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This paper proposes a novel quantum algorithmic approach to estimating conditional future probabilities, specifically addressing the memory constraints that limit traditional amplitude estimation methods on near-term devices. By reducing systematic bias while preserving quadratic speed-ups, the work directly tackles bottlenecks in simulating complex stochastic systems like financial black swan events or seismic activity. The research demonstrates a clear pathway toward practical quantum deployment by optimizing resource usage for high-complexity probabilistic modeling.
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Quantum-Enhanced Inference of Conditional Future Probabilities with Reduced Memory Cost

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arXiv:2610.10756v1 Announce Type: new Abstract: Many potential future events have devastating consequences, from the onset of earthquakes to financial black swan events. Accurate predictions of their probability of occurrence are vital. Yet as the stochastic systems underlying such events become increasingly complex, these probabilities can depend on ever-growing amounts of past data, which require ever more memory to track. The accuracy of our estimates is ultimately limited by both computational and memory constraints; the former to reduce sampling error, the latter to avoid sampling bias. Traditional quantum algorithms -- such as amplitude estimation -- address only the former, and become untenable especially in near-future quantum devices where quantum memory is a premium. Here, we offer quantum-algorithmic means to reduce systematic bias while maintaining a quadratic speed-up. Our results thus advance the timeline for the practical deployment of quantum technologies, and illustrate their additional benefits when simulating processes of growing complexity.

Abstract:Many potential future events have devastating consequences, from the onset of earthquakes to financial black swan events. Accurate predictions of their probability of occurrence are vital. Yet as the stochastic systems underlying such events become increasingly complex, these probabilities can depend on ever-growing amounts of past data, which require ever more memory to track. The accuracy of our estimates is ultimately limited by both computational and memory constraints; the former to reduce sampling error, the latter to avoid sampling bias. Traditional quantum algorithms -- such as amplitude estimation -- address only the former, and become untenable especially in near-future quantum devices where quantum memory is a premium. Here, we offer quantum-algorithmic means to reduce systematic bias while maintaining a quadratic speed-up. Our results thus advance the timeline for the practical deployment of quantum technologies, and illustrate their additional benefits when simulating processes of growing complexity.

arXiv:2610.10756 [quant-ph]

(or arXiv:2610.10756v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2610.10756 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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