A NOTE ON NORMAL CORRELATION
From MaRDI portal
Publication:5774569
DOI10.1093/biomet/31.1-2.9zbMath0021.33901OpenAlexW1978130952WikidataQ112806570 ScholiaQ112806570MaRDI QIDQ5774569
Publication date: 1939
Published in: Biometrika (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1093/biomet/31.1-2.9
Related Items (27)
Testing for the Equality of the Variance-Covariance Matrices of Two Jointly Normal Vector Variables ⋮ Comparing variances of correlated variables ⋮ The likelihood ratio test foe the homogeneity of the variances in a covariance matrix with block compound symmetry ⋮ Comparing the variances or robust measures of scale of two dependent variables ⋮ Bayes Factors for Testing Order Constraints on Variances of Dependent Outcomes ⋮ Bivariate log Birnbaum–Saunders distribution ⋮ Confidence region approach for assessing bioequivalence and biosimilarity accounting for heterogeneity of variability ⋮ A likelihood ratio test and its modifications for the homogeneity of the covariance matrices of dependent multivariate normals ⋮ A test of the hypothesis that Cronbach's alpha reliability coefficient is the same for two tests administered to the same sample ⋮ A Bayesian nonparametric testing procedure for paired samples ⋮ Robust testing procedures for scale differences in paired data ⋮ Forecasting by exponential smoothing, the Box and Jenkins procedure and spectral analysis. A simulation study ⋮ A nonparametric test for paired data ⋮ Extension of Feldt's approach to testing homogeneity of coefficients of reliability ⋮ Estimation of variance in bivariate normal distribution after the preliminary test of homogeneity ⋮ Comparing the variances of two dependent variables ⋮ Robust estimation and inference for bivariate line-fitting in allometry ⋮ On direction of dependence ⋮ Robustness Properties of the Pitman–Morgan Test ⋮ The \(F\)-test of homoscedasticity for correlated normal variables ⋮ Robust tests for one or more allometric lines ⋮ Multi-Aspect Procedures for Paired Data with Application to Biometric Morphing ⋮ A Confidence Region Approach for Assessing Equivalence in Variability of Bioavailability ⋮ Comparatal dispersion, a measure of accuracy of judgment ⋮ Density of the Ratio of Two Normal Random Variables and Applications ⋮ Sample size requirements to test the equality of raters' precision ⋮ Robust approach for comparing two dependent normal populations through Wald-type tests based on Rényi's pseudodistance estimators
This page was built for publication: A NOTE ON NORMAL CORRELATION