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We report improved numerical estimates of the critical exponent of theAnderson transition in Anderson's model of localization in $d=4$ and $d=5$dimensions. We also report a new Borel-Pad\'e analysis of existing $\epsilon$expansion results that incorporates the asymptotic behaviour for $d\to \infty$and gives better agreement with available numerical results.

Dimensional Dependence of Critical Exponent of the Anderson Transition in the Orthogonal Universality Class