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Incremental Constraint-Based Elicitation of Multi-Attribute Utility Functions

机译:基于增量约束的多属性实用程序函数的elifate

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In problem solving, the decision-theoretic framework is invoked when we wish to define a rich notion of preference over possible solutions. While decision theory provides a clean framwork for representing preference information, eliciting that information can often be difficult. When solutions are simply concrete outcomes, preferences can be represented directly by simply ranking the outcomes. But when solutions can have uncertain outcomes, this is not feasible and preferences are typically represented with a real-valued utility function over outcomes, which captures a decision-maker's attitudes toward risk. Even in the case of complete certainty, preferences are often represented by a real-valued function over outcomes, called a value function. Outcome space is typically defined in terms of a set of attributes, with an outcome being a complete assignment of values to all the attributes. For realistic decision-making problems the outcome space if usually too large to allow direct specification of utility and value functions, so assumptions are made that allow them to be specified in terms of component functions for each of the attributes. The assumptions concern independence of a user's preferences over values of one or more attributes as the values of other attributes are varied. Most work on elicitation has made the strong assumption of additive independence among the attributes. In this work we make the weaker assumption of simple utility independence among the attributes, which gives rise to a multi-linear form of utility function. Such a function is too complex to elicit directly, so instead we show how we can indirectly infer constraints on the utility function by eliciting pairwise preferences among solutions from the decision maker. We assume that the set of solutions is finite and that the decision maker is comfortable expressing pairwise preferences among some fraction of the solutions. For some problems it can be easier for a decision maker to express preference among solution alternatives than to introspect about the attributes describing each one. For example, in expressing preferences about movies most people can almost instantly express their preference among two films they have seen but may have difficulty describing preferences over attributes like director, leading actor, costume designer, etc. In fact, most people would not even recognize the names of costume designers.
机译:解决问题时,我们希望在可能的解决方案中定义丰富的偏好概念时,调用决策 - 理论框架。虽然决策理论为代表偏好信息提供了干净的框架,但引出了通常困难的信息。当解决方案只是具体成果时,偏好可以通过简单地排列结果直接来表示。但是,当解决方案可能具有不确定的结果时,这是不可行的,并且偏好通常用实际有价值的实用功能代表成果,这捕捉到决策者对风险的态度。即使在完全确定的情况下,偏好也通常由over overcomes的实际函数表示,称为值函数。结果空间通常在一组属性方面定义,结果是对所有属性的完整值的完整分配。对于现实决策问题,如果通常太大以允许直接规范实用程序和价值函数的结果,则允许它们在每个属性的组件函数方面指定假设。假设涉及用户对一个或多个属性的值的偏好的独立性,因为改变了其他属性的值。大多数关于委托的工作已经强烈假设属性之间的添加剂独立性。在这项工作中,我们在属性之间的简单实用程序独立性的假设越来越弱,这导致了多线性形式的实用程序功能。这样的函数太复杂,无法直接引发,因此我们将通过从决策者的解决方案中引出对解决方案之间的成对偏好来阐明我们如何在实用程序功能上间接地推断。我们假设该组解决方案是有限的,决策者在解决方案的一小部分中表达成对偏好。对于一些问题,决策者可以更容易地表达解决方案替代方案的偏好,而不是对描述每个属性的属性来查找。例如,在表达关于电影的偏好中,大多数人几乎可以在他们所看到的两部电影中表达他们的偏好,但可能难以描述偏好,描述了导演,领先的演员,服装设计师等。事实上,大多数人甚至都不会识别服装设计师的名字。

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