Abstract
1. Introduction. The Tukey jackknife [18], [19], [11], which is an extension of an idea of Quenouille [12], is a rough-and-ready statistical tool which (a) reduces bias and (b) produces approximate confidence intervals. It exactly eliminates a 1/n bias term. Its approximate confidence intervals are a godsend in problems where messy distribution theory prohibits the formation of exact confidence limits. It has been demonstrated that the jackknife can be beneficially applied in ratio problems (Quenouille [13], Durbin [6], Rao [14], Rao and Webster [15], Deming [5]), in maximum likelihood estimation (Brillinger [3]), and in transformations
Cite
CITATION STYLE
Miller, R. G. (1968). Jackknifing Variances. The Annals of Mathematical Statistics, 39(2), 567–582. https://doi.org/10.1214/aoms/1177698418
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