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%

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Arizona vs West Virginia
kalshi

What is the result of Arizona vs West Virginia?

Volume:
$2,135,633

Arizona

 - Kalshi

Arizona - Kalshi

1W

News

Positive

Negative

Neutral

Hover marker for details

Vol.

·

Resolved Oct 10, 2026

Closed: Oct 10, 3:30 PM EST

kalshi

Kalshi

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

Arizona

View
100%
41%
Yes 100¢No 0¢
—
N/A
$867,586
N/A
N/A
$410,686
Settled
Yes
kalshi

West Virginia

0%
Yes 0¢No 100¢
—
N/A
$1,268,048
N/A
N/A
$668,085
Settled
No
Total markets: 2

Intro

This market tracks whether Arizona or West Virginia will win their college football game. Currently, the probability of Arizona winning on Kalshi is 99.0%, while West Virginia winning is at 1.0%. The market resolves based on the outcome of the Arizona vs West Virginia college football game originally scheduled for October 10, 2026, as determined by the official result of the game. Keep a close watch on the game itself on October 10, 2026, as the final score will determine the market’s resolution.

Kalshi

The market resolves based on the winner of the Arizona vs West Virginia college football game scheduled for October 10, 2026. If the game is postponed but commences within 48 hours of its original start time, the market remains open and resolves according to the final result. Should the game be cancelled or fail to start within this 48-hour window, the market resolves 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.

Frequently asked questions

On Kalshi, the dashboard for the Arizona vs West Virginia game provides real-time insights into how traders are pricing the outcome of the event. You’ll find the current odds reflecting the probability of each team winning, a historical price chart showing how those odds have changed over time, and the 24-hour trading volume, which currently stands at $2,102,025. The total volume traded on this market is $2,135,633, indicating the level of interest from PredictionHero users. This data allows you to gauge market sentiment and track shifts in expectations.

Prediction market odds often reflect a different perspective than those found at traditional sportsbooks. Sportsbooks set lines to balance action and incorporate a profit margin, while this market aggregates the wisdom of the crowd. If a significant disparity exists between the prediction market and sportsbook odds, it could signal that the crowd believes the sportsbook is mispricing the event. It’s common to see differences, especially as new information emerges or public sentiment shifts regarding the Arizona vs West Virginia game.

This market resolves around Oct 10, 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 Arizona vs West Virginia game, as reported by a trusted source for college football scores. Traders who correctly predicted the outcome will be paid out according to the final market prices at resolution. It's important to monitor news and updates leading up to the resolution date to stay informed about any factors that could influence the result.

Several factors could influence the price movement of this market before it resolves. Key injuries to star players on either the Arizona or West Virginia team would likely have a significant impact. Unexpected coaching changes, shifts in weather forecasts, or even significant news regarding team morale could also cause the market to react. Major upsets in other related games, or changes in public perception of each team’s strengths and weaknesses, could also lead to price fluctuations in this market as traders adjust their expectations.