poj2777 Count Color
2016-05-30 20:37
295 查看
Description
Chosen Problem Solving and Program design as an optional course, you are required to solve all kinds of problems. Here, we get a new problem.
There is a very long board with length L centimeter, L is a positive integer, so we can evenly divide the board into L segments, and they are labeled by 1, 2, ... L from left to right, each is 1 centimeter long. Now we have to color the board - one segment
with only one color. We can do following two operations on the board:
1. "C A B C" Color the board from segment A to segment B with color C.
2. "P A B" Output the number of different colors painted between segment A and segment B (including).
In our daily life, we have very few words to describe a color (red, green, blue, yellow…), so you may assume that the total number of different colors T is very small. To make it simple, we express the names of colors as color 1, color 2, ... color T. At the
beginning, the board was painted in color 1. Now the rest of problem is left to your.
Input
First line of input contains L (1 <= L <= 100000), T (1 <= T <= 30) and O (1 <= O <= 100000). Here O denotes the number of operations. Following O lines, each contains "C A B C" or "P A B" (here A, B, C are integers, and A may be larger than B) as an operation
defined previously.
Output
Ouput results of the output operation in order, each line contains a number.
题解:
令线段树节点定义为: l,r,value,flag分被表示区间左右端点,该区间的涂色为value,flag为标记量,true表示该区间涂色为最新的涂色,否则表示该区间的子区间有更新的涂色。由于初始时均涂色为1,故value的值均为1,flag均为true(即都是最新的涂色)。本题的难点在于更新和查找。
代码:
with tree[p] do
begin
if (l=b) and (r=e) then
begin
color:=1 shl (c-1);
cover:=true;
exit;
end;
if cover then
begin
cover:=false;
tree[p*2].cover:=true;
tree[p*2].color:=color;
tree[p*2+1].cover:=true;
tree[p*2+1].color:=color;
end;
m:=(l+r) div 2;
if e<=m then ins(p*2,b,e,c) else
if b>m then ins(p*2+1,b,e,c) else
begin
ins(p*2,b,m,c);
ins(p*2+1,m+1,e,c);
end;
color:=tree[p*2].color or tree[p*2+1].color;
end;
Chosen Problem Solving and Program design as an optional course, you are required to solve all kinds of problems. Here, we get a new problem.
There is a very long board with length L centimeter, L is a positive integer, so we can evenly divide the board into L segments, and they are labeled by 1, 2, ... L from left to right, each is 1 centimeter long. Now we have to color the board - one segment
with only one color. We can do following two operations on the board:
1. "C A B C" Color the board from segment A to segment B with color C.
2. "P A B" Output the number of different colors painted between segment A and segment B (including).
In our daily life, we have very few words to describe a color (red, green, blue, yellow…), so you may assume that the total number of different colors T is very small. To make it simple, we express the names of colors as color 1, color 2, ... color T. At the
beginning, the board was painted in color 1. Now the rest of problem is left to your.
Input
First line of input contains L (1 <= L <= 100000), T (1 <= T <= 30) and O (1 <= O <= 100000). Here O denotes the number of operations. Following O lines, each contains "C A B C" or "P A B" (here A, B, C are integers, and A may be larger than B) as an operation
defined previously.
Output
Ouput results of the output operation in order, each line contains a number.
题解:
令线段树节点定义为: l,r,value,flag分被表示区间左右端点,该区间的涂色为value,flag为标记量,true表示该区间涂色为最新的涂色,否则表示该区间的子区间有更新的涂色。由于初始时均涂色为1,故value的值均为1,flag均为true(即都是最新的涂色)。本题的难点在于更新和查找。
代码:
with tree[p] do
begin
if (l=b) and (r=e) then
begin
color:=1 shl (c-1);
cover:=true;
exit;
end;
if cover then
begin
cover:=false;
tree[p*2].cover:=true;
tree[p*2].color:=color;
tree[p*2+1].cover:=true;
tree[p*2+1].color:=color;
end;
m:=(l+r) div 2;
if e<=m then ins(p*2,b,e,c) else
if b>m then ins(p*2+1,b,e,c) else
begin
ins(p*2,b,m,c);
ins(p*2+1,m+1,e,c);
end;
color:=tree[p*2].color or tree[p*2+1].color;
end;
相关文章推荐
- 初学ACM - 组合数学基础题目PKU 1833
- POJ ACM 1001
- POJ ACM 1002
- 1611:The Suspects
- POJ1089 区间合并
- POJ 2159 Ancient Cipher
- POJ 2635 The Embarrassed Cryptographe
- POJ 3292 Semi-prime H-numbers
- POJ 2773 HAPPY 2006
- POJ 3090 Visible Lattice Points
- POJ-2409-Let it Bead&&NYOJ-280-LK的项链
- POJ-1695-Magazine Delivery-dp
- POJ1523 SPF dfs
- POJ-1001 求高精度幂-大数乘法系列
- POJ-1003 Hangover
- POJ-1004 Financial Management
- POJ1050 最大子矩阵和
- 用单调栈解决最大连续矩形面积问题
- 2632 Crashing Robots的解决方法
- 1573 Robot Motion (简单题)