Let T be a binary tree with n nodes, and let f() be the level numbering function of the positions of T, as given in Section 8.3.2.a. Show that, for every position p of T, f(p) ≤ 2n −2. b. Show an example of a binary tree with seven nodes that attains the above upper bound on f(p) for some position p.
Let T be a binary tree with n nodes, and let f() be the level numbering function of the positions…
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