Does sympy give me wrong results for the second quantization commutators?

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I am using the following code in sympy:

from sympy.physics.secondquant import F, Fd, NO, Commutator
from sympy import symbols

a, b, c, d = symbols("a,b,c,d")

comm = NO(Commutator( Fd(a) * F(b), Fd(c) * F(d) ).doit())
print(comm)
# gives me 0

Clearly, this should not be zero.

Well, maybe I do not understand sympy. Here is what I want to calculate: [F†_a F_b, F†_c F_d] with not necessarily equal indices a, b, c and d.

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