为医疗预警系统设计了兼顾精度与人力限制的新型评估方法
Partial VOROS: A Cost-aware Performance Metric for Binary Classifiers with Precision and Capacity Constraints
- 构建满足精度和预测上限约束的可行区域,形状为多边形
- 提出部分曲线下面积(partial VOROS)作为成本敏感的性能指标
- 适用于需控制误报且人力有限的临床预警场景
ROC曲线广泛用于评估二分类器。但在某些应用场景中,如住院患者监测预警系统,传统ROC分析无法满足两个关键部署需求:一是强制约束精度以避免误报疲劳,二是对预测阳性数量施加上限以反映医护人员处理能力。此外,常规的曲线下面积指标也无法体现假阳性和假阴性之间的不对称成本。本文同时解决这三个问题:首先,我们证明满足精度与容量约束的分类器在ROC空间中构成一个可行区域,并确立其多边形几何结构;随后定义部分下较小分类器的面积,该指标单调依赖于成本,仅计算可行区域内的性能;通过对成本参数的期望分布平均,得到部分曲面体积,即部分VOROS。在多个数据集上基于生命体征历史预测院内死亡风险的实验表明,该成本感知指标能更优地排序分类器,适用于院内预警任务。
原文摘要 · Abstract (English)
The ROC curve is widely used to assess binary classifiers. Yet for some applications, such as alert systems for monitoring hospitalized patients, conventional ROC analysis cannot meet two key deployment needs: enforcing a constraint on precision to avoid false alarm fatigue and imposing an upper bound on the number of predicted positives to represent the capacity of hospital staff. The usual area under the curve metric also does not reflect asymmetric costs for false positives and false negatives. In this paper we address all three of these issues. First, we show how the subset of classifiers that meet precision and capacity constraints occupy a feasible region in ROC space. We establish the polygon-shaped geometry of this region. We then define the partial area of lesser classifiers, a performance metric that is monotonic with cost and only accounts for the feasible region. Averaging this area over a desired distribution for cost parameters results in the partial volume over the ROC surface, or partial VOROS. In experiments predicting mortality risk from vital sign history on several datasets, we show this cost-aware metric can outperform alternatives at ranking classifiers for in-hospital alerts.
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