Bounding Causal Effects and Counterfactuals
Tobias Maringgele

TL;DR
This paper systematically compares and extends various bounding algorithms for causal effect estimation under uncertainty, providing practical tools and guidance for applied causal inference.
Contribution
It unifies and extends state-of-the-art bounding methods, introduces an entropy-based approach for counterfactuals, and offers a practical decision framework and open-source software.
Findings
Extended entropy-bounded method for counterfactuals
Empirical evaluation of bounding algorithms across diverse scenarios
Practical decision tree for method selection and an ML predictor
Abstract
Causal inference often hinges on strong assumptions - such as no unmeasured confounding or perfect compliance - that are rarely satisfied in practice. Partial identification offers a principled alternative: instead of relying on unverifiable assumptions to estimate causal effects precisely, it derives bounds that reflect the uncertainty inherent in the data. Despite its theoretical appeal, partial identification remains underutilized in applied work, in part due to the fragmented nature of existing methods and the lack of practical guidance. This thesis addresses these challenges by systematically comparing a diverse set of bounding algorithms across multiple causal scenarios. We implement, extend, and unify state-of-the-art methods - including symbolic, optimization-based, and information-theoretic approaches - within a common evaluation framework. In particular, we propose an…
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