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Ta b l e 5 . 1 8 The inductive definition of simple oriented graph over the set A
If a A then a G ( A ) .
If G G ( A ) , a A and a is not a node of G ( a G ), then the graph denoted
by ( G + a ) belongs to G ( A ) , where the node a is added as new node disconnected
from the nodes of G . Moreover, if G G ( A ) , a , b G and a is not connected to b in
G , then the graph denoted by ( G +( a , b )) belongs to G ( A ) , where the edge connecting
a to b is added to G .
Fig. 5.7 Construction of a new tree from three already given trees
Fig. 5.8 Extending a graph with a new node (top) and with a new arc (down)
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