8 Univariate/Descriptive Statistics Flashcards
1
Q
3 different types of statistics
A
- univariate
- bivariate
- multivariate
2
Q
univariate statistics
A
- used when analyzing one variable
- often called descriptive statistics
3
Q
bivariate statistics
A
used when analyzing two variables, esp in terms of assessing relationships between variables
4
Q
multivariate statistics
A
used when examining three or more variables
5
Q
exploratory research
A
- analyzing data to see what general patterns emerge, but not being concerned with causality between variables
- often uses univariate stats but sometimes bivariate stats
- can be considered ‘theory-building research’
6
Q
confirmatory research
A
- once a general pattern is established, you try to establish a relationship of causality between IVs and DV
- try to figure out not just how things are, but also why things are the way they are
- more likely to use bivariate and multivariate stats
- can be considered ‘theory-testing research’
7
Q
types of concepts
A
- categorical
- continuous
8
Q
categorical concepts
A
- different to each other in kind but not in quantity
- cannot be ranked
- ex. gender
9
Q
continuous concepts
A
- there’s a measurable difference in both kind and quantity
- can be scaled
- ex. income
10
Q
level of measurement
A
the appropriate way to measure a concept
11
Q
3 levels of measurement
A
- nominal variables
- ordinal variables
- interval/ratio variables
12
Q
nominal variables
A
- measure categorical concepts. which can’t be ordered or ranked
- ex. religious affiliation
13
Q
ordinal variables
A
- measure continuous concepts that allow for ordering of categories along a continuum but without a precise distance between categories
- ex. religiosity
14
Q
interval/ratio variables
A
- can be used to measure continuous concepts whereby variables and differences between categories can be quantified easily
- interval variables: those that can be ordered and categories are separated by a standard unit (set interval/distance)
- ratio variables: have the same qualities as interval variables, with addition of absolute zero (meaning there are none of variable’s values)
- ex. church attendance