Syntax
object.__floordiv__(self, other)
The Python __floordiv__()
method implements the integer division operation //
called floor division—as opposed to the true division operation /
. For example to evaluate the expression x // y
, Python attempts to call x.__floordiv__(y)
. If the method is not implemented, Python first attempts to call __rfloordiv__
on the right operand and if this isn’t implemented either, it raises a TypeError
.
We call this a “Dunder Method” for “Double Underscore Method” (also called “magic method”). To get a list of all dunder methods with explanation, check out our dunder cheat sheet article on this blog.
Example
In the following example, you create a custom class Data
and overwrite the __floordiv__()
method so that it returns a dummy string when trying to divide two Data
objects using the true division operation a / b
.
class Data: def __floordiv__(self, other): return '... my result of floordiv...' a = Data() b = Data() c = a // b print(c) # ... my result of floordiv...
If you hadn’t defined the __truediv__()
method, Python would’ve raised a TypeError
.
How to Resolve TypeError: unsupported operand type(s) for //
Consider the following code snippet where you try to divide two custom objects without defining the dunder method __truediv__()
:
class Data: pass a = Data() b = Data() c = a // b print(c)
Running this leads to the following error message on my computer:
Traceback (most recent call last): File "C:\Users\xcent\Desktop\code.py", line 7, in <module> c = a // b TypeError: unsupported operand type(s) for //: 'Data' and 'Data'
The reason for this error is that the __floordiv__()
dunder method has never been defined—and it is not defined for a custom object by default. So, to resolve the TypeError: unsupported operand type(s) for //
, you need to provide the __floordiv__(self, other)
method in your class definition as shown previously:
class Data: def __floordiv__(self, other): return '... my result of floordiv...'
Python __floordiv__ vs __div__ vs __truediv__
- The Python
__floordiv__()
dunder method is called to implement the integer division operation in Python 3. - The Python
__div__(
) dunder method is called to implement the normal “true division” operation in Python 2. It doesn’t work in Python 3 anymore. - The Python
__truediv__()
dunder method is called to implement the normal “true division” operation in Python 3.
Python __floordiv__ vs __rfloordiv__
Say, you want to divide two objects x
and y
using floor division:
print(x // y)
Python first tries to call the left object’s __floordiv__()
method x.__floordiv__(y)
. But this may fail for two reasons:
- The method
x.__floordiv__()
is not implemented in the first place, or - The method
x.__floordiv__()
is implemented but returns aNotImplemented
value indicating that the data types are incompatible.
If this fails, Python tries to fix it by calling the y.__rfloordiv__()
for reverse floor division on the right operator y
. If this method is implemented, Python knows that it doesn’t run into a potential problem of a non-commutative operation. If it would just execute y.__floordiv__(x)
instead of x.__floordiv__(y)
, it could cause an error if the division is non-commutative. That’s why y.__rfloordiv__(x)
is needed which indicates that floor division is possible after all.
So, the difference between x.__floordiv__(y)
and x.__rfloordiv__(y)
is that the former calculates x // y
whereas the latter calculates y // x
— both calling the respective floor division method defined on object x
.
You can see this in effect here where we attempt to call the floor division on the left operand x
—but as it’s not implemented, Python simply calls the reverse floor division operation on the right operand y
.
class Data_1: pass class Data_2: def __rfloordiv__(self, other): return 'called rfloordiv' x = Data_1() y = Data_2() print(x//y) # called rfloordiv
References:
Explainer Video Division Operators
You can also check out my explainer video where I’ll give you a deep dive on the integer and true division operators and how to use them for various data types. Click to watch:
Where to Go From Here?
Enough theory. Let’s get some practice!
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