Suppose that X is a negative binomial random variable, where px (k|t) = (k−¹)t³(1 – t)^−5, k = 5, 6, … . Assume that the
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Suppose that X is a negative binomial random variable, where px (k|t) = (k−¹)t³(1 – t)^−5, k = 5, 6, … . Assume that the
Suppose that X is a negative binomial random variable, where px (k|t) = (k−¹)t³(1 – t)^−5, k = 5, 6, … . Assume that the prior distribution for t is uniform distribution on [0,1]. Find the posterior distribution for t,
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