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About Supergraphs. Part II

机译:关于Supergraph。第二部分

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In the previous article [5] supergraphs and several specializations to formalize the process of drawing graphs were introduced. In this paper another such operation is formalized in Mizar [1] , [2] : drawing a vertex and then immediately drawing edges connecting this vertex with a subset of the other vertices of the graph. In case the new vertex is joined with all vertices of a given graph G, this is known as the join of G and the trivial loopless graph Ksub1/sub. While the join of two graphs is known and found in standard literature (like [9] , [4] , [8] and [3] ), the operation discribed in this article is not. Alongside the new operation a mode to reverse the directions of a subset of the edges of a graph is introduced. When all edge directions of a graph are reversed, this is commonly known as the converse of a (directed) graph.
机译:在上一篇文章[5]中,介绍了上标和几种专门化形式来绘制图的过程。在本文中,另一种这样的操作在Mizar [1] [2]中形式化:绘制一个顶点,然后立即绘制将该顶点与图的其他顶点的子集连接的边。如果新顶点与给定图G的所有顶点相连接,则称为G与平凡无环图K 1 的连接。尽管在标准文献(例如[9],[4],[8]和[3])中已经知道并找到了两个图的连接,但是本文中介绍的操作却不是。除了新操作外,还引入了一种反转图形边缘子集方向的模式。当图的所有边缘方向都反转时,通常称为(有向)图的逆。

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