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1: Sorting Algorithms
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2: Bubble Sort
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3: Bubble Sort Big O
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4: Why Bubble Sort?
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5: Merge Sort
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6: Merge Sort Big O
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7: Why Merge Sort?
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8: Insertion Sort
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9: Insertion Sort Big O
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10: Why Use Insertion Sort?
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11: Quick Sort
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12: Quick Sort Big O
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13: Fixing Quick Sort
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14: Why Use Quick Sort?
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15: Selection Sort
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Implementation reference:
def bubble_sort(nums: list[int]) -> list[int]:
swapping = True
end = len(nums)
while swapping:
swapping = False
for i in range(1, end):
if nums[i - 1] > nums[i]:
temp = nums[i - 1]
nums[i - 1] = nums[i]
nums[i] = temp
swapping = True
end -= 1
return nums
Sometimes it's useful to know how the algorithm will perform based on what the input data is instead of just how much data there is. In the case of bubble sort (and many other algorithms), the best and worst case scenarios can actually change the time complexity.