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Exploring Learnability in Memory-Augmented Recurrent Neural Networks: Precision, Stability, and Empirical Insights

arXiv 2410.03154 ↗First posted 4 Oct 2024cs.CLcited by 0

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Abstract (arXiv)

This study explores the learnability of memory-less and memory-augmented RNNs, which are theoretically equivalent to Pushdown Automata. Empirical results show that these models often fail to generalize on longer sequences, relying more on precision than mastering symbolic grammar. Experiments on fully trained and component-frozen models reveal that freezing the memory component significantly improves performance, achieving state-of-the-art results on the Penn Treebank dataset (test perplexity reduced from 123.5 to 120.5). Models with frozen memory retained up to 90% of initial performance on longer sequences, compared to a 60% drop in standard models. Theoretical analysis suggests that freezing memory stabilizes temporal dependencies, leading to robust convergence. These findings stress the need for stable memory designs and long-sequence evaluations to understand RNNs true learnability limits.

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References · 17

  1. 2022Exploring Length Generalization in Large Language Modelscited by 204
  2. 2019On the Turing Completeness of Modern Neural Network Architecturescited by 129
  3. 2015Inferring Algorithmic Patterns with Stack-Augmented Recurrent Netscited by 76
  4. 2020A Formal Hierarchy of RNN Architecturescited by 61
  5. 2015Learning to Transduce with Unbounded Memorycited by 54
  6. 2016Associative Long Short-Term Memorycited by 37
  7. 2015Neural Random-Access Machinescited by 32
  8. 2017Recurrent Neural Networks as Weighted Language Recognizerscited by 30
  9. 2021Minimum Description Length Recurrent Neural Networkscited by 23
  10. 2020A Survey of Neural Networks and Formal Languagescited by 17
  11. 2018Evaluating the Ability of LSTMs to Learn Context-Free Grammarscited by 16
  12. 2020Learning Context-Free Languages with Nondeterministic Stack RNNscited by 15
5 more
  1. 2019The Neural State Pushdown Automatacited by 9
  2. 2021Recognizing and Verifying Mathematical Equations using Multiplicative Differential Neural Unitscited by 8
  3. 2023On the Computational Complexity and Formal Hierarchy of Second Order Recurrent Neural Networkscited by 8
  4. 2024Investigating Symbolic Capabilities of Large Language Modelscited by 8
  5. 2022The Surprising Computational Power of Nondeterministic Stack RNNscited by 6

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