StoogeSort(A[],l,h)
    1.   if l>=h then return
    2.   if A[l] > A[h]
    3.     swap A[l] <-> A[h]
    4.   if h - l + 1 > 2
    5.     t = floor( (h - l + 1) / 3)
    6.     StoogeSort(A,l,h-t)
    7.     StoogeSort(A,l+t,h)
    8.     StoogeSort(A,l,h-t)
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What is the working mechanism of Stooge Sort, and what is
the origin of its name?
Stooge Sort is named after The Three Stooges and is a recursive algorithm that involves dividing an array into two overlapping parts,
sorting the first two-thirds, then the last two-thirds, and finally the first two-thirds again to ensure a sorted array.
While not efficient, it's an interesting algorithm.
Is stooge sort a stable,
in-place sorting algorithm or an out-of-place sorting algorithm?
Stooge sort is a stable in-place algorithm, meaning that it does not require any extra space and maintains the relative order
of duplicates.
How does the number of elements impact the efficiency of Stooge sort?
Stooge sort's efficiency depends on the number of elements. It's time complexity is O(n^(log 3 / log 1.5)), making it slow for large lists.
As the number of elements increases, the performance of Stooge Sort degrades rapidly, and it becomes increasingly impractical for sorting large datasets.
What are advantages and disadvantages of Gnome Sort?
Advantages: