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John
Problem Description
Little John is playing very funny game with his younger brother. There is one big box filled with M&Ms of different colors. At first John has to eat several M&Ms of the same color. Then his opponent has to make a turn. And so on. Please note that each player has to eat at least one M&M during his turn. If John (or his brother) will eat the last M&M from the box he will be considered as a looser and he will have to buy a new candy box.
Both of players are using optimal game strategy. John starts first always. You will be given information about M&Ms and your task is to determine a winner of such a beautiful game.
Both of players are using optimal game strategy. John starts first always. You will be given information about M&Ms and your task is to determine a winner of such a beautiful game.
Input
The first line of input will contain a single integer T – the number of test cases. Next T pairs of lines will describe tests in a following format. The first line of each test will contain an integer N – the amount of different M&M colors in a box. Next line will contain N integers Ai, separated by spaces – amount of M&Ms of i-th color.
Constraints:
1 <= T <= 474,
1 <= N <= 47,
1 <= Ai <= 4747
Constraints:
1 <= T <= 474,
1 <= N <= 47,
1 <= Ai <= 4747
Output
Output T lines each of them containing information about game winner. Print “John” if John will win the game or “Brother” in other case.
Sample Input
2 3 3 5 1 1 1
Sample Output
John Brother
解:典型的尼姆博弈,只要判断谁先拿谁输的条件即可
#include<iostream> using namespace std; #define M 5000 int main() { int t; int a[M]; cin>>t; while(t--) { int i,n; int s=0;//存异或值 int s1=0;//计数大于等于2的堆 cin>>n; for(i=0;i<n;i++) { cin>>a[i]; if(a[i]>=2)s1++; s=s^a[i]; } if(s==0) { if(s1>=2) cout<<"Brother"<<endl; else cout<<"John"<<endl; } else { if(s1>=1) cout<<"John"<<endl; else cout<<"Brother"<<endl; } } return 0; }