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private static int longStrToModNum(string a, int m)
{
int offs = 18, len = a.Length, idx = len - ((len-1)%offs + 1);
long fctr = long.Parse($"1{new string('0', (len-1)%offs + 1)}") % m, res = long.Parse(a.Substring(idx)) % m;
long mod10s = long.Parse($"1{new string('0', offs)}") % m;
while (idx > 0)
{
idx -= offs;
res = (res + long.Parse(a.Substring(idx, offs)) % m * fctr % m) % m;
fctr = fctr * mod10s % m;
}
return (int)res;
}
public static int solve(string a, string b)
{
return (int)BigInteger.ModPow(longStrToModNum(a,1000000007), longStrToModNum(b,1000000006), 1000000007);
}
...not that speedy, but passing all tests
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Power of large numbers
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C# usin BigInteger (otherwise - russian peasant algorithm):
...not that speedy, but passing all tests