Solution:
#include
#include
#include
#include
#include
#include
using namespace std;
const int MAXD = 10000, DIG = 9, BASE = 1000000000;
const unsigned long long BOUND = numeric_limits :: max () - (unsigned long long) BASE * BASE;
class BigInteger{
private:
int digits[MAXD];
int D;
public:
friend ostream &operator<<(ostream &out,BigInteger &c);
inline void trim()
{
while(D > 1 && digits[D-1] == 0 )
D--;
}
inline void dealint(long long x)
{
memset(digits,0,sizeof(digits));
D = 0;
do{
digits[D++] = x % BASE;
x /= BASE;
}while(x > 0);
}
inline void dealstr(char *s)
{
memset(digits,0,sizeof(digits));
int len = strlen(s),first = (len + DIG -1)%DIG + 1;
D = (len+DIG-1)/DIG;
for(int i = 0;i < first;i++)
digits[D-1] = digits[D-1]*10 + s[i] - '0';
for(int i = first, d = D-2; i < len;i+=DIG,d--)
for(int j = i;j < i+DIG;j++)
digits[d] = digits[d]*10 + s[j]-'0';
trim();
}
inline char *print()
{
trim();
char *cdigits = new char[DIG * D + 1];
int pos = 0,d = digits[D-1];
do{
cdigits[pos++] = d % 10 + '0';
d/=10;
}while(d > 0);
reverse(cdigits,cdigits+pos);
for(int i = D - 2;i >= 0;i--,pos += DIG)
for(int j = DIG-1,t = digits[i];j >= 0;j--)
{
cdigits[pos+j] = t%10 + '0';
t /= 10;
}
cdigits[pos] = '\0';
return cdigits;
}
BigInteger(){dealint(0);}
BigInteger(long long x){
dealint(x);
}
BigInteger(int x){
dealint(x);
}
BigInteger(char *s){
dealstr(s);
}
inline bool operator < (const BigInteger &o) const
{
if(D != o.D)
return D < o.D;
for(int i = D-1;i>=0;i--)
if(digits[i] != o.digits[i])
return digits[i] < o.digits[i];
return false; //equal
}
bool operator > (const BigInteger & o)const {return o < *this;}
bool operator <= (const BigInteger & o)const {return !(o < *this);}
bool operator >= (const BigInteger & o)const {return !(*this < o);}
bool operator != (const BigInteger & o)const {return o < *this || *this < o;}
bool operator == (const BigInteger & o)const {return !(o < *this) && !(*this < o);}
BigInteger &operator++()
{
*this = *this + 1;
return *this;
}
BigInteger operator ++(int)
{
BigInteger old = *this;
++(*this);
return old;
}
inline BigInteger operator << (int p) const
{
BigInteger temp;
temp.D = D + p;
for (int i = 0; i < D; i++)
temp.digits [i + p] = digits [i];
for (int i = 0; i < p; i++)
temp.digits [i] = 0;
return temp;
}
inline BigInteger operator >> (int p) const
{
BigInteger temp;
temp.D = D - p;
for (int i = 0; i < D - p; i++)
temp.digits [i] = digits [i + p];
for (int i = D - p; i < D; i++)
temp.digits [i] = 0;
return temp;
}
BigInteger &operator += (const BigInteger &b)
{
*this = *this + b;
return *this;
}
BigInteger &operator -= (const BigInteger &b)
{
*this = *this - b;
return *this;
}
BigInteger &operator *= (const BigInteger &b)
{
*this = *this * b;
return *this;
}
BigInteger &operator /= (const BigInteger &b)
{
*this = *this / b;
return *this;
}
BigInteger &operator %= (const BigInteger &b)
{
*this = *this % b;
return *this;
}
inline BigInteger operator + (const BigInteger &o) const
{
BigInteger sum = o;
int carry = 0;
for (sum.D = 0; sum.D < D || carry > 0; sum.D++)
