Bayesian Networks

[@abdokalta1931]

From Damascus, THANK U BRO, I have a final in a 9 hours, U R a life saver

[@kassymakhmetbek5848]

shouldn't you have divided these sums in the end? like 0.0544/0.0994. So the probability of T being true, given That Norman and Martin both missed the class is about 54%

[@ProfessionalTycoons]

Amazing Video!Thank you Dan

[@dsraverstar]

How did you get that T= false in the last summation?

[@remykhayat5763]

Good stuff dude

[@SaiyanHulk]

Yessss brooooo

[@yeabseraendalkachew9591]

Thanks man!!!

[@blummarci]

Thanks man. You saved my ass.

[@daniloradulovic7646]

last probability is p(o=f,t=t,m=t,n=t) not t=f