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来自「浙江大学计算机学院数据结构课程的教学课件」· HTM 代码 · 共 48 行

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<font color="#FF0000">Abstract data type <br><font color="#000000">----------------------------------------------------------------------------------------</font></font></font></b><b><font face="Arial, Helvetica, sans-serif" size="4" color="#000000">
structure <font color="#FF0000">Graph </font>is
    <font color="#0033CC">object:</font> a nonempty set of vertices and a set of undirected 
                 edges, where each edge is a pair of vertices.
   <font color="#0033CC"> function: </font> for all graph <img src="image/belong.gif" width="13" height="12">  Graph, <i>v, v1, and  v2 </i> <img src="image/belong.gif" width="13" height="12">   Vertices
        <font color="#FF0000">Graph Create()</font>      ::= return an empty graph.
<font color="#FF0000">        Graph InsertVertex( graph,v ) </font>
                                         ::= return a graph with v  inserted. v 
                                              has no incident  edges.
       <font color="#FF0000"> Graph Insertedge( graph,  v1 , v2 )</font>
                                         ::= return a graph with a new  edge 
                                               between v1 and v2 .
        <font color="#FF0000">Graph DeleteVertex( graph,v ) </font> 
                                         ::= return a graph in which v and all 
                                              edges incident  to it are removed.
  <font color="#FF0000">      Graph DeleteEdge(graph,  v1 , v2)</font>
                                         ::= return  a graph in which the edge 
                                              (v1 , v2) is removed. Leave the 
                                              incident nodes   in the graph.
     <font color="#FF0000">   Boolean IsEmpty( graph )  </font>
                                        ::= if ( graph == empty graph)
                                              return TRUE else return FALSE.
<font color="#FF0000">        List Adjacent( graph, v )   </font>  
                                        ::= return a list of all vertices that are 
                                             adjacent to v.    

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