POJ 3069Saruman's Army
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Description
Saruman the White must lead his army along a straight path from Isengard to Helm’s Deep. To keep track of his forces, Saruman distributes seeing stones, known as palantirs, among the troops. Each palantir has a maximum effective range of R units, and must be carried by some troop in the army (i.e., palantirs are not allowed to “free float” in mid-air). Help Saruman take control of Middle Earth by determining the minimum number of palantirs needed for Saruman to ensure that each of his minions is within R units of some palantir.
Input
The input test file will contain multiple cases. Each test case begins with a single line containing an integer R, the maximum effective range of all palantirs (where 0 ≤ R ≤ 1000), and an integer n, the number of troops in Saruman’s army (where 1 ≤ n ≤ 1000). The next line contains n integers, indicating the positions x1, …, xn of each troop (where 0 ≤ xi ≤ 1000). The end-of-file is marked by a test case with R = n = −1.
Output
For each test case, print a single integer indicating the minimum number of palantirs needed.
Sample Input
0 3
10 20 20
10 7
70 30 1 7 15 20 50
-1 -1
Sample Output
2
Saruman the White must lead his army along a straight path from Isengard to Helm’s Deep. To keep track of his forces, Saruman distributes seeing stones, known as palantirs, among the troops. Each palantir has a maximum effective range of R units, and must be carried by some troop in the army (i.e., palantirs are not allowed to “free float” in mid-air). Help Saruman take control of Middle Earth by determining the minimum number of palantirs needed for Saruman to ensure that each of his minions is within R units of some palantir.
Input
The input test file will contain multiple cases. Each test case begins with a single line containing an integer R, the maximum effective range of all palantirs (where 0 ≤ R ≤ 1000), and an integer n, the number of troops in Saruman’s army (where 1 ≤ n ≤ 1000). The next line contains n integers, indicating the positions x1, …, xn of each troop (where 0 ≤ xi ≤ 1000). The end-of-file is marked by a test case with R = n = −1.
Output
For each test case, print a single integer indicating the minimum number of palantirs needed.
Sample Input
0 3
10 20 20
10 7
70 30 1 7 15 20 50
-1 -1
Sample Output
2
4
这一题样的是贪心算法,具体的思路是这样的:找到一个未标记的点a,往右找到离a最远的在R的距离之内的点b,将b坐上标记,然后在标记点b往右在距离R之内的点相当于被标记;
AC代码:
# include <cstdio># include <cstring># include <algorithm>using namespace std;int s[1010];int flage[1010];int main(){int n, r, ans, cur, i, j, k;while(scanf("%d%d", &r, &n)!=EOF){ if(r==-1&&n==-1){ break; } ans=0; for(i=1; i<=n; i++){ scanf("%d", &s[i]); } sort(s+1, s+1+n); memset(flage, 0, sizeof(flage)); for(i=1; i<=n; i++){if(!flage[i]){ans++; cur=i;flage[i]=1;for(j=i+1; j<=n; j++){if(s[i]+r>=s[j]){cur=j;flage[j]=1;}else{break;}}for(j=cur+1; j<=n; j++){if(s[cur]+r>=s[j]){flage[j]=1;}}} } printf("%d\n", ans);}return 0;}
0 0
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