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AI 根据所提供的论文材料归类:摘要关注异质研究中的通用分类验证,未涉及宏观预测或金融收益预测。

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代码、数据与补充材料

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关注这篇论文的作者
Lo-Bin Chang
Donald Geman

随研究累积追踪交叉验证预测误差估计

研究问题
来自异质研究的分类数据中,为何跨研究验证误差高于随机交叉验证误差,二者又如何随纳入研究数量的增加而变化?
方法与思路
作者将不同研究建模为混合分布的组成部分,在大样本极限下研究二分类问题的贝叶斯最优误差及其随研究数量的变化。
材料陈述的贡献
摘要称跨研究验证误差始终更高,适当平均的随机验证误差随研究数增加,并且两者最终趋向总体的最优分类误差。
阅读关注点
阅读时应核对研究混合模型、误差平均方式和两类验证程序的定义,以及收敛结论如何联系一致密度估计与有限样本实践。
阅读边界
仅据版本未注明的 OpenAlex 索引摘要;结论基于特定混合模型与大样本最优误差,不能直接套用于任意学习器、有限样本或后续刊本。

原文摘要

In recent years, “reproducibility” has emerged as a key factor in evaluating x applications of statistics to the biomedical sciences, for example, learning predictors of disease phenotypes from high-throughput “omics” data. In particular, “validation” is undermined when error rates on newly acquired data are sharply higher than those originally reported. More precisely, when data are collected from m “studies” representing possibly different subphenotypes, more generally different mixtures of subphenotypes, the error rates in cross-study validation (CSV) are observed to be larger than those obtained in ordinary randomized cross-validation (RCV), although the “gap” seems to close as m increases. Whereas these findings are hardly surprising for a heterogenous underlying population, this discrepancy is then seen as a barrier to translational research. We provide a statistical formulation in the large-sample limit: studies themselves are modeled as components of a mixture and all error rates are optimal (Bayes) for a two-class problem. Our results cohere with the trends observed in practice and suggest what is likely to be observed with large samples and consistent density estimators, namely, that the CSV error rate exceeds the RCV error rates for any m, the latter (appropriately averaged) increases with m, and both converge to the optimal rate for the whole population.

笔记与分组
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