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metadata
license: mit
task_categories:
  - text-generation
language:
  - en
tags:
  - AI
  - ICLR

ICLR 2021 International Conference on Learning Representations 2021 Accepted Paper Meta Info Dataset

This dataset is collect from the ICLR 2021 OpenReview website (https://openreview.net/group?id=ICLR.cc/2021/Conference#tab-accept-oral) as well as the arxiv website DeepNLP paper arxiv (http://www.deepnlp.org/content/paper/iclr2021). For researchers who are interested in doing analysis of ICLR 2021 accepted papers and potential trends, you can use the already cleaned up json files. Each row contains the meta information of a paper in the ICLR 2021 conference. To explore more AI & Robotic papers (NIPS/ICML/ICLR/IROS/ICRA/etc) and AI equations, feel free to navigate the Equation Search Engine (http://www.deepnlp.org/search/equation) as well as the AI Agent Search Engine to find the deployed AI Apps and Agents (http://www.deepnlp.org/search/agent) in your domain.

Meta Information of Json File

{
    "title": "On the mapping between Hopfield networks and Restricted Boltzmann Machines",
    "url": "https://openreview.net/forum?id=RGJbergVIoO",
    "detail_url": "https://openreview.net/forum?id=RGJbergVIoO",
    "authors": "Matthew Smart,Anton Zilman",
    "tags": "ICLR 2021,Oral",
    "abstract": "Hopfield networks (HNs) and Restricted Boltzmann Machines (RBMs) are two important models at the interface of statistical physics, machine learning, and neuroscience. Recently, there has been interest in the relationship between HNs and RBMs, due to their similarity under the statistical mechanics formalism. An exact mapping between HNs and RBMs has been previously noted for the special case of orthogonal (\u201cuncorrelated\u201d) encoded patterns. We present here an exact mapping in the case of correlated pattern HNs, which are more broadly applicable to existing datasets. Specifically, we show that any HN with $N$ binary variables and $p<N$ potentially correlated binary patterns can be transformed into an RBM with $N$ binary visible variables and $p$ gaussian hidden variables. We outline the conditions under which the reverse mapping exists, and conduct experiments on the MNIST dataset which suggest the mapping provides a useful initialization to the RBM weights. We discuss extensions, the potential importance of this correspondence for the training of RBMs, and for understanding the performance of feature extraction methods which utilize RBMs.",
    "pdf": "https://openreview.net/pdf/3a9204f4495810f86acf886d14ee022a31d7b863.pdf"
}

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