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Neural approximate sufficient statistics for implicit models

Neural approximate sufficient statistics for implicit models
Neural approximate sufficient statistics for implicit models
We consider the fundamental problem of how to automatically construct summary statistics for implicit generative models where the evaluation of the likelihood function is intractable but sampling data from the model is possible. The idea is to frame the task of constructing sufficient statistics as learning mutual information maximizing representations of the data with the help of deep neural networks. The infomax learning procedure does not need to estimate any density or density ratio. We apply our approach to both traditional approximate Bayesian computation and recent neural likelihood methods, boosting their performance on a range of tasks.
International Conference on Learning Representations
Chen, Yanzhi
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Zhang, Dinghuai
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Gutmann, Michael
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Courville, Aaron
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Zhu, Zhanxing
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Chen, Yanzhi
4da34da3-795b-4b0a-bcae-ce03b2537d5f
Zhang, Dinghuai
f65f010c-e6e1-4198-a2a7-101639a75e14
Gutmann, Michael
779906a0-c6c0-4433-aea9-5e99f096d16b
Courville, Aaron
a785e036-c72b-4c0c-a0c1-98bf5cb1eeae
Zhu, Zhanxing
e55e7385-8ba2-4a85-8bae-e00defb7d7f0

Chen, Yanzhi, Zhang, Dinghuai, Gutmann, Michael, Courville, Aaron and Zhu, Zhanxing (2021) Neural approximate sufficient statistics for implicit models. In Ninth International Conference on Learning Representations 2021. International Conference on Learning Representations. 15 pp .

Record type: Conference or Workshop Item (Paper)

Abstract

We consider the fundamental problem of how to automatically construct summary statistics for implicit generative models where the evaluation of the likelihood function is intractable but sampling data from the model is possible. The idea is to frame the task of constructing sufficient statistics as learning mutual information maximizing representations of the data with the help of deep neural networks. The infomax learning procedure does not need to estimate any density or density ratio. We apply our approach to both traditional approximate Bayesian computation and recent neural likelihood methods, boosting their performance on a range of tasks.

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Published date: 12 January 2021

Identifiers

Local EPrints ID: 486324
URI: http://eprints.soton.ac.uk/id/eprint/486324
PURE UUID: 1b91a878-9360-4597-8f88-ad6a7ada9a90

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Date deposited: 17 Jan 2024 19:38
Last modified: 17 Jan 2024 19:39

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Contributors

Author: Yanzhi Chen
Author: Dinghuai Zhang
Author: Michael Gutmann
Author: Aaron Courville
Author: Zhanxing Zhu

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