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Toward Heterogeneous Cardinal Direction Calculus

机译:朝着异质基本方向微积分

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Cardinal direction relations are binary spatial relations determined under an extrinsically-defined direction system (e.g., north of). We already have point-based and region-based cardinal direction calculi, but for the relations between other combinations of objects we have only a model. We are, therefore, developing heterogeneous cardinal direction calculus, which allows reasoning on cardinal direction relations without regard to object types. In this initial report, we reformulate the definition of cardinal direction relations, identify the sets of relations between various pairs of objects, and develop the methods for deriving upper approximation of converse and composition.
机译:基本方向关系是在外在定义方向系统(例如,北方)下确定的二进制空间关系。我们已经有基于点和基于地区的主要方向计算,但对于我们只有一个模型的对象的其他组合之间的关系。因此,我们正在开发异质基本方向微积分,这允许在没有考虑对象类型的情况下推理基本方向关系。在本次初始报告中,我们重构了基础方向关系的定义,确定了各对象的关系组,并开发了导出逆转和组成的上逼近的方法。

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