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Sphericity: Repeated Measures Assumption
The assumption that the differences between conditions is more or less the same
About differences between the conditions, not the scores within the conditions
Within-subjects factor must have at least three levels (for two comparisons)
What test is used to test the assumption: the variances of the differences between all possible levels of the within-subject variable must be equal
Mauchly’s test
What does it mean if Mauchly’s Test of Sphericity is significant in SPSS
The assumption of sphericity has NOT been met
What happens if calculation violates sphericity assumptions
Corrections have to be applied called Epsilon (Greenhouse-Geisser)
Make correction by multiplying Epsilon by the df
If sphericity assumption ISN’T violated use top line (Sphericity Assumed), if it IS then use second line (Greenhouse-Geisser)
How do you pick which study to use taking into account the F value and p value
DONT because the F value and p value are sensitive to samples
The bigger the sample, the bigger the F, the lower the p value
Why is the p value sensitive to samples
Giving a yes or no answer, yes there is a difference between my groups but not saying about how much you are impacting Ps by using this specific treatment
Not saying how much my IV is affecting my P’s
What can F not be used for as it is sample size dependent
CANNOT use F to compare effects across different studies
What do you have to use to know the impact your IV has on P’s (i.e. which is the best therapy treatment intervention)
Have to use the effect size
Understanding Effect Size
Studies with different sample sizes but the same characteristics (distributions, means, SDs)
Will differ in their F statistics and statistical significance values BUT not in their effect size estimates
Effect size indicates the strength of an effect
Magnitude of our experimental effect
Strength of association between two or more variables
What is practical significance of out study
Effect size (statistical significance is another thing entirely)
How to calculate effect size for ANOVA
Effect size = SS(effect) / SS(total)
Eta-squared ANOVA
n² = SS(effect) / SS(total)
Varies between 0 and 1
n² = 0: No variability explained (all means EQUAL)
n² = 1: All variability explained (no error)
Problems with Eta-Squared (why we use Partial n²)
Values for an effect are dependent on the number of other factors in the ANOVA and the magnitude of those other effects
THEREFORE effect sizes for an IV are always smaller in a multifactorial situation than in a single factor situation because the denominator is bigger
How does partial n² differ from n²
Because the variability associated with all other effects identified in the analysis is removed from consideration (only IV of interest considered)