👉 A cliquey is a type of group in which every element has exactly two neighbors. This property ensures that any two elements within a cliquey share at least one common neighbor, making it a closed set where no element can be added to or removed from the group without changing its size. Cliqueys are often used in graph theory and combinatorial optimization for their ability to efficiently solve certain problems involving large graphs and networks.
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What is the definition of Cliqueyness? 🙋
👉 In mathematics, a cliqueyness is a concept related to graph theory. It refers to the number of edges that can be added to an undirected graph without changing its connectivity structure. For example, if we have a graph G with n vertices and m edges, then a cliqueyness (denoted as k) is defined as: 1. If G has exactly one connected component, then k = 0. 2. If G contains more than one connected component but no isolated nodes,
