Docstring
What the docstrings
💡Python docstrings are documentation strings that are embedded directly into the source code of a function,
class, or module. They are used to provide clear and concise information about the
purpose with which they are associated. Docstrings can be accessed via the _doc_ attribute of the relevant object and
are used to automatically generate more detailed documentation using tools like Sphinx.
These docstring styles allow developers to quickly understand how to use a function or class without having to examine the source code, making it easier to collaborate and maintain the code.
There are several styles of docstrings in Python, but two of the most common are:
Google style
def addition(a, b):
"""
This function takes two numbers as input and returns their sum.
Args:
a (int): The first number.
b (int): The second number.
Returns:
int: The sum of the two numbers.
"""
return a + b
NumPy/Scipy style
This style is similar to the Google style but uses specific sections to describe parameters, return values, etc. Here’s an example:
⚙️ NumPy/SciPy
def multiply_matrix(matrix, scalar):
"""
Multiply a matrix by a scalar.
Parameters
----------
matrix : numpy.ndarray
The input matrix to be multiplied.
scalar : int or float
The scalar value to multiply the matrix by.
Returns
-------
numpy.ndarray
The resulting matrix after multiplication.
"""
return matrix * scalar
Display docstrings
To affcicher the documentation of a function, class or method, it is necessary to write the name of it, followed by .__doc__
print(addition.__doc__)
💡Results for google style
This function takes two numbers as input and returns their sum.
Args:
a (int): The first number.
b (int): The second number.
Returns:
int: The sum of the two numbers.
print(multiply_matrix.__doc__)
💡Results for NumPy/Scipy style
Multiply a matrix by a scalar.
Parameters
----------
matrix : numpy.ndarray
The input matrix to be multiplied.
scalar : int or float
The scalar value to multiply the matrix by.
Returns
-------
numpy.ndarray
The resulting matrix after multiplication.