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Sensitivity Analysis and Bounding of Causal Effects With Alternative Identifying Assumptions.
1Department of Psychiatry & Behavioral Sciences Stanford University Stanford, CA 94305-5795 booil@stanford.edu.
This study introduces a novel method for causal effect estimation by combining multiple assumptions to create tighter bounds. This approach enhances the reliability of causal inference when faced with untestable assumptions and missing data, improving the estimation of the complier average causal effect (CACE).
Area of Science:
- Statistics
- Econometrics
- Causal Inference
Background:
- Causal effect estimation often relies on untestable assumptions, raising concerns about the sensitivity of results.
- Interpreting causal effects requires methods to bound parameters or assess sensitivity to alternative assumptions.
Purpose of the Study:
- To propose a practical method for bounding and sensitivity analysis in causal inference.
- To combine multiple identifying assumptions for constructing tighter common bounds on causal effects.
Main Methods:
- Developed a method to combine competing identifying assumptions that impose different restrictions on the same non-identified parameter.
- Leveraged the cross-translatability between assumptions to integrate information from data.
- Applied the approach to estimate the complier average causal effect (CACE) in a randomized trial with noncompliance and missing outcomes.
Main Results:
- Demonstrated the ability to construct tighter bounds on causal effects by effectively combining information from alternative assumptions.
- Showcased the flexibility of the proposed bounding and sensitivity analysis method.
- Successfully estimated CACE in a challenging real-world trial setting.
Conclusions:
- The proposed method offers a practical and flexible approach to causal inference under untestable assumptions.
- Combining competing identifying assumptions leads to more robust and precise causal effect estimates.
- This technique is valuable for improving the interpretation of causal effects in observational studies and complex trial designs.
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