13.16 Demonstrate that any binary tree that has the heap property can be generated by inserting values into a skew heap in an appropriate order. (This realization is important to understanding why an amortized accounting scheme is necessary.) 13.17 Suppose you are given n distinct values to store in a full heap—a heap that is maintained in a full binary tree. Since there is no ordering between children in a heap, the left and right subheaps can be exchanged. How many equivalent heaps can be produced by only swapping children of a node?
13.16 Demonstrate that any binary tree that has the heap property can be generated by inserting values into a skew heap in an appropriate order. (This realization is important to understanding why an amortized accounting scheme is necessary.) 13.17 Suppose you are given n distinct values to store in a full heap—a heap that is maintained in a full binary tree. Since there is no ordering between children in a heap, the left and right subheaps can be exchanged. How many equivalent heaps can be produced by only swapping children of a node?
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13.16 Demonstrate that any binary tree that has the heap property can be
generated by inserting values into a skew heap in an appropriate order. (This
realization is important to understanding why an amortized accounting scheme
is necessary.)
13.17 Suppose you are given n distinct values to store in a full heap—a heap
that is maintained in a full binary tree. Since there is no ordering between
children in a heap, the left and right subheaps can be exchanged. How many
equivalent heaps can be produced by only swapping children of a node?
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