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A Conversation with J. Stuart (Stu) Hunter 与j·斯图尔特·亨特的对话
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-11-01 DOI: 10.1214/19-sts766
R. D. Veaux
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引用次数: 0
Rejoinder: Sparse Regression: Scalable Algorithms and Empirical Performance 反驳:稀疏回归:可扩展算法和经验性能
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-11-01 DOI: 10.1214/20-sts701rej
D. Bertsimas, J. Pauphilet, Bart P. G. Van Parys
their
他们的
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引用次数: 3
Parameter Restrictions for the Sake of Identification: Is There Utility in Asserting That Perhaps a Restriction Holds? 出于识别的参数限制:断言可能存在限制是否有用?
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-09-25 DOI: 10.1214/23-sts885
P. Gustafson
Statistical modeling can involve a tension between assumptions and statistical identification. The law of the observable data may not uniquely determine the value of a target parameter without invoking a key assumption, and, while plausible, this assumption may not be obviously true in the scientific context at hand. Moreover, there are many instances of key assumptions which are untestable, hence we cannot rely on the data to resolve the question of whether the target is legitimately identified. Working in the Bayesian paradigm, we consider the grey zone of situations where a key assumption, in the form of a parameter space restriction, is scientifically reasonable but not incontrovertible for the problem being tackled. Specifically, we investigate statistical properties that ensue if we structure a prior distribution to assert that `maybe' or `perhaps' the assumption holds. Technically this simply devolves to using a mixture prior distribution putting just some prior weight on the assumption, or one of several assumptions, holding. However, while the construct is straightforward, there is very little literature discussing situations where Bayesian model averaging is employed across a mix of fully identified and partially identified models.
统计建模可能涉及假设和统计识别之间的紧张关系。在不援引关键假设的情况下,可观测数据定律可能无法唯一地确定目标参数的值,尽管这一假设是合理的,但在当前的科学背景下,这一假设可能并不明显正确。此外,有许多关键假设是不稳定的,因此我们不能依靠数据来解决目标是否合法确定的问题。在贝叶斯范式中,我们考虑了一个灰色地带的情况,其中一个关键假设,以参数空间限制的形式,在科学上是合理的,但对正在解决的问题来说并不是无可争议的。具体来说,我们研究了如果我们构建先验分布来断言“可能”或“可能”假设成立时所产生的统计特性。从技术上讲,这只是简单地转化为使用混合先验分布,只对假设或几个假设中的一个假设施加一些先验权重。然而,尽管该结构很简单,但很少有文献讨论在完全识别和部分识别的模型的混合中使用贝叶斯模型平均的情况。
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引用次数: 1
Identification of Causal Effects Within Principal Strata Using Auxiliary Variables 利用辅助变量识别主地层内的因果关系
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-08-06 DOI: 10.1214/20-sts810
Zhichao Jiang, Peng Ding
In causal inference, principal stratification is a framework for dealing with a posttreatment intermediate variable between a treatment and an outcome, in which the principal strata are defined by the joint potential values of the intermediate variable. Because the principal strata are not fully observable, the causal effects within them, also known as the principal causal effects, are not identifiable without additional assumptions. Several previous empirical studies leveraged auxiliary variables to improve the inference of principal causal effects. We establish a general theory for identification and estimation of the principal causal effects with auxiliary variables, which provides a solid foundation for statistical inference and more insights for model building in empirical research. In particular, we consider two commonly-used strategies for principal stratification problems: principal ignorability, and the conditional independence between the auxiliary variable and the outcome given principal strata and covariates. For these two strategies, we give non-parametric and semi-parametric identification results without modeling assumptions on the outcome. When the assumptions for neither strategies are plausible, we propose a large class of flexible parametric and semi-parametric models for identifying principal causal effects. Our theory not only ensures formal identification results of several models that have been used in previous empirical studies but also generalizes them to allow for different types of outcomes and intermediate variables.
