a) P(A) = Σ = KEA 2k n(n + 1) Π(1-3). k b) P(A) = Π ΚΕΑ

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Let Ω = {1, . . . , n}, and consider the measurable space (Ω, 2^Ω). Determine in each case whether P is a measure of probability.

 
a) P(A) = Σ
KEA
2k
n(n + 1)
1
b) P(A) = Π (1
ΠΑ-Ε.
k
KEA
Transcribed Image Text:a) P(A) = Σ KEA 2k n(n + 1) 1 b) P(A) = Π (1 ΠΑ-Ε. k KEA
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