TOTAL VOLUME:

$134b

24H VOL:

$103,397,351

24H TRANSACTIONS:

2,388,728,490

OPEN INTEREST:

$1,410,176,180

399,592

Markets across

30,097

events

MATCHED EVENTS:

2,622

PLATFORM COVERAGE:

5

Polymarket:

39%

VS.

Kalshi:

61%

BETA
Dashboards
Insights
Indices
Tour
All
Trending
Breaking
New
Ending Soon
Politics
Sports
Crypto
Companies
Elections
Financials
Economics
Other
Entertainment
Science and Technology
1st Round 3-Ball: Scott/Burns/Gotterup
kalshi

1st Round 3-Ball: Scott/Burns/Gotterup

Volume:
$25,572

Chris Gotterup beats Scott and Burns

 - Kalshi

Chris Gotterup beats Scott and Burns - Kalshi

1W

News

Positive

Negative

Neutral

Hover marker for details

Vol.

·

Resolved Jul 16, 2026

Closed: Jul 16, 3:09 PM EST

kalshi

Kalshi

View
Join Kalshi and score $25 for your first trade.
Outcome
Trade
Chance %
Price
Spread
Liquidity
Volume
24h
7d
Open Interest
Ends in
Result
kalshi

Chris Gotterup beats Scott and Burns

View
100%
Yes 100¢No 0¢
100¢
N/A
$19,843
N/A
N/A
$15,915
Settled
Yes
kalshi

Sam Burns beats Scott and Gotterup

View
0%
Yes 0¢No 100¢
100¢
N/A
$5,232
N/A
N/A
$5,159
Settled
No
kalshi

Adam Scott beats Burns and Gotterup

View
0%
Yes 0¢No 100¢
100¢
N/A
$498
N/A
N/A
$280
Settled
No
Total markets: 3

Description

In a 3-ball golf matchup during the first round of the 2026 The Open Championship, three golfers compete together as a group. The winner is determined by who shoots the lowest score for the round. This market tracks whether Adam Scott, Sam Burns, or Chris Gotterup finishes with the best score in their grouping.

Kalshi

The 3-ball matchup resolves based on which golfer achieves the lowest score in the first round of the 2026 The Open Championship. If multiple golfers tie for the lowest score within the grouping, the Yes payout is divided equally among all tied participants, with each receiving $1 divided by the number of tied golfers (rounded down to the nearest cent), and the No payout equals $1 minus the Yes payout. If any golfer withdraws prior to teeing off, all related markets resolve to fair market value.