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Dominance Based Monte Carlo Algorithm for Preference Elicitation in the Multi-criteria Sorting Problem: Some Performance Tests

机译:基于优势的蒙特卡罗算法,用于多标准排序问题中的偏好诱导问题:一些性能测试

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In this article, we study the Dominance Based Monte Carlo algorithm, a model-free Multi-Criteria Decision Aiding (MCDA) method for sorting problems, which was first proposed in Denat and Ozturk (2016). The sorting problem consists in assigning each object to a category, both the set of objects and the set of categories being predefined. This method is based on a sub-set of objects which are assigned to categories by a decision maker and aims at being able to assign the remaining objects to categories according to the decision makers preferences. This method is said model-free, which means that we do not assume that the decision maker's reasoning follows some well-known and explicitly described rules or logic system. It is assumed that monotonicity should be respected as well as the learning set. The specificity of this approach is to be stochastic. A Monte Carlo principle is used where the median operator aggregates the results of independent and randomized experiments. In a previous article some theoretical properties that are met by this method were studied. Here we want to assess its performance through a k-fold validation procedure and compare this performance to those of other preference elicitation algorithms. We also show how the result of this method converges to a deterministic value when the number of trials or the size of the learning set increases.
机译:在本文中,我们研究了基于主导的蒙特卡罗算法,一种无模型的多标准决策辅助(MCDA)方法,用于分类问题,该方法是在Denat和Ozturk(2016)中首次提出的。排序问题在于将每个对象分配给类别,这两个集合都是预定义的类别。该方法基于由决策者分配给类别的子集,并旨在根据决策制作者偏好分配给类别的剩余对象。此方法是无意义的,这意味着我们不认为决策者的推理遵循一些众所周知和明确描述的规则或逻辑系统。假设单调性应受到尊重以及学习集。这种方法的特异性是随机的。使用Monte Carlo原则,中位运营商聚集了独立和随机实验的结果。在先前的文章中,研究了这种方法满足的一些理论属性。在这里,我们希望通过K-Fold验证程序评估其性能,并将这种性能与其他偏好引出算法进行比较。我们还展示了当学习集的次数或学习集的大小增加时,该方法的结果如何收敛到确定性值。

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