MaxBetto
< Back

N. Lootsma/F. Van Sambeek vs A. Gray/H. Rock

Tennis
2025-09-09 11:58
Start: 2025-09-09 12:02

Summary

No pick
EV: -0.02

Current Odds

Home 17|Away 1.01
Best Odds

Match Info

Match key: N. Lootsma/F. Van Sambeek_A. Gray/H. Rock_2025-09-09

Analysis

Summary: With no match-specific data and a conservative 70% estimate for the away side, the current prices offer no positive expected value for either team; we recommend no bet.

Highlights

  • Market implied probability for away = 71.4% vs our estimate 70.0%
  • Neither side produces positive EV at current prices (away EV ≈ -0.02, home EV ≈ -0.175)

Pros

  • + Conservative, data-sparse approach avoids overconfident wagering
  • + Clear thresholds provided for when a side would become +EV (away >71.43%, home odds ≥3.333)

Cons

  • - Recommendation is driven by lack of informational input rather than detailed scouting
  • - If insider information exists (injury, lineup change, surface edge), it could overturn this conclusion

Details

We have no external matchup, form, surface or injury information and must therefore use conservative, model-agnostic assumptions. The market prices are Home 2.75 (implied 36.36%) and Away 1.40 (implied 71.43%). Conservatively we estimate the away pair's true win probability at 70.0% (home 30.0%), which yields expected values of: Away EV = 0.70 * 1.40 - 1 = -0.02 (negative) and Home EV = 0.30 * 2.75 - 1 = -0.175 (more negative). Because neither side shows positive expected value at the current widely-available prices, we recommend no bet. If a bettor believed the away team's win probability was materially higher than 70% (above ~71.43%), the favorite would become +EV; conversely the home side would require odds ≥ 3.333 (p ≥ 30%) to be +EV, and it is currently 2.75, so also not attractive.

Key factors

  • No independent match-specific information available (form, surface, injuries, H2H)
  • Market implies a strong away favourite (71.4%); our conservative estimate is slightly lower (70%)
  • Both sides show negative expected value at current prices given our probability estimate