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Live prediction market odds for James McCabe vs. Chak Lam Coleman Wong. Compare prices across Kalshi.

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MARKET RESOLVEDKalshi

James McCabe Wins: James McCabe vs. Chak Lam Coleman Wong

Resolved 2026-06-06

This market resolved on 2026-06-06. James McCabe was the officially declared outcome. Prior to resolution, the market peaked at 99%.

About This Market

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James McCabe vs. Chak Lam Coleman Wong — ATP Tennis match held on 2026-06-06. Review the historical prediction market odds from Kalshi, Polymarket, and more on Prediction Hunt.

Price History

Multi-Platform Probabilities
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Final Closing Odds

1 platform
Candidate
Kalshi
James McCabeWINNER
99%
Coleman Wong
1%
Chak Lam Coleman Wong
—

Frequently Asked Questions

What was "James McCabe vs. Chak Lam Coleman Wong" and why did it matter?

James McCabe vs. Chak Lam Coleman Wong was a prediction market event tracked across 1 platform (Kalshi). James McCabe led the market at 99% implied probability before resolution. Other contenders include Coleman Wong at 1%, Chak Lam Coleman Wong at 0%.

What moved the odds on "James McCabe vs. Chak Lam Coleman Wong"?

James McCabe held the lead at 99% implied probability heading into resolution. Behind James McCabe, Coleman Wong at 1% were the next closest contenders. Platforms were tightly aligned at a 0.0% spread, suggesting broad consensus on the odds.

What were the final odds for "James McCabe vs. Chak Lam Coleman Wong" across platforms?

Here were the closing odds across Kalshi: James McCabe: 99¢ on Kalshi. Coleman Wong: 1¢ on Kalshi. Chak Lam Coleman Wong: no active prices. Platforms were tightly aligned at a 0.0% spread, leaving little room for cross-platform arbitrage.

What did 99% odds for James McCabe mean?

A price of 99¢ meant the market estimated a 99% chance that James McCabe would be the outcome. Traders who bought at 99¢ and held through resolution received $1.00 per share — a 1% return on their position. Those on the wrong side received $0.

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Resolution Oracles

KalshiKalshi
Kalshi Rules
PolymarketPolymarket
UMA Optimistic OracleConsensus of Sources
Read Full Market Rulebooks
Stats
Spread0.0%
Platforms1
Candidates3
Winner

Market Rulebook: James McCabe vs. Chak Lam Coleman Wong

Official settlement criteria, resolution sources, and edge cases across Kalshi and Polymarket.

KalshiKalshi
Primary Rule

If James McCabe wins the Wong vs McCabe professional tennis match in the 2026 ATP S-Hertogenbosch Qualification Round 1 after a ball has been played, then the market resolves to Yes.

Edge Cases

The following market refers to the Wong vs McCabe professional tennis match in the 2026 ATP S-Hertogenbosch Qualification Round 1 after a ball has been played. If the match does not occur (signaled by a ball being played) due to a player injury, walkover, forfeiture, or any other cancellation (all before the match starts), the market will resolve to a fair price in accordance with the rules. If this match is postponed or delayed, the market will remain open and close after the rescheduled match has finished (within two weeks).

Resolution Oracles
Kalshi Rules
PolymarketPolymarket
Primary Rule

This market refers to the tennis match between Coleman Wong and James McCabe in the Libema Open, Qualification, originally scheduled for June 6, 2026 at 8:10AM ET. This market will resolve to 'Coleman Wong' if Coleman Wong advances against James McCabe. This market will resolve to 'James McCabe' if James McCabe advances against Coleman Wong. If the match is canceled (not played at all), ends in a tie, or is delayed beyond 7 days from the scheduled date without a winner determined, this market will resolve to 50-50. If the match begins but is not completed, and one player advances due to the opponent's retirement, default, or disqualification, this market will resolve to the player who advances. If the match ends in a walkover (player withdraws before the start and the other advances automatically), this market will resolve to 50-50. The primary resolution source will be official information from the ATP Tour. A consensus of credible reporting may also be used.

Resolution Oracles
UMA Optimistic OracleConsensus of Sources
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James McCabe

99.0% avg

No price history available