{
sum.digits [sum.D] += (sum.D < D ? digits [sum.D] : 0) + carry;
if (sum.digits [sum.D] >= BASE)
{
sum.digits [sum.D] -= BASE;
carry = 1;
}
else
carry = 0;
}
sum.D = max (sum.D, o.D);
sum.trim ();
return sum;
}
inline BigInteger operator - (const BigInteger &o) const
{
BigInteger diff = *this;
for (int i = 0, carry = 0; i < o.D || carry > 0; i++)
{
diff.digits [i] -= (i < o.D ? o.digits [i] : 0) + carry;
if (diff.digits [i] < 0)
{
diff.digits [i] += BASE;
carry = 1;
}
else
carry = 0;
}
diff.trim ();
return diff;
}
inline BigInteger operator * (const BigInteger &o) const
{
BigInteger prod = 0;
unsigned long long sum = 0, carry = 0;
for (prod.D = 0; prod.D < D + o.D - 1 || carry > 0; prod.D++)
{
sum = carry % BASE;
carry /= BASE;
for (int j = max (prod.D - o.D + 1, 0); j <= min (D - 1, prod.D); j++)
{
sum += (unsigned long long) digits [j] * o.digits [prod.D - j];
if (sum >= BOUND)
{
carry += sum / BASE;
sum %= BASE;
}
}
carry += sum / BASE;
prod.digits [prod.D] = sum % BASE;
}
prod.trim ();
return prod;
}
inline BigInteger range (int a, int b) const
{
BigInteger temp = 0;
temp.D = b - a;
for (int i = 0; i < temp.D; i++)
temp.digits [i] = digits [i + a];
return temp;
}
inline double double_div (const BigInteger &o) const
{
double val = 0, oval = 0;
int num = 0, onum = 0;
for (int i = D - 1; i >= max (D - 3, 0); i--, num++)
val = val * BASE + digits [i];
for (int i = o.D - 1; i >= max (o.D - 3, 0); i--, onum++)
oval = oval * BASE + o.digits [i];
return val / oval * (D - num > o.D - onum ? BASE : 1);
}
inline pair divmod (const BigInteger &o) const
{
BigInteger quot = 0, rem = *this, temp;
for (int i = D - o.D; i >= 0; i--)
{
temp = rem.range (i, rem.D);
int div = (int) temp.double_div (o);
BigInteger mult = o * div;
while (div > 0 && temp < mult)
{
mult = mult - o;
div--;
}
while (div + 1 < BASE && !(temp < mult + o))
{
mult = mult + o;
div++;
}
rem = rem - (o * div << i);
if (div > 0)
{
quot.digits [i] = div;
quot.D = max (quot.D, i + 1);
}
}
quot.trim ();
rem.trim ();
return make_pair (quot, rem);
}
inline BigInteger operator / (const BigInteger &o) const
{
return divmod (o).first;
}
inline BigInteger operator % (const BigInteger &o) const
{
return divmod (o).second;
}
inline BigInteger power (int exp) const
{
BigInteger p = 1, temp = *this;
while (exp > 0)
{
if (exp & 1) p = p * temp;
if (exp > 1) temp = temp * temp;
exp >>= 1;
}
return p;
}
inline BigInteger factorial() const
{
BigInteger ans = 1, num = *this;
if (num == 0 || num == 1)
return ans;
while (!(num < 0 || num == 0)) {
ans = ans * num;
num = num - 1;
}
return ans;
}
};
ostream &operator<<(ostream &out, BigInteger &c){
out<> (istream &in,BigInteger &c)
{
char s[10000];
in>>s;
c = s;
return in;
}
BigInteger gcd(BigInteger a,BigInteger b)
{
if (b==0) return a;
return gcd(b, a%b);
}
BigInteger a,b,c;
int main()
{
char k;
int T;
scanf("%d",&T);
while(T--)
{
cin>>a>>k>>b;
BigInteger p=gcd(a,b);
a/=p,b/=p;
cout<
https://github.com/Shipu/OnlineJudgeProblemSolutionWithCPlusPlus/tree/master/uva/10814/10814.cpp