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Multilevel Modeling and Ordinary Least Squares Regression: How Comparable Are They?
by
Huang, Francis L.
in
Bootstrapping
/ Comparative Analysis
/ Correlation
/ Data Analysis
/ Datasets
/ Economic models
/ Error of Measurement
/ Estimating techniques
/ Hierarchical Linear Modeling
/ Including group mean
/ Least Squares Statistics
/ MEASUREMENT, STATISTICS, AND RESEARCH DESIGN
/ Monte Carlo Methods
/ Monte Carlo simulation
/ multilevel modeling
/ omitted variable bias
/ ordinary least squares regression
/ Probability
/ Regression (Statistics)
/ Simulation
/ Statistical Bias
2018
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Multilevel Modeling and Ordinary Least Squares Regression: How Comparable Are They?
by
Huang, Francis L.
in
Bootstrapping
/ Comparative Analysis
/ Correlation
/ Data Analysis
/ Datasets
/ Economic models
/ Error of Measurement
/ Estimating techniques
/ Hierarchical Linear Modeling
/ Including group mean
/ Least Squares Statistics
/ MEASUREMENT, STATISTICS, AND RESEARCH DESIGN
/ Monte Carlo Methods
/ Monte Carlo simulation
/ multilevel modeling
/ omitted variable bias
/ ordinary least squares regression
/ Probability
/ Regression (Statistics)
/ Simulation
/ Statistical Bias
2018
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Do you wish to request the book?
Multilevel Modeling and Ordinary Least Squares Regression: How Comparable Are They?
by
Huang, Francis L.
in
Bootstrapping
/ Comparative Analysis
/ Correlation
/ Data Analysis
/ Datasets
/ Economic models
/ Error of Measurement
/ Estimating techniques
/ Hierarchical Linear Modeling
/ Including group mean
/ Least Squares Statistics
/ MEASUREMENT, STATISTICS, AND RESEARCH DESIGN
/ Monte Carlo Methods
/ Monte Carlo simulation
/ multilevel modeling
/ omitted variable bias
/ ordinary least squares regression
/ Probability
/ Regression (Statistics)
/ Simulation
/ Statistical Bias
2018
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Multilevel Modeling and Ordinary Least Squares Regression: How Comparable Are They?
Journal Article
Multilevel Modeling and Ordinary Least Squares Regression: How Comparable Are They?
2018
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Overview
Studies analyzing clustered data sets using both multilevel models (MLMs) and ordinary least squares (OLS) regression have generally concluded that resulting point estimates, but not the standard errors, are comparable with each other. However, the accuracy of the estimates of OLS models is important to consider, as several alternative techniques (e.g., bootstrapping) used when analyzing clustered data sets only make adjustments to standard errors but not to the regression coefficients. Using a Monte Carlo simulation, we analyzed 54,000 data sets using both MLM and OLS under varying conditions and we show that coefficients of not just OLS models, but MLMs as well, may be biased when relevant higher-level variables are omitted from a model, a situation that is likely to occur when using large-scale, secondary data sets. However, we demonstrate that by including aggregated level-one variables at the higher level, the resulting bias can be effectively removed.
Publisher
Routledge,Taylor & Francis Group, LLC,Taylor & Francis Inc
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