7 [11] The size of a simple

complete graph of order n is 1/2n(n - 1).

m] to denote a

complete graph with order m, and if m = 1, then it is trivial vertex.

H is then the

complete graph with edge weights all [alpha], letting its density equal [alpha].

The second modules creates the

complete graph with the dataset specifying all the properties and relationship .

Moreover for any cardinal a we denote the

complete graph on a points by Ka .

Although this problem is often hard to solve in general, it has been settled when the design is, for example, one of the following: a Steiner triple or quadruple system [19]; a non-Hamiltonian 2-factorization of the

complete graph [5]; an even cycle system [14]; an odd cycle system [17].

m]]) form a

complete graph on m + 1 vertices, so we can easily switch between combinatorial [F.

The

complete graph is a graph in which each of the vertices connects to one another.

If [delta] = n - 1 then G is a

complete graph which is a contradiction.

n] denote respectively, the

complete graph on n [greater than or equal to] 1 vertices, the chordless path on n [greater than or equal to] 1 vertices, and the chordless cycle on n [greater than or equal to] 3 vertices.

Can not be determined from graph This question falls under the categories of understanding the local and end behavior of functions (1), the notion of the

complete graph of a function (1), making connections between graphs and equations (8) and polynomials (9).

For example we consider a

complete graph where an edge exists between every pair of vertices