Sentence examples for between two vertices in from inspiring English sources
Completing the route in the shortest distance means solving a mathematical problem where the aim is to minimize the combined length of all edges between two vertices in a graph (from A to F in the illustration below).
Note that, unlike standard digraphs, there can be a journey between two vertices in the SCC that traverses vertices outside (U_{mathcal{G}}).
Note that there may exist more than one property between a subject and an object, that is, multiple-edges may exist between two vertices in an RDF graph.
The term "oriented" is to be preferred to "directed" because a directed graph as understood in combinatorics is an oriented graph with the additional property that if s(x) = s y) and t(x) = t y) then x = y; that is, only one edge is permitted between two vertices in a given direction.
The approach naturally generalizes for arbitrary graph queries including (i) graph matching queries that determine if a subgraph pattern exists or not, as well as (ii) reachability queries that determine whether a path exists between two vertices in G, among others.
The condition that only one arc can go between two vertices in combination with a broad degree distribution can cause the assortativity to become negative in reference models as ours [15], [16], but the difference is not so large as the average value over the null-model is −0.034 1).
There is an edge between two vertices if they took part in the same spam campaign.
Edges are constructed between two vertices, if they co-exist in any pathway.
Copperfield Network (CFN; (lambda ) (_{mathrm{sp}} = 1.83)) [26]: this is a network of 87 characters in the novel David Copperfield by Charles Dickens; there exists an edge between two vertices if the corresponding characters appeared together in at least one scene in the novel.
There exists an edge between two vertices if the corresponding students reported (in a survey) that they were best friends of each other.
Also, there exists an edge in this graph between two vertices if the corresponding tips are the same.
