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  2. Heap (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Heap_(mathematics)

    Theorem: A semiheap with a biunitary element e may be considered an involuted semigroup with operation given by ab = [a, e, b] and involution by a –1 = [e, a, e]. [1]: 76 When the above construction is applied to a heap, the result is in fact a group. [1]: 143 Note that the identity e of the group can be chosen to be any element of the heap.

  3. Math Blaster for 1st Grade - Wikipedia

    en.wikipedia.org/wiki/Math_Blaster_for_1st_Grade

    Math Blaster for 1st Grade is a 1999 educational video game in a line of educational products originally created by Davidson & Associates and continued by Knowledge Adventure. The game was re-released in 2000 as Math Blaster Mission 2 .

  4. Binary heap - Wikipedia

    en.wikipedia.org/wiki/Binary_heap

    and we want to add the number 15 to the heap. We first place the 15 in the position marked by the X. However, the heap property is violated since 15 > 8, so we need to swap the 15 and the 8. So, we have the heap looking as follows after the first swap: However the heap property is still violated since 15 > 11, so we need to swap again:

  5. Skew heap - Wikipedia

    en.wikipedia.org/wiki/Skew_heap

    The general heap order must be enforced; Every operation (add, remove_min, merge) on two skew heaps must be done using a special skew heap merge. A skew heap is a self-adjusting form of a leftist heap which attempts to maintain balance by unconditionally swapping all nodes in the merge path when merging two heaps. (The merge operation is also ...

  6. Pairing heap - Wikipedia

    en.wikipedia.org/wiki/Pairing_heap

    A pairing heap is either an empty heap, or a pairing tree consisting of a root element and a possibly empty list of pairing trees. The heap ordering property requires that parent of any node is no greater than the node itself. The following description assumes a purely functional heap that does not support the decrease-key operation.

  7. Fibonacci heap - Wikipedia

    en.wikipedia.org/wiki/Fibonacci_heap

    A Fibonacci heap is a collection of trees satisfying the minimum-heap property, that is, the key of a child is always greater than or equal to the key of the parent. This implies that the minimum key is always at the root of one of the trees. Compared with binomial heaps, the structure of a Fibonacci heap is more flexible.

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