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A concept geometry for conceptual spaces

机译:概念空间的概念几何

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摘要

This paper generalizes and extends the theory of conceptual spaces as originally proposed by Gardenfors (Conceptual spaces. Cambridge, MA: MIT Press) to provide further geometric representations of both concepts and object observations within a multi-dimensional fuzzy space corresponding to a subset of a unit hypercube. With these representations, we are able directly to calculate normalized scalar measures both of the similarity of two different concepts and of the degree to which an observation satisfies a concept description, and thus to perform inferences with respect to situational assessments and predictions. This capability is directly relevant to the implementation of Levels 2 and 3 data fusion functions using our approach.
机译:本文概括并扩展了由Gardenfors最初提出的概念空间理论(Conceptual space。Cambridge,MA:MIT Press),以提供多维模糊空间中与a的子集相对应的概念和对象观测的进一步几何表示。单位超立方体。利用这些表示,我们能够直接计算两个不同概念的相似性以及观测值满足概念描述的程度的标准化标量度量,从而就情境评估和预测进行推断。此功能与使用我们的方法实现2级和3级数据融合功能直接相关。

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