Lets consider ordinary perfect forwarding:
class Test
{
public:
Test() = default;
Test(Test const&) { std::cout << "copy\n"; }
Test(Test&&) { std::cout << "move\n"; }
};
void test(Test)
{ }
template <typename T>
void f(T&& t)
{
test(std::forward<T>(t));
}
int main()
{
std::cout << "expect: copy\n";
Test t;
f(t);
std::cout << "expect: move\n";
f(Test());
return 0;
}
So far everything is fine. But if we now introduce a function pointer I get the problem that I seem not to be able to declare universal (forwarding) references:
decltype(&f<Test>) ptr = &f<Test>;
// above produces ordinary r-value references
// making below fail already on compilation:
ptr(t);
Template function pointers get problematic as well:
template <typename T>
void(*ptr)(T&& t) = &f<T>; // again resolved to r-value reference
At first, they resolve to pure r-value reference as well, additionally they define a bunch of pointers instead of a single one, making the approach unusable within class scope:
class C
{
template <typename T>
void(*ptr)(T&& t); // fails (of course...)
};
So question now is: Is it possible at all to have indirect perfect forwarding via function pointers?
Admitted, already fearing the answer is 'no' (and currently falling back to l-value references), but still in hope of having overlooked something somewhere...
Background of the question is a mis-reading of Scott Meyer's article about forwarding references (called 'universal references' there).
The article gave the impression of such forwarding references existing as a separate type in parallel to ordinary l-value and r-value references. This is not the case, though, instead it is a hypothetical construct to explain special deduction rules that exist if template parameters serve as function parameter types.
As such a type does not exist in consequence it is not possible to declare a function pointer using that type, proving indirect perfect forwarding via function pointer impossible to realise.