@dataclass(frozen=True)
example (Python 3.7)
@dataclass
had been previously mentioned at: https://mcmap.net/q/41628/-object-of-custom-type-as-dictionary-key but here's an example.
This awesome new feature, among other good things, automatically defines a __hash__
and __eq__
method for you, making it just work as usually expected in dicts and sets:
dataclass_cheat.py
from dataclasses import dataclass, FrozenInstanceError
@dataclass(frozen=True)
class MyClass1:
n: int
s: str
@dataclass(frozen=True)
class MyClass2:
n: int
my_class_1: MyClass1
d = {}
d[MyClass1(n=1, s='a')] = 1
d[MyClass1(n=2, s='a')] = 2
d[MyClass1(n=2, s='b')] = 3
d[MyClass2(n=1, my_class_1=MyClass1(n=1, s='a'))] = 4
d[MyClass2(n=2, my_class_1=MyClass1(n=1, s='a'))] = 5
d[MyClass2(n=2, my_class_1=MyClass1(n=2, s='a'))] = 6
assert d[MyClass1(n=1, s='a')] == 1
assert d[MyClass1(n=2, s='a')] == 2
assert d[MyClass1(n=2, s='b')] == 3
assert d[MyClass2(n=1, my_class_1=MyClass1(n=1, s='a'))] == 4
assert d[MyClass2(n=2, my_class_1=MyClass1(n=1, s='a'))] == 5
assert d[MyClass2(n=2, my_class_1=MyClass1(n=2, s='a'))] == 6
# Due to `frozen=True`
o = MyClass1(n=1, s='a')
try:
o.n = 2
except FrozenInstanceError as e:
pass
else:
raise 'error'
As we can see in this example, the hashes are being calculated based on the contents of the objects, and not simply on the addresses of instances. This is why something like:
d = {}
d[MyClass1(n=1, s='a')] = 1
assert d[MyClass1(n=1, s='a')] == 1
works even though the second MyClass1(n=1, s='a')
is a completely different instance from the first with a different address.
frozen=True
is mandatory, otherwise the class is not hashable, otherwise it would make it possible for users to inadvertently make containers inconsistent by modifying objects after they are used as keys. Further documentation: https://docs.python.org/3/library/dataclasses.html
Tested on Python 3.10.7, Ubuntu 22.10.
MyThing
, if they have the samename
andlocation
, to index the dictionary to return the same value, even if they were created separately as two different "objects". – Determinism