Time Limit:5000MS Memory Limit:131072KB 64bit IO Format:%I64d & %I64u
Description
N children are sitting in a circle to play a game.
The children are numbered from 1 to N in clockwise order. Each of them has a card with a non-zero integer on it in his/her hand. The game starts from theK-th child, who tells all the others the integer on his card and jumps out of the circle. The integer on his card tells the next child to jump out. Let A denote the integer. If A is positive, the next child will be the A-th child to the left. If A is negative, the next child will be the (−A)-th child to the right.
The game lasts until all children have jumped out of the circle. During the game, the p-th child jumping out will get F(p) candies where F(p) is the number of positive integers that perfectly divide p. Who gets the most candies?
Input
Output
Output one line for each test case containing the name of the luckiest child and the number of candies he/she gets. If ties occur, always choose the child who jumps out of the circle first.
Sample Input
4 2
Tom 2
Jack 4
Mary -1
Sam 1
Sample Output
Sam 3
#include<stdio.h>
#include<algorithm>
#include<string.h>
#define lson o << 1 , l , mid
#define rson o << 1 | 1 , mid + 1 , r
using namespace std;
//list anti prime
int s[] = {,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,};
int b[] = {,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,};
int k , n ;
char name[][] ;
int val[] ;
int a[]; void init (int o , int l , int r )
{
a[o] = r - l + ;
if ( l == r ) {
return ;
}
int mid = ( l + r ) >> ;
init ( lson ) ;
init ( rson ) ;
} int insert (int x , int o , int l , int r )
{
a[o]-- ;
if ( l == r ) {
return l ;
}
int mid = ( l + r ) >> ;
if ( x <= a[o << ] ) {
insert (x , o << , l , mid ) ;
}
else {
insert ( x - a[o << ] , o << | , mid + , r ) ;
}
} int main ()
{
// freopen ( "a.txt" , "r" , stdin ) ;
int i , j , maxn , p , pos ;
while (~ scanf ("%d%d" , &n , &k ) ) {
i = ;
while ( s[i] <= n ) {
i++ ;
}
maxn = b[i - ] ;
p = s[i - ] ;//p-th leave the team must be the most , and was getting as much Max candy the first team , then
//we obtain its number of factor
for ( i = ; i <= n ; i++ ) {
scanf ( "%s%d" , name[i] , &val[i] ) ;
}
init ( , , n ) ;
i = n ;
while ( p-- ) {//so we can only query p childs
n-- ;
pos = insert ( k , , , i) ;
if ( !n ) {
break ;
}
if ( val[pos] >= ) {//clockwise
k = ( k - + val[pos] - ) % n + ;//relates to the modular arithmetic , make the code from the begining of '0' ,
//so start to minus one , as with list Vacancy Segment tree , the obtained 'k' is the new tree i-th location
}
else {//Anti-clockwise
k = ( ( k - + val[pos] ) % n + n ) % n + ;
}
}
printf ( "%s %d\n" , name[pos] , maxn ) ;
}
return ;
}
反素数的应用