The bored soldiers is playing card war. Their card deck consists of exactly n cards, numbered from 1 to n, all values is differ Ent. They divide cards between them in some manner, it's possible that they has different number of cards. Then they play a "war"-like card game.
The rules are following. On each turn a fight happens. Each of the them picks card from the top of his stack and puts on the table. The one whose card value is bigger wins this fight and takes both cards from the table to the bottom of his stack. More precisely, he first takes his opponent's card and puts to the bottom of his stack, and then he puts his card to the B Ottom of his stack. If after some turn one of the player ' s stacks becomes empty, he loses and the other one wins.
Calculate how many fights would happen and who'll win the game, or state that game won ' t end.
Input
First line contains a single integer n (2≤ n ≤10), the number of cards.
Second line contains integer k1 (1≤ k1≤ n -1), the number of the first Soldi Er ' s cards. Then follow k1 integers that is the values on the first soldier ' s cards, from top to bottom of his stack .
Third line contains integer k2 (k1 + k2 = n), the Nu Mber of the second soldier ' s cards. Then follow k2 integers that is the values on the second soldier ' s cards, from top to bottom of his Stack.
All card values is different.
Output
If Somebody wins in this game, print 2 integers where the first one stands for the number of fights before end of Game and the second one is 1 or 2 showing which player has won.
If the game won ' t end and would continue forever output -1.
Sample Input
Input
4
2 1 3
2 4 2
Output
6 2
Input
3
1 2
2 1 3
Output
-1
Problem Solving Ideas: This topic we use queue to solve better, we first set up two queues. The key to solving this problem is that each time we take the first element out of the two queues, we determine their size, remember to delete the first element of the team each time, insert the elements of the small team into the tail of the big team, and then plug his own elements into the back, knowing that one of the teams is empty. , where no empty team is the winner. If there are many cycles, there is no change to null. This is the expression that falls into the loop, at which time the output is -1.
Program code:
#include <iostream> #include <queue>using namespace Std;int main () {queue<int>v; queue<int>w; int n,x,y,c,t,k=0,first=1; cin>>n; cin>>x; while (x--) {cin>>c; V.push (c); } cin>>y; while (y--) {cin>>c; W.push (c); } while (!v.empty () &&!w.empty ()) {if (k>1000) {firs t=0; Break } if (V.front () >w.front ()) {V.push (W.front ()); V.push (V.front ()); V.pop (); W.pop (); k++; } else {W.push (V.front ()); W.push (W.front ()); W.pop (); V.pop (); k++; }} t= (V.empty ()? 2:1); if (first) cout<<k<< ""<<t<<endl; Else cout<< "-1" <<endl; return 0;}
ACM Two soldiers playing cards