Research map / Probabilistic and scientific modeling / Treatment effects
A Dual-module Framework for Counterfactual Estimation over Time
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Proposes ACTIN, a dual-module framework (adversarial distribution-based balancing module plus a Temporal Integration Predicting integrating module) for counterfactual estimation over time, instantiated with TCN or LSTM base models.
Problem
Estimating counterfactual outcomes over time from observational longitudinal data under time-varying confounding, where existing balancing methods are limited to categorical treatments and simple models struggle with long-range dependencies and temporal treatment interactions.
Approach
An adversarial, distribution-based balancing module that makes representations independent of treatment (joint vs. marginal discrimination) for any treatment type, combined with a TIP integrating module that feeds all balanced representations and past treatments up to the current time into the predictor rather than only the current step (DP).
Key results
- On TG one-step prediction across gamma 0-4, ACTIN (TCN-based) achieves lowest RMSE (e.g., 0.75 at gamma=0 vs. 0.78 for CT) and lowest RMSE on SS (0.15) and RW (4.56) one-step settings.
- On SS multi-step prediction (tau=11), ACTIN reaches RMSE 0.54 vs. 0.60 for CT.
- ACTIN's running time is roughly 10% of CT's on the MIMIC-III-derived RW and SS datasets.
Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use ACTIN instead of the strongest reported baseline | counterfactual prediction models · TG, one-step (γ=0–4) | RMSE: 0.78 -> 0.75; 0.80 -> 0.78; 0.87 -> 0.85; 1.02 -> 1.01; 1.33 -> 1.26 | Helped |
| Use ACTIN instead of the strongest reported baseline | counterfactual prediction models · RW and SS, one-step | RMSE: 4.60 -> 4.56; 0.20 -> 0.15 | Helped |
| Use ACTIN instead of CT | counterfactual prediction models · SS, τ=2–9 | RMSE: 0.37 -> 0.33; 0.45 -> 0.39; 0.49 -> 0.43; 0.51 -> 0.46; 0.53 -> 0.48; 0.55 -> 0.49; 0.56 -> 0.50; 0.58 -> 0.51 | Helped |
| Use ACTIN instead of CT | counterfactual prediction models · RW, τ=2–6 | RMSE: 8.99 -> 8.98; 9.59 -> 9.56; 9.91 -> 9.87; 10.14 -> 10.11; 10.34 -> 10.30 | Helped |
| Remove adversarial balancing (ablation) | ACTIN · TG, τ=6 (γ=0,2,4) | RMSE: −0.1%; +1.6%; +4.3% | Mixed |
| Remove adversarial balancing (ablation) | ACTIN · SS, τ=11 | RMSE: +1.9% | Hurt |
| Remove adversarial balancing (ablation) | ACTIN · CISD, τ=6 | RMSE: +9.4% | Hurt |
| Remove the integrating module (ablation) | ACTIN · TG, τ=6 (γ=0,2,4) | RMSE: +6.8%; +4.0%; +12.6% | Hurt |
| Remove the integrating module (ablation) | ACTIN · SS, τ=11 | RMSE: +41.2% | Hurt |
| Remove the integrating module (ablation) | ACTIN · CISD, τ=6 | RMSE: +17.1% | Hurt |
| Replace TIP with DP (ablation) | ACTIN integrating module · TG, τ=6 (γ=0,2,4) | RMSE: +5.4%; +6.6%; +6.2% | Hurt |
| Replace TIP with DP (ablation) | ACTIN integrating module · SS, τ=11 | RMSE: +5.8% | Hurt |
Surprising findings
- Replacing TIP with DP in the integrating module degrades performance similarly to removing the integrating module entirely, underscoring temporal treatment interactions.
- Adding the TIP integrating module to CT yields smaller gains than on simple TCN/LSTM base models, since CT already handles long-range dependencies.
Limitations
- Counterfactuals cannot be validated directly on real-world data, so real-data evaluation relies on semi-synthetic constructions.
- Gains are smaller when the integrating module is added to a strong base model such as CT.
Experimental setup
Datasets: Tumor Growth (TG) simulator MIMIC-III Semi-synthetic MIMIC-III (SS) Real-world MIMIC-III (RW) Continuous Interventions Synthetic Dataset (CISD)
Benchmarks: TG SS RW CISD
Metrics: RMSE normalized RMSE running time parameters MFLOPs
Baselines: RMSN CRN G-Net CT
Builds on: Causal Transformer CRN gradient reversal domain adaptation temporal convolutional network Exponential Moving Average
Closest papers by meaning
- Adversarially Balanced Representation for Continuous Treatment Effect Estimation (AAAI 2024 · similarity 0.89)
- Conditional Counterfactual Mean Embeddings: Doubly Robust Estimation and Learning Rates (NeurIPS 2026 · similarity 0.88)
- Counterfactual Contrastive Learning with Normalizing Flows for Robust Treatment Effect Estimation (ICML 2025 · similarity 0.86)
- Counterfactual Generative Modeling with Variational Causal Inference (ICLR 2025 · similarity 0.86)
- Towards Characterizing Domain Counterfactuals for Invertible Latent Causal Models (ICLR 2024 · similarity 0.86)
- LeapFactual: Reliable Visual Counterfactual Explanation Using Conditional Flow Matching (NeurIPS 2025 · similarity 0.86)
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