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Binary heap
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=== Delete === Deleting an arbitrary element can be done as follows: # Find the index <math>i</math> of the element we want to delete # Swap this element with the last element. Remove the last element after the swap. # Down-heapify or up-heapify to restore the heap property. In a max-heap (min-heap), up-heapify is only required when the new key of element <math>i</math> is greater (smaller) than the previous one because only the heap-property of the parent element might be violated. Assuming that the heap-property was valid between element <math>i</math> and its children before the element swap, it can't be violated by a now larger (smaller) key value. When the new key is less (greater) than the previous one then only a down-heapify is required because the heap-property might only be violated in the child elements.
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