: Verify "each are an even number of not less than 6 and two Primes", enter an even number less than n-6, to find two prime numbers, and that their is n.
Language: C.
Entry: an even number of not less than the n 6.
Output: find the two prime numbers, and that their is n. Wherein the minimum output only the first set of data can be a prime number.
Example:
Enter 80
Output 80 = 73 + 7
#include <stdio.h>
int F (int m)
{
int I;
for (I = 2; I <m; I ++) // 2 from the start of the loop, to ensure that the first prime number is the smallest prime number qualified.
{
If (m == 0 I%)
BREAK;
}
if (I == m) // When a prime number, there must be i = m, then use directly if the return value.
{
Return -1;
}
the else
{
return. 1;
}
} // definition of a judgment "m" is not a function of the number of prime.
int main ()
{
int n-;
int I =. 3;
Scanf ( "% D", & n-);
for (I =. 3; I <n-; I ++)
{
IF (F (I) == -. 1 && I% 2 == && F. 1 (Ni) == -. 1 && (Ni). 1% == 2)
{
printf("%d=%d+%d\n",n,i,n-i);
break;
}
}
}
int F (int m)
{
int I;
for (I = 2; I <m; I ++) // 2 from the start of the loop, to ensure that the first prime number is the smallest prime number qualified.
{
If (m == 0 I%)
BREAK;
}
if (I == m) // When a prime number, there must be i = m, then use directly if the return value.
{
Return -1;
}
the else
{
return. 1;
}
} // definition of a judgment "m" is not a function of the number of prime.
int main ()
{
int n-;
int I =. 3;
Scanf ( "% D", & n-);
for (I =. 3; I <n-; I ++)
{
IF (F (I) == -. 1 && I% 2 == && F. 1 (Ni) == -. 1 && (Ni). 1% == 2)
{
printf("%d=%d+%d\n",n,i,n-i);
break;
}
}
}