Apply Fleury's algorithm for finding an Eulerian tour to the graph H shown in Figure 2. Start at the node v and give the Euler tour as the node list. If there are several nodes to choose from at a time, use the one with the smallest index

$1: function FLEURY (Graph $ G=(V, E)) $ 2. Start in a vertex vo (of odd degree if any, otherwise arbitrary) while 3. there$

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Apply Fleury's algorithm for finding an Eulerian tour to the graph H shown in Figure 2. Start at the node v and give the Euler tour as the node list. If there are several nodes to choose from at a time, use the one with the smallest index

$1: function FLEURY (Graph $ G=(V, E)) $ 2. Start in a vertex vo (of odd degree if any, otherwise arbitrary) while 3. there$

1: function FLEURY (Graph $ G=(V, E)) $ 2. Start in a vertex vo (of odd degree if any, otherwise arbitrary) while 3. there is an edge $ \{v i, v $,$ \} incident to the current vertex v $ do Choose an edge $ e,(v, v) $ that leaves the remainder graph connected. = Walk to the adjacent vertes v Delete the edge from the list of edges to be used Set $ \mathrm{Vi}+1 \mathrm{Vj} $ Set $ i:=i+1 $ end while 10: end function

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