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Topological Relations of Arrow Symbols in Complex Diagrams

机译:复杂图中箭头符号的拓扑关系

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Illustrating a dynamic process with an arrow-containing diagram is a widespread convention in people's daily communications. In order to build a basis for capturing the structure and semantics of such diagrams, this paper formalizes the topological relations between two arrow symbols and discusses the influence of these topological relations on the diagram's semantics. Topological relations of arrow symbols are established by two types of links, intersections and common references, which are further categorized into nine types based on the combination of the linked parts. The topological relations are captured by the existenceon-existence of these nine types of intersections and common references. Then, this paper demonstrates that arrow symbols with different types of intersections typically illustrate two actions with different interrelations, whereas the arrow symbols with common references illustrate a pair of semantics that may be mutually exclusive or synchronized.
机译:用包含箭头的图表说明动态过程是人们日常通信中的一种普遍约定。为了建立捕捉此类图的结构和语义的基础,本文将两个箭头符号之间的拓扑关系形式化,并讨论这些拓扑关系对图语义的影响。箭头符号的拓扑关系由链接,相交和公共引用这两种类型的链接建立,根据链接部分的组合,它们又分为九种类型。这九种交叉点和公共参考的存在/不存在捕获了拓扑关系。然后,本文证明具有不同交集类型的箭头符号通常说明具有不同相互关系的两个动作,而具有公共引用的箭头符号说明可能互斥或同步的一对语义。

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