Also, we define ([B]_{G^{l}}) as begin{aligned} [B]_{G^{l}}= &bigl{ Ain V(G =CB X): text{there exists a path from $y$ to $x$ for some $y in B$} &text{and $x in A$} bigr}.
A digraph is strongly connected if for every pair of vertices there exists a path from u to v and a path from v to u.
By contradiction: assume, there exists a path P for an edge e such that w e)<α w(P).
x receives color i in Step 1 and there exists a path 〈x,x′,v i 〉, for some x′∈L1; or.
These properties ask whether for a given state formula, there exists a path starting at the initial state, such that is eventually satisfied along that path.
A space S is path connected if for any two points (a,b in S) there exists a path that connects them.
For any pair of proteins F and G, if there exists a path in the graph connecting them, they belong to the same protein family.
These components have the property that for any pair of genes, e.g., g j, g k ∈ C i there exists a path connecting gene g j with gk.
Two vertices p and q are connected if there exists a path containing p and q.
For each of these pathways there exist a path, connecting signal A (B) with effector one (two), while there is no such path to effector B (A).
