Yes, projection functions in C++ can be stateful. A stateful projection function maintains state between its calls, which can be useful for complex transformations or when maintaining context is necessary.
Stateful projection functions can be implemented using function objects (functors) or lambdas that capture state. Here's how you can do it:
A functor is a class with an overloaded operator()
. This allows it to maintain state:
#include <vector>
#include <iostream>
#include <algorithm>
#include <string>
struct Player {
std::string Name;
int Level;
};
class LevelAdjuster {
public:
LevelAdjuster(int adjustment)
: adjustment(adjustment) {}
int operator()(const Player& P) {
return P.Level + adjustment;
}
private:
int adjustment;
};
int main() {
std::vector<Player> Party {
{"Legolas", 49},
{"Gimli", 47},
{"Gandalf", 53}
};
LevelAdjuster adjuster(10);
std::ranges::sort(Party, {}, adjuster);
for (const auto& P : Party) {
std::cout << "[" << P.Level << "] "
<< P.Name << "\n";
}
}
[47] Gimli
[49] Legolas
[53] Gandalf
In this example, LevelAdjuster()
is a functor that adjusts the Level
by a specified amount. The state (adjustment value) is maintained within the functor.
Lambdas can also capture state, either by value or by reference:
#include <vector>
#include <iostream>
#include <algorithm>
struct Player {
std::string Name;
int Level;
};
int main() {
std::vector<Player> Party {
{"Legolas", 49},
{"Gimli", 47},
{"Gandalf", 53}
};
int adjustment = 10;
auto adjuster = [adjustment](const Player& P) {
return P.Level + adjustment;
};
std::ranges::sort(Party, {}, adjuster);
for (const auto& P : Party) {
std::cout << "[" << P.Level << "] "
<< P.Name << "\n";
}
}
[47] Gimli
[49] Legolas
[53] Gandalf
In this example, the lambda adjuster()
captures the adjustment
variable by value.
By leveraging stateful projection functions, you can implement more sophisticated transformations and maintain necessary context, enhancing the flexibility of your algorithms.
Answers to questions are automatically generated and may not have been reviewed.
Learn how to use projection functions to apply range-based algorithms on derived data