Matching (in case control studies) James Stuart, Fernando Simón EPIET Dublin, 2006.

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Presentation transcript:

Matching (in case control studies) James Stuart, Fernando Simón EPIET Dublin, 2006

Remember confounding… Confounding factor is variable independently associated with exposure of interest outcome that distorts measurement of association

Control of confounders In the study design Restriction Matching In the analysis Stratification Multivariate analysis

Control of confounders In the study design Restriction Matching In the analysis Stratification Multivariate analysis

Matching Selection of controls to match specific characteristics of cases a)Frequency matching Select controls to get same distribution of variable as cases (e.g. age group) b)Individual matching Select a specific control per case by matching variable (e.g. date of birth)

… but matching introduces bias because controls are no longer representative of source population

to remove this selection bias Stratify analysis by matching criteria matched designmatched analysis Can not study the effect of matching variables on the outcome

a) Frequency matching useful if distribution of cases for a confounding variable differs markedly from distribution of that variable in source population

a) Frequency matching Age Cases (years) TOTAL 100

a) Frequency matching Age Cases Controls (years) unmatched TOTAL

a) Frequency matching Age Cases Controls (years) unmatched matched TOTAL

a) Frequency matching: analysis Mantel-Haenszel Odds Ratio (weighted) Conditional logistic regression for multiple variables

a) Frequency matching: analysis keep stratification by age group 0-14 years Exposed CasesControlsTotal Yes45(a)30(b) 75 No 5(c)20(d) 25 Total (n i )

a) Frequency matching: analysis years Exposed CasesControlsTotal Yes 15(a) 4(b) 19 No 15(c)26(d) 41 Total (n i ) same process for each age group

b) individual matching Each pair could be considered one stratum 4 possible outcomes per pair Exposure + - Case1 0 Control1 0

b) individual matching Each pair could be considered one stratum 4 possible outcomes per pair Exposure+ - Case Control1 00 1

b) individual matching Each pair could be considered one stratum 4 possible outcomes per pair Exposure Case Control

b) individual matching Each pair can be considered as one stratum 4 possible outcomes per pair Exposure Case Control ad = zero unless case exposed, control not exposed bc = zero unless control exposed, case not exposed

b) individual matching The only pairs that contribute to OR are discordant OR MH = sum of discordant pairs where case exposed sum of discordant pairs where control exposed

b) individual matching If change way of presenting case and control data to show in pairs Controls ExposedUnexposed Exposed e f (ad=1) Cases Unexposed g (bc = 1) h OR MH = sum of discordant pairs where case exposed sum of discordant pairs where control exposed = f/g

b) individual matching: for n controls each set analysed in pairs case used in as many pairs as number of controls Case Control1 Control2 Control3 Control4 C+/Ctr- C-/Ctr Total pairs case exp/control not 8 pairs case not/control exp 1 OR=== 8

Matched study: example 20 cases of cryptosporidiosis Hypothesis: associated with attendance at local swimming pool 2 matched studies conducted (i) controls from same general practice and nearest date of birth (ii) case nominated (friend) controls

Analysis: GP and age matched controls swimming pool exposure Controls Cases -13 OR = f/g = 15/1 = 15.0

Analysis: friend controls swimming pool exposure Controls Cases - 13 OR = 3/1 = 3.0

Why do matched studies? Random sample may not be possible Quick and easy way to get controls Improves efficiency of study (smaller sample size) Can control for confounding due to factors that are difficult to measure or even for unknown confounders.

Disadvantages of matching Cannot examine risks associated with matching variable If no controls identified, more likely if too many matching variables, lose case data and vice versa Overmatching on exposure of interest will bias OR towards 1 May be residual confounding in frequency matching

Over-matching exposure to the risk factor of interest under-estimates true association may fail to find true association

Key points Matching controls for confounding factors in study design Matched design matched analysis Matching for variables that are not confounders complicates design Frequency matching simpler than individual Multivariable analysis reduces need to match