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A Family of Coherent Risk Measures: An Infinite Weighted Average of Value-at-Risk

一族相干风险度量:在险价值的无限加权平均

Value-at-Risk (VaR) remains one of the most widely used risk measures in finance due to its simplicity, interpretability, and regulatory prominence, particularly within the Basel framework. However, VaR is not a coherent risk measure, as it generally fails to satisfy the subadditivity property. This paper demonstrates that, although finite weighted combinations of VaR-type functionals do not necessarily yield coherent risk measures, appropriately constructed infinite…

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Jiangfeng Wang, Rong Jiang, Keming Yu’s contribution to the Discussion of ‘Augmented balancing weights as linear regression’ by Bruns-Smith et al.

王江峰、江荣、俞克明对《作为线性回归的增广平衡权重》的讨论

Jiangfeng Wang, Keming Yu, Rong Jiang; Jiangfeng Wang, Keming Yu and Rong Jiang's contribution to the Discussion of ‘Augmented balancing weights as linear

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Cheng et al's contribution to the Discussion of ‘Regression by composition’ by Farewell et al

Cheng等对Farewell等《组合回归》的讨论

Kaiming Cheng, Rong Jiang, Jiangfeng Wang, Keming Yu; Cheng et al's contribution to the Discussion of ‘Regression by composition’ by Farewell et al, Journa

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Maozai Tian, Keming Yu and Jiangfeng Wang’s contribution to the Discussion of ‘Safe testing’ by Grünwald, De Heide, and Koolen

田茂再、余克明与王江峰对《安全检验》的讨论

We want to congratulate the authors on the publication of ‘Safe Testing’ on JRSS-B. It deepens our understanding of the statistical hypothesis test that is one particular method of statistical inference used to decide whether the data sufficiently support a particular hypothesis. The e-variables and safe tests offer several advantages. The authors develop the theory of hypothesis testing based on the e-value that behave excellently under optional continuation and are…

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Unconditional Quantile Regression for Streaming Datasets

流式数据的无条件分位数回归

The Unconditional Quantile Regression (UQR) method, initially introduced by Firpo et al. has gained significant traction as a popular approach for modeling and analyzing data.However, much like Conditional Quantile Regression (CQR), UQR encounters computational challenges when it comes to obtaining parameter estimates for streaming datasets.This is attributed to the involvement of unknown parameters in the logistic regression loss function used in UQR, which presents…

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Rong Jiang and Keming Yu's contribution to the Discussion of ‘Estimating means of bounded random variables by betting’ by Waudby-Smith and Ramdas

江荣与余克明对《通过下注估计有界随机变量均值》的讨论

We want to congratulate the authors on estimating means of bounded random variables in both with- and without-replacement settings. The authors constructed confidence intervals and time-uniform confidence sequences for the mean of a bounded random variable using test supermartingale technique. It deepens our understanding of the confidence sequence. Confidence sequence is one particular tool in sequential design that facilitates anytime-valid inference. In particular,…

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No-Crossing Single-Index Quantile Regression Curve Estimation

不交叉的单指标分位数回归曲线估计

Copyright © 2022 The Authors. Single-index quantile regression (QR) models can avoid the curse of dimensionality in nonparametric problems by assuming that the response is only related to a single linear combination of the covariates. Like the standard parametric or nonparametric QR whose estimated curves may cross, the single-index QR can also suffer quantile crossing, leading to an invalid distribution for the response. This issue has attracted considerable attention in…

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Local Linear Quantile Regression

局部线性分位数回归

In this article we study nonparametric regression quantile estimation by kernel weighted local linear fitting. Two such estimators are considered. One is based on localizing the characterization of a regression quantile as the minimizer of E{pp (Y — a)|X = x}, where ρp is the appropriate “check” function. The other follows by inverting a local linear conditional distribution estimator and involves two smoothing parameters, rather than one. Our aim is to present fully…

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