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AVL tree definition a binary tree in which the maximum difference in the height of any node's right and left sub-trees is 1 (called the balance factor) balance factor = height(right) - height(left) AVL trees are usually not perfectly balanced however, the biggest difference in any two branch lengths will be no more than one level
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Why AVL tree consider ideal?

No data container can ever be considered ideal in every case, including an AVL tree. Unordered containers that are ideal for quick insertion (which includes extraction) are not ideal for quick searching, while containers that are ideal for quick searching are not ideal for quick insertion. When we require both these operations, we must compromise one for the other. AVL trees are ideal for searching, but they are not ideal for insertion or extraction due to the need to re-balance the tree every time the tree changes.


What are disadvantages of AVL tree?

The advantage of an AVL tree is that it is always balanced, guaranteeing the O(lgn) speed of the Binary Search algorithm. The disadvantages the complex rotations used by the insertion and removal algorithms needed to maintain the tree's balance.


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