Sentence examples for e g containing from inspiring English sources

Now let G be an acyclic oriented facility graph with E ( G ) containing all loops.

Definition 3.2 Let G be an acyclic oriented graph with E ( G ) containing all loops.

Let G be a directed graph (digraph) with a set of vertices (V(G)) and a set of edges (E(G)) containing all the loops, i.e., ((x,x) in E(G)) for any (x in V(G)).

Let G be a directed graph (digraph) with a set of vertices of G being the elements of C and a set of edges (E(G)) containing all the loops, i.e., ((x,x) in E(G)) for any (x in V(G)).

In the sequel, we assume that ((X,d)) is a metric space, and G is a directed graph (digraph) with a set of vertices (V(G =X) and the set of edges (E(G)) contains all the loops, i.e., ((x,x) in E(G)), for any (x in X).

In the sequel, we assume that ((X,d)) is a metric space, and G is a directed graph (digraph) with the set of vertices (V(G =X) and the set of edges (E(G)) contains all the loops, i.e. ((x,x) in E(G)), for any (x in X). ([23, 24]).

In this paper, we always assume that (E(G)) contains all loops.

Let X be a uniform space equipped with an ℰ-distance p and consider a directed graph G with V ( G ) = X and Δ ( X ) ⊆ E ( G ), that is, E ( G ) contains all loops.

Let ((X,d)) be a metric space and let (G=(V(G),E(G))) be a directed graph such that (V(G =X) and (E(G)) contains all loops, i.e., (bigtriangleup={ (x,x) : x in X } subseteq E(G)).

Let ((X, d)) be a metric space and (G = (V(G),E(G))) be a directed graph such that (V(G) = X) and (E(G)) contains all loops, i.e., (Delta subseteq E(G)).

Let ((X,d)) be a metric space and (G = (V(G),E(G))) a directed graph such that (V(G =X) and (E(G)) contains all loops, i.e., (Delta= { (x,x mid x in X} subset E(G)).