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A Partitioning Deletion/Substitution/Addition Algorithm for Creating Survival Risk Groups

机译:用于创建生存风险组的分区删除/替换/加法算法

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Accurately assessing a patient's risk of a given event is essential in making informed treatment decisions. One approach is to stratify patients into two or more distinct risk groups with respect to a specific outcome using both clinical and demographic variables. Outcomes may be categorical or continuous in nature; important examples in cancer studies might include level of toxicity or time to recurrence. Recursive partitioning methods are ideal for building such risk groups. Two such methods are Classification and Regression Trees (CART) and a more recent competitor known as the partitioning Deletion/Substitution/Addition (partDSA) algorithm, both of which also utilize loss functions (e.g., squared error for a continuous outcome) as the basis for building, selecting, and assessing predictors but differ in the manner by which regression trees are constructed. Recently, we have shown that partDSA often outperforms CART in so-called "full data" settings (e.g., uncensored outcomes). However, when confronted with censored outcome data, the loss functions used by both procedures must be modified. There have been several attempts to adapt CART for right-censored data. This article describes two such extensions for partDSA that make use of observed data loss functions constructed using inverse probability of censoring weights. Such loss functions are consistent estimates of their uncensored counterparts provided that the corresponding censoring model is correctly specified. The relative performance of these new methods is evaluated via simulation studies and illustrated through an analysis of clinical trial data on brain cancer patients. The implementation of partDSA for uncensored and right-censored outcomes is publicly available in the R package, partDSA.
机译:准确评估患者发生给定事件的风险对于做出明智的治疗决策至关重要。一种方法是使用临床和人口统计学变量,根据特定结果将患者分为两个或多个不同的风险组。结果可能是分类的或连续的;癌症研究中的重要例子可能包括毒性水平或复发时间。递归分区方法是构建此类风险组的理想选择。两种这样的方法是分类树和回归树(CART),以及一种最新的竞争对手,称为分区删除/替换/加法(partDSA)算法,这两种方法都还使用损失函数(例如,连续结果的平方误差)作为基础。用于构建,选择和评估预测变量,但是在构建回归树的方式上有所不同。最近,我们发现partDSA在所谓的“完整数据”设置(例如未经审查的结果)中通常胜过CART。但是,当面对经过审查的结果数据时,必须修改这两个过程使用的损失函数。已经进行了几次尝试以使CART适用于右删失的数据。本文介绍了partDSA的两个此类扩展,它们使用了观察到的数据丢失函数,这些函数是使用检查权重的逆概率构造的。如果正确指定了相应的审查模型,则此类损失函数是其未经审查的对应对象的一致估计。这些新方法的相对性能通过模拟研究进行了评估,并通过对脑癌患者的临床试验数据进行了分析说明。在R程序包partDSA中公开提供了针对未经审查和经权利审查的结果的partDSA实施方案。

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