PrunedCaps: A Case For Primary Capsules Discrimination
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Abstract (arXiv)
Capsule Networks (CapsNets) are a generation of image classifiers with proven advantages over Convolutional Neural Networks (CNNs). Better robustness to affine transformation and overlapping image detection are some of the benefits associated with CapsNets. However, CapsNets cannot be classified as resource-efficient deep learning architecture due to the high number of Primary Capsules (PCs). In addition, CapsNets' training and testing are slow and resource hungry. This paper investigates the possibility of Primary Capsules pruning in CapsNets on MNIST handwritten digits, Fashion-MNIST, CIFAR-10, and SVHN datasets. We show that a pruned version of CapsNet performs up to 9.90 times faster than the conventional architecture by removing 95 percent of Capsules without a loss of accuracy. Also, our pruned architecture saves on more than 95.36 percent of floating-point operations in the dynamic routing stage of the architecture. Moreover, we provide insight into why some datasets benefit significantly from pruning while others fall behind.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 10 of its 22 references that are in the map. First posted on arXiv 2 Dec 2025.
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References · 10
- 2015Learning both Weights and Connections for Efficient Neural Networkscited by 1,998
- 2018SNIP: Single-shot Network Pruning based on Connection Sensitivitycited by 802
- 2017Dynamic Routing Between Capsulescited by 689
- 2020What is the State of Neural Network Pruning?cited by 578
- 2019The State of Sparsity in Deep Neural Networkscited by 471
- 2017NISP: Pruning Networks using Neuron Importance Score Propagationcited by 228
- 2015Accelerating Very Deep Convolutional Networks for Classification and Detectioncited by 109
- 2019A Signal Propagation Perspective for Pruning Neural Networks at Initializationcited by 96
- 2015Fast ConvNets Using Group-wise Brain Damagecited by 81
- 2018Spectral Pruning: Compressing Deep Neural Networks via Spectral Analysis and its Generalization Errorcited by 4
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