What is a primary advantage of insertion sort?

Insertion sort is particularly effective for sorting small or nearly sorted lists because of its mechanism of building a sorted sequence one element at a time. Its simplicity allows it to operate efficiently in scenarios where the input list is already partially sorted or small in size.

When the list is nearly sorted, insertion sort can quickly place each element into its correct position with fewer overall comparisons and moves compared to more complex algorithms. This is because it leverages the already sorted elements to minimize the number of shifts required, making the average and worst-case time complexities significantly better than when dealing with completely randomized data.

The algorithm works by iteratively taking an element from the unsorted portion and inserting it into its correct position among the previously sorted elements. This step-by-step approach allows it to be very efficient for small problems, contributing to its advantage in those specific scenarios.