JointLIME: An interpretation method for machine learning survival models with endogenous time-varying covariates in credit scoring.

IF 3 3区 医学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Risk Analysis Pub Date : 2024-11-20 DOI:10.1111/risa.17679
Yujia Chen, Raffaella Calabrese, Belen Martin-Barragan
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Abstract

In this work, we introduce JointLIME, a novel interpretation method for explaining black-box survival (BBS) models with endogenous time-varying covariates (TVCs). Existing interpretation methods, like SurvLIME, are limited to BBS models only with time-invariant covariates. To fill this gap, JointLIME leverages the Local Interpretable Model-agnostic Explanations (LIME) framework to apply the joint model to approximate the survival functions predicted by the BBS model in a local area around a new individual. To achieve this, JointLIME minimizes the distances between survival functions predicted by the black-box survival model and those derived from the joint model. The outputs of this minimization problem are the coefficient values of each covariate in the joint model, serving as explanations to quantify their impact on survival predictions. JointLIME uniquely incorporates endogenous TVCs using a spline-based model coupled with the Monte Carlo method for precise estimations within any specified prediction period. These estimations are then integrated to formulate the joint model in the optimization problem. We illustrate the explanation results of JointLIME using a US mortgage data set and compare them with those of SurvLIME.

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JointLIME:信用评分中带有内生时变协变量的机器学习生存模型的解释方法。
在这项工作中,我们介绍了一种新的解释方法 JointLIME,用于解释具有内生时变协变量(TVC)的黑盒生存(BBS)模型。现有的解释方法,如 SurvLIME,仅限于具有时变协变量的 BBS 模型。为了填补这一空白,JointLIME 利用本地可解释模型-不可知论解释(LIME)框架,在新个体周围的局部区域应用联合模型来近似 BBS 模型预测的生存函数。为此,JointLIME 将黑盒生存模型预测的生存函数与联合模型得出的生存函数之间的距离最小化。这个最小化问题的输出是联合模型中每个协变量的系数值,用于量化它们对生存预测的影响。JointLIME 采用基于样条线的模型和蒙特卡罗方法,将内生 TVC 独一无二地纳入其中,以便在任何指定预测期内进行精确估算。然后将这些估算结果整合到优化问题的联合模型中。我们使用美国抵押贷款数据集说明了 JointLIME 的解释结果,并与 SurvLIME 的解释结果进行了比较。
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来源期刊
Risk Analysis
Risk Analysis 数学-数学跨学科应用
CiteScore
7.50
自引率
10.50%
发文量
183
审稿时长
4.2 months
期刊介绍: Published on behalf of the Society for Risk Analysis, Risk Analysis is ranked among the top 10 journals in the ISI Journal Citation Reports under the social sciences, mathematical methods category, and provides a focal point for new developments in the field of risk analysis. This international peer-reviewed journal is committed to publishing critical empirical research and commentaries dealing with risk issues. The topics covered include: • Human health and safety risks • Microbial risks • Engineering • Mathematical modeling • Risk characterization • Risk communication • Risk management and decision-making • Risk perception, acceptability, and ethics • Laws and regulatory policy • Ecological risks.
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