Regression models for unconstrained, partially or fully constrained continuation odds ratios

Epidemiologists frequently encounter studies with ordered responses. Standard ordered response logit models, such as the continuation ratio model, constrain exposure to have a homogenous effect across thresholds of the ordered response. We demonstrate a method for fitting regression models for uncon...

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Published inInternational journal of epidemiology Vol. 30; no. 6; pp. 1379 - 1382
Main Authors Cole, Stephen R, Ananth, Cande V
Format Journal Article
LanguageEnglish
Published Oxford Oxford University Press 01.12.2001
Oxford Publishing Limited (England)
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ISSN0300-5771
1464-3685
1464-3685
DOI10.1093/ije/30.6.1379

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Abstract Epidemiologists frequently encounter studies with ordered responses. Standard ordered response logit models, such as the continuation ratio model, constrain exposure to have a homogenous effect across thresholds of the ordered response. We demonstrate a method for fitting regression models for unconstrained, partially or fully constrained continuation odds ratios using a ‘person-threshold’ data set. For each subject, we create a separate record for each response threshold the subject is ‘at risk’ of passing and then apply standard binary logistic regression to estimate the continuation-ratio model. An example demonstrates the unconstrained, partially and fully constrained continuation-ratio model, while a small simulation study examines some properties of the proposed ‘person-threshold’ approach. Finally, we present a brief discussion of statistical software to implement the method.
AbstractList Epidemiologists frequently encounter studies with ordered responses. Standard ordered response logit models, such as the continuation ratio model, constrain exposure to have a homogenous effect across thresholds of the ordered response. We demonstrate a method for fitting regression models for unconstrained, partially or fully constrained continuation odds ratios using a ‘person-threshold’ data set. For each subject, we create a separate record for each response threshold the subject is ‘at risk’ of passing and then apply standard binary logistic regression to estimate the continuation-ratio model. An example demonstrates the unconstrained, partially and fully constrained continuation-ratio model, while a small simulation study examines some properties of the proposed ‘person-threshold’ approach. Finally, we present a brief discussion of statistical software to implement the method.
Epidemiologists frequently encounter studies with ordered responses. Standard ordered response logit models, such as the continuation ratio model, constrain exposure to have a homogeneous effect across thresholds of the ordered response. We demonstrate a method for fitting regression models for unconstrained, partially or fully constrained continuation odds ratios using a 'person-threshold' data set. For each subject, we create a separate record for each response threshold the subject is 'at risk' of passing and then apply standard binary logistic regression to estimate the continuation-ratio model. An example demonstrates the unconstrained, partially and fully constrained continuation-ratio model, while a small simulation study examines some properties of the proposed 'person-threshold' approach. Finally, we present a brief discussion of statistical software to implement the method.
Epidemiologists frequently encounter studies with ordered responses. Standard ordered response logit models, such as the continuation ratio model, constrain exposure to have a homogeneous effect across thresholds of the ordered response. We demonstrate a method for fitting regression models for unconstrained, partially or fully constrained continuation odds ratios using a 'person-threshold' data set. For each subject, we create a separate record for each response threshold the subject is 'at risk' of passing and then apply standard binary logistic regression to estimate the continuation-ratio model. An example demonstrates the unconstrained, partially and fully constrained continuation-ratio model, while a small simulation study examines some properties of the proposed 'person-threshold' approach. Finally, we present a brief discussion of statistical software to implement the method.Epidemiologists frequently encounter studies with ordered responses. Standard ordered response logit models, such as the continuation ratio model, constrain exposure to have a homogeneous effect across thresholds of the ordered response. We demonstrate a method for fitting regression models for unconstrained, partially or fully constrained continuation odds ratios using a 'person-threshold' data set. For each subject, we create a separate record for each response threshold the subject is 'at risk' of passing and then apply standard binary logistic regression to estimate the continuation-ratio model. An example demonstrates the unconstrained, partially and fully constrained continuation-ratio model, while a small simulation study examines some properties of the proposed 'person-threshold' approach. Finally, we present a brief discussion of statistical software to implement the method.
Author Ananth, Cande V
Cole, Stephen R
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10.1111/j.2517-6161.1972.tb00899.x
10.1093/biomet/72.1.206
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Notes Correspondence: Dr Stephen Cole, Department of Epidemiology, Johns Hopkins Bloomberg School of Public Health, 615 N Wolfe St E-7139 Baltimore, MD 21205, USA. E-mail: scole@jhsph.edu
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SubjectTerms Biological and medical sciences
Continuation-ratio model
Epidemiologic Methods
epidemiological methods
Epidemiology
Episiotomy - adverse effects
General aspects
Humans
Infant, Newborn
Lacerations - epidemiology
Logistic Models
Medical sciences
Methodology
Odds Ratio
ordered response
Public health. Hygiene
Public health. Hygiene-occupational medicine
Title Regression models for unconstrained, partially or fully constrained continuation odds ratios
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