TOTAL VOLUME:
$154.6b
24H VOL:
$333,432,169
24H TRANSACTIONS:
2,984,640,614
OPEN INTEREST:
$1,971,286,090
419,492
Markets across
40,634
events
MATCHED EVENTS:
4,654
PLATFORM COVERAGE:
5
Polymarket:
37%
VS.
Kalshi:
63%
Queens University
all
3 markets
Kalshi
Polymarket
Predict
consensus
News
Positive
Negative
Neutral
Hover marker for details
Vol.
·
Resolves Nov 5, 2026
Time left: 02d:01h:33m
$
This group resolves to which college basketball team wins the game between Queens (NC) Royals and Loyola Marymount Lions, originally scheduled for November 4, 2026. The markets specify a no-result condition if the game is canceled or doesn't start by a specified date.
In the upcoming CBB game between Queens (NC) Royals and Loyola Marymount Lions, originally scheduled for Wednesday, November 4, 2026 at 10:00 PM ET (as of creation of the first market related to the event): If this market's outcome was definitively determined under its rules by the listed resolution sources before abandonment, that outcome will stand. Otherwise, the following no-result provisions apply. If the game is canceled, does not start by Friday, November 6, 2026, 11:59 PM ET, or is abandoned with no official result by that time, this market will resolve 50-50.
The market resolves based on the winner of the Queens University versus Loyola Marymount men’s college basketball game scheduled for November 4, 2026. If the game is postponed but commences within 48 hours of its original scheduled start time, the market remains open and resolves according to the official final result. Should the game be cancelled or fail to start within this 48-hour window, both markets resolve to a fair price. Kalshi clarifies that it holds no official affiliation with the NCAA, and all related trademarks remain property of their respective owners.
In the upcoming CBB game between Queens (NC) Royals and Loyola Marymount Lions, originally scheduled for Wednesday, November 4, 2026 at 10:00 PM ET (as of creation of the first market related to the event): If this market's outcome was definitively determined under its rules by the listed resolution sources before abandonment, that outcome will stand. Otherwise, the following no-result provisions apply. If the game is canceled, does not start by Friday, November 6, 2026, 11:59 PM ET, or is abandoned with no official result by that time, this market will resolve 50-50.
Prediction market odds, like those found on Polymarket and Predict for this market, often differ from traditional sportsbook odds due to the wisdom of the crowd and incentive structures. Sportsbooks set lines to balance action and ensure profit, while prediction markets allow participants to directly express their beliefs, incentivized by potential gains from accurate forecasts. This can lead to prediction markets being more accurate, especially when information is dispersed and not fully reflected in sportsbook lines. However, sportsbook odds are readily available and often serve as a useful benchmark when evaluating this market. The current volume of $12 suggests active trading and a developing consensus.
This market is scheduled to resolve around Nov 5, 2026, with the outcome verified against credible public reporting of the Queens vs. Loyola Marymount game result. The final score and official game statistics will be used to determine the winning outcome. Traders will have until the resolution time to adjust their positions based on any new information that emerges. The platform will then automatically settle the market, distributing payouts to those who correctly predicted the result.
Several signals or events could significantly influence this market before Nov 5, 2026. Any news regarding key player injuries, changes in coaching strategies, or unexpected team performance in preceding games could shift trader sentiment. Significant media coverage or public endorsements could also play a role. Unexpected weather conditions, if the game is played outdoors, are another potential catalyst. Monitoring these factors will be crucial for anyone looking to trade in this market and capitalize on changing probabilities.