Consider estimating the parameters of a multivariate


Problem

a. Consider the task of estimating the parameters of a univariate Gaussian distribution N µ; σ2  from a data set D. Show that if we maximize likelihood subject to the constraint σ2 ≥ ? for some ? > 0, then the likelihood L(µ, σ2 : D) is guaranteed to remain bounded.

b. Now, consider estimating the parameters of a multivariate Gaussian N (µ; Σ) from a data set D. Provide constraints on Σ that achieve the same guarantee.

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Computer Engineering: Consider estimating the parameters of a multivariate
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