Doing well with less! On Sampling Techniques for Empirical Pairwise Loss Estimation/Minimization
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Abstract (arXiv)
Many machine learning problems, including similarity learning, ranking, and clustering, rely on empirical pairwise loss functions whose quadratic computational cost quickly becomes prohibitive at scale. We demonstrate how a frugal approach that retains only a fraction of the available information on pairs can achieve estimation or optimization performance comparable to that obtained by using all pairs, by leveraging survey sampling techniques. A central finding, supported by both theory and experiments, is that such sampling plans must target pairs directly rather than individual observations. In particular, for pairwise losses between high-dimensional vectors such as embeddings in vision or graph learning, assigning higher inclusion probabilities to informative pairs using suitable auxiliary information yields performance close to full pairwise evaluation, providing a principled and theoretically grounded trade-off between accuracy and computational cost.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 13 of its 43 references that are in the map. First posted on arXiv 1 Jun 2026.
Builds on
13 of 43 references.
References · 13
- 2020A Simple Framework for Contrastive Learning of Visual Representationscited by 11,979
- 2016Semi-Supervised Classification with Graph Convolutional Networkscited by 11,282
- 2015FaceNet: A Unified Embedding for Face Recognition and Clusteringcited by 2,833
- 2019Fast Graph Representation Learning with PyTorch Geometriccited by 2,414
- 2021Barlow Twins: Self-Supervised Learning via Redundancy Reductioncited by 1,818
- 2016Revisiting Semi-Supervised Learning with Graph Embeddingscited by 970
- 2020Contrastive Learning with Hard Negative Samplescited by 619
- 2018Not All Samples Are Created Equal: Deep Learning with Importance Samplingcited by 323
- 2020A Metric Learning Reality Checkcited by 317
- 2017Sampling Matters in Deep Embedding Learningcited by 285
- 2014Stochastic Optimization with Importance Samplingcited by 91
- 2015Scaling-up Empirical Risk Minimization: Optimization of Incomplete U-statisticscited by 17
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