Life sciences · Preprint
arXiv · September 10, 2026
Posted before peer review. The findings may change or fail to hold.
This is a mathematical paper proposing γ*-concept shifts—a generalized framework for quantifying covariate and label shifts in machine learning—and deriving associated error bounds and estimators. The work is theoretical and has not undergone peer review; empirical validation and comparison to existing methods are not reported in the abstract.
Preprint.
Existing definition of concept shift breaks when source and target supports mismatch Proposed γ*-concept shifts unify covariate and concept shifts under a general error bound Estimators developed with concentration guarantees for distribution shift quantification
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Theoretical machine learning work proposing new mathematical definitions and bounds for distribution shift, published on arXiv without peer review.
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Generalization under distribution shift remains a core challenge in modern machine learning, yet existing learning bound theory is limited to narrow, idealized settings and is non-estimable from samples. In this paper, we bridge the gap between theory and practical applications. We first show that existing definition of concept shift breaks when the source and target supports mismatch. Leveraging entropic optimal transport, we propose a key notion: $γ^{*}\!$-concept shifts, and derive a general error bound unifying covariate and $γ^{*}\!$-concept shifts, which applies to broad loss functions, label spaces, and stochastic labeling. We further develop estimators for these shifts with concentration guarantees, and the DataShifts algorithm, which can quantify distribution shifts and estimate the error bound in most applications - a rigorous and general tool for analyzing learning error under distribution shift.
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