independent groups
sample split into two groups. each group does one of the conditions. aka between-subject design
matched pairs
same as independent groups however, each ppt is matched on important characteristics with someone in the other group
repeated measures
the same group of ppt takes part in both conditions
what statistical test for independent groups (parametric and non parametric)
parametric: independent samples t-test
non parametric Mann-Whitney
what statistical test for matched pairs (parametric and non parametric)
parametric: paired samples t test
non parametric: Wilcoxon
what statistical test for repeated measures (parametric and non parametric)
parametric: paired samples t test
non parametric: wilcoxon
Difference between parametric tests and non parametric tests
what do parametric statistics assume
assume the data you have collected come from a population that can be modelled on a normal distribution
what do non-parametric statistics assume
are sometimes referred to as ‘distribution-free’ because they do not make that assumption
what are parametric tests preferred
they are more sensitive/powerful
if there is a true difference between conditions, a parametric test is more likely to find that difference
what assumptions need to be met to use a parametric statistics (3)
what data is appropriate for t-test (4)
what is a normal distribution
bell shaped curve
symmetrical distribution around the centre of all scores
skew distribution explanation
more developed on one side or in one direction than another, not symmetrical
kurtosis distribution explanation
the sharpness of the peak of a frequency-distribution curve - pointless/heaviness of tails
negative skewness values
pile up of scores of the right, tail to the left
positive skewness values
pile up of scores on the left, tail to the right
two tests of assessing normality
outliers meaning
they impact mean and standard deviation. mean and strd deviation are used to calculate t-test. therefore the presents of outliers biases both descriptives and inferential stats.
homogeneous variance
both groups have similar variance
heterogeneous variance
the groups have different variance
para vs non-parametric (3)