Files in this item

FilesDescriptionFormat

application/pdf

application/pdftalk_st_louis.pdf (565Kb)
Slides formatted for presentationPDF

application/pdf

application/pdftalk_st_Louis_printable.pdf (243Kb)
Slides formatted for printingPDF

Description

Title:Simultaneous Estimation of Multinomial Logistic Regression Models: Factor Analysis of Polytomous Item Response Data with Covariates
Author(s):Anderson, Carolyn J.
Subject(s):Multinomial Logistic Regression Factor Analysis
Abstract:The approach described in this talk starts with Bock's (1972) nominal response model (NRM). The NRM is a multinomial logistic regression model for responses to items where the ordering of response options is not known a priori and the predictor or explanatory variable is unobserved (i.e., the latent construct). The latent variable in the multinomial logistic regression is replaced with an estimate based on responses to all other items. Given a set of items, there is one multinomial logistic regression for each. The problem then becomes one of simultaneously estimating multinomial logistic regressions with restrictions across the models. This approach allows us to go beyond what is typical in standard item response theory modeling in that we can handle multiple correlated latent constructs, impose (linear and/or ordinal) restrictions on category scores, test the effect of additional variables (e.g., a treatment versus control condition), create hybrid IRT models, and obtain measures on the latent constructs. An extension of the approach will also be described that is akin to a structural equation model for observed discrete data.
Issue Date:2009-06
Citation Info:Presented at the annual meetings of the Classification and Interface Societies, St. Louis, MO, June 2009.
Genre:Presentation / Lecture / Speech
Type:Text
Image
Language:English
URI:http://hdl.handle.net/2142/16516
Publication Status:unpublished
Peer Reviewed:not peer reviewed
Rights Information:Copyright © 2009 by Carolyn J. Anderson
Date Available in IDEALS:2010-06-26


This item appears in the following Collection(s)

Item Statistics

  • Total Downloads: 298
  • Downloads this Month: 8
  • Downloads Today: 0