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Realistic or Modern University on Deck Out of Character Chat

Got it thanks for letting me know

BEWARE: Math ahead for anyone who needs proof...

Lav 2+ Edward 4+Paint 5= 11 out of 18 possible 11/18=.61=61% winning
Jackson 3+ Nia 2= 5 out of 12 possible 5/12=.42=42%
Shouldn't you add the fractions?
11/18 + 5/12 = LCM=36 so 22/36 + 15/36 = 37/36
37/36 = 100% so (22/36) / (37/36) would give us 59.5% chance that Ed's team wins. 41.5% chance that it loses.
 
Shouldn't you add the fractions?
11/18 + 5/12 = LCM=36 so 22/36 + 15/36 = 37/36
37/36 = 100% so (22/36) / (37/36) would give us 59.5% chance that Ed's team wins. 41.5% chance that it loses.
Oh I'm not basing it off of probability, my bro. I'm basing it off of who has the highest possible output (percentage) from the rolls. Does that make sense? It's a simple which team rolled the highest possible amount while scaling the 2 vs 3 people equally.
 
Oh I'm not basing it off of probability, my bro. I'm basing it off of who has the highest possible output (percentage) from the rolls. Does that make sense? It's a simple which team rolled the highest possible amount while scaling the 2 vs 3 people equally.
I guess that makes sense. But you did say that there was a 61% chance of them winning in your mathy post. And due to the fact that if one wins the other loses I just converted it to a probability thing. And I also do believe that adding the fractions together does do a fair job of handling the 2 vs 3 roll values equally. Its only like 2% values in difference we are talking about so I guess it was unnecessary of me :P
 
I guess that makes sense. But you did say that there was a 61% chance of them winning in your mathy post. And due to the fact that if one wins the other loses I just converted it to a probability thing. And I also do believe that adding the fractions together does do a fair job of handling the 2 vs 3 roll values equally. Its only like 2% values in difference we are talking about so I guess it was unnecessary of me :P
Haha basically we're both right.
When I said "61% winning" I didn't mean probability though. I meant that the team is winning because they got 61% vs the other 42%.
Thanks for helping me prove the outcome in another way lol.
 
actually i'll just wait until someone writes the opening post for the game -3-I'm waiting for it to start.
 
Okay, but we have a set team to lose already, right? Or are we still waiting on a dice roll?
 
who wants to find who
more specifically, who wants to find jack and who wants jack to find them
I really don't mind who finds Sara but I'm hellbent on making her find James. I WILL SEARCH THE ENDS OF THE EARTH TO FIND HIM-
 

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