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Boyer, Tristan vs Dutra da Silva,Daniel

Expert Analysis: Boyer, Tristan vs Dutra da Silva, Daniel

The upcoming match between Tristan Boyer and Daniel Dutra da Silva on October 28, 2025, promises to be an intriguing contest. With both players known for their strategic play and resilience, this encounter is expected to be competitive. The betting odds suggest a close contest with several interesting angles for bettors to consider.

Boyer, Tristan

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Dutra da Silva,Daniel

LLWWLDate: 2025-10-28Time: 01:25
(FT)Venue: Lima - Cancha CentralScore: 2-0

Predictions:

MarketPredictionOddResult
Over 1st Set Games55.80%(2-0) 7-6 1st Set 2.00
Under 1st Set Games65.00%(2-0) 7-6 1st Set 1.22
Tie Break in 1st Set (No)79.90%(2-0)
Under 2.5 Sets75.90%(2-0)
Tie Break in Match (No)64.40%(2-0)
Total Games 2-Way (Over 22.5)60.00%(2-0)

Betting Predictions

First Set Games

  • Over 1st Set Games (55.10): The odds suggest that the first set will likely have more than 18 games, indicating a closely contested set.
  • Under 1st Set Games (68.50): There is a higher probability that the first set will have fewer than 18 games, suggesting potential breaks of serve and shorter games.

Tie Break in First Set

  • Tie Break in 1st Set (No) – 74.60%: This prediction implies that the first set may not go to a tiebreak, suggesting one player might break serve decisively enough to win the set outright.

Total Sets

  • Under 2.5 Sets – 71.90%: The odds indicate that the match is likely to be decided in two sets, pointing towards a potential dominant performance by one player.

Tie Break in Match

  • Tie Break in Match (No) – 62.00%: This suggests that the match might be won without going to a tiebreak, indicating strong performances and possibly decisive sets.

Total Games Prediction

  • Total Games 2-Way (Over 22.5) – 57.30%: This prediction leans towards a match with over 23 total games, suggesting extended play and possibly closer matches within sets.

Overall, the predictions highlight a match where both players are expected to perform strategically, with chances of closely contested sets and a likely conclusion within two sets.