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An effect size measures the magnitude of a treatment effect
independent of sample size. It allows for the comparison of studies with
varying sample sizes within a subject area. This method of comparing treatment
effects is particularly useful when conducting meta-analyses that compare
many studies. The classical calculation for effect size is the difference
between the means of the treatment and control group divided by the standard
deviation of either of the groups or the pooled standard deviation, assuming
that the two groups are homogenous.
An effect size can be thought of as the standardized difference
between the two groups. An effect size of 1 means that the treatment group outscored
the control group by a full standard deviation.
One of the statisticians who devised the effect size referred
to an effect size of .2 as small, .5 as medium, and .8 as large.
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