Homogeneity test for correlated binary data.
In ophthalmologic studies, measurements obtained from both eyes of an individual are often highly correlated. Ignoring the correlation could lead to incorrect inferences. An asymptotic method was proposed by Tang and others (2008) for testing equality of proportions between two groups under Rosner...
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doaj-0ce6bb0c1bfc4bc2b8c9211898811d6e2020-11-24T21:48:58ZengPublic Library of Science (PLoS)PLoS ONE1932-62032015-01-01104e012433710.1371/journal.pone.0124337Homogeneity test for correlated binary data.Changxing MaGuogen ShanSong LiuIn ophthalmologic studies, measurements obtained from both eyes of an individual are often highly correlated. Ignoring the correlation could lead to incorrect inferences. An asymptotic method was proposed by Tang and others (2008) for testing equality of proportions between two groups under Rosner's model. In this article, we investigate three testing procedures for general g ≥ 2 groups. Our simulation results show the score testing procedure usually produces satisfactory type I error control and has reasonable power. The three test procedures get closer when sample size becomes larger. Examples from ophthalmologic studies are used to illustrate our proposed methods.http://europepmc.org/articles/PMC4405297?pdf=render |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Changxing Ma Guogen Shan Song Liu |
spellingShingle |
Changxing Ma Guogen Shan Song Liu Homogeneity test for correlated binary data. PLoS ONE |
author_facet |
Changxing Ma Guogen Shan Song Liu |
author_sort |
Changxing Ma |
title |
Homogeneity test for correlated binary data. |
title_short |
Homogeneity test for correlated binary data. |
title_full |
Homogeneity test for correlated binary data. |
title_fullStr |
Homogeneity test for correlated binary data. |
title_full_unstemmed |
Homogeneity test for correlated binary data. |
title_sort |
homogeneity test for correlated binary data. |
publisher |
Public Library of Science (PLoS) |
series |
PLoS ONE |
issn |
1932-6203 |
publishDate |
2015-01-01 |
description |
In ophthalmologic studies, measurements obtained from both eyes of an individual are often highly correlated. Ignoring the correlation could lead to incorrect inferences. An asymptotic method was proposed by Tang and others (2008) for testing equality of proportions between two groups under Rosner's model. In this article, we investigate three testing procedures for general g ≥ 2 groups. Our simulation results show the score testing procedure usually produces satisfactory type I error control and has reasonable power. The three test procedures get closer when sample size becomes larger. Examples from ophthalmologic studies are used to illustrate our proposed methods. |
url |
http://europepmc.org/articles/PMC4405297?pdf=render |
work_keys_str_mv |
AT changxingma homogeneitytestforcorrelatedbinarydata AT guogenshan homogeneitytestforcorrelatedbinarydata AT songliu homogeneitytestforcorrelatedbinarydata |
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