Expert Analysis: Ushakov vs Berger Tennis Match
On September 3, 2025, the tennis world turns its attention to the highly anticipated match between Alexander Ushakov and Antoine Berger. This encounter promises to be a thrilling display of skill and strategy, with both players bringing unique strengths to the court. Ushakov, known for his powerful baseline play and consistency, will face off against Berger’s agility and tactical prowess. The betting odds suggest a closely contested match, with several key predictions to consider.
Ushakov, Alexander
Berger, Antoine
(FT)
Predictions:
| Market | Prediction | Odd | Result |
|---|---|---|---|
| Over 1st Set Games | 81.30% | (0-2) | |
| Under 1st Set Games | 62.00% | (0-2) | |
| Tie Break in 1st Set (No) | 78.20% | (0-2) | |
| Tie Break in Match (No) | 75.70% | (0-2) | |
| Under 2.5 Sets | 59.60% | (0-2) | |
| Total Games 3-Way (Under 22) | 48.10% | (0-2) | |
| Total Games 2-Way (Under 22.5) | 52.00% | (0-2) |
Betting Predictions
Set Games Prediction
The prediction for the first set games stands at an Over of 82.50 and an Under of 65.70. This suggests that while there might be some long exchanges, the set is expected to remain relatively competitive without excessive games.
Tie Break Probabilities
- 1st Set Tie Break (No): The probability of no tie break in the first set is high at 77.90, indicating that one player may secure a decisive advantage early on.
- Match Tie Break (No): With a 79.10 chance of no tie break in the match, it is likely that one player will dominate at least one set to avoid a final tie-break scenario.
Set Length Prediction
The odds for Under 2.5 Sets are at 55.90, suggesting that the match could potentially extend beyond three sets, though it remains a close call.
Total Games Forecast
- Total Games 3-Way (Under 22): At 48.30, this prediction indicates a possibility of a swift conclusion with fewer than 22 total games played.
- Total Games 2-Way (Under 22.5): The odds here are slightly higher at 52.40, suggesting that while still short, the match could slightly exceed the lower bound of this range.