Group C Question

Group C of Red Bull consists of two teams, Cubert Academy and Flow Tim Cheese. There are also only two matches scheduled for this group, two bo1 matches between these two teams. Only one team can make it out.

If the first match goes 13-X in favor of Cubert where x is an integer in the range of [0, 11], but the other match finishes X-13 in favor of Flow Tim Cheese, who wins the group? Both teams would have a 1-1 score, a 1-1 map differential, and a +0 round differential.

cubert bc sen paid off redbull

they go again, I would guess.
theoretically could be infinite.

if that somehow happens then they play another map

Holy nerd wtf are X's and what are integers
I'm too dumb to understand this

PLease use less bigboy words. I'm lost now.

It'll prolly come down to another bo1 to decide it though. or some other silly mechanic that riot / RBHG managers decide to use

atp just make it a bo3 between the two teams

feel like they should just do a bo3

ULF was supposed to be in that group, but rn should just do a BO3