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Yan Wang

University of California at Los Angeles Fielding School of Public Health



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Aarti P. Bellara

University of South Florida



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Thanh v. Pham

University of South Florida



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Diep Thi Nguyen

University of South Florida



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Patricia Rodríguez de Gil

University of South Florida



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Yi-Hsin Chen

University of South Florida



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Harold Holmes

University of South Florida



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Tyler Hicks

University of South Florida



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Isaac Li

University of South Florida



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Eun Sook Kim

University of South Florida



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Jeanine Romano

University of South Florida



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Jeffrey D. Kromrey

University of South Florida



300 – Models: Assumptions and Novel Applications

Comparing the Performance of Approaches for Testing the Homogeneity of Variance Assumption in One-Factor ANOVA Models

Sponsor: Section on Statistical Education
Keywords: homogeneity of variance, analysis of variance, non-normality, Type I error control, statistical power

Yan Wang

University of California at Los Angeles Fielding School of Public Health

Aarti P. Bellara

University of South Florida

Thanh v. Pham

University of South Florida

Diep Thi Nguyen

University of South Florida

Patricia Rodríguez de Gil

University of South Florida

Yi-Hsin Chen

University of South Florida

Harold Holmes

University of South Florida

Tyler Hicks

University of South Florida

Isaac Li

University of South Florida

Eun Sook Kim

University of South Florida

Jeanine Romano

University of South Florida

Jeffrey D. Kromrey

University of South Florida

The validity of the results of an ANOVA test is largely dependent on satisfying the homogeneity of variance, normality, and independence assumptions. Violations of these assumptions lead to distorted Type I error rates. Various tests to check the homogeneity of variance assumption for non-normal data have been proposed in the literature, yet there is no consensus as to which test is most appropriate. A simulation study was conducted to explore the Type I error rates and statistical power of fourteen approaches for testing the homogeneity of variance assumption in one-way ANOVA models. Seven factors were manipulated in the study: number of groups, average number of observations per group, pattern of sample sizes in groups, pattern of population variances, maximum variance ratio, population distribution shape, and nominal alpha level for the test of variances. Results from this study delineate the performance of the tests under a wide variety of conditions, providing researchers with information to guide the selection of a valid test for assessing the tenability of this critical assumption.

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