在因果推理中,主分层是一个框架,用于处理处理和结果之间的处理后中间变量,其中主分层由中间变量的联合潜在值定义。因为主层不能完全观察到,所以如果没有额外的假设,其中的因果效应,也称为主因果效应,是无法识别的。以前的一些实证研究利用辅助变量来提高对主要因果效应的推断。建立了辅助变量识别和估计主因果效应的一般理论,为统计推断提供了坚实的基础,并为实证研究中的模型构建提供了更多的见解。特别地,我们考虑了主分层问题的两种常用策略:主可忽略性,以及辅助变量与给定主分层和协变量的结果之间的条件独立性。对于这两种策略,我们给出了非参数和半参数识别结果,而没有对结果进行建模假设。当两种策略的假设都不合理时,我们提出了一大类灵活的参数和半参数模型来识别主要因果效应。我们的理论不仅保证了先前实证研究中使用的几个模型的正式识别结果,而且还对它们进行了概括,以允许不同类型的结果和中间变量。
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引用次数: 16
Comment: Diagnostics and Kernel-based Extensions for Linear Mixed Effects Models with Endogenous Covariates 评论:具有内生协变量的线性混合效应模型的诊断和基于核的扩展
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-08-01 DOI: 10.1214/20-sts782
Hunyong Cho, Joshua P. Zitovsky, Xinyi Li, Minxin Lu, K. Shah, John Sperger, Matthew C. B. Tsilimigras, M. Kosorok
We discuss “Linear mixed models with endogenous covariates: modeling sequential treatment effects with application to a mobile health study” by Qian, Klasnja and Murphy. In this discussion, we study when the linear mixed effects models with endogenous covariates are feasible to use by providing examples and diagnostic tools as well as discussing potential extensions. This includes evaluating feasibility of partial likelihood-based inference, checking the conditional independence assumption, estimation of marginal effects, and kernel extensions of the model.
我们讨论了钱、Klasnja和Murphy的“具有内生协变量的线性混合模型:序列治疗效果建模及其在移动健康研究中的应用”。在这场讨论中,我们通过提供例子和诊断工具以及讨论潜在的扩展,研究了具有内生协变量的线性混合效应模型何时可行。这包括评估基于偏似然推理的可行性,检查条件独立性假设,估计边际效应,以及模型的核扩展。
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引用次数: 0
Comment: On the Potential for Misuse of Outcome-Wide Study Designs, and Ways to Prevent It 评论:关于滥用结果范围研究设计的可能性以及预防方法
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-08-01 DOI: 10.1214/20-sts769
S. Vansteelandt, O. Dukes
We congratulate the authors, VanderWeele, T.J., Mathur, M.B. and Chen, Y. (2020) (hereafter referred to as VMC), for making an interesting and important proposal, and thank the Editor for the opportunity to comment on it. We agree with VMC that outcome-wide epidemiology has the potential to overcome many of the weaknesses of the traditional epidemiological approach. Scientific reports that express the effects of exposure on a variety of different outcomes provide a more complete view on the exposure impact, while lessening the risk of selective analysis and reporting. We see much value in it, though caution is warranted. In this commentary, we highlight a number of key limitations, which will in turn suggest preferred analysis strategies that we find important to consider in addition to (or instead of) those described by VMC.
我们祝贺作者VanderWeele,T.J.、Mathur,M.B.和Chen,Y.(2020)(以下简称VMC)提出了一个有趣而重要的建议,并感谢编辑有机会对此发表评论。我们同意VMC的观点,即全结果流行病学有可能克服传统流行病学方法的许多弱点。科学报告表达了暴露对各种不同结果的影响,提供了对暴露影响的更完整的看法,同时降低了选择性分析和报告的风险。我们看到它有很大的价值,尽管需要谨慎。在这篇评论中,我们强调了一些关键的局限性,这些局限性反过来又提出了我们认为除了VMC描述的分析策略之外(或代替VMC描述)还需要考虑的首选分析策略。
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引用次数: 2
Comment: Matching Methods for Observational Studies Derived from Large Administrative Databases 评论:大型行政数据库观测研究的匹配方法
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-08-01 DOI: 10.1214/19-sts739
F. Sävje
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引用次数: 3
Comment: Invariance, Causality and Robustness 评论:不变性、因果性和稳健性
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-08-01 DOI: 10.1214/20-sts768
V. Didelez
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引用次数: 0
Rejoinder: A Nonparametric Superefficient Estimator of the Average Treatment Effect 复辩状:平均治疗效果的非参数超有效估计
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-08-01 DOI: 10.1214/20-sts789
D. Benkeser, Weixian Cai, M. J. Laan
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引用次数: 3
Comment: Invariance and Causal Inference 注释:不变性和因果推理
IF 5.7 1区 数学 Q1 STATISTICS & PROBABILITY Pub Date : 2020-08-01 DOI: 10.1214/20-sts772
Stefan Wager
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引用次数: 0
期刊
Statistical Science
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