Predictive learning as a network mechanism for extracting low-dimensional latent space representations

被引:0
|
作者
Stefano Recanatesi
Matthew Farrell
Guillaume Lajoie
Sophie Deneve
Mattia Rigotti
Eric Shea-Brown
机构
[1] University of Washington Center for Computational Neuroscience and Swartz Center for Theoretical Neuroscience,Department of Applied Mathematics
[2] University of Washington,Department of Mathematics and Statistics
[3] Université de Montréal,undefined
[4] Mila-Quebec Artificial Intelligence Institute,undefined
[5] Group for Neural Theory,undefined
[6] Ecole Normal Superieur,undefined
[7] IBM Research AI,undefined
[8] Allen Institute for Brain Science,undefined
来源
关键词
D O I
暂无
中图分类号
学科分类号
摘要
Artificial neural networks have recently achieved many successes in solving sequential processing and planning tasks. Their success is often ascribed to the emergence of the task’s low-dimensional latent structure in the network activity – i.e., in the learned neural representations. Here, we investigate the hypothesis that a means for generating representations with easily accessed low-dimensional latent structure, possibly reflecting an underlying semantic organization, is through learning to predict observations about the world. Specifically, we ask whether and when network mechanisms for sensory prediction coincide with those for extracting the underlying latent variables. Using a recurrent neural network model trained to predict a sequence of observations we show that network dynamics exhibit low-dimensional but nonlinearly transformed representations of sensory inputs that map the latent structure of the sensory environment. We quantify these results using nonlinear measures of intrinsic dimensionality and linear decodability of latent variables, and provide mathematical arguments for why such useful predictive representations emerge. We focus throughout on how our results can aid the analysis and interpretation of experimental data.
引用
收藏
相关论文
共 50 条
  • [1] Predictive learning as a network mechanism for extracting low-dimensional latent space representations
    Recanatesi, Stefano
    Farrell, Matthew
    Lajoie, Guillaume
    Deneve, Sophie
    Rigotti, Mattia
    Shea-Brown, Eric
    NATURE COMMUNICATIONS, 2021, 12 (01)
  • [2] Learning Low-Dimensional Temporal Representations with Latent Alignments
    Su, Bing
    Wu, Ying
    IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 2020, 42 (11) : 2842 - 2857
  • [3] Learning Low-Dimensional Temporal Representations
    Su, Bing
    Wu, Ying
    INTERNATIONAL CONFERENCE ON MACHINE LEARNING, VOL 80, 2018, 80
  • [4] Extracting Low-Dimensional Psychological Representations from Convolutional Neural Networks
    Jha, Aditi
    Peterson, Joshua C.
    Griffiths, Thomas L.
    COGNITIVE SCIENCE, 2023, 47 (01)
  • [5] Extracting Low-Dimensional Latent Structure from Time Series in the Presence of Delays
    Lakshmanan, Karthik C.
    Sadtler, Patrick T.
    Tyler-Kabara, Elizabeth C.
    Batista, Aaron P.
    Yu, Byron M.
    NEURAL COMPUTATION, 2015, 27 (09) : 1825 - 1856
  • [6] Learning Contrastive Embedding in Low-Dimensional Space
    Chen, Shuo
    Gong, Chen
    Li, Jun
    Yang, Jian
    Niu, Gang
    Sugiyama, Masashi
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 35, NEURIPS 2022, 2022,
  • [7] Krigings over space and time based on latent low-dimensional structures
    Da Huang
    Qiwei Yao
    Rongmao Zhang
    Science China Mathematics, 2021, 64 (04) : 823 - 848
  • [8] Krigings over space and time based on latent low-dimensional structures
    Huang, Da
    Yao, Qiwei
    Zhang, Rongmao
    SCIENCE CHINA-MATHEMATICS, 2021, 64 (04) : 823 - 848
  • [9] Krigings over space and time based on latent low-dimensional structures
    Da Huang
    Qiwei Yao
    Rongmao Zhang
    Science China Mathematics, 2021, 64 : 823 - 848
  • [10] Low-Dimensional Structure in the Space of Language Representations is Reflected in Brain Responses
    Antonello, Richard
    Turek, Javier
    Vy Vo
    Huth, Alexander
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 34 (NEURIPS 2021), 2021, 34