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Pathwise Shrinkage and Probabilistic Calibration of the Multiplicative Half-Cauchy Process
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arXiv:2610.21136v1 Announce Type: cross Abstract: We characterize the multiplicative half-Cauchy process through its log-scale random-walk representation, establishing shrinkage, expansion, and critical regimes, almost-sure summability, local rebounds, and effective dimension. We also derive a semi-analytic calibration rule linking interpretable prior probability statements to its scale parameter.
Source:https://arxiv.org/abs/2610.21136PreviousInformation-Theoretic Limits for Rectangular Spiked Matrix Models with Rotationally Invariant NoiseNextSharp Cram\'er-type moderate deviation bounds for the self-normalized maximum of partial sums
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