C ++ greedy algorithm minutes candy

Known that some children and some candy, each child needs factor g, the size of each candy s,
when a size of the candy s> = a child needs factor g, representing the confectionery meet children; requires the use of the candy, the maximum number of children to meet?
(A child with only one candy satisfied)
, for example: Demand factor group g = [5,10,2,9,15,9]; Confectionery size of the array s = [6,1,20,3,8]; up to meet the three children.

#include<vector>
#include<algorithm>
class Solution
{
public:
 Solution(){}
 ~Solution(){}
 int findContentChildren(std::vector<int>& g, std::vector<int>& s)
 {
  std::sort(g.begin(), g.end());
  std::sort(s.begin(), s. end());
  unsigned int child = 0;
  unsigned int cookie = 0;
  while (child<g.size() && cookie<s.size())
  {
   if (g[child] <= s[cookie])
   {
    child++;
   }
   cookie++;
  }
  return child;
 }
};
int main()
{
 Solution solve;
 std::vector<int> g;
 std::vector<int> s;
 g.push_back(5);
 g.push_back(10);
 g.push_back(2);
 g.push_back(9);
 g.push_back(15);
 g.push_back(9);
 s.push_back(6);
 s.push_back(1);
 s.push_back(20);
 s.push_back(3);
 s.push_back(8);
 printf("%d\n",solve.findContentChildren(g,s));
 return 0;
}

The result:
3

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Origin blog.csdn.net/weixin_44208324/article/details/104559299
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