Arizona leads the “Big 12 Regular Season Champion” event at 25.5% implied probability. Other contenders include Baylor (25.5%), BYU (25.5%), Cincinnati (25.5%), and Colorado (25.5%). A 49.0% cross-platform spread signals an active arbitrage window.
What is "Big 12 Regular Season Champion" and why does it matter?
Big 12 Regular Season Champion is a prediction market event currently tracked across 2 platforms (Kalshi, Polymarket). Arizona leads at 26% implied probability, making it the market favorite. Other contenders include Baylor at 26%, BYU at 26%, Cincinnati at 26%.
What is moving the odds on "Big 12 Regular Season Champion"?
Arizona currently leads at 26% implied probability. Behind Arizona, Baylor at 26% and BYU at 26% and Cincinnati at 26% are the next closest contenders. The 49.0% cross-platform spread suggested platforms were pricing new information differently, creating potential trading opportunities.
What are the current odds for "Big 12 Regular Season Champion" across platforms?
Here are the latest odds across Kalshi, Polymarket: Arizona: 1¢ on Kalshi, 50¢ on Polymarket. Baylor: 1¢ on Kalshi, 50¢ on Polymarket. BYU: 1¢ on Kalshi, 50¢ on Polymarket. Cincinnati: 1¢ on Kalshi, 50¢ on Polymarket. The 49.0% spread across platforms highlights where markets disagree — a gap traders can exploit by buying low on one platform and selling high on another.
What does it mean that Arizona is at 26%?
A price of 26¢ means the market estimates a 26% probability that Arizona will be the outcome. Buying one share at 26¢ pays out $1.00 if correct — a 285% return — or $0 if wrong. This is the core mechanic of prediction markets: the price directly reflects the crowd's probability estimate.
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Official settlement criteria, resolution sources, and edge cases across Kalshi.
Kalshi
Primary Rule
If Arizona St. is the 2025-26 Men's College Basketball Big 12 regular season champion, then the market resolves to Yes.
Edge Cases
If multiple participants are officially recognized as co-champions, then the markets for those participants will resolve such that “Yes” holders receive $1 / [number of co-champions]