mlsanityData to 14 Oct 2026

Target-Constrained Pooling for Trajectory Extrapolation

arXiv 2610.13034 ↗First posted 9 Oct 2026cs.LG stat.MLcited by 0

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Abstract (arXiv)

Trajectory extrapolation from a partial target trajectory is underdetermined, but completed related trajectories provide information about the unresolved continuation. We propose target-constrained pooling (TCP), which separates the finite-horizon endpoint from continuation shape and estimates that endpoint from two complementary source signals. Uniform pooling captures final response levels, while matched-increment pooling captures the remaining change after aligning source and target states. TCP selects representative sources, projects both endpoint estimates onto a target-consistent region, converts them into corrections of the free forecast, and controls their influence through strength calibration and degradation-aware weighting. Across 25,245 targets from five domains and both forecasting directions, TCP reduces mean RMSE by 35.8% to 42.1% for all ten target-only forecasters and improves all 100 forecaster, dataset, and direction comparisons. The two endpoint signals consistently outperform either alone, while representative selection remains within 0.64% to 1.02% of the full donor pool using 12.7x fewer donor inputs and 138.8x fewer matching distance computations.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 10 of its 30 references that are in the map. First posted on arXiv 9 Oct 2026.

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References · 10

  1. 2020Scaling Laws for Neural Language Modelscited by 6,586
  2. 2022Training Compute-Optimal Large Language Modelscited by 3,019
  3. 20242 OLMo 2 Furiouscited by 340
  4. 2020A Survey on Negative Transfercited by 122
  5. 2020On the Value of Target Data in Transfer Learningcited by 65
  6. 2024A Hitchhiker's Guide to Scaling Law Estimationcited by 27
  7. 2022How Much More Data Do I Need? Estimating Requirements for Downstream Taskscited by 23
  8. 2024Scaling Gaussian Processes for Learning Curve Prediction via Latent Kronecker Structurecited by 10
  9. 2025Scalable Gaussian Processes with Latent Kronecker Structurecited by 5
  10. 2025Bayesian Neural Scaling Law Extrapolation with Prior-Data Fitted Networkscited by 1

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