the first set, with one player managing to secure a decisive lead early on.
Tie Break in Match (No)
The probability of not having a tie break in the entire match is marked at 68.20. Both players’ strong serving capabilities might lead to a decisive advantage without reaching a tie break scenario.
Total Games 2-Way (Over 22.5)
The total games prediction over/under for the match is set at 64.50. Given their playing styles, it’s feasible that the match could exceed this threshold, especially if both players maintain their competitive edge throughout.