2007

Unsupervised Learning of Invariant Feature Hierarchies With Applications to Object Recognition

Marc'aurelio Ranzato, F. Huang, Y. Boureau, Yann Lecun

citations

Cite Score

51

AI summary

This paper proposes an unsupervised method for learning hierarchies of sparse, shift-invariant feature detectors, achieving 0.64% error on MNIST and 54% on Caltech 101 with few labeled samples, similar to convolutional networks but alleviating over-parameterization.

Main Contributions

  • Proposed an unsupervised method for learning a hierarchy of sparse feature detectors invariant to small shifts and distortions.
  • Introduced a feature extractor composed of multiple convolution filters, a feature-pooling layer, and a point-wise sigmoid non-linearity.
  • Achieved 0.64% error on MNIST and 54% average recognition rate on Caltech 101 with 30 training samples per category.
  • Alleviated over-parameterization issues common in purely supervised learning with a layer-wise unsupervised training procedure.
  • Demonstrated good performance with very few labeled training samples.

Abstract

We present an unsupervised method for learning a hierarchy of sparse feature detectors that are invariant to small shifts and distortions. The resulting feature extractor consists of multiple convolution filters, followed by a feature-pooling layer that computes the max of each filter output within adjacent windows, and a point-wise sigmoid non-linearity. A second level of larger and more invariant features is obtained by training the same algorithm on patches of features from the first level. Training a supervised classifier on these features yields 0.64% error on MNIST, and 54% average recognition rate on Caltech 101 with 30 training samples per category. While the resulting architecture is similar to convolutional networks, the layer-wise unsupervised training procedure alleviates the over-parameterization problems that plague purely supervised learning procedures, and yields good performance with very few labeled training samples.

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on January 30, 2026

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