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Publications3d ago88% confidenceConfidence 88% — the share of independent, credible sources corroborating the core facts.

Foundation Model Approach Enables In-Context Learning for Temporal Point Process Inference

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Researchers have developed FIM-PP, a foundation inference model that uses in-context learning to predict event sequences without requiring separate specialized models for each system. The model is pretrained on synthetic data from Hawkes processes and can be applied to real-world temporal point process data with minimal or no additional training. This approach could simplify the modeling of complex event sequences across diverse domains by enabling rapid adaptation to new systems.

A new machine learning approach published at ICLR 2026 demonstrates that foundation models can effectively learn to infer marked temporal point processes (MTPPs) through in-context learning rather than task-specific training. The Foundation Inference Model for Point Processes (FIM-PP) is pretrained on a large synthetic dataset of Hawkes processes, allowing it to estimate conditional intensity functions from event histories without domain-specific retraining. Experiments show the amortized approach matches the performance of specialized models on next-event prediction benchmarks. This represents a shift from the traditional paradigm of training separate neural networks for each target system, instead leveraging pretraining and rapid finetuning to adapt to new domains. The method draws on amortized inference techniques to enable efficient generalization across diverse temporal point process systems.

What's missing

The paper does not discuss computational costs or inference speed comparisons between FIM-PP and specialized models. Additionally, the specific real-world datasets used for evaluation and the magnitude of performance differences (if any) between the foundation model and specialized baselines are not detailed in the abstract.

What different sources said

  • In-Context Learning of Stochastic Differential Equations with Foundation Inference Models

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