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This research addresses a critical bottleneck in generative quantum machine learning by demonstrating how Gray-code encoding preserves continuous data structures better than standard binary representations. By eliminating artificial correlations introduced during the digitization of numeric datasets, this approach enables Quantum Circuit Born Machines to learn faster and generalize more accurately without additional computational overhead. The findings offer a practical optimization for near-term quantum models aiming to handle real-world numerical distributions.
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Encoding Numerical Data for Generative Quantum Machine Learning

arXiv3 min read

arXiv:2603.23407v2 Announce Type: replace Abstract: Generative quantum machine learning models are trained to deduce the probability distribution underlying a given dataset, and to produce new, synthetic samples from it. The majority of such models proposed in the literature, like the Quantum Circuit Born Machine (QCBM), fundamentally work on a binary level. Real-world data, however, is often numeric, requiring the models to translate between binary and continuous representations. We analyze how this transition influences the performance of quantum models and show that it requires the models to learn correlations that are solely an artifact of the way the data is encoded, and not related to the data itself. At the same time, structure of the original data, like continuity, can be obscured in the binary representation, hindering generalization. To mitigate these effects, we propose a strategy based on Gray-codes that can be implemented with essentially no overhead, conserves structures in the data, and avoids artificial correlations in situations in which the standard approach creates them. Considering datasets drawn from various low-dimensional probability distributions, we verify that, in most cases, QCBMs using the reflected Gray code learn faster and more accurately than those with standard binary code. This shows that, as complement to specifically tailored circuit ans\"atze or data pre-processing, binary encodings can be used to introduce inductive biases into generative machine learning models.

Abstract:Generative quantum machine learning models are trained to deduce the probability distribution underlying a given dataset, and to produce new, synthetic samples from it. The majority of such models proposed in the literature, like the Quantum Circuit Born Machine (QCBM), fundamentally work on a binary level. Real-world data, however, is often numeric, requiring the models to translate between binary and continuous representations. We analyze how this transition influences the performance of quantum models and show that it requires the models to learn correlations that are solely an artifact of the way the data is encoded, and not related to the data itself. At the same time, structure of the original data, like continuity, can be obscured in the binary representation, hindering generalization. To mitigate these effects, we propose a strategy based on Gray-codes that can be implemented with essentially no overhead, conserves structures in the data, and avoids artificial correlations in situations in which the standard approach creates them. Considering datasets drawn from various low-dimensional probability distributions, we verify that, in most cases, QCBMs using the reflected Gray code learn faster and more accurately than those with standard binary code. This shows that, as complement to specifically tailored circuit ansätze or data pre-processing, binary encodings can be used to introduce inductive biases into generative machine learning models.

arXiv:2603.23407 [quant-ph]

(or arXiv:2603.23407v2 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2603.23407 Focus to learn more arXiv-issued DOI via DataCite

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Full text under the publisher's open licence · 306 words

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