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Using copulas to enable causal inference from nonexperimental data: Tutorial and simulation studies
Fredrik Falkenström1, Sungho Park2, Cameron N McIntosh3
1Department of Psychology, Linnaeus University.
A new copula method effectively addresses unobserved confounding in psychological research. This statistical technique performs best with skewed independent variables and larger sample sizes, improving causal inference.
Area of Science:
- Psychological Research
- Statistical Methods
- Causal Inference
Background:
- Unobserved confounding frequently limits causal inference in psychological studies.
- Traditional methods often require instruments or covariates, which may not be available.
- Copula-based methods offer a potential solution with fewer restrictive assumptions.
Purpose of the Study:
- To introduce the copula method for psychological researchers.
- To evaluate the performance of the copula method under varying degrees of non-normality in independent variables.
- To assess the impact of sample size, skewness, effect size, and confounding on copula method performance.
Main Methods:
- Monte Carlo simulation study examining copula method behavior under diverse conditions.
- Application of the copula method to real-world data on parental rearing, personality, and life satisfaction.
- Statistical analysis of simulated data including sample size, variable skewness, effect size, and confounding magnitude.
Main Results:
- The copula method demonstrated improved performance with higher skewness in independent variables.
- Larger sample sizes could compensate for lower levels of skewness.
- Insufficient skewness or sample size led to bias towards uncorrected models.
- Applied example showed copula adjustment mitigating confounding effects for parental control/overprotection.
Conclusions:
- Copula adjustment is a valuable and promising method for handling unobserved confounding in psychological research.
- The method's performance is influenced by the skewness of independent variables and sample size.
- Further research is needed to explore performance when assumptions are not fully met.
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