Insertion Sort

What Does Insertion Sort Mean?

Insertion sort is a sorting algorithm in which the elements are transferred one at a time to the right position. In other words, an insertion sort helps in building the final sorted list, one item at a time, with the movement of higher-ranked elements. An insertion sort has the benefits of simplicity and low overhead.

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Techopedia Explains Insertion Sort

In an insertion sort, the first element in the array is considered as sorted, even if it is an unsorted array. In an insertion sort, each element in the array is checked with the previous elements, resulting in a growing sorted output list. With each iteration, the sorting algorithm removes one element at a time and finds the appropriate location within the sorted array and inserts it there. The iteration continues until the whole list is sorted.

There are many advantages associated with an insertion sort. It is simple to implement and is quite efficient for small sets of data, especially if it is substantially sorted. It has low overhead and can sort the list as it receives data. Another advantage associated with insertion sort is the fact that it needs only a constant amount of memory space for the whole operation. It is more efficient than other similar algorithms such as bubble sort or selection sort.

However, an insertion sort is less efficient on larger data sets and less efficient than the heap sort or quick sort algorithms.

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Margaret Rouse

Margaret Rouse is an award-winning technical writer and teacher known for her ability to explain complex technical subjects to a non-technical, business audience. Over the past twenty years her explanations have appeared on TechTarget websites and she's been cited as an authority in articles by the New York Times, Time Magazine, USA Today, ZDNet, PC Magazine and Discovery Magazine.Margaret's idea of a fun day is helping IT and business professionals learn to speak each other’s highly specialized languages. If you have a suggestion for a new definition or how to improve a technical explanation, please email Margaret or contact her…