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N. Ion/S. Kamendje vs A. Boros/B. Boros

Tennis
2025-09-11 16:10
Start: 2025-09-11 16:02

Summary

Pick: home
EV: 0.03

Current Odds

Home 1.93|Away 1.79
Best Odds

Match Info

Match key: N. Ion/S. Kamendje_A. Boros/B. Boros_2025-09-11

Analysis

Summary: We see a marginal value on the home pair at 2.06 if their true win probability is near 50%; EV is small (+0.03) and confidence is moderate due to lack of data.

Highlights

  • Breakeven price for a 50% win probability is 2.00; current is 2.06
  • Estimated ROI ~3% per unit at our conservative probability

Pros

  • + Current odds slightly larger than breakeven for a neutral 50% estimate
  • + Simple, conservative model minimizes overreach in absence of data

Cons

  • - Very limited/no match-specific data (form, surface, H2H, injuries) increases uncertainty
  • - Edge is small — sensitive to small changes in true win probability

Details

Market prices show the away pair at 1.70 and the home pair at 2.06. The raw market-implied probabilities (without normalization) are ~48.5% for the home side and ~58.8% for the away side; after accounting for bookmaker margin the normalized market view is roughly 45% home / 55% away. We have no form, surface, H2H or injury data, so we apply a conservative, neutral prior and estimate the true win probability for the home team at 50.0%. At that probability the breakeven decimal price is 2.00; the available price of 2.06 therefore offers a small positive edge. EV (per 1 unit) = 0.50 * 2.06 - 1 = +0.03 (3% ROI). This is a small, marginal value bet that relies on the assumption that the market slightly overprices the away team in the absence of stronger information. Given the lack of data, we flag confidence as moderate and recommend treating this as a low-stakes, opportunistic value bet rather than a strong conviction play.

Key factors

  • No available form/injury/H2H data — conservative neutral prior used
  • Available home price (2.06) is above breakeven (2.00) for a 50% estimated win chance
  • Bookmaker margin shifts raw implied probabilities; value is marginal and sensitive to probability estimate