In basketball, no number 16 seed beat a number 1 seed in 132 games. Use this to estimate p, the prob that a number 16 team beats a number 1 seed. Assume the outcomes of 16/1 seed games are iid Bernoulli(p)
Let p be the probability that number 16 seed beats number 1. Then probability that no number 16 seed beat a number 1 seed in 132 games =(1-p)132 . Now if this event has occured then we can estimate p by being 95% sure of this event.
So p132 = 0.95
132 ln(1-p) = ln(0.95)
ln(1-p) = ln(0.95)/132
1-p 0.9996
p 0.0004
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