Overview
The upcoming tennis match between Oleksandra Oliynykova and Mayar Sherif is expected to be a closely contested affair. Both players bring unique strengths to the court, with Oliynykova known for her powerful baseline play and Sherif’s exceptional agility and defensive skills. The betting odds suggest a tightly contested first set, with a higher probability for fewer games played overall, indicating that either player could secure an early advantage.
Oliynykova, Oleksandra
WLLLW
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Sherif,Mayar
LLWLW
Date: 2025-09-02
Time: 14:20
(FT)
(FT)
Venue: Montreux - Center Court
Score: 2-0
Predictions:
Market | Prediction | Odd | Result |
---|---|---|---|
Over 1st Set Games | 53.50% | (2-0) 6-3 1st Set 1.53 | |
Under 1st Set Games | 63.50% | (2-0) 6-3 1st Set 1.62 | |
Tie Break in 1st Set (No) | 93.90% | (2-0) | |
Tie Break in Match (No) | 85.00% | (2-0) | |
Under 2.5 Sets | 68.50% | (2-0) | |
Total Games 3-Way (Under 22) | 63.00% | (2-0) | |
Total Games 2-Way (Under 22.5) | 60.50% | (2-0) |
Betting Predictions
- Over 1st Set Games: 52.60% – This suggests a slight edge towards the set having more than 21 games, but not overwhelmingly so.
- Under 1st Set Games: 66.80% – There is a stronger likelihood that the first set will have fewer than 22 games, pointing towards a potentially quick set.
- Tie Break in 1st Set (No): 89.10% – It is highly probable that the first set will be decided without requiring a tiebreak, indicating a decisive break of serve.
- Tie Break in Match (No): 83.50% – There’s a significant chance the match will conclude without any tiebreaks, suggesting decisive sets.
- Under 2.5 Sets: 71.40% – The odds favor the match being completed in two sets, highlighting potential dominance by one player early on.
- Total Games 3-Way (Under 22): 65.10% – The prediction leans towards the total number of games across all sets being less than 22, reinforcing expectations of a swift conclusion.
- Total Games 2-Way (Under 22.5): 59.10% – There is a fair chance that the total games will not exceed 23, supporting the likelihood of short sets.