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Dominator tree
1.
D(5) = entry;
D(1) = exit; D(4) = P(4)UD(4) = D(5)UD(4) = {5,4}; D(3) = P(3)UD(3) = D(5)UD(3) = {5,3}; D(2) = P(2)UD(2) = D(3)UD(2) = {5,3,2}; @ Pre(3) D(1) = P(1)UD(1) = D(5)UD(1) = {5,1}; D(2) = P(2)UD(3) = D(1)UD(2) = {5,,3,2}&{5,1}UD(2) @ Pre(1) = {5,2}
2.
Post dominator tree
pre order {3,4,5,2,1} post_order {1,4,5,2,3} Dominator tree pre order {5,1,2,3,4} post order {1,2,3,4,5} Feedback cut @ 1 5 1 3 2 4 5 1 3 3 2 4 2
3.
A Simple, Fast
Dominance Algorithm
4.
1 2 3
6 5 1 2 3 4 6 5 1 2 3 4 6 5 1 2 3 4
5.
6.
E is taken
over the entire traversal
7.
N is traversing
the graph to compute the reverse postorder sequence
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