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AI 根据所提供的论文材料归类:摘要研究个体主观生存概率如何构成完整分布及预期寿命界限,直接对应微观分布分析,而未涉及处理效应识别。

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关注这篇论文的作者
L. Bissonnette
J. de Bresser

主观生存曲线的获取:部分识别的启示

研究问题
当每位受访者只报告少量且可能经过舍入的生存概率时,主观生存曲线与预期寿命究竟能够被识别到什么程度?
方法与思路
作者使用荷兰代表性样本的生存预期,结合死亡风险率随年龄弱递增的条件检查报告值,并构造预期寿命界限及插值区间。
材料陈述的贡献
摘要称,允许舍入使单调风险率相容比例从 39% 升至 92%;原始信息不足以支持有用的线性模型推断,有限舍入结合插值可产生有信息的区间。
阅读关注点
重点核对死亡风险率弱递增条件、舍入幅度和插值规则的依据,并区分原始报告信息与附加限制分别对识别区间的作用。
阅读边界
摘要未说明舍入机制、插值形式和统计不确定性的处理;所得区间依赖附加限制,不能据此认为主观分布已被点识别。

原文摘要

When analyzing data on subjective expectations of continuous outcomes, researchers have access to a limited number of reported probabilities for each respondent from which to construct complete distribution functions. Moreover, reported probabilities may be rounded and thus not equal to true beliefs. Using survival expectations elicited from a representative sample from the Netherlands, we investigate what can be learned if we take these two sources of missing information into account and expectations are therefore only partially identified. We find novel evidence for rounding by checking whether reported expectations are consistent with a hazard of death that increases weakly with age. Only 39% of reported beliefs are consistent with this under the assumption that all probabilities are reported precisely, while 92% are if we allow for rounding. Using the available information to construct bounds on subjective life expectancy, we show that the data alone are not sufficiently informative to allow for useful inference in partially identified linear models, even in the absence of rounding. We propose to improve precision by interpolation between rounded probabilities. Interpolation in combination with a limited amount of rounding does yield informative intervals.

笔记与分组
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