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Kihun Rhee

Publications and source records attributed to Kihun Rhee.

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Confounding Masquerading as Improvement: A Systematic Evaluation of Offline Reinforcement Learning for Stroke Antithrombotic Treatment in a 129,000-Patient Registry

Recent offline reinforcement learning (RL) studies report policies that outperform physician decisions on clinical outcomes. We conduct a systematic, partially crossed evaluation of five offline RL algorithm families and 14 reward designs in 44,894 post-2018 acute ischemic stroke patients from a nationwide registry (N = 129,033). Standard Fitted Q-Evaluation (FQE) yields an apparent policy-improvement estimate of +0.0069; adding an Early Neurological Deterioration penalty increases it to +0.0101. We identify reward-embedded confounding, in which a proxy terminal reward encodes baseline severity and prognosis as well as treatment efficacy. A 2 x 2 factorial analysis finds that terminal reward confounding accounts for 218.6% of the observed signal change, so its removal overshoots the null. After DML-inspired GBM reward residualization, the FQE estimate attenuates to +0.0033 (p = 0.132), and full deconfounding yields +0.0025 (p = 0.291). FQE-based diagnostics, T-learner analyses, and direct recurrence analyses converge away from a clinically meaningful aggregate improvement. A 1-year mRS factorial analysis replicates the attenuation. We provide an empirically motivated six-step evaluation checklist. NIHSS-stratified heterogeneity is hypothesis-generating for prospective trial design; hospital-level disagreement does not persist after full reward deconfounding.

cs.LG

A Geometric Phase Boundary for Volume-Sampled Linear Readouts

Global sharpness of a sampling bound does not determine whether the bound is attainable on a particular fixed design. We study ordinary fixed-size volume sampling followed by selected unweighted least squares, with the feature pool and response fixed; subset selection is the only randomness. We first prove a globally sharp all-budget Loewner envelope for centered, full-Gram-whitened coefficient covariance. We then characterize the fixed-design question left open by global sharpness. On the positive-loss, no-coloop strict-interior domain, a feature-only geometric margin is positive if and only if every compatible residual has strict covariance slack at every strict-interior budget, whereas zero margin holds if and only if one compatible residual reaches the Loewner ceiling in at least one coefficient direction at every strict-interior budget. For real whitened designs without coloops, the phase sign is equivalently determined by a pairwise Naimark-complement minor test, which also yields an explicit lower slack certificate. Residual augmentation exposes the response-aware contraction, and a critical equal-leverage specialization identifies an explicit geometric boundary. Any verified positive lower bound on the margin therefore yields a conservative certificate for strictness and for the subset-refit variance term in fixed-query squared loss. Together, these results give a design-specific phase characterization for this finite-pool randomized linear-readout primitive.

cs.LG