Suppose we have a list L
. The cartesian product L x L
could be computed like this:
product = [(a,b) for a in L for b in L]
How can the cartesian power L x L x L x ... x L
(n times, for a given n) be computed, in a short and efficient way?
Suppose we have a list L
. The cartesian product L x L
could be computed like this:
product = [(a,b) for a in L for b in L]
How can the cartesian power L x L x L x ... x L
(n times, for a given n) be computed, in a short and efficient way?
Using itertools.product()
:
product = itertools.product(L, repeat=n)
where product
is now a iterable; call list(product)
if you want to materialize that to a full list:
>>> from itertools import product
>>> list(product(range(3), repeat=2))
[(0, 0), (0, 1), (0, 2), (1, 0), (1, 1), (1, 2), (2, 0), (2, 1), (2, 2)]
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