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HW adds problems: 9,10,14,16,17,19,20
Will be due on Thursday or maybe two Tuesdays from now.
A sequence is increasing if for all n >= 1, A_n \subset A_{n+1}
P(Union of A_1..A_\infty) = \sum
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For increasing series lim_n->\inf P(A_n) = \sum_1^\inf P(A_i)
For pairwise disjoint A_1..A_n, P(A_1)+...+P(A_n) = P(\union A_1..A_n)
Conditional probability:
let A and B be two events where P(B) > 0.
P(A|B) = P(A\cap B)/P(B).
Given, for ex., one child is a girl, the odds of the other being a girl
is 1/3 because the restricted sample space is {(G,B),(B,G),(G,G)}
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