cyclic negative number generation in C++ - c++

Question

I have requirement as follows.
I have to generate increment negative numbers from -1 to -100 which is used a unique id for a request. Like it should be like this: -1, -2, -3, ...-100, -1, -2, and so on. How can I do this effectively? I am not supposed to use Boost. C++ STL is fine. I prefer to write simple function like int GetNextID() and it should generate ID. Request sample program on how to do this effectively?
Thanks for your time and help

Answer 1

int ID = -1;
auto getnext = [=] mutable {
if (ID == -100) ID = -1;
return ID--;
};
Fairly basic stuff here, really. If you have to ask somebody on the Interwebs to write this program for you, you should really consider finding some educational material in C++.

Answer 2

I love the functor solution:
template <int limit> class NegativeNumber
{
public:
NegativeNumber() : current(0) {};
int operator()()
{
return -(1 + (current++ % limit));
};
private:
int current;
};
Then, you can define any generator with any limit and use it:
NegativeNumber<5> five;
NegativeNumber<2> two;
for (int x = 0; x < 20; ++x)
std::cout << "limit five: " << five() << "\tlimit two: " << two() << '\n';
You can also pass the generator as parameter to another function, with each funtor with its own state:
void f5(NegativeNumber<5> &n)
{
std::cout << "limit five: " << n() << '\n';
}
void f2(NegativeNumber<2> &n)
{
std::cout << "limit two: " << n() << '\n';
}
f5(five);
f2(two);
If you don't like the template solution to declare the limit, there's also the no-template version:
class NegativeNumberNoTemplate
{
public:
NegativeNumberNoTemplate(int limit) : m_limit(limit), current(0) {};
int operator()()
{
return -(1 + (current++ % m_limit));
};
private:
const int m_limit;
int current;
};
Using as argument to a function works in the same way, and it's internal state is transfered as well:
void f(NegativeNumberNoTemplate &n)
{
std::cout << "no template: " << n() << '\n';
}
NegativeNumberNoTemplate notemplate(3);
f(notemplate);
I hope you don't want to use it with threading, they're not thread safe ;)
Here you have all the examples; hope it helps.

Answer 3

Something like.... (haven't compiled)
class myClass
{
int number = 0;
int GetValue ()
{
return - (number = ((number+1) % 101))
}
}

Answer 4

Even a simple problem like this could lead you to several approximations, both in the algorithmic solution and in the concrete usage of the programming language.
This was my first solution using C++03. I preferred to switch the sign after computing the value.
#include <iostream>
int GetNextID() {
// This variable is private to this function. Be careful of not calling it
// from multiple threads!
static int current_value = 0;
const int MAX_CYCLE_VALUE = 100;
return - (current_value++ % MAX_CYCLE_VALUE) - 1;
}
int main()
{
const int TOTAL_GETS = 500;
for (int i = 0; i < TOTAL_GETS; ++i)
std::cout << GetNextID() << std::endl;
}
A different solution taking into account that the integer modulo in C++ takes the sign of the dividend (!) as commented in the Wikipedia
#include <iostream>
int GetNextID() {
// This variable is private to this function. Be careful of not calling it
// from multiple threads!
static int current_value = 0;
const int MAX_CYCLE_VALUE = 10;
return (current_value-- % MAX_CYCLE_VALUE) - 1;
}
int main()
{
const int TOTAL_GETS = 50;
for (int i = 0; i < TOTAL_GETS; ++i)
std::cout << GetNextID() << std::endl;
}