Week 6 Flashcards
What is cognitive bias?
Ways of thinking that predispose one to favour a certain viewpoint over others
What is confirmation bias?
Tendency to search for or interpret information in a way that confirms one’s preconceptions, while ignoring information that does not support the preconceptions
What is selection bias?
Distortion of evidence or data that arises from the way that the data is collected or the way that samples are selected to study
What is survivorship bias?
Survivorship bias is a type of selection bias that ignores the unsuccessful outcomes of a selection process
What is publication bias?
Scientific journal editors and publishers more likely to publish studies with positive results over those with negative results
Levels of measurement
Nominal scale
Ordinal scale
Interval scale
Ratio scale
Nominal scale
simplest scale of measurement
variables which have no numerical value
variables which have catagories
examples: Gender, race, marital status
Ordinal scale
variables are in categories, but with underlying order to their values
rank order categories from highest to lowest
intervals may not be equal
examples: cancer stages, pain ratings
Interval scale
Where there is an order and the difference between two values is meaningful
The difference between any two values can be calculated by subtraction
Cannot multiply and divide values because there is no absolute zero
Example: Temperature -0 degrees doesn’t mean there is no temperature
Ratio scale
Quantitative data with true zero
Can add, subtract, multiply and divide
Examples: Age, body weight, blood pressure
Why is distribution important?
Determines which measure of central tendency to use (e.g. mean)
Determines which measure of variability to use (e.g. standard deviation)
Determines further statistical analysis
Parametric
Assumes normal distribution
Non-parametric
Non-normal distribution
Indicators of central tendency
Mean - average
Median - middle score
Mode - most frequently occurring
Choosing measures of average
Mode - not used very often generally avoid
Median - Use when the data is not normally distributed
Mean - Use when data is normally distributed