Fractional Max-Pooling

By Benjamin Graham. 2014

531 citations recorded by the source corpus.

Convolutional networks almost always incorporate some form of spatial pooling, and very often it is max-pooling with = 2. Max-pooling act on the hidden layers of the network, reducing their size by an integer multiplicative factor . The amazing by product of discarding 75% of your data is that you build into the network a degree of invariance with respect to translations and elastic distortions. However, if you simply alternate convolutional layers with max-pooling layers, performance is limited due to the rapid reduction in spatial size, and the disjoint nature of the pooling regions. We have formulated a fractional version of max-pooling where is allowed to take non-integer values. Our version of maxpooling is stochastic as there are lots of different ways of constructing suitable pooling regions. We find that our form of fractional max-pooling reduces overfitting on a variety of datasets: for instance, we improve on the state of the art for CIFAR-100 without even using dropout.

Subfields: Artificial Intelligence, Computer Vision and Pattern Recognition, Model Architectures

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In Artificial Intelligence

  1. Quoc V. Le
  2. Yoshua Bengio
  3. Sergey Levine
  4. Dacheng Tao
  5. Mohit Bansal
  6. Trevor Darrell
  7. Jianfeng Gao
  8. Percy Liang

In Computer Vision and Pattern Recognition

  1. Luc Van Gool
  2. Dacheng Tao
  3. Xiaogang Wang
  4. Ming-Hsuan Yang
  5. Trevor Darrell
  6. Yi Yang
  7. Alan L. Yuille
  8. Jitendra Malik

In Model Architectures

  1. Yoshua Bengio
  2. Quoc V. Le
  3. Kyunghyun Cho
  4. Aaron C. Courville
  5. Max Welling
  6. J. Urgen Schmidhuber
  7. Alan L. Yuille
  8. Ruslan Salakhutdinov

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