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I think the similarity ends when you consider functions with more than 2 arguments. Let's compare a 2 argument function with a 3 argument function: @partial
def f3(x, y, z):
return (x, y, z)
@partial
def f2(x, y):
return (x, y)
A curried version of f2 would look like: curried_f2 = lambda x: lambda y: f2(x, y)
curried_f2(1)(2) == (1, 2)
Currying produces a chain of functions which each take one argument. So its true for f2 that currying and the partial decorator are similar: curried_f2(1) == f2(1, _) == f2(..., x=1)
as you pointed out.But now consider the 3 argument case: curried_f3 = lambda x: lambda y: lambda z: f3(x, y, z)
curried_f3(1) != f3(1, _, _)
this is because f(1, _, _) takes two arguments whereas curried_f3(1) takes one. |
What would the harm be to adapt the abstract notion (curry) for the specific language instead of trying to apply it literally (ugly)?
For example, I remember the notion of iteration is introduced in SICP using the syntax that were it to be translated literally into Python would look like recursive calls— obviously it would be unnatural to represent iterations this way in Python.