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Learning Deployable Causal Action Geometry under Temporal Non-Stationarity

NeurIPS 2026 · Time series › Causal and generative time series · approach: Dynamical system reconstruction

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Defines deployable causal action geometry, an anchored, link-scale, amplitude-profiled action-response shape that persists under temporal drift, and estimates it with a two-stage orthogonal honest profiled selection procedure, validated on synthetic data, Dominick's, and a Taobao pricing A/B test.

Problem

Learning a continuous-action response law from non-stationary observational time series, where pooled regression conflates action effects with drifting baselines and can reverse action rankings for future deployment.

Approach

Target only the anchored action-response shape on a selected monotone link (identity or log) after profiling out positive amplitude, and estimate it via cross-fitted orthogonal pilots followed by honest profiled selection over link, representation, and shape classes, with guarantees under approximate geometry persistence.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: Taobao item-day pricing panel Dominick's retail dataset synthetic DGP regimes R1-R4

Benchmarks: Dominick's retail dataset Taobao offline rolling-origin split synthetic regimes R1-R4

Metrics: SIMSE regret RMAE MAPE stability loss DR policy value index GMV lift buy count lift commission lift

Baselines: NPM VCNet Causal Transformer Pooled MLP Time-aware pooled MLP Fixed identity link Fixed log link

Builds on: orthogonal/debiased learning VCNet Causal Transformer invariant risk minimization

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