Causation Models in Twin Studies

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Presentation transcript:

Causation Models in Twin Studies Brad Verhulst

Experimentation: The Gold Standard for Assessing Causality The Logic of Experimentation: Take individuals drawn at random from a population If you have selected (ascertained) samples some of the logic may not be sound and you may (probably will) have bias parameter estimates. Convenience samples (such as undergrads) are not inherently problematic, but they may impede generalizability Randomly assign them to one of two (or more) groups Everyone had the same opportunity to be in each group, so there should be no meaningful differences between groups This requires groups to be of sufficient size to allow for random variation in the population to be distributed across the groups Expose Group A to Treatment A and Group B to Treatment B Such as Drug vs Placebo, treatment vs control … If there are any post treatment differences between Group A and Group B, then the difference must be caused by the difference in treatments

But … Many of the questions that we are interested in cannot be manipulated Research Question: Do extraverted individuals have higher levels of substance use initiation? Difficult to manipulate Extraversion Does Childhood Maltreatment increase the risk of depression? Probably shouldn’t abuse children to test scientific hypotheses

Discordant MZ Twin Design MZ twins share a high level of genetic and environmental factors Probably better than any propensity score matching algorithm that you could ever imagine If something randomly happened to one MZ twin, subsequent differences between twins may be attributable to this random event.

Strong Evidence for an association between Early Anesthesia Exposure and Learning Disabilities Does Early Anesthesia Exposure cause Learning Disabilities?

There are no differences between MZ twins based on Early Exposure to Anesthesia Exposure

Okay, but there are DZ twins too While DZ twins do not share the same degree of genetic relatedness, they can still tell us something about the casual relationship between two variables

If risk factor-outcome association is: Causal Controlling for background & genetic effects makes no difference Estimates (ORs) are same Partly due to G factors influencing risk & outcome Association strongest in entire sample (no control), Intermediate for DZs (full E, part G control) Lowest for MZ (full G & E control) Entirely genetic MZ ORs approach 1, DZ ORs are midway Courtesy of Gillespie & Kendler

In Siblings (not twins): If A  B: t=iρA If B  A: t=iρB If ρA = ρB then both models (A  B & B  A) give the same expectations

If ha = hb, then causation cannot be resolved If there are differences in the modes of transmission (which you know because you have twin data), then you can resolve this issue. In the case where A  B (A is AE and B is AE) the expected MZ and DZ correlation matrices would be: In the case where A  B (A is AE and B is AE) the expected MZ and DZ correlation matrices would be: If ha = hb, then causation cannot be resolved

What would be expect the Var-Cov Matrix to look like if V1  V2 (I – B)-1 (A + C + E) (I – B)-1T -1 1 β - A1 A2 C1 C2 E1 E2 + +

- + + (I – B)-1 (A + C + E) (I – B)-1T -1 Let’s Assume: V1  V2 β = .3 V1 is ACE V2 is AE -1 1 .3 - .33 .50 .33 .34 .50 + +

MZ Twins DZ Twins V1: .66/.495 = 1.333 V1|V2: .198/.149 = 1.329 1.00 .30 1.09 .66 .198 .559 1.00 .30 1.09 .495 .149 .295 V1: .66/.495 = 1.333 V1|V2: .198/.149 = 1.329 V2: .559/.295 = 1.89

V2 V1 MZ Twins DZ Twins V1: .705/.518 = 1.36 V1|V2: .15/.075 = 2.00 1.09 .30 1.00 .705 .15 .50 1.09 .30 1.00 .518 .075 .250 V1: .705/.518 = 1.36 V1|V2: .15/.075 = 2.00 V2: .50/.25 = 2.00

When is the Direction of Causation Model Appropriate Strong hypothesis about the causal direction No confounding intermediate variables When the modes of transmission are distinct

Where do things go wrong? Differential measurement error