An almost optimal rate of convergence estimate is obtained for a large class of rank statistics for testing independence, including Gini's and Spearman's rank correlation coecients as well as Spearman's footrule.
Rates of convergence for a class of tests of independence / Conti, Pier Luigi; Nikitin, Y. A.. - In: JOURNAL OF MATHEMATICAL SCIENCES. - ISSN 1072-3374. - STAMPA. - 109:(1999), pp. 2141-2147. [10.1023/A:1014529400065]
Rates of convergence for a class of tests of independence
CONTI, Pier Luigi;
1999
Abstract
An almost optimal rate of convergence estimate is obtained for a large class of rank statistics for testing independence, including Gini's and Spearman's rank correlation coecients as well as Spearman's footrule.File allegati a questo prodotto
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