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Mazzola, Filippo vs Bagnolini, Daniel

General Expert Overview

The upcoming match between Filippo Mazzola and Daniel Bagnolini is anticipated to be a closely contested affair. Given the current form and historical performances of both players, several betting predictions have been made. Mazzola, known for his aggressive baseline play, might push the games count higher, aligning with the prediction of ‘Over 1st Set Games’ at 60.60. Meanwhile, Bagnolini’s consistent performance in maintaining rallies could result in fewer tie breaks, as indicated by ‘Tie Break in Match (No)’ at 98.60.

Mazzola, Filippo

LWLLW
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Bagnolini, Daniel

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Date: 2025-08-26
Time: 09:30
(FT)
Venue: Not Available Yet
Score: 2-1

Predictions:

MarketPredictionOddResult
Under 1st Set Games79.70%(2-1)
Over 1st Set Games61.60%(2-1)
Tie Break in Match (No)98.70%(2-1)
Tie Break in 1st Set (No)98.60%(2-1)
Under 2.5 Sets84.10%(2-1)
Total Games 3-Way (Under 22)82.50%(2-1)
Total Games 2-Way (Under 22.5)77.00%(2-1)

Betting Predictions

Set-Based Predictions

The prediction for ‘Under 1st Set Games’ stands at 79.70, suggesting that the first set may see fewer games due to either player’s ability to break serve early or maintain a solid defense. Conversely, the ‘Over 1st Set Games’ prediction at 60.60 indicates a possibility of extended rallies or break points leading to more games.

Tie Break Analysis

The likelihood of no tie breaks occurring in the match is high, with ‘Tie Break in Match (No)’ at 98.60 and ‘Tie Break in 1st Set (No)’ at 97.80. This suggests that both players might secure sets with clear advantages without needing to enter tie-break scenarios.

Set Count Prediction

With ‘Under 2.5 Sets’ predicted at 86.50, it is likely that the match will be decided in straight sets or potentially extend to a third set if both players are evenly matched.

Total Games Forecast

The ‘Total Games 3-Way (Under 22)’ prediction at 84.80 indicates a potential for shorter matches with fewer total games played. The ‘Total Games 2-Way (Under 22.5)’ at 78.00 further supports this expectation of a relatively quick resolution.