A Novel Computational Framework for Causal Inference: Tree-Based Discretization with ILP-Based Matching
TLDR
This paper introduces a novel framework for causal inference using tree-based discretization and ILP matching, achieving efficient and less biased ATT estimates.
Key contributions
- Combines tree-based discretization with integer linear programming (ILP) matching for causal inference.
- Discretization ensures approximately linear relationships within strata for effective matching.
- ILP optimization framework achieves global balance, improving matching quality.
- Yields computationally efficient and less biased Average Treatment Effect on the Treated (ATT) estimates.
Why it matters
Causal inference is crucial for data-driven decisions but faces challenges. This paper offers a novel, efficient, and accurate approach to estimate causal effects, overcoming limitations of existing methods. Its improved computational efficiency and reduced bias make it highly relevant for practical applications.
Original Abstract
Causal inference is essential for data-driven decision-making, as it aims to uncover causal relationships from observational data. However, identifying causality remains challenging due to the potential for confounding and the distinction between correlation and causation. While recent advances in causal machine learning and matching algorithms have improved estimation accuracy, these methods often face trade-offs between interpretability and computational efficiency. This paper proposes a novel approach that combines a tree-based discretization technique, tailored for causal inference, with an integer linear programming-based matching algorithm. The discretization ensures approximately linear relationships for control datasets within strata, enabling effective matching, while the optimization framework optimizes for global balance. The resulting algorithm yields computational efficiency and less biased ATT estimates compared to state-of-the-art algorithms. Empirical evaluations demonstrate the proposed method's practical advantages over existing techniques in causal inference scenarios.
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