![]() Notwithstanding these distinctions, the statistical literature now commonly applies the label 'non-parametric' to test procedures that we have just termed 'distribution-free', thereby losing a useful classification. Hypothesis (d) is also non-parametric but, in addition, it does not even specify the underlying form of the distribution and may now be reasonably termed distribution-free. ![]() "The asymptomatic normality and consistency of Kendall’s test against trend, when ties are present in one ranking." Indagationes Mathematicae 14: 327-333.Hypothesis (c) was of a different nature, as no parameter values are specified in the statement of the hypothesis we might reasonably call such a hypothesis non-parametric. "Rank test statistics for umbrella alternatives." Commun. "Nonparametric tests for trend Jonckheere's test, a modification and a maximum test." Biometrical J. "On a test of whether one of two random variables is stochastically larger than the other." Ann. ![]() "Nonparametric Tests for Mixed Designs." Communications in Statistics - Simulation and Computation 39: 1228-1250. Magel, Rhonda and Terpstra, Jeff and Canonizado, Katrina and Park, Ja In. "K-sample rank tests for umbrella alternatives." Journal of the American Statistical Association 76: 175. "Distribution-free tests for umbrella alternatives in a randomized block design." Journal of Nonparametric Statistics 1: 277. "A distribution-free k-sample test against ordered alternatives." Biometrika 41: 133-145. "Tests for patterned alternatives in k sample problems." J. "A modified Mack–Wolfe test for the umbrella alternative problem." Communications in Statistics - Theory and Methods 45: 7226-7241. ![]() "Rank-based procedures for mixed pairs and two-sample designs." Journal of Modern Applied Statistical Methods 1: 32.Įsra, G. "Applied Nonparametric Statistics." PWS-Kent Publishing Company.ĭubnicka, S. ![]()
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