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Similarity measures of events, relational event algebra, and extensions to fuzzy logic

机译:事件,关系事件代数和模糊逻辑的扩展的相似性测量

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Considers the fuzzy logic extension of the problem of reconstructing events and their algebras of operators when the events are only implicitly described through numerical relations or functions involving probabilities of contributory events. This reconstruction has been obtained via a new mathematical technique called 'relational event algebra' (REA), extending previous efforts on the reconstruction of conditional events via conditional event algebra. An important new application of this work is to the determination of the degree of similarity or the distance between implicitly described events, models and inference rules. In carrying out the fuzzy logic extension of REA, compatibility with the one-point-coverage random set representation of fuzzy logic is taken into account.
机译:考虑当事件仅通过涉及涉及贡献事件概率的概率的数值关系或函数来隐式描述时,操作人员的重建事件和他们的代数的模糊逻辑扩展。通过一种名为“关系事件代数”(REA)的新数学技术获得了这种重建,通过有条件事件代数来扩展了对条件事件的重建的以前的努力。这项工作的重要新应用是确定相似性或隐式描述的事件,模型和推理规则之间的距离。在执行REA的模糊逻辑扩展时,考虑了与单点覆盖随机集表示模糊逻辑的兼容性。

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