Sensitivity and Robustness Analyses in Social Multi-Criteria Evaluation of Public Policies

IF 2.4 Q3 MANAGEMENT Journal of Multi-Criteria Decision Analysis Pub Date : 2025-02-20 DOI:10.1002/mcda.70006
Ivano Azzini, Giuseppe Munda
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Abstract

In policy arenas, the major virtue of Multiple Criteria Decision Analysis (MCDA) is the possibility of dealing with a plurality of multidimensional features both at technical and social levels. However, in this process there is always the danger of oversimplifying complex issues by creating false certainties. MCDA outputs may seem a precise result, while they are not, frequently. In this article, we introduce various improvements of the state of the art, in particular with reference to Social Multi-Criteria Evaluation (SMCE), which has been explicitly developed for public policies. From the theoretical point of view, local and global sensitivity analyses are considered as complementary, while habitually they are considered as separate analyses; this is particularly relevant for criterion weights, which are one of the most sensitive input parameters in real-world applications. Algorithmically, our approach allows to perform exhaustive sensitivity and robustness analyses in the context of the Kemeny median ranking aggregation rule by solving its computational time issue. From an empirical point of view, we propose an approach, based on frequency matrices, to make output uncertainty transparent and easy to communicate; this helps improving the policy learning process, too. Finally, we present an illustrative example, where we summarise the whole approach and put emphasis on the role of sensitivity analysis as a tool for better understanding the decision model and explore its informative content.

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公共政策社会多准则评价的敏感性和稳健性分析
在政策领域,多标准决策分析(MCDA)的主要优点是有可能在技术和社会层面处理多个多维特征。然而,在这个过程中,总是存在通过创造虚假的确定性来过度简化复杂问题的危险。MCDA的输出可能看起来是一个精确的结果,但事实往往并非如此。在本文中,我们将介绍当前技术的各种改进,特别是针对公共政策明确开发的社会多标准评估(SMCE)。从理论的角度来看,局部和全局敏感性分析被认为是互补的,而习惯上它们被认为是分开的分析;这与标准权重特别相关,这是实际应用程序中最敏感的输入参数之一。在算法上,我们的方法允许通过解决其计算时间问题,在Kemeny中位数排名聚合规则的背景下执行详尽的灵敏度和鲁棒性分析。从经验的角度来看,我们提出了一种基于频率矩阵的方法,使输出不确定性透明且易于沟通;这也有助于改善政策学习过程。最后,我们提出了一个说明性的例子,在这里我们总结了整个方法,并强调敏感性分析作为更好地理解决策模型和探索其信息内容的工具的作用。
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来源期刊
CiteScore
4.70
自引率
10.00%
发文量
14
期刊介绍: The Journal of Multi-Criteria Decision Analysis was launched in 1992, and from the outset has aimed to be the repository of choice for papers covering all aspects of MCDA/MCDM. The journal provides an international forum for the presentation and discussion of all aspects of research, application and evaluation of multi-criteria decision analysis, and publishes material from a variety of disciplines and all schools of thought. Papers addressing mathematical, theoretical, and behavioural aspects are welcome, as are case studies, applications and evaluation of techniques and methodologies.
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