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Main Authors: Hao, Qingyang, Liao, Wenbo, Jing, Bingyi, Wei, Hongxin
Format: Preprint
Published: 2025
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Online Access:https://arxiv.org/abs/2510.08075
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author Hao, Qingyang
Liao, Wenbo
Jing, Bingyi
Wei, Hongxin
author_facet Hao, Qingyang
Liao, Wenbo
Jing, Bingyi
Wei, Hongxin
contents Selecting high-quality candidates from large-scale datasets is critically important in resource-constrained applications such as drug discovery, precision medicine, and the alignment of large language models. While conformal selection methods offer a rigorous solution with False Discovery Rate (FDR) control, their applicability is confined to single-threshold scenarios (i.e., y > c) and overlooks practical needs for multi-condition selection, such as conjunctive or disjunctive conditions. In this work, we propose the Multi-Condition Conformal Selection (MCCS) algorithm, which extends conformal selection to scenarios with multiple conditions. In particular, we introduce a novel nonconformity score with regional monotonicity for conjunctive conditions and a global Benjamini-Hochberg (BH) procedure for disjunctive conditions, thereby establishing finite-sample FDR control with theoretical guarantees. The integration of these components enables the proposed method to achieve rigorous FDR-controlled selection in various multi-condition environments. Extensive experiments validate the superiority of MCCS over baselines, its generalizability across diverse condition combinations, different real-world modalities, and multi-task scalability.
format Preprint
id arxiv_https___arxiv_org_abs_2510_08075
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Multi-Condition Conformal Selection
Hao, Qingyang
Liao, Wenbo
Jing, Bingyi
Wei, Hongxin
Artificial Intelligence
Selecting high-quality candidates from large-scale datasets is critically important in resource-constrained applications such as drug discovery, precision medicine, and the alignment of large language models. While conformal selection methods offer a rigorous solution with False Discovery Rate (FDR) control, their applicability is confined to single-threshold scenarios (i.e., y > c) and overlooks practical needs for multi-condition selection, such as conjunctive or disjunctive conditions. In this work, we propose the Multi-Condition Conformal Selection (MCCS) algorithm, which extends conformal selection to scenarios with multiple conditions. In particular, we introduce a novel nonconformity score with regional monotonicity for conjunctive conditions and a global Benjamini-Hochberg (BH) procedure for disjunctive conditions, thereby establishing finite-sample FDR control with theoretical guarantees. The integration of these components enables the proposed method to achieve rigorous FDR-controlled selection in various multi-condition environments. Extensive experiments validate the superiority of MCCS over baselines, its generalizability across diverse condition combinations, different real-world modalities, and multi-task scalability.
title Multi-Condition Conformal Selection
topic Artificial Intelligence
url https://arxiv.org/abs/2510.08075