Goodeat finds an undirected complete graph with n vertices. Each edge of the graph is painted black or white. He wants you to help him find the number of triangles (a, b, c) (a < b < c), such that the edges between (a, b), (b, c), (c, a) have the same color. To avoid the input scale being too large, we use the following code to generate edges in the graph.
namespace GenHelper
{
unsigned z1,z2,z3,z4,b,u;
unsigned get()
{
b=((z1<<6)^z1)>>13;
z1=((z1&4294967294U)<<18)^b;
b=((z2<<2)^z2)>>27;
z2=((z2&4294967288U)<<2)^b;
b=((z3<<13)^z3)>>21;
z3=((z3&4294967280U)<<7)^b;
b=((z4<<3)^z4)>>12;
z4=((z4&4294967168U)<<13)^b;
return (z1^z2^z3^z4);
}
bool read() {
while (!u) u = get();
bool res = u & 1;
u >>= 1; return res;
}
void srand(int x)
{
z1=x;
z2=(~x)^0x233333333U;
z3=x^0x1234598766U;
z4=(~x)+51;
u = 0;
}
}
using namespace GenHelper;
bool edge[8005][8005];
int main() {
int n, seed;
cin >> n >> seed;
srand(seed);
for (int i = 0; i < n; i++)
for (int j = i + 1; j < n; j++)
edge[j][i] = edge[i][j] = read();
return 0;
}
The
edge array in the above code stores the color of the edges in the graph.
edge[i][j]=1 means that the edge from i to j is black, otherwise it is white (

).
Ensure that there is an approach that does not depend on the way the data is generated.