5.5 Let (X1, X2) have a bivariate normal distribution with mean vector = (1, 2) and...
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5.5 Let (X1, X2) have a bivariate normal distribution with mean vector ξ = (ξ1, ξ2) and identity the covariance matrix. In each of the following situations, verify the curvature,
γθ of the family.
(a) ξ = (θ,θ), γθ = 0.
(b) ξ = (θ1, θ2), θ 2 1 + θ 2 2 = r2, γθ = 1/r.
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Related Book For
Theory Of Point Estimation
ISBN: 9780387985022
2nd Edition
Authors: Erich L. Lehmann, George Casella
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