ZJU_3048 Continuous Same Game
2008-10-25 20:47
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Continuous Same Game
Time Limit: 1 Second
Memory Limit: 32768 KB
Problem Description
Continuous Same Game is a simple game played on a grid of colored
blocks. Groups of two or more connected (orthogonally, not diagonally)
blocks that are the same color may be removed from the board. When a
group of blocks is removed, the blocks above those removed ones fall
down into the empty space. When an entire column of blocks is removed,
all the columns to the right of that column shift to the left to fill
the empty columns. Points are scored whenever a group of blocks is
removed. The number of points per block increases as the group becomes
bigger. When N blocks are removed, N*(N-1) points are scored.
LL was interested in this game at one time, but he found it is so
difficult to find the optimal scheme. So he always play the game with a
greedy strategy: choose the largest group to remove and if there are
more than one largest group with equal number of blocks, choose the one
which contains the most preceding block ( (x1,y1) is in front of
(x2,y2) if and only if (x1<x2 || x1==x2 && y1<y2), where
x stands for the rows from top to bottom and y stands for the columns
from left to right). Now, he want to know how many points he will get.
Can you help him?
Input
Each test case begins with two integers n,m ( 5<= n, m <=20
), which is the size of the board. Then n lines follow, each contains m
digits ranging from 1 to 5, indicating the color of the block.
Output
For each test case, output a single line containing the total point
he will get with the greedy strategy, use '0' to represent empty
blocks.
Sample Input
Sample Output
Hint
Time Limit: 1 Second
Memory Limit: 32768 KB
Problem Description
Continuous Same Game is a simple game played on a grid of colored
blocks. Groups of two or more connected (orthogonally, not diagonally)
blocks that are the same color may be removed from the board. When a
group of blocks is removed, the blocks above those removed ones fall
down into the empty space. When an entire column of blocks is removed,
all the columns to the right of that column shift to the left to fill
the empty columns. Points are scored whenever a group of blocks is
removed. The number of points per block increases as the group becomes
bigger. When N blocks are removed, N*(N-1) points are scored.
LL was interested in this game at one time, but he found it is so
difficult to find the optimal scheme. So he always play the game with a
greedy strategy: choose the largest group to remove and if there are
more than one largest group with equal number of blocks, choose the one
which contains the most preceding block ( (x1,y1) is in front of
(x2,y2) if and only if (x1<x2 || x1==x2 && y1<y2), where
x stands for the rows from top to bottom and y stands for the columns
from left to right). Now, he want to know how many points he will get.
Can you help him?
Input
Each test case begins with two integers n,m ( 5<= n, m <=20
), which is the size of the board. Then n lines follow, each contains m
digits ranging from 1 to 5, indicating the color of the block.
Output
For each test case, output a single line containing the total point
he will get with the greedy strategy, use '0' to represent empty
blocks.
Sample Input
5 5 35552 31154 33222 21134 12314
Sample Output
32
Hint
35552 00552 00002 00002 00000 00000 31154 05154 05104 00004 00002 00000 33222 -> 01222 -> 01222 -> 00122 -> 00104 -> 00100 21134 21134 21134 25234 25234 25230 12314 12314 12314 12314 12314 12312 The total point is 12+6+6+2+6=32. debug没去掉WA了好几次。。。 比较简单的模拟题,看清楚题目的要求 1.每次都找最大的那块消除,如果有多个块数目相同,那么就找哪个块拥有最靠近左上方的点来消除 2.消除完以后要使非0的数字“下沉”,这倒是不难,关键看下一点 3.题目要求如果一个列全部为0,那么这列右边的所有列都移向左一列,这个需要小心,一开始没注意到这个WA了很多次 #include <iostream> using namespace std; int mat[20][20],m,n,tcnt,li,lj,mi,mj; bool flag[20][20]; const int dir[4][2]={1,0,-1,0,0,1,0,-1}; void getln(int x,int y,int k){ int i,tx,ty; flag[x][y]=true; if(x<li||(x==li&&y<lj)){li=x;lj=y;} for(i=0;i<4;i++) { tx=x+dir[i][0]; ty=y+dir[i][1]; if(tx<0||ty<0||tx>=n||ty>=m||flag[tx][ty]||mat[tx][ty]!=k)continue; tcnt++; getln(tx,ty,k); } } void destroy(int x,int y,int k) { int i,tx,ty; mat[x][y]=0; for(i=0;i<4;i++) { tx=x+dir[i][0]; ty=y+dir[i][1]; if(tx<0||ty<0||tx>=n||ty>=m||mat[tx][ty]!=k)continue; tcnt++; destroy(tx,ty,k); } } void move() { int i,j,k; for(i=0;i<m;i++) { for(j=n-1;j>=0;j--) if(mat[j][i]==0) { for(k=j-1;k>=0;k--) if(mat[k][i]) {swap(mat[k][i],mat[j][i]);break;} } } for(i=0;i<m;i++) { for(j=n-1;j>=0;j--) { if(mat[j][i])break; } if(j==-1) { for(j=i;j<m-1;j++) for(k=0;k<n;k++)mat[k][j]=mat[k][j+1]; m--; i=-1; } } } int main() { int i,j,mcnt,ans; while(cin>>n>>m) { for(i=0;i<n;i++)for(j=0;j<m;j++)scanf("%1d",&mat[i][j]); ans=0; while(1) { mcnt=1; mi=n,mj=m; memset(flag,false,sizeof(flag)); for(i=0;i<n;i++)for(j=0;j<m;j++) if(mat[i][j]&&!flag[i][j]) { li=n;lj=m; tcnt=1; getln(i,j,mat[i][j]); if(tcnt>mcnt)mcnt=tcnt,mi=li,mj=lj; else if(tcnt==mcnt&&(li<mi||(li==mi&&lj<mj)))mi=li,mj=lj; } if(mcnt==1)break; tcnt=1; destroy(mi,mj,mat[mi][mj]); move(); ans+=tcnt*(tcnt-1); } cout<<ans<<endl; } return 0; }
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