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"O(1) expected restructuring" doesn't imply "O(1) expected insert/search/delete".

My read of your quoted text is "This has the same average time complexity as WAVL/red-black trees, but is a simpler algorithm", which puts the search/insert/delete time complexity at O(log(n)). Being top-down means log(n) time complexity since that's the lower bound on the height of the tree.




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