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AI 根据所提供的论文材料归类:摘要明确以潜在因子模型描述协变量关联,并将高维预测作为目标,直接支持因子模型与预测方向。

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关注这篇论文的作者
Yingying Fan
Jinchi Lv
Yoshimasa Uematsu

IPAD:结合 Knockoffs 推断的稳定可解释预测

研究问题
在高维预测中,如何利用未知协变量分布构造 Knockoffs,并通过控制错误发现比例提高变量选择的稳定性和可解释性?
方法与思路
作者提出 IPAD,假定协变量具有潜在因子结构,从数据估计其分布并构造 model-X Knockoffs,程序无需样本拆分。
材料陈述的贡献
摘要称,方法具有渐近错误发现率控制与功效理论;模拟及真实数据展示作者所称的有限样本表现与解释性。
阅读关注点
应核对因子模型及分布估计条件、估计误差如何影响错误发现率和功效,并检查预测比较的指标与数据设定。
阅读边界
仅据稿件版本未注明的 Europe PMC / PubMed 索引摘要。理论条件和比较数值未提供,渐近错误发现率控制不等于任意样本下的保证。

原文摘要

Interpretability and stability are two important features that are desired in many contemporary big data applications arising in statistics, economics, and finance. While the former is enjoyed to some extent by many existing forecasting approaches, the latter in the sense of controlling the fraction of wrongly discovered features which can enhance greatly the interpretability is still largely underdeveloped. To this end, in this paper we exploit the general framework of model-X knockoffs introduced recently in Candès, Fan, Janson and Lv (2018), which is nonconventional for reproducible large-scale inference in that the framework is completely free of the use of p-values for significance testing, and suggest a new method of intertwined probabilistic factors decoupling (IPAD) for stable interpretable forecasting with knockoffs inference in high-dimensional models. The recipe of the method is constructing the knockoff variables by assuming a latent factor model that is exploited widely in economics and finance for the association structure of covariates. Our method and work are distinct from the existing literature in that we estimate the covariate distribution from data instead of assuming that it is known when constructing the knockoff variables, our procedure does not require any sample splitting, we provide theoretical justifications on the asymptotic false discovery rate control, and the theory for the power analysis is also established. Several simulation examples and the real data analysis further demonstrate that the newly suggested method has appealing finite-sample performance with desired interpretability and stability compared to some popularly used forecasting methods.

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