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Rating 4.7 stars (12) The internal access modifier is not limited to type declarations It is also available on type members Therefore, you can designate a type as public but mark specific methods within the type as internal so that the members are available only from within the assembly It is not possible for the members to have a greater accessibility than the type If the class is declared as internal, then public members on the type will be accessible only from within the assembly protected internal is another type member access modifier Members with an accessibility modifier of protected internal will be accessible from all locations within the containing assembly and from classes that derive from the type, even if the derived class is not in the same assembly The default tate is private, so when you add an access modifier (other than public), the member becomes slightly more visible Similarly, adding two modifiers compounds the effect. 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Using Barcode generation for Java Control to generate, create bar ode image in Java applications.Related: Java EAN-13 Generation , ISBN Generation VB.NET , Print Interleaved 2 of 5 Word or an edge eij is a member of the path p is denoted by vi p and eij p, respectively Consequently, the path p from a vertex v0 to a vertex vk is also de ned by the sequence e01 , e12 , e23 , , e(k 1)k of edges In this text, sometimes p(v0 vk ) is written to indicate the path goes from vertex v0 to vk A path is simple if all vertices are distinct The length of a path is the number of edges in the path A subpath of a path p = v0 , v1 , v2 , , vk is a contiguous subsequence of vertices vi , vi+1 , , vj with 0 i j k Two paths p1 = v0 , v1 , , vi and p2 = u0 , u1 , , uj can be concatenated to build a new path p = v0 , v1 , , vi , u1 , , uj , if vi = u0 In the sample undirected graph of Figure 31, the sequence u, w, x of vertices forms a simple path as does u, x, v, w in the directed graph, but the sequence w, x, v, w, u is a path in the undirected graph, which is not simple Path u, x, v of length 2 in the directed graph is a subpath of the path u, x, v, w of length 3 De nition 33 (Cycle) A path p = v0 , v1 , v2 , , vk forms a cycle if v0 = vk and the path contains at least one edge The cycle is simple if, in addition, the vertices v1 , v2 , , vk are distinct The same cycle is formed by two paths p = v0 , v1 , , vk 1 , v0 and p = v0 , v1 , , vk 1 , v0 , if an integer r with 1 r k 1 exists so that vi = v(i+r)mod k for i = 0, 1, , k 1 A subpath of a cycle p is a contiguous subsequence of vertices of any of the paths, including p, forming the same cycle as p A graph with no cycles is acyclic An example for a simple cycle in Figure 31 is the path v, w, x, v in both sample graphs, while v, w, x, w, x, v establishes a cycle in the directed graph, which is not simple The two aths v, w, x, v and w, x, v, w describe the same cycle (r = 2) and v, w is a subpath of this cycle The following lemma can be established about subpaths in cycles Lemma 31 (Subpaths in Cycle) Let pc = v0 , v1 , , vk 1 , v0 be a cycle in a directed graph G = (V, E) For any pair of vertices vi and vj , 0 i < j k 1, two subpaths p(vi vj ) = vi , vi+1 , , vj 1 , vj and p(vj vi ) = vj , vj+1 , , vk 1 , v0 , , vi 1 , vi of the cycle exist The path pr = v0 , v1 , , vk 1 , v0 = vi , vi+1 , , vj 1 , vj , vj+1 , , vk 1 , v0 , , vi 1 , vi , concatenated from these two paths, forms the same cycle as pc Proof The path pr exists and forms the same cycle as pc according to the de nition of a cycle, since vl = v(l+r)mod k for l = 0, 1, , k 1 with r = i Since p(vi vj ) and p(vj vi ) are subpaths of the path pr , they are by de nition subpaths of the cycle pc De nition 34 (Vertex Relationships) In a directed graph G = (V, E), the following relationships are de ned A vertex u is the predecessor of vertex v and correspondingly v is the successor of u, if and only if edge euv E, u, v V The vertex v is the successor of vertex u if it is adjacent to vertex u The set {x V : exv E}. 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