The sort() method sorts an array in ascending order.
sort() Syntax
The syntax of sort() is:
numpy.sort(array, axis, order, kind)
sort() Arguments
The sort() method takes four arguments:
array- array to be sortedaxis(optional) - axis along which the values are appendedorder(optional) - field to be comparedkind(optional) - sorting algorithm
Notes:
- By default,
axisis -1, the array is sorted on the basis of the last axis. kindcan bequicksort(default),mergesort, orheapsort.
sort() Return Value
The sort() method returns a sorted array.
Example 1: Sort a Numerical Array
Output
[-1.4 2.1 9.9 10.2]
Example 2: Sort a String Array
Output
['Apple' 'Ball' 'Cat' 'apple']
Example 3: Sort a Multidimensional Array
Multidimensional arrays are sorted based on the given axis.
Output
Sorted based on last axis(1) : [[ 2 3 10] [ 1 5 7] [ 2 5 7]] Sorted a flattened array [ 1 2 2 3 5 5 7 7 10] Sorted based on axis 0 : [[ 1 5 2] [ 2 7 5] [ 3 10 7]]
When sorting based on axis 0, rows are compared. The elements in the first column are sorted first followed by the second column and so on. All columns are sorted independently of each other.
Example 4: Sort an Array With order Argument
Output
[('Alice', 25, 170) ('Charlie', 35, 175) ('Bob', 30, 180)]
Example 5: Sort an Array With Multiple order Argument
Output
[('Alice', 25, 170) ('Charlie', 35, 175) ('Dan', 40, 175) ('Eeyore', 25, 180) ('Bob', 30, 180)]
The kind Argument
The kind argument is used in NumPy sort() to specify the algorithm used for sorting. For example,
The kind argument can take several values, including,
- quicksort (default): This is a fast algorithm that works well for most cases i.e. small and medium-sized arrays with random or uniformly distributed elements.
- mergesort: This is a stable, recursive algorithm that works well for larger arrays with repeated elements.
- heapsort: This is a slower, but guaranteed O(n log n) sorting algorithm that works well for smaller arrays with random or uniformly distributed elements
The kind argument has no direct impact on the output but it determines the performance of the method.