How many different heaps are there for an array of a) 6 entries? b) 12 entries? ) 18 entries? Explain your answer.
According to your requirement below is the equation through which you can calculate the different heaps for an array.
Equation:
L=2k−1−1+min(2k−1,M)
So, L=2k−1−1+min(2k−1,M)
And for Right Subtrees :
R=2k−1−1+max(0,M−2k−1)
Returning to the original problem you can calculate number of
entries for an array as the number of binary heaps with N distinct
elements, as
f(0)=1f(0)=1
f(1)=1f(1)=1
f(N)=(N−1L)f(L)f(R)
How many different heaps are there for an array of a) 6 entries? b) 12 entries?...
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