Lets say that you have a function which generates some security token for your application, such as some hash salt, or maybe a symetric or asymetric key.
Now lets sa
You can force the use of it in a constant expression:
#include<utility>
template<typename T, T V>
constexpr auto ct() { return V; }
template<typename T>
constexpr auto func() {
return ct<decltype(std::declval<T>().value()), T{}.value()>();
}
template<typename T>
struct S {
constexpr S() {}
constexpr T value() { return T{}; }
};
template<typename T>
struct U {
U() {}
T value() { return T{}; }
};
int main() {
func<S<int>>();
// won't work
//func<U<int>>();
}
By using the result of the function as a template argument, you got an error if it can't be solved at compile-time.
Since now we have C++17, there is an easier solution:
template <auto V>
struct constant {
constexpr static decltype(V) value = V;
};
The key is that non-type arguments can be declared as auto
. If you are using standards before C++17 you may have to use std::integral_constant
. There is also a proposal about the constant
helper class.
An example:
template <auto V>
struct constant {
constexpr static decltype(V) value = V;
};
constexpr uint64_t factorial(int n) {
if (n <= 0) {
return 1;
}
return n * factorial(n - 1);
}
int main() {
std::cout << "20! = " << constant<factorial(20)>::value << std::endl;
return 0;
}
Have your function take template parameters instead of arguments and implement your logic in a lambda.
#include <iostream>
template< uint64_t N >
constexpr uint64_t factorial() {
// note that we need to pass the lambda to itself to make the recursive call
auto f = []( uint64_t n, auto& f ) -> uint64_t {
if ( n < 2 ) return 1;
return n * f( n - 1, f );
};
return f( N, f );
}
using namespace std;
int main() {
cout << factorial<5>() << std::endl;
}
In the upcoming C++20 there will be consteval specifier.
consteval - specifies that a function is an immediate function, that is, every call to the function must produce a compile-time constant
A theoretical solution (as templates should be Turing complete) - don't use constexpr functions and fall back onto the good-old std=c++0x
style of computing using exclusively struct template with values
. For example, don't do
constexpr uintmax_t fact(uint n) {
return n>1 ? n*fact(n-1) : (n==1 ? 1 : 0);
}
but
template <uint N> struct fact {
uintmax_t value=N*fact<N-1>::value;
}
template <> struct fact<1>
uintmax_t value=1;
}
template <> struct fact<0>
uintmax_t value=0;
}
The struct
approach is guaranteed to be evaluated exclusively at compile time.
The fact the guys at boost managed to do a compile time parser is a strong signal that, albeit tedious, this approach should be feasible - it's a one-off cost, maybe one can consider it an investment.
For example:
to power struct:
// ***Warning: note the unusual order of (power, base) for the parameters
// *** due to the default val for the base
template <unsigned long exponent, std::uintmax_t base=10>
struct pow_struct
{
private:
static constexpr uintmax_t at_half_pow=pow_struct<exponent / 2, base>::value;
public:
static constexpr uintmax_t value=
at_half_pow*at_half_pow*(exponent % 2 ? base : 1)
;
};
// not necessary, but will cut the recursion one step
template <std::uintmax_t base>
struct pow_struct<1, base>
{
static constexpr uintmax_t value=base;
};
template <std::uintmax_t base>
struct pow_struct<0,base>
{
static constexpr uintmax_t value=1;
};
The build token
template <uint vmajor, uint vminor, uint build>
struct build_token {
constexpr uintmax_t value=
vmajor*pow_struct<9>::value
+ vminor*pow_struct<6>::value
+ build_number
;
}