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11 Cards in this Set

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  • Back

What is a repeated measures design?

one in which the IV has 2 or more conditions, and each participant takes part in all conditions.
This reduces random variation because each participant provides more than one score for each level of DV

What is a paired samples t-test?

a parametrical statistical test used to compare 2 means from the same sample, or from paired or matched pairs


used for parametric data

What is the t-test doing?

checking whether the overall difference in participants' scores (between 2 conditions) is large (significant) or small enough to assume it just reflects random error (i.e. not significant)

When does t-value increase/ become larger?

when there are large differences in scores, in a consistent direction.
when there is less variation in scores


Larger t-values are more likely to be significant

What does the t-test tell us?

How likely it is that we'll observe a certain difference (or more) given the distribution of differences expected by H0

Why do we not really need to look at the t-test value? and why do we look at the p instead?

can't tell from the value itself whether it's significant enough to reject the H0.
P-value tells us how likely we are to find a mean difference score as large as the one found

express the following as fractions: p < .05, p< .005, p < .0005, p < .00005

1/20, 1/100, 1/1000, 1/2000

What is the criteria for using a paired-samples t-test?

must have repeated measures or matched pairs design, interval or ratio data (with difference scores that aren't skewed), >=10 participants, and only two conditions

For a t-test, how do we calculate the effect size?

Use Cohen's d, which expresses effect size in terms of standard deviation units.
d = t/ squared root of N

What are the guidelines for describing effect size in a t-test?

small effect size - d = 0.2 to 0.5


medium " " - d = 0.5 to 0.8


large effect size - d = more than 0.8

How do we report a t-test?

t (df) = t (to 2 d.p.), p = .XXX (one/two-tailed), Cohen's d = (to 2 d.p.)
there is a significant, (size) difference between (Variable A) and (Variable B). Participants reported [higher]...