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</math>
Hence the [[Hessian matrix]] of ''Q'' is given by
:<math>
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Since <math> |D^2 Q(\alpha, \beta)| > 0 </math> and <math> 2n > 0 </math>, <math> D^2 Q(\alpha, \beta) </math> is positive definite for all <math> (\alpha, \beta) </math> and <math> (\hat{\alpha}, \hat{\beta}) </math> is a minimum.
The [[covariance matrix]] is given by the inverse of the Hessian matrix.
[[Category:Regression analysis]]
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