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I got this code from this forum, it gives an name error, any help is greatly appreciated

class RayClassGroup(AbelianGroup_class ):
    def __init__(self, number_field, mod_ideal = 1, mod_archimedean = None):
        if mod_archimedean == None:
            mod_archimedean = [0] * len(number_field.real_places())

        bnf = gp(number_field.pari_bnf())
        # Use PARI to compute ray class group
        bnr = bnf.bnrinit([mod_ideal, mod_archimedean],1)
        invariants = bnr[5][2]         # bnr.clgp.cyc
        invariants = [ ZZ(x) for x in invariants ]

        AbelianGroup_class.__init__(self, len(invariants), invariants)
        self.__number_field = number_field
        self.__bnr = bnr

    def __call__(self, *args, **kwargs):
        return group.Group.__call__(self, *args, **kwargs)
def _element_constructor_(self, *args, **kwargs):
    if isinstance(args[0], AbelianGroupElement):
        return AbelianGroupElement(self, args[0])
    else:
        I = self.__number_field.ideal(*args, **kwargs)

        # Use PARI to compute class of given ideal
        g = self.__bnr.bnrisprincipal(I)[1]
        g = [ ZZ(x) for x in g ]
        return AbelianGroupElement(self, g)`

I got this code from this forum, forum, it gives an a name error, any help is greatly appreciatedappreciated.

class RayClassGroup(AbelianGroup_class ):
    def __init__(self, number_field, mod_ideal = 1, mod_archimedean = None):
        if mod_archimedean == None:
            mod_archimedean = [0] * len(number_field.real_places())

        bnf = gp(number_field.pari_bnf())
        # Use PARI to compute ray class group
        bnr = bnf.bnrinit([mod_ideal, mod_archimedean],1)
        invariants = bnr[5][2]         # bnr.clgp.cyc
        invariants = [ ZZ(x) for x in invariants ]

        AbelianGroup_class.__init__(self, len(invariants), invariants)
        self.__number_field = number_field
        self.__bnr = bnr

    def __call__(self, *args, **kwargs):
        return group.Group.__call__(self, *args, **kwargs)
def _element_constructor_(self, *args, **kwargs):
    if isinstance(args[0], AbelianGroupElement):
        return AbelianGroupElement(self, args[0])
    else:
        I = self.__number_field.ideal(*args, **kwargs)

        # Use PARI to compute class of given ideal
        g = self.__bnr.bnrisprincipal(I)[1]
        g = [ ZZ(x) for x in g ]
        return AbelianGroupElement(self, g)`