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Inferential Statisticshard
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Let X1,…,Xn∼Uniform(0,θ)X_1, \dots, X_n \sim \text{Uniform}(0, \theta)X1​,…,Xn​∼Uniform(0,θ). The Maximum Likelihood Estimator is θ^=max⁡(Xi)\hat{\theta} = \max(X_i)θ^=max(Xi​). Why is the standard Wald test for H0:θ=θ0H_0: \theta = \theta_0H0​:θ=θ0​ invalid in this scenario?