CSU1569: Wet Tiles (BFS control time is the same)

CSU1569: Wet Tiles (BFS control time is the same)

1569: Wet TilesTime Limit: 60 Sec Memory Limit: 512 MB
Submit: 73 Solved: 34
[Submit] [Status] [Web Board] Description

Alice owns a construction company in the town of Norainia, famous for its unusually dry weather. in fact, it only rains a few days per year there. because of this phenomenon, please residents of Norainia neglect to do roof repairs until leaks occur and ruin their floors. every year, Alice has es a deluge of callfrom residents who need the leaks fixed and floor tiles replaced. while exquisite in appearance, Norainia floor tiles are not very water resistant; once a tile becomes wet, it is ruined and must be replaced. this year, Alice plans to handle the rainy days more efficiently than in past years. she will hire extra contractors to dispatch as soon as the callcome in, so hopefully all leaks can be retried red as soon as possible. for each house call, Alice needs a program to help her determine how many replacement tiles a contractor team will need to bring to complete the job.

For a given house, square floor tiles are arranged in a rectangular grid. leaks originate from one or more known source locations above specific floor tiles. after the first minute, the tiles immediately below the leaks are ruined. after the second minute, water will have spread to any tile that shares an edge with a previusly wet tile. this pattern of spreading water continues for each additional minute. however, the wallof a house restrict the water; if a damaged area hits a wall, the water does not penetrate the wall. we assume there are always four outer wallsurrounding the entire house. A house may also have a number of additional "inner" Wils; each inner wall is comprised of a connected linear sequence of locations (which may or may not be connected to the outer Wils or to each other ).

As an example, Figure 1 shows water damage (in gray) that wocould result from three initial leaks (each marked with a white letter 'L ') after each of the first five minutes of time. tiles labeled '2' become wet during the second minute, tiles labeled '3' become wet during the third minute, and so forth. the black areas designate inner Wils that restrict the flow of water. note that after 5 minutes, a total of 75 tiles have been damaged and will need to be replaced. figures 2 through 4 show other houses that correspond to the example inputs for this problem.

75 wet tiles

17 wet tiles

4 wet tiles

94 wet tiles

 

 

 

Input

Each house is described beginning with a line having five integral parameters: x y t l w. parameters X and Y designate the dimensions of the rectangular grid, with 1 ≤ X ≤ 1000 and 1 ≤ Y ≤ 1000. the coordinate system is one-indexed, as shown in the earlier figures. parameter T designates the number of minutes that pass before a team of contractors arrives at a house and stops the leaks, with 1 ≤ T ≤ 200000. the parameter L designates the number of leaks, with 1 ≤ L ≤100. parameter W designates the number of inner wballs in the house, 0 ≤ W ≤ 100.

The following 2L integers in the data set, on one or more lines, are distinct (x y) pairs that designate the locations of the L distinct leaks, such that 1 ≤ x ≤ X and 1 ≤ y ≤ Y.

If W> 0, there will be 4 W additional integers, on one or more lines, that describe the locations of the Wils. for each such wall the four parameters (x1, y1), (x2, y2) describe the locations of two ends of the wall. each wall replaces a linear sequence of adjoining tiles and is either axis-aligned or intersects both axes at a 45 degree angle. diagonal Wils are modeled as a sequence of cells that wocould just be touching corner to corner. if the two endpoints of a wall are the same, the wall just occupies the single cell at that location. wils may intersect with each other, but no leak is over a wall.

There will be one or more houses in the data file and a line with a single integer-1 designates the end of the data set.

Output

For each house, display the total number of tiles that are wet after T minutes.

Sample Input

12 12 5 3 52 11 3 3 9 51 9 6 9 1 7 4 4 7 1 7 410 9 10 12 11 4 12 49 7 8 1 34 32 2 6 6 6 2 2 6 8 2 8 26 7 50 1 33 42 2 2 6 3 6 5 4 5 4 3 212 12 5 3 02 11 3 3 9 5-1

Sample Output

7517494

HINT

 

Source

#include
 
  #include
  
   #include
   
    using namespace std;const int N = 1005;struct locate{    int x,y;};int mapt[N][N],n,m,T,dir[4][2]={0,1,0,-1,1,0,-1,0};queue
    
     q[2];void bfs(int flag){    locate pre,now;    while(!q[flag].empty())    {        pre=q[flag].front();q[flag].pop();        for(int e=0;e<4;e++)        {            now.x=pre.x+dir[e][0];            now.y=pre.y+dir[e][1];            if(now.x>0&&now.x<=n&&now.y>0&&now.y<=m&&mapt[now.x][now.y]==0)            {                mapt[now.x][now.y]=1;                q[!flag].push(now);            }        }    }}int main(){    int L,W;    locate now,pre;    while(scanf("%d",&n)>0&&n!=-1)    {        scanf("%d%d%d%d",&m,&T,&L,&W);        for(int i=1;i<=n;i++)        for(int j=1;j<=m;j++)        mapt[i][j]=0;        while(!q[0].empty())q[0].pop();        while(!q[1].empty())q[1].pop();        while(L--)        {            scanf("%d%d",&now.x,&now.y); q[0].push(now);        }        while(W--)        {            scanf("%d%d%d%d",&pre.x,&pre.y,&now.x,&now.y);            if(now.x>pre.x)            {                int tt;                tt=pre.x; pre.x=now.x; now.x=tt;                tt=pre.y; pre.y=now.y; now.y=tt;            }            if(pre.x==now.x)            {                if(pre.y
     
      =now.y)                {                    mapt[pre.x][pre.y--]=2;                }            }            else if(pre.y==now.y)            {                if(pre.x
      
       =now.x) { mapt[pre.x--][pre.y]=2; } } else if(pre.x>=now.x&&pre.y<=now.y) { while(now.x<=pre.x&&now.y>=pre.y) { mapt[now.x][now.y]=2; now.y--; now.x++; } } else { while(now.x<=pre.x&&now.y<=pre.y) { mapt[pre.x][pre.y]=2; pre.y--; pre.x--; } } } int flag=0; while(!q[flag].empty()) {T--; if(T==0) break; bfs(flag); flag=!flag; } int ans=0; for(int j=m;j>=1;j--) { for(int i=1;i<=n;i++) { //printf("%d ",mapt[i][j]); if(mapt[i][j]==1) ans++; } //printf("\n"); } printf("%d\n",ans); }}