Le Cam Distortion: A Decision-Theoretic Framework for Robust Transfer Learning
Deniz Akdemir

TL;DR
This paper introduces Le Cam Distortion, a decision-theoretic framework for robust transfer learning that avoids negative transfer by using directional simulability instead of strict invariance, demonstrated across genomics, vision, and reinforcement learning.
Contribution
It proposes a novel framework based on Le Cam's theory, providing a rigorous upper bound for transfer risk and enabling safe transfer without source information loss.
Findings
Achieved near-perfect frequency estimation in genomics
Preserved 81.2% accuracy in image classification without source utility loss
Enabled safe policy transfer in reinforcement learning
Abstract
Distribution shift is the defining challenge of real-world machine learning. The dominant paradigm--Unsupervised Domain Adaptation (UDA)--enforces feature invariance, aligning source and target representations via symmetric divergence minimization [Ganin et al., 2016]. We demonstrate that this approach is fundamentally flawed: when domains are unequally informative (e.g., high-quality vs degraded sensors), strict invariance necessitates information destruction, causing "negative transfer" that can be catastrophic in safety-critical applications [Wang et al., 2019]. We propose a decision-theoretic framework grounded in Le Cam's theory of statistical experiments [Le Cam, 1986], using constructive approximations to replace symmetric invariance with directional simulability. We introduce Le Cam Distortion, quantified by the Deficiency Distance , as a rigorous upper bound…
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Taxonomy
TopicsDomain Adaptation and Few-Shot Learning · Generative Adversarial Networks and Image Synthesis · Face recognition and analysis
