TennisEdge's AI bot is backing T. Samuel (moneyline) in Z. Bergs vs T. Samuel (Eastbourne on 2026-06-26).
Independent estimates of who wins, each from a different method. The blend is what the bot prices against the market.
| Method | Z. Bergs | T. Samuel |
|---|---|---|
| Elo ratings-based, surface-weighted |
57.4% | 42.6% |
| Machine learning 29-feature gradient-boosted model |
53.1% | 46.9% |
| Serve / return point-by-point simulation |
41.9% | 58.1% |
| Blend what the bot actually prices off |
50.8% | 49.2% |
| Market implied de-vigged from the opening odds |
63.6% | 36.4% |
We publish how well these score against the closing market, including where they lose: how accurate are tennis predictions?
Our own ratings, computed from match results since 2018. Players with fewer than 5 rated matches are omitted rather than shown at a provisional starting value. Last updated July 27, 2026.
Z. Bergs leads 1–0 over 1 meeting. Full record.
| Date | Event | Surface | Winner | Score |
|---|---|---|---|---|
| June 26, 2026 | Eastbourne | grass | Z. Bergs | 2 - 1 |
| L | T. Fritz | 2 - 0 | July 27, 2026 |
| L | A. Fery | 2 - 3 | July 4, 2026 |
| W | J. Faria | 3 - 1 | July 2, 2026 |
| W | U. Humbert | 2 - 3 | June 30, 2026 |
| W | U. Humbert | 2 - 1 | June 28, 2026 |
| L | J. D. Hara Friend | 2 - 0 | July 29, 2026 |
| W | J. Pinnington Jones | 0 - 2 | July 29, 2026 |
| W | L. Draxl | 0 - 2 | July 26, 2026 |
| W | C. Broom | 0 - 2 | July 25, 2026 |
| W | Y. H. Hsu | 0 - 2 | July 24, 2026 |
All June 26, 2026 results & picks →
The model consensus identifies a 5.9% edge on the underdog, driven by a massive discrepancy in surface specialization: Samuel holds a 'Strong Specialist' rating on grass while Bergs is merely 'Moderate'. Although Bergs is the fresher player, the market price of 1.50 appears to chase Bergs' recent results—which included a retirement win—while undervaluing Samuel's proven grass efficacy and 'lucky loser' momentum with home support. The qualitative data supports the mathematical overlay, suggesting the favorite is over-priced.