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Tommy Edwards vs Filip Soderqvist

Tennis
2025-09-05 21:21
Start: 2025-09-05 21:18

Summary

Pick: away
EV: 0.0175

Current Odds

Home 161|Away -
Best Odds

Match Info

Match key: Tommy Edwards_Filip Soderqvist_2025-09-05

Analysis

Summary: We find a small positive edge backing the away favorite Filip Soderqvist at 1.10 based on a conservative true-win estimate of 92.5%; the expected ROI is about 1.75%.

Highlights

  • Market implies ~90.91% chance for the away favorite; our conservative estimate is 92.5%
  • Small but positive expected value at current odds (EV ≈ 0.0175)

Pros

  • + Available odds (1.10) are slightly better than the conservative fair-price threshold (≈1.081)
  • + Low variance single-event edge if assumptions hold

Cons

  • - Very low payout on a heavy favorite increases sensitivity to estimation error
  • - Scarcity of match-specific data (surface, injuries, H2H) raises model uncertainty

Details

We note the market makes Filip Soderqvist a very strong favorite at decimal 1.10 (implied win probability ~90.91%). With no external research returned, we apply conservative, informed assumptions: the market is likely pricing a clear ability gap (experience/rank/form unknown), but a small margin of edge remains plausible after removing bookmaker overround. We estimate Soderqvist's true win probability at 92.5% (0.925), slightly above the market-implied 90.91%; at the available decimal 1.10 that produces positive expected value. Given scarce match-specific data and unknown surface/health, we remain conservative in our probability estimate, only taking a small edge. Comparing probabilities: implied market odds require a true win probability of 1/1.10 = 90.91% to be fair; our 92.5% estimate justifies a bet on the away favorite at current pricing.

Key factors

  • Market-implied probability (1/1.10 = 90.91%) vs our conservative true estimate (92.5%)
  • No external injury/form/H2H info available so we apply conservative assumptions to avoid overestimating edge
  • Heavy favorite prices compress upside but small positive EV exists if our probability is correct