Expert Overview: Mettraux vs Struplova
The upcoming match between Marie Mettraux and Julie Struplova is set to be a thrilling encounter. With both players showcasing strong performances this season, the odds suggest a closely contested match. The prediction for over 1st Set Games at 55.50 indicates a belief in a potentially high-scoring first set, while the under 2.5 sets odds at 78.40 hint at a possibility of a decisive outcome within three sets. Tie break probabilities further suggest that while tie breaks are possible, they may not be inevitable in either the first set or the match overall.
Mettraux, Marie
Struplova, Julie
(FT)
Predictions:
Market | Prediction | Odd | Result |
---|---|---|---|
Over 1st Set Games | 55.00% | (0-2) | |
Under 1st Set Games | 74.60% | (0-2) | |
Tie Break in 1st Set (No) | 88.00% | (0-2) | |
Tie Break in Match (No) | 86.80% | (0-2) | |
Under 2.5 Sets | 79.10% | (0-2) | |
Total Games 3-Way (Under 22) | 64.20% | (0-2) | |
Total Games 2-Way (Under 22.5) | 63.70% | (0-2) |
Betting List Predictions
Set-Based Predictions
The odds for over 1st Set Games at 55.50 suggest an expectation of a high-scoring set, likely due to both players’ aggressive playstyles. Conversely, the under 1st Set Games odds at 77.70 indicate that a tighter set is also plausible, especially if either player manages to control the pace effectively.
The probability of no tie break in the first set stands at 88.40, suggesting that one player might dominate early enough to avoid a tie break scenario. Overall, the likelihood of avoiding a tie break in the entire match is slightly higher at 88.00.
Match Outcome Predictions
The odds for under 2.5 sets at 78.40 imply that a quick conclusion in two sets is anticipated by bookmakers, possibly due to one player’s potential dominance or the other’s vulnerability under pressure.
Total Games Predictions
The total games predictions offer two close options: under 22 games at 64.50 and under 22.5 games at 63.90. These figures suggest that while a brisk match is expected, there’s room for variability depending on how each set unfolds.