mlsanityData to 14 Oct 2026

When Classical Baselines Are Tuned as Carefully as the Quantum Model, Does Quantum Reservoir Computing Still Win?

arXiv 2607.09905 ↗First posted 10 Jul 2026quant-ph cs.LGcited by 0

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Abstract (arXiv)

Can a small quantum computer forecast a changing signal better than an ordinary classical method? Many studies say yes, but the classical methods they compare against are often left in a basic, untuned state while the quantum model is carefully optimised. We ask what happens when the classical competitor is given exactly the same care: the same size and the same amount of tuning effort. We study two popular reasons a quantum reservoir is thought to help, using exact simulations of small quantum systems (up to eleven qubits) on prediction tasks. In both cases the quantum advantage disappears once the comparison is fair. In the first, extra quantum measurements add nothing that a simple classical formula of the same size does not already provide. In the second, a feedback loop genuinely helps the quantum model, turning a useless setup into a working predictor, yet a well-tuned classical network still predicts slightly more accurately, and the gap is statistically reliable. Our point is not that quantum reservoirs can never win, but that two of their commonly cited advantages do not hold up against fair classical competitors at this scale. We provide these matched comparisons as a simple, reusable checklist for honest benchmarking. All results are fully reproducible from fixed random seeds.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 6 of its 12 references that are in the map. First posted on arXiv 10 Jul 2026.

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6 of 12 references.

References · 6

  1. 2018Barren plateaus in quantum neural network training landscapescited by 630
  2. 2020The effect of data encoding on the expressive power of variational quantum machine learning modelscited by 333
  3. 2020Predicting Many Properties of a Quantum System from Very Few Measurementscited by 233
  4. 2021Quantum advantage in learning from experimentscited by 188
  5. 2020On the Quantum versus Classical Learnability of Discrete Distributionscited by 57
  6. 2026A Quantum Reservoir Architecture for Chaotic Forecasting and a Test of Whether Its High Dimension Helpscited by 1

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