LOS — Black Dragons e-Sports

LOS — Black Dragons e-Sports

Rainbow Six SiegeBO3Challenger League
$486 volume·до Oct 23, 2026
LOS51% to win
vs
Black Dragons e-Sports49% to win
OUTCOMESPROBABILITY · PRICE
Game 1 Winner$0 volume01234567890123456789%
PriceSharesTotal
Game 2 Winner$0 volume01234567890123456789%
Match Winner$486 volume01234567890123456789%
O/U 2.5 Games$0 volume01234567890123456789%
Game Handicap: LOS (-1.5) vs Black Dragons e-Sports (+1.5)$0 volume01234567890123456789%

This market refers to the Rainbow Six Siege Quarterfinal 3 match between LOS and Black Dragons e-Sports in the Challenger League Playoffs, initially scheduled for October 22, 2026 at 5:00 PM ET.

This market will resolve to "LOS" if LOS win Game 1 against Black Dragons e-Sports.

This market will resolve to "Black Dragons e-Sports" if Black Dragons e-Sports win Game 1 against LOS.

If the match begins but is not completed, and Game 1 is concluded with a winner determined, this market will resolve based on the completed Game 1.

If Game 1 is not completed for any reason, this market will resolve 50-50.

If the match is canceled (not played at all), this market will resolve 50-50.

If the match is postponed, it must be rescheduled to a start time on or before November 5, 2026 at 11:59 PM ET (14 calendar days after the originally scheduled start of October 22, 2026 at 5:00 PM ET). If, by that deadline, the most recently announced rescheduled start time is on or before the deadline, this market resolves based on the result of the match as played. Otherwise, this market resolves 50-50, regardless of whether the match is subsequently played.

The resolution source for this market will be official information from https://liquipedia.net/rainbowsix/Main_Page. However, if https://liquipedia.net/rainbowsix/Main_Page has not published final results within 2 hours after the event’s conclusion, a consensus of credible reporting may be used instead including video evidence.

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“LOS — Black Dragons e-Sports” is a prediction market on Melbo. A share’s price reflects the probability of the outcome: on the correct outcome each share settles at $1, on the wrong one at $0.