TOTAL VOLUME:
$134.1b
24H VOL:
$113,466,932
24H TRANSACTIONS:
2,388,728,490
OPEN INTEREST:
$1,423,222,590
402,751
Markets across
30,217
events
MATCHED EVENTS:
2,632
PLATFORM COVERAGE:
5
Polymarket:
39%
VS.
Kalshi:
61%
Closed: Sep 4, 11:24 PM EST
Kalshi
These markets track specific combinations of first-half and full-game outcomes in an upcoming college football matchup. Each market requires both the first-half result and the final game result to match the specified conditions for resolution.
All markets resolve based on the combined outcome of the first half and the full game (including overtime) of the UTEP vs Oklahoma college football game scheduled for September 4, 2026. For a market to resolve as Yes, both the first-half result and the full-game result must exactly match the conditions specified in the market title. If either the first-half or full-game result does not match the specified condition, the market resolves to No. If the game is postponed but commences within 48 hours of its original scheduled start time, the market remains open and resolves based on the official final result. If the game fails to start within 48 hours of the scheduled time, the market resolves to a fair price. These rules apply uniformly across all markets for this event.
This market resolves around Sep 5, 2026, with the outcome confirmed once the event is verifiable from credible public reporting. The final result will be determined by the official game records, matching the selections made in this market. No additional interpretation or external data sources are required beyond what is publicly reported at that time.
Key developments like player injuries, coaching strategies, or weather conditions could shift expectations and move this market. High‑profile media coverage, polling data, or early-game momentum may also influence trader behavior. As Sep 5, 2026 approaches, any last‑minute changes in team readiness or strategic adjustments will be closely watched, potentially creating rapid price swings based on how traders reassess the probabilities.