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06-06-2023
Mathematics

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Let (Ω,A,P) be a probability space. 1. Let A,B be events. Prove that P(A∩B)≥P(A)+P(B)−1 2. Proof the general inequality P(∩ i=1nA i)≥∑i=1nP(A i)−(n−1).

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