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Population vs sample - what are they?
Population = the group we would like to draw conclusions about
Sample = a smaller number of people we can recruit into a study
What are descriptive statistics?
Summarise and describe a sample
What are inferential statistics?
they allow us to ‘infer’ - draw conclusions and/or make predictions about a larger populations
Descriptives can be broken down into two broad types…
Measures of central tendency
Measures of dispersion or variability
What are the four types of data?
Nominal
Ordinal
Interval
Ratio
(Last two are often referred to jointly as scale data)
Three types of central tendency -
Mean - average
Median - middle score
Mode - most frequent observation
4 types of measures of dispersion/variability
Range = range from highest to lowest value in data
Interquartile range = 50% of the distribution between the first and fourth quartile
Standard deviation = average deviation from her mean
Variance = average squared deviation from the mean
Tables vs charts
Tables best for - reporting exact precise data values.
Charts best for. - visual representation, showing trends patterns, relationships
Distributions tell us how often a value occurs in a data set
What does a frequency distribution tell us eg?
Allows us to see how frequently a value or set of values occur
(visualised mostly by histogram)

Normal distribution often assumed by what kind of statistics
Inferential
Area under the curve represents…
Proportions within specific ranges
What is the Z score?
Tells us how many standard deviations a single score is form the Mean
Bimodal vs skewed
Bimodal - two peaks
Skewed - floor to ceiling
What do the distribution shapes tell us?
How well our summary statistics represent data captured
Measures that describe normal distribution?
Mean us a food valid measure of central tendency
Standard deviation is good measure of spread
For skewed data?
mean is pulled in one direction by extreme values
Median is often better
Range can give better indication of spread than SD
For Bimodal data?
oSingle means or medians are slightly misleading because there isn't one center.
oIn these instances, it's important to report and show the distribution shape.