KalshiClosedCheck availabilityKYC requiredVerified resolution dataWell calibratedThis market resolved: Corey Conners beats Novak and Potgieter (99%)
Resolved: Oct 22, 2026, 8:25 PM
Provider-verified resolution
CoinRithm has provider-backed winner and settlement-time evidence for this market.
Data quality warningStale data
Data as of Oct 22, 2026, 8:15 PM UTC · policy pm-quality-4
Trends
Corey Conners beats Novak and PotgieterWon
Andrew Novak beats Conners and PotgieterLost
Aldrich Potgieter beats Conners and NovakLost
Rules
If Corey Conners is determined to have won the 3-ball matchup among Corey Conners, Andrew Novak, and Aldrich Potgieter in the 1st round of the 2026 Butterfield Bermuda Championship, then the market resolves to Yes.
- Tie Resolution If multiple participants are tied for the 3-ball lead at the end of the round: Yes payout: $1/N, rounded down to the nearest cent (N = number of tied participants) No payout: $1 minus the Yes payout Withdrawal Rule If a golfer withdraws prior to teeing off, all markets will resolve to fair market value. Kalshi is not affiliated, associated, authorized, endorsed by, or in any way officially connected with the PGA. All trademarks, logos, and brand names are the property of their respective owners.
Rules for each outcome
- Corey Conners beats Novak and Potgieter
- If Corey Conners is determined to have won the 3-ball matchup among Corey Conners, Andrew Novak, and Aldrich Potgieter in the 1st round of the 2026 Butterfield Bermuda Championship, then the market resolves to Yes.
- Andrew Novak beats Conners and Potgieter
- If Andrew Novak is determined to have won the 3-ball matchup among Andrew Novak, Corey Conners, and Aldrich Potgieter in the 1st round of the 2026 Butterfield Bermuda Championship, then the market resolves to Yes.
- Aldrich Potgieter beats Conners and Novak
- If Aldrich Potgieter is determined to have won the 3-ball matchup among Aldrich Potgieter, Corey Conners, and Andrew Novak in the 1st round of the 2026 Butterfield Bermuda Championship, then the market resolves to Yes.
