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KINE 4565: The epidemiology of injury prevention. Case control and case crossover studies. Overview. Odds ratios, relative risks and confidence intervals Study design: case control and case-crossover studies Two examples from the literature. 2X2 tables: the foundation.
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KINE 4565: The epidemiology of injury prevention Case control and case crossover studies
Overview • Odds ratios, relative risks and confidence intervals • Study design: case control and case-crossover studies • Two examples from the literature
Odds ratios and relative risks • Odds ratios (ad/bc) calculate the odds of an outcome given an exposure • Relative risk (a/a+c)/b/b+d) calculates the relative risk of an outcome in exposed compared to non-exposed group • Statistical packages calculate confidence intervals
Odds Ratios and Relative Risks • Usually ORs and RRs are greater than 1 to indicate an increased risk of the outcome in those exposed • In injury studies, OR and RR can be less than one to indicate a protective effect of the intervention
Confidence intervals • Confidence intervals are used for hypothesis testing in 2X2 tables (and others) • The width of a confidence interval is based on the variablility within the data and the sample size • An OR or RR of 1 = no association • A confidence interval that crosses 1 is NOT statistically significant • The wider the confidence interval, the less precise the estimate
Design of a case control study Direction of inquiry Sample of people with the disease Exposed Not exposed POPULATION ExposedNot exposed Sample of people without the disease Summary: Start with OUTCOME Go backwards Check for EXPOSURE
Case control studies Cases Controls E a b Ē c d Rate of exposure in cases = a/a+c Rate of exposure in controls = b/b+d Odds of exposure in cases = a/c Odds of exposure in controls = b/d Odds ratio = ad/bc
Example: Case– control study Assessing the association between booster seat laws and child death in car crashes Odds Ratio = (121 x 13420) / (1151 x 1714) = 0.82
Interpreting the odds ratio A value of OR > 1 means that the exposure is associated with an increased risk of developing the outcome A value of OR < 1 indicates that the exposure is associated with a reduced risk If the outcome is rare, the OR (in a case control study) is an estimate of the RR
Selection of control group Roster (complete listing of the study base. Example: Annual residence list, electoral list) Injured controls with another injury Random Digit Dialing Neighborhood controls
Selection of control group Population control group Advantages: Drawn from the same source population as the cases Disadvantages: Inappropriate if a random sample is not possible Inconvenience (response, time) Recall bias (different in cases versus healthy controls) Less motivated than hospital controls
Selection of control group Hospital or disease registry controls Advantages Members of the same population Comparable availability of information Disadvantages Bias if exposure is associated with the disease that the control group has
Case-control studies • Advantages • Require short time when outcomes are delayed (e.g., cancer studies) • Inexpensive • Practical for study of rare diseases such as injuries • Few ethical dilemmas since outcome and exposure are both in the past
Case-control studies • Disadvantages • Information bias (Recall bias) of the exposure (those who are injured may remember different things than those who are uninjured) • High potential for sample selection bias depending on how controls are selected
Case-crossover studies: a variation • In case-crossover studies each case acts as their own control • Usually the ‘control’ is at a different time, but doing the same thing • Can be very cost-effective (fewer subjects recruited) • Controls for variation in other variables (potential confounders) eg: age, sex, risk taking, SES
Conclusions • Case-control studies very common in injury epidemiology • Very useful for rare outcomes (e.g., bicycle-related injuries, deaths) • Very useful for studying effectiveness where it is unethical to randomize (e.g, bike helmets) • But be cautious of the potential for bias