A supermarket has a set Prod of products on sale. It earns a profit px for each product x∈Prod sold by a deadline dx that is measured as an integral number of time units starting from the moment the sale begins. Each product takes precisely one unit of time for being sold. A selling schedule is an ordered subset of products Sell ≤ Prod such that the selling of each product x∈Sell, according to the ordering of Sell, completes before the deadline dx or just when dx expires. The profit of the selling schedule is Profit(Sell)=Σ_x∈Sellpx. An optimal selling schedule is a schedule with a maximum profit.
For example, consider the products Prod={a,b,c,d} with (pa,da)=(50,2), (pb,db)=(10,1), (pc,dc)=(20,2), and (pd,dd)=(30,1). The possible selling schedules are listed in table 1. For instance, the schedule Sell={d,a} shows that the selling of product d starts at time 0 and ends at time 1, while the selling of product a starts at time 1 and ends at time 2. Each of these products is sold by its deadline. Sell is the optimal schedule and its profit is 80.

Write a program that reads sets of products from an input text file and computes the profit of an optimal selling schedule for each set of products. 


题目大意：多组测试数据，每组n个物品，给定价值和售出期限，要求在期限之前卖出商品，同一时刻只能售出一个商品，求能得到的最大价值。

思路：看到题目就醉了。。。赤裸裸的贪心，不过O(n^2)也是醉了。。。后来明白可以用堆来优化，但不会写啊！！！我又不是xxy。于是就用并查集优化了。。。神奇！！！
我们把连续的被占用的区间看成一个集合(子树)，它的根结点为这个区间左边第一个未被占用的区间。先排序，然后每次判断Find(b[i])是否大于0，大于0说明左边还有未被占用的空间，则占用它，然后合并(rool（b[i]）, rool（rool(b[i]) – 1)即可。同样这里我们规定只能左边的子树合并到右边的子树。
理解了方法，code也就很出来了。。。

code：
 

(附加：codevs1052是同类的题目）