EPID 503 Class 13 Case Control Studies Hierarchy

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EPID 503 – Class 13 Case Control Studies

EPID 503 – Class 13 Case Control Studies

Hierarchy of Study Designs • Randomized Controlled Trials Establish Causality Gold standard for establishing

Hierarchy of Study Designs • Randomized Controlled Trials Establish Causality Gold standard for establishing causality • Cohort Studies • Case Control Studies • Cross-sectional Studies • Ecological Studies Generate Hypotheses Good place to start investigating a research question

Goal of Epidemiological Investigation • Determine if there is a causal relationship between exposure

Goal of Epidemiological Investigation • Determine if there is a causal relationship between exposure (i. e. risk factor) and disease ▫ Are persons who are exposed more likely to get disease than those who are unexposed?

RCT and Cohort Study Design Disease Study Population Randomized or Self Selected Exposed Not

RCT and Cohort Study Design Disease Study Population Randomized or Self Selected Exposed Not exposed No disease Disease No disease Time ▫ Start with exposed and unexposed and follow over time to see who develops disease ▫ Participants must be “at risk” of developing outcome

5 Strengths & Limitations Strengths • Maintain temporal sequence • Can estimate incidence (risk

5 Strengths & Limitations Strengths • Maintain temporal sequence • Can estimate incidence (risk or rate) of disease • Can assess rare exposures • Assess multiple outcomes (and exposures in cohort studies) Limitations • Expensive • Poor design for rare diseases • Long-term follow-up may be needed • Can be issues with self -selection of exposures in cohort studies

Goal of Epidemiological Investigation • Determine if there is a causal relationship between exposure

Goal of Epidemiological Investigation • Determine if there is a causal relationship between exposure (i. e. risk factor) and disease ▫ Are persons who are exposed more likely to get disease than those who are unexposed? (RCT and cohort studies) ▫ Are persons with disease were more likely to be exposed than persons without disease? (Case-control study)

Case-Control Study Design Exposed Cases (i. e. Diseased) Controls (i. e. No Disease) Unexposed

Case-Control Study Design Exposed Cases (i. e. Diseased) Controls (i. e. No Disease) Unexposed Exposed Unexposed ▫ Start with cases and controls and compare exposure distributions in the two ▫ Controls to represent the exposure in the population that gave rise to the cases

Strengths & Limitations: Case-Control Study • Advantages ▫ Efficient for rare diseases ▫ Can

Strengths & Limitations: Case-Control Study • Advantages ▫ Efficient for rare diseases ▫ Can evaluate multiple exposures ▫ Less costly and time consuming than cohort • Disadvantages ▫ Focused on one outcome ▫ Inefficient for rare exposures ▫ Issues with exposure assessment – recall bias, temporality ▫ Selection of controls challenging

Why is Control Selection So Hard? • Controls to reflect distribution of exposure in

Why is Control Selection So Hard? • Controls to reflect distribution of exposure in population that gave rise to cases • Options include friends, family, hospital controls, random digit dialing, drivers licenses, etc. • Must be sure not to select group based on exposure!!!!

An Example Scenario: What Might be the Issue? Scientific Question of Interest: Is diabetic

An Example Scenario: What Might be the Issue? Scientific Question of Interest: Is diabetic shock related to alcohol consumption?

 • Cases: Hospitalized patients with new diagnosis of lung cancer in 20 hospitals

• Cases: Hospitalized patients with new diagnosis of lung cancer in 20 hospitals in London and surrounding area • Controls: Hospitalized patients in same hospital without lung cancer but other cancers and diseases • What’s the issue here? How could we have gotten better controls?

How Do We Analyze Data from a Case. Control Study?

How Do We Analyze Data from a Case. Control Study?

Structure of Data from Case Control Exposed No Cases a Controls b c d

Structure of Data from Case Control Exposed No Cases a Controls b c d What is missing and why did I remove them?

Case-Control Does Not Capture Prevalence or Incidence Directly Exposed No Total Case a Control

Case-Control Does Not Capture Prevalence or Incidence Directly Exposed No Total Case a Control b Total a+b c d c+d a+c b+d a+b+c+d Ratio between cases and controls set by investigator – no longer reflects distribution in population.

Disease (Cases) No Disease (Controls) Odds of exposure Exposed a b a/c Not exposed

Disease (Cases) No Disease (Controls) Odds of exposure Exposed a b a/c Not exposed c d b/d a+c b+d Total Odds of exposure among cases = Odds = Ratio Odds of exposure among controls = a a+c c a+c 15 Probability of exposure Probability of no exposure b b+d d b+d Odds ratio= ad/bc

16 Odds Ratio in Matched Case Control Study Control (+) Control (-) Case (+)

16 Odds Ratio in Matched Case Control Study Control (+) Control (-) Case (+) a b Case (-) c d Matched Odds Ratio = b/c

17 Interpretations OR = 1 No association between exposure and disease OR > 1

17 Interpretations OR = 1 No association between exposure and disease OR > 1 Disease associated with increased odds of exposure (e. g. , OR=2) �E. g. ‘The odds of exposure are two times higher in the cases than in the controls. . . ’ OR < 1 Disease is associated with lower odds of exposure (e. g. , OR = 0. 6) �E. g. ‘The odds of exposure are 0. 6 times lower in the cases than the controls or flipping the exposure, controls had a 1/0. 6 = 1. 67 higher odds of exposure than the cases…’

18 A Note About the Odds Ratio Can be estimated in a cohort study

18 A Note About the Odds Ratio Can be estimated in a cohort study or RCT as odds of disease among exposed vs. unexposed (works out to be the same formula) but. . . Not preferred measure for those studies since we prefer to know about risk and odds ratio will always overestimate RR unless disease is rare

Odds Ratio Will Estimate Risk Ratio if Disease is Rare RR a a+ b

Odds Ratio Will Estimate Risk Ratio if Disease is Rare RR a a+ b OR a b c c+d c d D D- Total E a b a+b E- c d c+d b+d a+b+c +d Total a+c Because ‘a+b’ is ~b when disease is rare

20 Comparing the OR and RR Zhang, J. et al. JAMA 1998; 280: 1690

20 Comparing the OR and RR Zhang, J. et al. JAMA 1998; 280: 1690 -169

OR an Overestimation of RR when Disease is Common P(disease)exp 1 -P(disease)exp P(disease)unexp 1

OR an Overestimation of RR when Disease is Common P(disease)exp 1 -P(disease)exp P(disease)unexp 1 -P(disease)unexp P(disease)exp 1 -P(disease)unexp x = P(disease)unexp 1 -P(disease)exp If P(disease) ~ 0 then OR = RR If P(disease)exp > P(disease)unexp (ie. RR>1) then OR > RR If P(disease)exp < P(disease)unexp (i. e. RR< 1) then OR < RR