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The following binary search tree (BST) operations can be implemented efficiently on splay trees. For simplicity, assume that all elements are distinct.
Join (Tโ,Tโ): Assume every element in BST Tโ is less than or equal to every element in BST Tโ, and returns the BST formed by combining the trees Tโ and Tโ SpLit (T, a): Split BST T, containing element a, into two BSTs: Tโ containing all elements in T with key less or equal to a; and Tโ, con- taining all elements in T with key greater than a.
Show how to correctly implement those operations on splay trees so that the amortized running time of your operations is O(log n). Justify your procedures and their corresponding running times.
Would you be able to also implement the JoIN and SPLIT operations on a Red-Black tree in O(log n) worst-case running time? Briefly justify your answer.
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The following binary search tree (BST) operations can be implemented efficiently on splay trees. For...
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