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Neighborhood   (Combinatorica Package Symbol)
Neighborhood[g, v, k] returns the subset of vertices in g that are at a distance of k or less from vertex v. Neighborhood[al, v, k] behaves identically, except that it takes ...
NextBinarySubset   (Combinatorica Package Symbol)
NextBinarySubset[l, s] constructs the subset of l following subset s in the order obtained by interpreting subsets as binary string representations of integers.
NonLineGraphs   (Combinatorica Package Symbol)
NonLineGraphs returns a graph whose connected components are the 9 graphs whose presence as a vertex-induced subgraph in a graph g makes g a nonline graph.
NormalizeVertices   (Combinatorica Package Symbol)
NormalizeVertices[v] gives a list of vertices with a similar embedding as v but with the coordinates of all points scaled to be between 0 and 1.
NumberOfDirectedGraphs   (Combinatorica Package Symbol)
NumberOfDirectedGraphs[n] returns the number of nonisomorphic directed graphs with n vertices. NumberOfDirectedGraphs[n, m] returns the number of nonisomorphic directed ...
NumberOfGraphs   (Combinatorica Package Symbol)
NumberOfGraphs[n] returns the number of nonisomorphic undirected graphs with n vertices. NumberOfGraphs[n, m] returns the number of nonisomorphic undirected graphs with n ...
NumberOfPermutationsByInversions   (Combinatorica Package Symbol)
NumberOfPermutationsByInversions[n, k] gives the number of permutations of length n with exactly k inversions. NumberOfPermutationsByInversions[n] gives a table of the number ...
NumberOfTableaux   (Combinatorica Package Symbol)
NumberOfTableaux[p] uses the hook length formula to count the number of Young tableaux with shape defined by partition p.
OddGraph   (Combinatorica Package Symbol)
OddGraph[n] returns the graph whose vertices are the size-(n - 1) subsets of a size-(2 nTraditionalForm\`\[Dash]1) set and whose edges connect pairs of vertices that ...
OrientGraph   (Combinatorica Package Symbol)
OrientGraph[g] assigns a direction to each edge of a bridgeless, undirected graph g, so that the graph is strongly connected.
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