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Generating Hypotheses of Dynamic Causal Graphs in Neuroscience: Leveraging Generative Factor Models of Observed Time Series

ICML 2025 · Probabilistic and scientific modeling › Causal discovery · approach: Causal discovery from time series · 0 citations (OpenAlex)

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Proposes REDCLIFF-S, a conditionally weighted superposition of cMLP-based Granger causal factor models with a supervised state model, to generate hypotheses of dynamic, nonlinear causal graphs in neural time series.

Problem

Hypothesis generation of causal graphs in neuroscience time series is limited by methods that assume static causal graphs or linear dynamics, failing to capture nonlinear, state-dependent brain interactions.

Approach

Model the dynamic causal graph as a state-conditioned weighted sum of static factor graphs, where each factor is a nonlinear cMLP forecaster and a state model produces factor scores (optionally supervised by behavioral labels via an MSE term), trained with sparsity, cosine-dissimilarity, and forecasting losses.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use REDCLIFF-S instead of Regime-PCMCI12-11-2 Synthetic Systems · 12-11-2 Synthetic SystemsROC-AUC: 0.673±0.026 -> 0.705±0.022Helped
Use REDCLIFF-S instead of Regime-PCMCI12-11-2 Synthetic Systems · 12-11-2 Synthetic Systemsoptimal F1: 0.407±0.027 -> 0.383±0.038Hurt
Use REDCLIFF-S (cMLP) instead of the strongest listed baselineSynthetic System 6-2-2 · Synthetic System 6-2-2ROC-AUC: 0.612±0.050 -> 0.797±0.036Helped
Use REDCLIFF-S (cMLP) instead of the strongest listed baselineSynthetic System 6-4-2 · Synthetic System 6-4-2ROC-AUC: 0.591±0.021 -> 0.682±0.037Helped
Use REDCLIFF-S (cMLP) instead of the strongest listed baselineSynthetic System 12-11-2 · Synthetic System 12-11-2ROC-AUC: 0.572±0.020 -> 0.756±0.019Helped
Use REDCLIFF-S (cMLP) instead of the strongest listed baselineSynthetic System 12-11-5 · Synthetic System 12-11-5ROC-AUC: 0.562±0.015 -> 0.743±0.019Helped
Use REDCLIFF-S (cMLP) instead of cMLP-v2D4IC LSNR · D4IC LSNRROC-AUC: 0.550±0.016 -> 0.632±0.014Helped
Use REDCLIFF-S (cMLP) instead of cMLP-v2D4IC MSNR · D4IC MSNRROC-AUC: 0.594±0.017 -> 0.635±0.016Helped
Use REDCLIFF-S (cMLP) instead of cMLP-v2D4IC HSNR · D4IC HSNRROC-AUC: 0.567±0.015 -> 0.629±0.018Helped
Remove the cosine similarity penalty (ρ = 0) (ablation)REDCLIFF-S · Synthetic System 6-2-2; 6-4-2; 12-11-2; 12-11-5; D4IC HSNRmean optimal F1Mixed
Use one factor (n_k = 1) (ablation)REDCLIFF-S · Synthetic System 6-2-2; 6-4-2; 12-11-2; 12-11-5; D4IC HSNRmean optimal F1Hurt
Set factor weights α = 1 (ablation)REDCLIFF-S · Synthetic System 6-2-2; 6-4-2; 12-11-2; 12-11-5; D4IC HSNRmean optimal F1Hurt

Surprising findings

Limitations

Experimental setup

Datasets: Synthetic VAR-based systems (6-2-2, 6-4-2, 12-11-2, 12-11-5) DREAM4 In Silico-Combined (D4IC) Tail Suspension Test (TST) LFP dataset Social Preference dataset

Benchmarks: Synthetic Systems 6-2-2, 6-4-2, 12-11-2, 12-11-5 D4IC LSNR/MSNR/HSNR TST case study

Metrics: optimal F1-score ROC-AUC Adjustment Identification Distance (parent AID error) Structural Hamming Distance comparative placement

Baselines: cMLP cLSTM DGCNN dCSFA-NMF DYNOTEARS NAVAR-R NAVAR-P Regime-PCMCI SLARAC QRBS LASAR

Builds on: cMLP DYNOTEARS NAVAR Regime-PCMCI dCSFA-NMF

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