research design quiz #12 Flashcards
After we have gathered and cleaned our data, we can run different
statistical analyses to…
- Explore relationships between different variables
- Understand the distributions of our variables
- Test measures of central tendency and dispersion
- Answer research questions or hypotheses
Different types of statistics are used to answer different types of
questions:
1)M of a
2) C s
3) I s
- Measures of association
- Comparative statistics
- Inferential statistics
Measures of _________ determine the strengths of _________ among the variables that are being studied
association;
relationships
two continuous measures (measures from -1 = perfect negative association to +1 = perfect positive association)
which of the seven (7) measures of association is this one?
Pearson’s R
measures the association between two dichotomies
which of the seven (7) measures of association is this one?
Phi coefficient
measures the association between two rank ordered
variables
which of the seven (7) measures of association is this one?
Spearman’s rank order correlation (Rho)
measures the association between a continuous variable and a
dichotomous variable
which of the seven (7) measures of association is this one?
Point-biserial correlation
measures the association between a continuous variable and a theoretically continuous-but-polytomized variable categorized into 3+ levels (think Likert scale scores)
which of the seven (7) measures of association is this one?
Polyserial correlation
measures the association between two dichotomous variables and
estimates what the association would be had both variables been continuous
which of the seven (7) measures of association is this one?
Tetrachoric correlation
measures the association between ordinal variables with two or
more levels
which of the seven (7) measures of association is this one?
Polychoric correlation coefficient
_______ ________ involves analysis of the attributes of
the variables being examined to better describe the relationship
between two variables
comparative statistics
First comparative statistic:
Frequently presented in research
Usually reflects the number of crimes divided by the population multiplied by 100,000
This equation gives you the crime count per 100,000 people; could be per million, ten thousand, thousand, hundred etc
crime rates
Second comparative statistic:
Same as above, except that the chosen denominator is not the population count, but rather a factor related to the crime type
For example, dividing the number of burglaries by the number of households; number of MVTs by number of registered vehicles in an area and so on
crime-specific rates
Third comparative statistic:
Great for comparing data fluctuations over time
Easy to calculate: Subtract the first-time value from the second-time value, then divide by the first-time value
Percentage change
fourth comparative statistic:
Great for examining the behavior of data over time
Great for comparing similar and/or different data side by side over time
Can apply lines of best fit (linear, average, polynomial etc.)
Good for assessing the impact of crime prevention strategies
Trend analysis