示例#1
0
def max_heapify(A, i):
    """Given array A and index i, max_heapify assumes left(i) and right(i) are max-heaps, but A[i] might be smaller than its children."""

    L = left(i)
    R = right(i)

    if L <= len(A) - 1 and A[L] > A[i]:  # assume len(A) is A.heap_size
        largest = L
    else:
        largest = i

    if R <= len(A) - 1 and A[R] > A[largest]:
        largest = R

    if largest != i:
        A[i], A[largest] = A[largest], A[i]
        max_heapify(A, largest)
 def minheapify(self, A, i):
     '''
     保持堆:使某一个结点i成为最小堆(其子树本身已经为最小堆)
     '''
     l = heap.left(i)
     r = heap.right(i)
     minest = 0
     if  l <= heap.heapsize(A) and A[l] <= A[i]:
         minest = l
     else:
         minest = i
     if r <= heap.heapsize(A) and A[r] <= A[minest]:
         minest = r
     if minest != i:
         A[i], A[minest] = A[minest], A[i]
         self.minheapify(A, minest)
     return A
 def maxheapify(self, A, i):
     '''
     保持堆:使某一个结点i成为最大堆(其子树本身已经为最大堆)
     '''
     l = heap.left(i)
     r = heap.right(i)
     largest = 0
     if  l <= heap.heapsize(A) and A[l] >= A[i]:
         largest = l
     else:
         largest = i
     if r <= heap.heapsize(A) and A[r] >= A[largest]:
         largest = r
     if largest != i:
         A[i], A[largest] = A[largest], A[i]
         self.maxheapify(A, largest)
     return A
 def maxheapify_quick(self, A, i):
     '''
     保持堆:使某一个结点i成为最大堆(其子树本身已经为最大堆)
     '''
     count = len(A)
     largest = count
     while largest != i:
         l = heap.left(i)
         r = heap.right(i)
         if  l <= heap.heapsize(A) and A[l] >= A[i]:
             largest = l
         else:
             largest = i
         if r <= heap.heapsize(A) and A[r] >= A[largest]:
             largest = r
         if largest != i:
             A[i], A[largest] = A[largest], A[i]
             i, largest = largest, count
     return A
示例#5
0
 def test_left(self):
     self.assertEqual(5, left(2))
     self.assertEqual(7, left(3))