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Inferential Statisticshard
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If a test statistic TTT follows a distribution f(t;θ)f(t; \theta)f(t;θ) and the Likelihood Ratio Λ=L(θ0)L(θ^)\Lambda = \frac{L(\theta_0)}{L(\hat{\theta})}Λ=L(θ^)L(θ0​)​, what does the theorem of Wilks state about −2ln⁡Λ-2 \ln \Lambda−2lnΛ as n→∞n \to \inftyn→∞?