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Composition for Cardinal Directions by Decomposing Horizontal and Vertical Constraints

机译:通过分解水平和垂直约束来形成基本方向的组成

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In this paper, we demonstrate how to group the nine cardinal directions into sets and use them to compute a composition table. Firstly, we define each cardinal direction in terms of a certain set of constraints. This is followed by decomposing the cardinal directions into sets corresponding to the horizontal and vertical constraints. We apply two different techniques to compute the composition of these sets. The first technique is an algebraic computation while the second is the typical technique of reasoning with diagrams. The rationale of applying the latter is for confirmation purposes. The use of typical composition tables for existential inference is rarely demonstrated. Here, we shall demonstrate how to use the composition table to answer queries requiring the common forward reasoning as well as existential inference. Also, we combine mereological and cardinal direction relations to create a hybrid model which is more expressive.
机译:在本文中,我们演示了如何将九个基本方向分组成套并使用它们来计算成分表。首先,我们根据一组约束来定义每个基本方向。然后通过将基本方向分解成对应于水平和垂直约束的组。我们应用两种不同的技术来计算这些集合的组成。第一技术是代数计算,而第二种技术是用图表的典型推理技术。应用后者的理由是为了确认目的。很少证明存在典型的组成表的存在表。在这里,我们将演示如何使用组合表来回回答需要共同的前向推理以及存在的推理的查询。此外,我们结合了一种信息和基本方向关系,创造了一种更具表现力的混合模型。

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