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The Stable Recovery Manifold: Geometric Principles Governing Recoverability in Continual Learning

paperactiveprovisionalthe-stable-recovery-manifold-geometric-principles-governing-recoverability-in-continual-learning-3670eef9·1 events·first seen 5d ago

Aliases: The Stable Recovery Manifold: Geometric Principles Governing Recoverability in Continual Learning

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5arXiv · cs.LG·5d ago·source ↗

Stable Recovery Manifold hypothesis: catastrophic forgetting as accessibility problem, not information destruction

A new arXiv preprint investigates the geometric structure of recoverability in continual learning using Split CIFAR-100 and a sequentially trained ResNet-18. The authors introduce Recovery Subspace Dimensionality (k_t) and find that recovery dimensionality remains stable across tasks (mean k_t = 8.0) despite substantial representational drift, with principal-angle drift strongly predicting recoverability (r = -0.862). The findings support the Stable Recovery Manifold hypothesis: forgotten knowledge remains compactly decodable, reframing catastrophic forgetting as a manifold-alignment and accessibility problem rather than true information loss.