TOTAL VOLUME:

$134.2b

24H VOL:

$126,324,530

24H TRANSACTIONS:

2,388,728,490

OPEN INTEREST:

$1,434,646,834

406,019

Markets across

30,401

events

MATCHED EVENTS:

2,689

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
Karolina Pliskova vs Diana Shnaider: Total Games
kalshi

Karolina Pliskova vs Diana Shnaider: Total Games

Volume:
$12,462

Over 16.5 games

 - Kalshi

Over 16.5 games - Kalshi

1W

News

Positive

Negative

Neutral

Hover marker for details

Vol.

·

Resolved Sep 2, 2026

Closed: Sep 2, 12:45 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

Over 16.5 games

View
100%
1%
Yes 100¢No 0¢
1¢
N/A
$3,484
N/A
N/A
$3,089
Settled
Yes
kalshi

Over 21.5 games

View
0%
Yes 0¢No 100¢
1¢
N/A
$7,598
N/A
N/A
$2,627
Settled
No
kalshi

Over 26.5 games

View
0%
Yes 0¢No 100¢
1¢
N/A
$1,379
N/A
N/A
$800
Settled
No
Total markets: 3

Description

Another pair of professional tennis athletes will face off in a closely watched encounter during the same tournament. The length of their match, measured in games, will settle multiple betting conditions depending on whether it surpasses set benchmarks.

Kalshi

These markets resolve based on the total number of completed games in the Karolina Pliskova vs Diana Shnaider professional tennis match at the 2026 US Open Women Singles Round Of 64. If the match does not occur due to injury, walkover, forfeiture, or cancellation before any play begins, markets resolve to a fair price. Postponements or delays keep markets open until the rescheduled match finishes within two weeks. If a retirement occurs, markets that can be unconditionally settled from already-completed play resolve accordingly, while any unresolved markets resolve to Fair Market Price at the Exchange's sole discretion. These rules apply uniformly across all outcome thresholds.