If we assume reblalancing an AVL tree of height n after an insertion or deletion takes $O(n)$ operations.
How does inserting $N$ objects one at a time into an ordered AVL tree yield an efficient sorting algorithm?
If we assume reblalancing an AVL tree of height n after an insertion or deletion takes $O(n)$ operations.
How does inserting $N$ objects one at a time into an ordered AVL tree yield an efficient sorting algorithm?
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