Ch 3 (assoc & effect) & 4 (interpreting assoc) Flashcards
Identify different measures of association –
prevalence ratio,
risk ratio,
odds ratio,
and incidence rate ratio
- four relative frequency comparisons to help us quantify the association between an exposure and an outcome to detect causal relationships that may help identify effective interventions
- measures strength of association between exposure and outcome
- high risk does not prove causation
What are different measures of impact ?
If there is evidence of a causal association, we can assess the impact of an exposure as an absolute difference in frequency between the exposure groups using:
attributable risk,
attributable fraction,
preventable fraction,
and population attributable fraction (To estimate the public health impact of removing an exposure)
Define, calculate, and interpret each measure of association and impact
Measures of association:
prevalence ratio, risk ratio, odds ratio, and incidence rate ratio
Measures of impact:
attributable risk, attributable fraction, preventable fraction, and population attributable fraction
What do the different RR (relative risks) below tell us? RR > 1 RR < 1 RR = 1 RR very far from one
RR > 1 – exposed group more likely to have outcome
RR < 1 – exposed group less likely to have outcome
RR = 1 – no difference between exposed and unexposed in getting the outcome
RR very far from one– stronger the association
Draw out a standard cross-tabulation 2x2 table.
Reference blue notebook.
Formula for– prevalance ratio
prevalance of outcome in exposed divided by prevalance of outcome in unexposed. Or (A/ (A+B))/ (C/ (C+D))
Used for cohort studies
How does the prevalance ratio differ from the risk ratio?
Same formula, but the data is different. Prevalance is related to existing cases. Risk is related to new cases.
Formula for– odds ratio (using cross-tabulation)
(A/B)/ (C/D) = AD/ BC
Used for case-control series.
What is the formula for risk ratio and odds ratio per the 2x2 table? In what scenario will the answers to both equations be very similar.
risk ratio= (A/ (A+B))/ (C/ (C+D))
odds ratio = (A/B)/ (C/D) = AD/ BC
The rarer the outcome, the more likely the two will be the same because the denominator is so large that it’s similar.
Define– attributable risk
Define– attributable risk fraction.
Helps determine how much of an outcome is attributed to (explained by) an exposure.
Expresses what fraction of the outcome was due to the exposure in the exposed group, to explain the increased risk of the exposure to the pt.
Define– background risk
Frequency of an outcome in the unexposed group.
Define– preventable fraction
Formula?
Helps measure the effect of a protective factor, where incidence is greater in unexposed to exposed group.
= (freq in unexposed- “ “ exposed)/ freq in unexposed
OR
= 1- relative risk
Define– population attributable fraction (PAF)
proportion (fraction) of the outcome that could be prevented if the exposure could be eliminated from the population
PAF is rarely 100%, because an outcome is usually the result of more than one factor, and there is usually some outcome (background risk) in the unexposed group
What is the difference between– ratio, proportion, rate
Ratio– comparison of 2 variables
Ex– 5 women: 7 men
Proportion– the numerator is included in the denominator
Ex– 5/12 are women, or 0.42, or 42%
Rate – is proportion related to time, often expressed in person years in the denominator (expressed in multiples of 10)
Ex– 0.000081 is 8.1 deaths per 100,000 person years
What is the difference in the formula for PAF (population attributable fraction) compared to attributable risk fraction?
PAF= (incidence in gen pop - incidence in unexposed)/ incidence in gen pop
ARF= (incidence in exposed- incidence in unexposed)/ incidence in exposed
What are the 3 main alternative explanations for an association that isn’t really associated, but just looks like it is.
Bias
Confounding
Chance
How do we increase probability of measuring the true value while minimizing the variability?
Increase your sample size or increase number of observation. This will reduce chance or random error.