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Sparse Double Descent: Where Network Pruning Aggravates Overfitting

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arxiv 2206.08684 v1 pith:DKQBQL22 submitted 2022-06-17 cs.LG cs.CV

Sparse Double Descent: Where Network Pruning Aggravates Overfitting

classification cs.LG cs.CV
keywords descentdoublesparseoverfittingnetworkpruninggetsmodel
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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People usually believe that network pruning not only reduces the computational cost of deep networks, but also prevents overfitting by decreasing model capacity. However, our work surprisingly discovers that network pruning sometimes even aggravates overfitting. We report an unexpected sparse double descent phenomenon that, as we increase model sparsity via network pruning, test performance first gets worse (due to overfitting), then gets better (due to relieved overfitting), and gets worse at last (due to forgetting useful information). While recent studies focused on the deep double descent with respect to model overparameterization, they failed to recognize that sparsity may also cause double descent. In this paper, we have three main contributions. First, we report the novel sparse double descent phenomenon through extensive experiments. Second, for this phenomenon, we propose a novel learning distance interpretation that the curve of $\ell_{2}$ learning distance of sparse models (from initialized parameters to final parameters) may correlate with the sparse double descent curve well and reflect generalization better than minima flatness. Third, in the context of sparse double descent, a winning ticket in the lottery ticket hypothesis surprisingly may not always win.

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Cited by 2 Pith papers

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  1. Neural Networks With Dense Weights Are Not Universal Approximators

    cs.LG 2026-02 unverdicted novelty 7.0

    Dense neural networks subject to constraints on weights and dimensions cannot approximate arbitrary Lipschitz continuous functions.

  2. Neural Networks With Dense Weights Are Not Universal Approximators

    cs.LG 2026-02 unverdicted novelty 6.0

    Dense ReLU networks under natural weight and dimension constraints fail to approximate certain Lipschitz functions, unlike unrestricted networks.