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Causal Intelligence for Constraint-Aware Intervention Design to Induce State Transitions

arXiv 2605.29008 ↗First posted 27 May 2026cs.LGcited by 0

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Abstract (arXiv)

Driving a system from one state to another through targeted interventions is a fundamental challenge in science, yet most predictive models offer limited mechanistic insight and no principled framework for decision-making. Here we present COAST (Causally Optimal Actions for State Transitions), a causal-intelligence approach for the in-silico design of constrained interventions that induce user-defined state transitions. Given data characterizing source and target states, COAST learns context-specific causal graphs and structural causal models, attributes observed distributional shifts to mechanism-level causal drivers, and introduces a novel constraint-aware multi-objective optimization formulation that balances transition efficacy, intervention complexity, and target-state stability. The approach is modular and domain-agnostic, integrating feature selection, causal discovery, causal modeling, and intervention identification and evaluation through interchangeable components. Across synthetic benchmarks and real biological datasets, COAST recovers key causal drivers and identifies robust single- and multi-target intervention strategies that achieve desired state transitions, accompanied by transparent mechanistic rationales to guide experimental validation.

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References · 8

  1. 2021Convex optimizationcited by 2,515
  2. 2018DAGs with NO TEARS: Continuous Optimization for Structure Learningcited by 752
  3. 2019Causal Discovery with Reinforcement Learningcited by 145
  4. 2022Predicting Cellular Responses to Novel Drug Perturbations at a Single-Cell Resolutioncited by 45
  5. 2017Identifying Best Interventions through Online Importance Samplingcited by 39
  6. 2022Active Learning for Optimal Intervention Design in Causal Modelscited by 31
  7. 2021Matching a Desired Causal State via Shift Interventionscited by 16
  8. 2018High-Dimensional Joint Estimation of Multiple Directed Gaussian Graphical Modelscited by 12

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