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Handling Skewed Data: A Comparison of Two Popular Methods
by
Sabo, Roy T.
, Kheirallah, Khalid A.
, Alsaadawi, Rasha
, Hammouri, Hanan M.
in
biostatistics
/ Data analysis
/ Expected values
/ Generalized linear models
/ GLM
/ Hypotheses
/ Monte Carlo simulation
/ Normal distribution
/ power simulation
/ Probability distribution
/ Random variables
/ Regression analysis
/ skewed data
/ Software
/ Statistical methods
/ t-test
/ Type I error
2020
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Handling Skewed Data: A Comparison of Two Popular Methods
by
Sabo, Roy T.
, Kheirallah, Khalid A.
, Alsaadawi, Rasha
, Hammouri, Hanan M.
in
biostatistics
/ Data analysis
/ Expected values
/ Generalized linear models
/ GLM
/ Hypotheses
/ Monte Carlo simulation
/ Normal distribution
/ power simulation
/ Probability distribution
/ Random variables
/ Regression analysis
/ skewed data
/ Software
/ Statistical methods
/ t-test
/ Type I error
2020
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Do you wish to request the book?
Handling Skewed Data: A Comparison of Two Popular Methods
by
Sabo, Roy T.
, Kheirallah, Khalid A.
, Alsaadawi, Rasha
, Hammouri, Hanan M.
in
biostatistics
/ Data analysis
/ Expected values
/ Generalized linear models
/ GLM
/ Hypotheses
/ Monte Carlo simulation
/ Normal distribution
/ power simulation
/ Probability distribution
/ Random variables
/ Regression analysis
/ skewed data
/ Software
/ Statistical methods
/ t-test
/ Type I error
2020
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Journal Article
Handling Skewed Data: A Comparison of Two Popular Methods
2020
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Overview
Scientists in biomedical and psychosocial research need to deal with skewed data all the time. In the case of comparing means from two groups, the log transformation is commonly used as a traditional technique to normalize skewed data before utilizing the two-group t-test. An alternative method that does not assume normality is the generalized linear model (GLM) combined with an appropriate link function. In this work, the two techniques are compared using Monte Carlo simulations; each consists of many iterations that simulate two groups of skewed data for three different sampling distributions: gamma, exponential, and beta. Afterward, both methods are compared regarding Type I error rates, power rates and the estimates of the mean differences. We conclude that the t-test with log transformation had superior performance over the GLM method for any data that are not normal and follow beta or gamma distributions. Alternatively, for exponentially distributed data, the GLM method had superior performance over the t-test with log transformation.
Publisher
MDPI AG
Subject
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