SIGNALAI·Jun 16, 2026, 4:00 AMSignal75Medium term

Multiple Descents in Deep Learning as a Sequence of Order-Chaos Transitions in LSTM Networks

Source: arXiv cs.AI

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Multiple Descents in Deep Learning as a Sequence of Order-Chaos Transitions in LSTM Networks

arXiv:2505.20030v2 Announce Type: replace-cross Abstract: We observe a novel `multiple-descent' phenomenon during the learning process of a recurrent neural network called long-short-term memory (LSTM) networks during its training on real-world task, in which the performance goes through long cycles of up and down trends multiple times after the model is overtrained. By carrying out asymptotic stability analysis of the models, we found that the cycles in performance -- indicated by loss function in test data -- are closely associated with the phase transition process between order and chaos of

Why this matters
Why now

This research provides a more granular understanding of deep learning training dynamics, specifically concerning LSTM networks, which are foundational for many sequential data tasks.

Why it’s important

Understanding 'multiple descends' and order-chaos transitions can lead to more stable, efficient, and predictable deep learning model training, impacting the reliability and performance of AI systems.

What changes

This research suggests a more complex, cyclic performance landscape during deep learning Overtraining, implying that current assumptions about model convergence and generalization might need refinement.

Winners
  • · AI researchers
  • · Deep learning practitioners
  • · Developers of sequential AI models
Losers
  • · Inefficient AI training practices
  • · Black-box optimization approaches
Second-order effects
Direct

Improved understanding of LSTM training leads to more robust and higher-performing recurrent neural networks in practical applications.

Second

New theoretical frameworks emerge for optimizing deep learning training, reducing computational waste and accelerating model development.

Third

The principles discovered may extend to other complex adaptive systems, offering novel insights into their stability and dynamics.

Editorial confidence: 85 / 100 · Structural impact: 55 / 100
Original report

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Read at arXiv cs.AI
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