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Marginal likelihood for a Gaussian point-null mixture

For

\overline{X} ∣ μ \sim N (μ, 1/ n)

and an equal mixture of

μ = 0

and

μ \sim N (0, τ^{2})

,

m (x) = \frac{1}{2} ϕ_{1/ n} (x) + \frac{1}{2} ϕ_{τ^{2} + 1/ n} (x) .

Table of contents 80 2
- Posterior probability of a Gaussian point null Marginal likelihood for a Gaussian point-null mixture 65 1
  - Jeffreys-Lindley paradox for a Gaussian point null Posterior probability of a Gaussian point null 54

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