TOTAL VOLUME:
$134b
24H VOL:
$107,351,958
24H TRANSACTIONS:
2,388,728,490
OPEN INTEREST:
$1,416,970,024
400,720
Markets across
30,097
events
MATCHED EVENTS:
2,633
PLATFORM COVERAGE:
5
Polymarket:
39%
VS.
Kalshi:
61%
Closed: Aug 29, 6:25 AM EST
Kalshi
CTBC Flying Oyster and MVK Esports will compete in a professional League of Legends match, with this market specifically tracking the winner of the third map on August 29, 2026. The result depends entirely on map three's outcome.
If CTBC Flying Oyster wins map 3 in the LCP 2026: CTBC Flying Oyster vs. MVK Esports League of Legends match originally scheduled for Aug 29, 2026 at 5:00 AM EDT, then the market resolves to Yes. If MVK Esports wins map 3 in the LCP 2026: CTBC Flying Oyster vs. MVK Esports League of Legends match originally scheduled for Aug 29, 2026 at 5:00 AM EDT, then the market resolves to Yes.
On Kalshi, prices reflect that venue's order book, liquidity, and how traders price the outcome right now. On Kalshi, this market is priced through continuous trading where participants buy and sell shares representing each possible outcome. The current top chance percentage displayed reflects the aggregated expectations of all active traders. Liquidity and volume of $17,118 help determine how tightly packed the bid-ask spreads are, influencing how quickly prices adjust to new information or shifts in consensus.
This market resolves around Aug 29, 2026, with the outcome confirmed once the event is verifiable from credible public reporting. The winner of Map 3 will be determined by the match result as officially recorded, and the market will settle accordingly based on that final, authoritative result.
Key signals that could shift this market include major player injuries, strategic lineup changes, or pivotal moments in earlier maps that affect team morale and tactics. Updates from official broadcasts, expert commentary, and real-time performance metrics may also sway trader sentiment. Any surprise roster adjustments or tactical shifts revealed close to the match could cause rapid reevaluation of probabilities on Kalshi.