TOTAL VOLUME:

$134.2b

24H VOL:

$134,145,987

24H TRANSACTIONS:

2,388,728,490

OPEN INTEREST:

$1,441,166,947

406,422

Markets across

30,383

events

MATCHED EVENTS:

2,688

PLATFORM COVERAGE:

5

Polymarket:

39%

VS.

Kalshi:

61%

BETA
Dashboards
Tour
All
Sports
Kamil Majchrzak vs Hamad Medjedovic: Total Games
kalshi

Kamil Majchrzak vs Hamad Medjedovic: Total Games

Volume:
$12,164

Over 39.5 games

 - Kalshi

Over 39.5 games - Kalshi

1W

News

Positive

Negative

Neutral

Hover marker for details

Vol.

·

Resolved Aug 30, 2026

Closed: Aug 30, 1:02 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 39.5 games

View
0%
Yes 0¢No 100¢
100¢
N/A
$7,757
N/A
N/A
$6,942
Settled
No
kalshi

Over 34.5 games

0%
26%
Yes 0¢No 100¢
100¢
N/A
$3,719
N/A
N/A
$2,290
Settled
No
kalshi

Over 44.5 games

0%
Yes 0¢No 100¢
100¢
N/A
$688
N/A
N/A
$688
Settled
No
Total markets: 3

Description

This event tracks the total number of games played in a professional tennis match between Kamil Majchrzak and Hamad Medjedovic at the 2026 US Open. Bettors assess whether the match will extend beyond certain game thresholds, reflecting expectations about the length and competitiveness of the encounter. Outcomes depend on the final game count after the match concludes, with specific provisions for cancellations or interruptions.

Kalshi

The event determines whether the total number of completed games in the Kamil Majchrzak vs Hamad Medjedovic match at the 2026 US Open Men Singles Round of 128 exceeds specified thresholds of 34.5, 39.5, or 44.5 games. If the match is canceled, postponed, or delayed before play begins, all markets resolve to a fair price. If the match starts but is later interrupted or postponed, markets that can be settled based on completed play will resolve accordingly, while unresolved markets will settle at a fair market price determined by the Exchange. Retiring players or other in-progress disruptions follow the same resolution logic, ensuring clarity regardless of match continuity.