Week 4 - Review of Descriptive Statistics Flashcards
Descriptive Statistics
statistics simply to describe data collected, both sample and population
Inferential Statistics
Using sample to infer something about a population
Characterising a data set
- central tendency (mean, median, mode)
- variability (SD, sum of squares, variance)
- shape (modality, skew, kurtosis)
Shape of Distributions
Unimodal - scores vary around one central point
Bimodal - scores vary around two central points
Modality - the number or central clusters that a distribution possesses
Kurtosis
‘peakedness’ - how tightly clustered are scores around the mean
Skew
The symmetry of the tails of the distribution
Normality characteristics
- distribution is unimodal
- has moderate peakedness
- has symmetric tails
Z-Score
How many standard deviations away from the mean a particular score is
Types of distributions
- Population
- Sample
- Distribution of means
Standard error of the mean
The sample SD divided by the square root of the number of observations in the sample
T-tests
Used when the population mean is known, but the SD is not known
One sample T-Test
Examines whether the mean of a population is statistically different from a known or hypothesised value
Independent Sample T-Test
Used to compare two sample means from unrelated groups
Paired Samples T-Test
Compares the means from two variables of a single group