1994
DOI: 10.2307/2533433
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A Random-Effects Ordinal Regression Model for Multilevel Analysis

Abstract: A random-effects ordinal regression model is proposed for analysis of clustered or longitudinal ordinal response data. This model is developed for both the probit and logistic response functions. The threshold concept is used, in which it is assumed that the observed ordered category is determined by the value of a latent unobservable continuous response that follows a linear regression model incorporating random effects. A maximum marginal likelihood (MML) solution is described using Gauss-Hermite quadrature … Show more

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Cited by 612 publications
(420 citation statements)
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“…Mixed-model analyses (12) were done to characterize the response patterns over time using SAS PROC MIXED (13) for continuous data and a freeware program named MIXOR (14) for categorical and ordinal data. All other analyses were conducted using SAS version 6.08 (15).…”
Section: Adverse Drug Reactions (Adrs)mentioning
confidence: 99%
“…Mixed-model analyses (12) were done to characterize the response patterns over time using SAS PROC MIXED (13) for continuous data and a freeware program named MIXOR (14) for categorical and ordinal data. All other analyses were conducted using SAS version 6.08 (15).…”
Section: Adverse Drug Reactions (Adrs)mentioning
confidence: 99%
“…Associations between seroprevalence of H. pylori and the major principal components were then sought using logistic regression -Mixed Effects Ordinal Regression (MIXOR) -for the analysis of clustered responses. This computer program was developed by Drs D Hedeker and RD Gibbons of the University of Illinois at Chicago (Hedeker & Gibbons 1994;Goldstein 1995), and controls any influence of inherent clustering of participants within households and yards in the study.…”
Section: Statistical Analysesmentioning
confidence: 99%
“…Such methods have evolved from simple comparisons of proportions, as with the CD analyses above, to adjusted means in analysis of covariance, to methods that incorporate nonlinear modeling (Brown, 1993b;Hastie and Tibshirani, 1990), growth modeling (Muthén, 1997(Muthén, , 2003(Muthén, , 2004Muthén and Curran, 1997;Muthén and Shedden, 1999;Muthén et al, 2002) and multilevel modeling (Gibbons et al, 1988;Goldstein, 2003;Hedeker and Gibbons, 1994;Raudenbush, 1997;Raudenbush and Bryk, 2002;Raudenbush and Liu, 2000). Since a recent listing of such methods and their use in the BPP First generation trial is available elsewhere , we highlight only a few novel applications for RFTs in this paper.…”
Section: Modeling Strategies To Examine Who Benefits or Is Harmed In mentioning
confidence: 99%
“…For computations, we have used R with the contributed package MGCV (R Project, 2007). In RFTs, clustering at different levels can be incorporated in the model by adding random covariate effects (Gibbons and Hedeker, 1997;Gibbons et al, 1988;Hedeker and Gibbons, 1994). To test if inclusion of random effects helps with the model fitting, we can perform a likelihood ratio test.…”
Section: Generalized Additive Mixed Model For Binary Outcomesmentioning
confidence: 99%
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