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Hierarchical Fourier Approximation for Variational Quantum Distribution Learning
We study variational quantum distribution learning through a hierarchy of Walsh--Fourier approximations on the Boolean cube. At each level, a selected set of target Fourier coefficients defines a spectral truncation, which is projected onto the probability simplex and used as the target of a quantum circuit Born machine. Parameters learned at one level initialize the next through a warm-start map. We prove an end-to-end expected learning guarantee where the approximation term is determined by the omitted Fourier mass, while a normalized unbiased estimator yields an explicit statistical bound f
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- arXiv · AI, language, vision and robotics · 2026-09-05T23:34:49.000Z
First collected: 2026-09-20T21:32:07.623Z. This is not the publication date.