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The F test of the univariate model is robust to some violations of the assumption of normality of residuals but not to the sphericity assumption. In this situation, the estimate of sphericity is adjusted using the Greenhouse-Geisser or the less conservative Huynh—Feldt methods. With these methods, the degrees of freedom are multiplied by the estimate of sphericity, consequently the degrees of freedom are decreased, making the F ratio more conservative.

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When sphericity is violated, the Bonferroni is recommended since it maintains the type I error rate. The outlying values are few and are not extreme and therefore the values are left unchanged in the analyses.

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However, both eta-squared and partial eta-squared can be biased and have a number of limitations. However, the Greenhouse-Geisser and Huynh—Feldt epsilon values are high and greater than 0. Therefore, the Huynh—Feldt estimates shown in the Tests of Within-Subjects Effects table are the appropriate statistics to report for this model. The results of the trend contrasts should be interpreted with caution and the plots of the data should also be examined. This is a violation of the model assumptions and the results should be interpreted with caution.

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The residuals are approximately normally distributed conforming to a bell-shaped curve and importantly with no data points more than 3 standard deviations.

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