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STATISTICS 536B, Lecture #6 March 12, 2015 Meta-Analysis - - PowerPoint PPT Presentation

STATISTICS 536B, Lecture #6 March 12, 2015 Meta-Analysis - continued: Selected comments prompted by the Algra and Rothwell paper Whats going on with statements like that in the abstract: In case control studies, regular use of aspirin was


  1. STATISTICS 536B, Lecture #6 March 12, 2015

  2. Meta-Analysis - continued: Selected comments prompted by the Algra and Rothwell paper What’s going on with statements like that in the abstract: In case control studies, regular use of aspirin was associated with reduced risk of colorectal cancer (pooled odds ratio [OR] 0.62, 95% CI 0.58-0.67, p sig < 0 . 0001 , 17 studies), with little heterogeneity (p het = 0 . 13 ) in effect between studies . . . Relates to estimating τ 2 in random effect meta-analysis (Recall Y i | θ i ∼ N ( θ i , σ 2 i ), θ i ∼ N ( µ, τ 2 ))

  3. More thoughts from Algra and Rothwell Search strategy and selection criteria important (e.g., see Fig. 1) Note distinction between case-control studies, standard cohort studies , and nested case-control studies. Note emphasis on different definitions of exposure (e.g., Fig. 2). [And number of available studies depends on which definition is adopted.]

  4. Some general strengths of this work Thoughtful discussion/analysis of aspirin vs. colorectal cancer compared to aspirin vs. other cancers (Figs. 3, 4) Nicely aligned evidence: association between aspirin and cancer incidence association between aspirin and metastasis, given incidence (Fig. 5) (lack of) association between aspirin and local spread, given incidence but no metastasis (Fig. 6)

  5. Congratulations: You’ve ‘invented’ a famous estimator!

  6. What is a “nested case-control” study??? Think of a prospective cohort study T = time from “baseline” to bad outcome X = exposure (at baseline) Could fit a survival analysis model for ( T | X ). Or...

  7. Visualize the data 15 X=0 ● X=1 ● X=0 ● X=1 ● X=0 ● 10 X=0 ● Subject X=1 ● X=0 ● X=0 ● X=1 ● 5 X=0 ● X=0 ● X=1 ● X=0 ● X=1 ● 0 0 5 10 15 20 25 Time to Outcome

  8. Carry out a matched case-control study For simplicity, think 1:1 matching as we considered before For each case, randomly choose the control from amongst those subjects who: have matching covariate values are observed to be at risk at the case’s failure time So end up with matched case-control data with pairs in a 2 by 2 table, as before (recall, all the action is the discordant on X pairs, basically throw away the concordant on X pairs)

  9. In some specialized circumstances, nested case-control is wickedly good (compared to doing survival analysis) Say X is a binary genotype, say Y is time to incident cancer Maybe it’s is cheap to freeze/store every subject’s baseline blood sample Maybe it’s expensive to test the sample to determine if X = 0 or X = 1 Maybe reaching the disease outcome is quite rare So if we only have to test the samples for the cases and their matched controls...

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