TOTAL VOLUME:
$154.4b
24H VOL:
$230,589,906
24H TRANSACTIONS:
2,984,028,936
OPEN INTEREST:
$1,885,293,300
410,482
Markets across
40,213
events
MATCHED EVENTS:
4,340
PLATFORM COVERAGE:
5
Polymarket:
37%
VS.
Kalshi:
63%
Closed: Oct 27, 8:59 AM EST
Polymarket
This market refers to the tennis match between Sitong Chen and Meng Yi Chen in the W35 Kunshan, Qualifying, originally scheduled for October 24, 2026 at 10:00PM ET. This market will resolve to 'Sitong Chen' if Sitong Chen advances against Meng Yi Chen. This market will resolve to 'Meng Yi Chen' if Meng Yi Chen advances against Sitong Chen. If the match is canceled (not played at all), ends in a tie, or a winner has not been determined by November 7, 2026, 11:59 PM ET (14 days after the scheduled start), 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 International Tennis Federation (ITF). A consensus of credible reporting may also be used.
This market refers to the tennis match between Sitong Chen and Meng Yi Chen in the W35 Kunshan, Qualifying, originally scheduled for October 24, 2026 at 10:00PM ET. This market will resolve to 'Sitong Chen' if Sitong Chen advances against Meng Yi Chen. This market will resolve to 'Meng Yi Chen' if Meng Yi Chen advances against Sitong Chen. If the match is canceled (not played at all), ends in a tie, or a winner has not been determined by November 7, 2026, 11:59 PM ET (14 days after the scheduled start), 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 International Tennis Federation (ITF). A consensus of credible reporting may also be used.
On Polymarket, this market is priced through a continuous trading mechanism where users buy and sell shares representing their belief in the outcome. The price of these shares directly reflects the probability of that outcome occurring, as determined by supply and demand. On Polymarket, prices reflect that venue's order book, liquidity, and how traders price the outcome right now. As more traders buy shares indicating a belief in a particular player winning, the price of those shares increases, and vice versa. This dynamic pricing allows the market to quickly incorporate new information and adjust probabilities accordingly, offering a real-time assessment of expectations for the Sitong Chen vs Meng Yi Chen match.
This market resolves around Nov 1, 2026, with the outcome confirmed once the event is verifiable from credible public reporting. The resolution will be based on the official result of the Sitong Chen vs Meng Yi Chen match as declared by the governing sporting body. The market will determine which player is declared the winner, and that result will be used to settle all outstanding shares. Traders should monitor official sources for the final result to understand when and how this market will be settled.
Several factors could influence trading activity in this market before Nov 1, 2026. Any news regarding player injuries, changes in coaching strategies, or unexpected performance in preceding matches could shift trader sentiment. Publicly available analysis from sports commentators or analysts offering predictions about the Sitong Chen vs Meng Yi Chen match could also impact the market. Unexpected announcements related to the event itself, such as venue changes or altered match conditions, could also lead to significant price movements as traders reassess the probabilities.