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Usmíření rozhodovací heuristiky založené na topologii rozhodovacích stromů a neúplné množině fuzzy pravděpodobností

机译:基于决策树拓扑和不完全模糊概率集的决策启发式协调

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摘要

Complex decision making tasks of different natures, e.g. economics, safety engineering, ecology and biology, are based on vague, sparse, partially inconsistent and subjective knowledge. Moreover, decision making economists / engineers are usually not willing to invest too much time into study of complex formal theories. They require such decisions which can be (re)checked by human like common sense reasoning. One important problem related to realistic decision making tasks are incomplete data sets required by the chosen decision making algorithm. This paper presents a relatively simple algorithm how some missing III (input information items) can be generated using mainly decision tree topologies and integrated into incomplete data sets. The algorithm is based on an easy to understand heuristics, e.g. a longer decision tree sub-path is less probable. This heuristic can solve decision problems under total ignorance, i.e. the decision tree topology is the only information available. But in a practice, isolated information items e.g. some vaguely known probabilities (e.g. fuzzy probabilities) are usually available. It means that a realistic problem is analysed under partial ignorance. The proposed algorithm reconciles topology related heuristics and additional fuzzy sets using fuzzy linear programming. The case study, represented by a tree with six lotteries and one fuzzy probability, is presented in details.
机译:不同性质的复杂决策任务,例如经济学,安全工程,生态学和生物学基于模糊,稀疏,部分不一致和主观的知识。而且,决策经济学家/工程师通常不愿意花费太多时间来研究复杂的形式理论。他们需要可以像常识性推理一样由人类(重新)检查的决策。与现实的决策任务相关的一个重要问题是所选决策算法所需的数据集不完整。本文提出了一种相对简单的算法,该算法如何使用主要决策树拓扑生成一些缺失的III(输入信息项)并将其集成到不完整的数据集中。该算法基于易于理解的启发式算法,例如较长的决策树子路径不太可能。这种启发式方法可以解决完全无知的情况下的决策问题,即决策树拓扑是唯一可用的信息。但是在实践中,孤立的信息项例如通常可以获得一些模糊的已知概率(例如模糊概率)。这意味着在部分无知的情况下分析了一个现实问题。所提出的算法使用模糊线性规划来协调与拓扑相关的启发式算法和附加模糊集。详细介绍了以六棵彩票和一个模糊概率的树为代表的案例研究。

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