Quicksort is not only a popular question in many code interviews β asked by Google, Facebook, and Amazon β but also a practical sorting algorithm that is fast, concise, and readable. Because of its beauty, you wonβt find many *introductions to algorithms *that donβt discuss the Quicksort algorithm.

In this one-liner tutorial, youβll learn about the popular sorting algorithm Quicksort. Surprisingly, a single line of Python code is all you need to write the Quicksort algorithm!

As you read the short article, feel free to play the following explainer video where I’ll guide you through the code:

Now, let’s go into the Quicksort algorithm!

## Quick Long Version

If you’re just looking for the code right away, I suggest you copy&paste the following code—a concise and efficient Quicksort implementation without all the fluff:

def quicksort(my_list): # recursion base case - empty list if not my_list: return [] # first element is pivot pivot = my_list[0] # break up problem smaller = [x for x in my_list[1:] if x < pivot] greater = [x for x in my_list[1:] if x >= pivot] # recursively solve problem and recombine solutions return quicksort(smaller) + [pivot] + quicksort(greater) print(quicksort([4, 4, 3, 2, 1, 8, 9])) # [1, 2, 3, 4, 4, 8, 9] print(quicksort(['Alice', 'Carl', 'Bob'])) # ['Alice', 'Bob', 'Carl']

The remaining article will dive into the code and provide you some additional understanding of the algorithm.

## Quicksort Algorithm Idea

Quicksort sorts a list by recursively dividing the big problem (** sorting one big list**) into smaller problems (

**) and combining the solutions from the smaller problems in a way that solves the big problem.**

*sorting two smaller lists*In order to solve each smaller problem, the same strategy is used recursively: the smaller problems are divided into even smaller subproblems, solved separately, and combined. Because of this strategy, Quicksort belongs to the class of βDivide and Conquerβ algorithms.

The main idea of Quicksort is to select a pivot element and then place all elements that are greater than or equal to the pivot element to the right and all elements that are smaller than the pivot element to the left.

π‘ Now, you have divided the big problem of sorting the list into two smaller subproblems: (1) sorting the right and (2) sorting the left partition of the list.

What you do now is to repeat this procedure recursively until you obtain a list with zero elements. This list is already sorted, so the recursion terminates.

The following Figure shows the Quicksort algorithm in action:

Let’s dive into the code — a simple one-liner solution will do! π

## Quicksort Python Code

**Problem Formulation**: Create a function `q`

that implements the Quicksort algorithm in a single line of Python code by sorting and returning any argument specified as a list of integers.

**Solution**: The following one-liner solution for the Quicksort algorithm uses recursion to solve this problem.

## The Data unsorted = [33, 2, 3, 45, 6, 54, 33] ## The Quicksort One-Liner q = lambda l: q([x for x in l[1:] if x <= l[0]]) + [l[0]] + q([x for x in l if x > l[0]]) if l else [] ## The Result print(q(unsorted))

## How It Works – Quicksort Code Explanation

We have already discussed the recursive Quicksort algorithm above. The one-liner resembles exactly the discussed algorithm. First, we create a new lambda function `q`

which takes only one list argument `l`

.

The lambda function has the following structure:

lambda l: q(left) + pivot + q(right) if l else []

The lambda function returns the empty list `[]`

in the recursion base case (that is β the list to be sorted is empty and, therefore, trivially sorted).

In any other case, it selects the pivot element as the first element of list `l`

, divides all elements into two sublists (`left`

and `right`

) based on whether they are smaller or larger than the pivot. To achieve this, we use simple list comprehension. You can watch our explainer video if you need a quick refresher:

As the two sublists are not necessarily sorted, we recursively execute the Quicksort algorithm on them. Finally, we combine all three lists and return the sorted list.

Therefore, the result is:

## The Result print(q(unsorted)) # [2, 3, 6, 33, 33, 45, 54]

## Quicksort Instagram Summary

If you just want to get a quick idea of how to do it in more than one line, check out this Instagram post (swipe right):

## Where to Go From Here?

When a master coder looks at a snippet of source code such as the above ones, the meaning of the code pops into their head within seconds.

Have you reached this level of code understanding, yet? Do you want to reach it?

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