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Samsonova, Ludmilla vs Hon, Priscilla

Expert Overview

The upcoming match between Samsonova, Ludmilla and Hon, Priscilla on 2025-08-27 at 15:00 is anticipated to be a competitive encounter. Both players bring distinct strengths to the court, with Samsonova known for her powerful baseline play and aggressive style, while Hon has demonstrated resilience and tactical acumen in recent matches. Given their respective performances leading up to this event, the match could potentially extend into a deciding set, making it a fascinating contest for spectators and bettors alike.

Samsonova, Ludmilla

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Hon, Priscilla

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Date: 2025-08-27
Time: 21:40
(FT)
Venue: US Open Court - 10
Score: 1-2

Predictions:

MarketPredictionOddResult
Under 3.5 Sets98.10%(1-2)
Over 1st Set Games64.20%(1-2) 6-4 1st Set 1.44
Under 1st Set Games61.00%(1-2) 6-4 1st Set 1.73
Tie Break in 1st Set (No)92.80%(1-2)
Tie Break in Match (No)76.20%(1-2)
Under 2.5 Sets55.60%(1-2)
Total Games 3-Way (Under 22)51.30%(1-2)
Total Games 2-Way (Under 22.5)52.40%(1-2)

Betting Predictions

Set Predictions

The probability of the match concluding in under 3.5 sets stands at a high 98.00%, suggesting that a three-set outcome is highly likely. Conversely, the likelihood of exceeding 1st set games is relatively low at 61.70%, with a similar chance of staying under 1st set games at 60.70%. The absence of a tiebreak in the first set is favored with an odds of 89.40%, indicating that one player might secure a decisive victory within the regular games. Furthermore, the absence of any tiebreaks throughout the match has odds of 76.10%, reinforcing expectations of straightforward set wins.

Game Predictions

In terms of total games played, the odds for under 2.5 sets are calculated at 55.60%, aligning with the set predictions that favor a shorter match duration. The total games market suggests a high likelihood of fewer than 22 games in total (55.60% probability) and fewer than 22.5 games (51.30% probability). These statistics underscore the expectation of efficient service games and potential break points leading to swift set conclusions.