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Operationalization of the Blending and the Levels of Abstraction Theories with the Timed Observations Theory

机译:与定时观测理论的混合和抽象理论水平的运作

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Providing a meaning to observations coming from humans (interviews) or machines (data sets) is a necessity to build adequate analysis and efficient models that can be used to take a decision in a given domain. Fauconnier and Turner demonstrates in 1998 the cognitive power of their Blending Theory where the blending of multiple conceptual networks is presented as a general-purpose, fundamental, indispensable cognitive operation to this aim. On the other hand, Floridi proposed in 2008 a theory of levels of abstraction as a fundamental epistemological method of conceptual analysis that can also be used to this aim. Both theories complete together but both lack of mathematical foundations to build an operational data and knowledge modeling method that helps and guides the Analysts and the Modeling Engineers. In this theoretical paper, we introduce the mathematical framework, based on the Timed Observations Theory, designed to build a method of abstraction merging together the Blending Theory and the Levels of Abstraction Theory. Up to our knowledge, this is the first mathematical theory allowing the operationalization of the Blending Theory and the Levels of Abstraction Theory. All over the paper, the mathematical framework is illustrated on an oral exchange between three persons observing a vehicle. We show that this framework allows to build a rational meaning of this exchange under the form of a superposition of three abstraction levels.
机译:提供来自人类(访谈)或机器(数据集)的观察的意义是建立足够的分析和有效模型的必要性,这些模型可用于在给定域中进行决定。 Fauconnier和Turner于1998年展示了它们混合理论的认知力,其中多个概念网络的混合作为这种目标的通用,基本,不可或缺的认知操作。另一方面,佛罗里达州建议于2008年提出了抽象水平的理论,作为概念分析的基本认识论方法,也可以用来这一目标。这两个理论都齐全,但缺乏数学基础,以建立一个有助于和指导分析师和建模工程师的操作数据和知识建模方法。在本文中,我们基于定时观测理论,介绍了数学框架,旨在构建混合理论的抽象方法和抽象理论的水平。符合我们的知识,这是第一个数学理论,允许混合理论的运作和抽象理论的水平。遍布本文,在观察车辆的三人之间的口头交换中说明了数学框架。我们表明,此框架允许根据三个抽象级别的叠加形式构建这种交换的理性含义。

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