Assume you're given n distinct values to put in a full heap—one that's stored in a full binary tree. The left and right subheaps can be switched since there is no ordering among the children in a heap. How many comparable heaps may be formed by just altering the children of a node?
Assume you're given n distinct values to put in a full heap—one that's stored in a full binary tree. The left and right subheaps can be switched since there is no ordering among the children in a heap. How many comparable heaps may be formed by just altering the children of a node?
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Assume you're given n distinct values to put in a full heap—one that's stored in a full binary tree. The left and right subheaps can be switched since there is no ordering among the children in a heap. How many comparable heaps may be formed by just altering the children of a node?
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