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Methods for Multilevel Ordinal Data in Prevention Research
by
Hedeker, Donald
in
Assumptions
/ Child and School Psychology
/ Datasets
/ Health Psychology
/ Inappropriateness
/ Likert scale
/ Measurement
/ Medicine
/ Medicine & Public Health
/ Normality
/ Ordinal measurement
/ Prevention
/ Preventive Health Services - organization & administration
/ Probability
/ Public Health
/ Regression analysis
/ Research - organization & administration
/ Schools
/ Software
2015
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Methods for Multilevel Ordinal Data in Prevention Research
by
Hedeker, Donald
in
Assumptions
/ Child and School Psychology
/ Datasets
/ Health Psychology
/ Inappropriateness
/ Likert scale
/ Measurement
/ Medicine
/ Medicine & Public Health
/ Normality
/ Ordinal measurement
/ Prevention
/ Preventive Health Services - organization & administration
/ Probability
/ Public Health
/ Regression analysis
/ Research - organization & administration
/ Schools
/ Software
2015
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Methods for Multilevel Ordinal Data in Prevention Research
by
Hedeker, Donald
in
Assumptions
/ Child and School Psychology
/ Datasets
/ Health Psychology
/ Inappropriateness
/ Likert scale
/ Measurement
/ Medicine
/ Medicine & Public Health
/ Normality
/ Ordinal measurement
/ Prevention
/ Preventive Health Services - organization & administration
/ Probability
/ Public Health
/ Regression analysis
/ Research - organization & administration
/ Schools
/ Software
2015
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Methods for Multilevel Ordinal Data in Prevention Research
Journal Article
Methods for Multilevel Ordinal Data in Prevention Research
2015
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Overview
This paper discusses statistical models for multilevel ordinal data that may be more appropriate for prevention outcomes than models that assume continuous measurement and normality. Prevention outcomes often have distributions that make them inappropriate for many popular statistical models that assume normality and are more appropriately considered ordinal outcomes. Despite this, the modeling of ordinal outcomes is often not well understood. This article discusses ways to analyze multilevel ordinal outcomes that are clustered or longitudinal, including the proportional odds regression model for ordinal outcomes, which assumes that the covariate effects are the same across the levels of the ordinal outcome. The article will cover how to test this assumption and what to do if it is violated. It will also discuss application of these models using computer software programs.
Publisher
Springer US,Springer Nature B.V
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