Book #1

Book #1

Contenus

Toggle## Tree course

To browse a graph, we first construct a tree covering of the latter. We will then speak of tree traversal.

## Width course

In the course in width, one traverses by increasing depth at the root.

Path Width(Graph G, Vertex s): {f = CreerFile (); f. thread (s); mark (s);as long asno f.empty () s = f. to thread (); display (s);forany neighbor t of s in Gift unmarked DO f.thread (t); mark (t);end ifend forend while}

## In-depth course: prefix

The in-depth journey are recursive paths. In prefix traversal, we always traverse the left subtree before processing the right subtree.

Route Prefix(Graph G): {if(G == NULL) return; display (root); PathPrefix (left); RoutePrefix (right); }

## In-depth tour: infix

The in-depth infix route consists of going as far to the left as possible, and displaying the branches from left to right. This is equivalent to displaying the diagonals / from bottom to top.

CourseInfix(Graph G): {if(G == NULL) return; PathPrefix (left); display (root); RoutePrefix (right); }

## In-depth walk: postfixe

It is a diagonal route from top to bottom.

Postfix(Graph G): {if(G == NULL) return; PathPrefix (left); RoutePrefix (right); display (root); }