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A graph consists of a Set Of vertices and a set of edges that connect the vertices, ~ftheedge pair is ordered7thegraph is a directed graph Vertex w i s adjacent to vertex vif there is an edge from v to w

where ( ... ) represents the weak quark current of Fig. 12.6. It is tempting to write it as u d y"(l - y5)V", but this is incorrect since the IT, d quarks in Fig. 12.6 are not free quark states but are quarks bound into a '7T--meson. We know, however, that

The graph shown in Figure 151 has seven vertices,

and 12 edges,

E ( Ay)

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The unweighted path length measures the number of edges on a path The weighted path length is the sum of the edge costs on a path

....

A cycle in a directed graph is a path that begins and ends at the same vertex and contains at least one edge

AE ( y)

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The following vertices are adjacent to V3: VZV4, V,, and V6 Note that V, and V, are not adjacent to V3 For this graph, / VI = 7 and IEl = 12; here, I 1 S represents the size of set S A path in a graph is a sequence of vertices connected by edges In other w2, words, w , , , wh,the sequence of vertices is such that ( w , , w i E E for I 5 i < N The path length is the number of edges on the path-namely, N - I-also called the unweighted path length The weighted path length is the sum of the costs of the edges on the path For example, Vo, V,, V5 is a path from vertex Vo to V 5 The path length is two edges-the shortest path between Vo and V,, and the weighted path length is 9 However, if cost is important, the weighted shortest path between these vertices has cost 6 and is Vo, V,, V,, V, A path may exist from a vertex to itself If this path contains no edges, the path length is 0, which is a convenient way to define an otherwise special case A simple path is a path in which all vertices are distinct, except that the first and last vertices can be the same A cycle in a directed graph is a path that begins and ends at the same vertex and contains at least one edge That is, it has a length of at least 1 such that w , = w , ; , , this cycle is simple if the path is simple A directed acyclic graph (DAG) is a type of directed graph having no cycles

.

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