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The so-called y-structure Q holds all maximal cliques of active members at any time and every maximal clique is contained only once (y-structure invariant), where maximality refers only to the set of active semi-squares and not necessarily to the set of all semi-squares.
Therefore, the maximal clique is an induced subgraph of (G_v^-).
A maximal clique is a clique that is not a subset of any other clique in a community network [36].
The definition of a maximal clique is as follows: A maximal clique in a graph G is a clique not contained by any other clique in G.
If we consider k, m, n > 2, then since we do not have any edges in the graph, the number of vertices in maximal clique is one.
As a result, the maximal clique is an induced subgraph of (G_u), which consists of vertex u and its neighboring vertices.
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For an anchor gene its maximal clique was determined.
Unfortunately, finding all maximal cliques is an NP-Complete problem [30] and our compatibility graphs would be too large to enumerate all possibilities.
Note that m, the number of maximal cliques, is bounded by the total number of intervals in all samples.
We are facing two problems here: First, the number of maximal cliques is strongly depending on the chosen c-value.
When the list of the maximal cliques is computed, a class system of modularity Q max is formed.
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