mlsanityData to 7 Oct 2026

Confabulation dynamics in a reservoir computer: Filling in the gaps with untrained attractors

arXiv 2505.04792 ↗First posted 7 May 2025math.DS cs.AI cs.LGcited by 4

Not on the map. Why?

Abstract (arXiv)

Artificial Intelligence has advanced significantly in recent years thanks to innovations in the design and training of artificial neural networks (ANNs). Despite these advancements, we still understand relatively little about how elementary forms of ANNs learn, fail to learn, and generate false information without the intent to deceive, a phenomenon known as `confabulation'. To provide some foundational insight, in this paper we analyse how confabulation occurs in reservoir computers (RCs): a dynamical system in the form of an ANN. RCs are particularly useful to study as they are known to confabulate in a well-defined way: when RCs are trained to reconstruct the dynamics of a given attractor, they sometimes construct an attractor that they were not trained to construct, a so-called `untrained attractor' (UA). This paper sheds light on the role played by UAs when reconstruction fails and their influence when modelling transitions between reconstructed attractors. Based on our results, we conclude that UAs are an intrinsic feature of learning systems whose state spaces are bounded, and that this means of confabulation may be present in systems beyond RCs.

Key facts. Cited by 4 papers in the map (data through 7 Oct 2026). Builds on 8 of its 41 references that are in the map. First posted on arXiv 7 May 2025.

Builds on

8 of 41 references.

References · 8

  1. 2020Physical reservoir computing -- An introductory perspectivecited by 58
  2. 2020Multifunctionality in a Reservoir Computercited by 21
  3. 2021Model-free inference of unseen attractors: Reconstructing phase space features from a single noisy trajectory using reservoir computingcited by 21
  4. 2018Interpreting recurrent neural networks behaviour via excitable network attractorscited by 15
  5. 2023Model-free tracking control of complex dynamical trajectories with machine learningcited by 13
  6. 2023Seeing double with a multifunctional reservoir computercited by 12
  7. 2023Extrapolating tipping points and simulating non-stationary dynamics of complex systems using efficient machine learningcited by 9
  8. 2024Exploring the origins of switching dynamics in a multifunctional reservoir computercited by 4

Built on by

Cited by year (2026 to 7 Oct)

Citing papers per year: 2025: 2; 2026: 2.

4 papers.