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Relative model score: a scoring rule for evaluating ensemble simulations with application to microbial soil respiration modeling

机译:相对模型评分:评估集成模拟的评分规则,并将其应用于微生物土壤呼吸模型

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This paper defines a new scoring rule, namely relative model score (RMS), for evaluating ensemble simulations of environmental models. RMS implicitly incorporates the measures of ensemble mean accuracy, prediction interval precision, and prediction interval reliability for evaluating the overall model predictive performance. RMS is numerically evaluated from the probability density functions of ensemble simulations given by individual models or several models via model averaging. We demonstrate the advantages of using RMS through an example of soil respiration modeling. The example considers two alternative models with different fidelity, and for each model Bayesian inverse modeling is conducted using two different likelihood functions. This gives four single-model ensembles of model simulations. For each likelihood function, Bayesian model averaging is applied to the ensemble simulations of the two models, resulting in two multi-model prediction ensembles. Predictive performance for these ensembles is evaluated using various scoring rules. Results show that RMS outperforms the commonly used scoring rules of log-score, pseudo Bayes factor based on Bayesian model evidence (BME), and continuous ranked probability score (CRPS). RMS avoids the problem of rounding error specific to log-score. Being applicable to any likelihood functions, RMS has broader applicability than BME that is only applicable to the same likelihood function of multiple models. By directly considering the relative score of candidate models at each cross-validation datum, RMS results in more plausible model ranking than CRPS. Therefore, RMS is considered as a robust scoring rule for evaluating predictive performance of single-model and multi-model prediction ensembles.
机译:本文定义了一种新的评分规则,即相对模型得分(RMS),用于评估环境模型的整体模拟。 RMS隐含了整体平均准确度,预测间隔精确度和预测间隔可靠性的度量,用于评估整体模型的预测性能。从单个模型或几个模型通过模型平均给出的整体模拟的概率密度函数,对RMS进行数值评估。我们通过土壤呼吸模型的一个例子证明了使用RMS的优势。该示例考虑了两个具有不同保真度的替代模型,并且针对每个模型,使用两个不同的似然函数进行了贝叶斯逆建模。这给出了模型仿真的四个单模型合奏。对于每个似然函数,将贝叶斯模型平均应用于两个模型的集成模拟,从而产生两个多模型预测集合。使用各种评分规则评估这些合奏的预测性能。结果表明,RMS优于常用的对数得分规则,基于贝叶斯模型证据(BME)的伪贝叶斯因子和连续排名概率得分(CRPS)。 RMS避免了特定于日志分数的舍入误差的问题。 RMS适用于任何似然函数,比BME具有更广泛的适用性,后者仅适用于多个模型的相同似然函数。通过直接考虑每个交叉验证数据上候选模型的相对得分,RMS导致的模型排名比CRPS更为合理。因此,RMS被视为评估单模型和多模型预测集合的预测性能的鲁棒评分规则。

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