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Slower Generalization, Faster Memorization: A Sweet Spot in Algorithmic Learning

NeurIPS 2026 · Architectures and efficiency › RNNs and normalization · approach: Layer-wise analysis of language models · 0 citations (OpenAlex)

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Shows that in Needleman-Wunsch matrix generation, small decoder-only Transformers reach high validation exact-match fastest (in gradient updates) at an intermediate dataset size, a "sweet spot" absent in three-digit multiplication.

Problem

Critical-data-size grokking accounts explain when generalization becomes possible, but not which dataset size gives the fastest update-based validation convergence after generalization is attainable, especially for structured-output tasks.

Approach

Dataset-size sweeps of train and validation exact-match threshold-crossing times in a structured dynamic-programming output task (Needleman-Wunsch matrix generation) reveal an interior optimum, interpreted as rule discovery saturating while residual exact-fitting cost grows; a random-suffix probe and train-random gap diagnostic support this two-pressure account.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: Needleman-Wunsch matrix generation (synthetic, L=5, alphabet size 4) three-digit multiplication (synthetic) decimal addition (synthetic)

Benchmarks: Needleman-Wunsch matrix generation (L=5, L=4) three-digit multiplication decimal addition

Metrics: exact-match accuracy optimizer updates to threshold crossing epochs to threshold train-random accuracy gap

Baselines: three-digit multiplication decimal addition

Builds on: grokking critical data size AdamW

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