1262 : Painter
题目描述Description
Little G is a painter and is painting on a 2D plane. Each integral
point has a color character and the initial color characters for all
integral points are .(ASCII = 46). Now Little G is planning
to do some operations one by one, where each operation is in one of the
following three types:
- “Circle \(x\,y\,r\,col\)”, which means to draw a circle. Formally, change the color characters to \(col\) for these points \((u,v)\) that \((u-x)^2+(v-y)^2\le r^2\).
- “Rectangle \(x_1\,y_1\,x_2\,y_2\,col\)”, which means to draw a rectangle. Formally, change the color characters to \(col\) for these points \((u,v)\) that \(x_1 \le u \le x_2, y_1 \le v \le y_2\).
- “Render \(x_1\,y_1\,x_2\,y_2\)”, which means to render the image of given region. Formally, print the color characters for these points \((u,v)\) that \(x_1 \le u \le x_2, y_1 \le v \le y_2\).
But now, Little G is busy replying clarifications, so could you help him and be the painter?
输入格式Input
The first line contains one integers \(n\) (\(1\le n\le 2000\)), denoting the number of operations.
Following \(n\) lines each contains one operation, which is in one of the following three types:
- “Circle \(x\,y\,r\,col\,(0 \le |x|,|y|,r \le 10^9)\)”, which means to draw a circle. Formally, change the color characters to \(col\) for these points \((u,v)\) that \((u-x)^2+(v-y)^2\le r^2\).
- “Rectangle \(x_1\,y_1\,x_2\,y_2\,col\,(-10^9 \le x_1 \le x_2 \le 10^9, -10^9 \le y_1 \le y_2 \le 10^9)\)”, which means to draw a rectangle. Formally, change the color characters to \(col\) for these points \((u,v)\) that \(x_1 \le u \le x_2, y_1 \le v \le y_2\).
- “Render \(x_1\,y_1\,x_2\,y_2\,(-10^9 \le x_1 \le x_2 \le 10^9, -10^9 \le y_1 \le y_2 \le 10^9)\)”, which means to render the image of given region. Formally, print the color characters for these points \((u,v)\) that \(x_1 \le u \le x_2, y_1 \le v \le y_2\).
It is guaranteed that all of the \(x,y,r,x_1,y_1,x_2,y_2\) above are integers.
It is guaranteed that the sum of the rendering region areas(which equal \((x_2 - x_1 + 1)\times(y_2 - y_1 + 1)\)) doesn’t exceed \(10^4\), and that \(col\) denotes visible characters, whose ASCII codes are between \(33\) and \(126\).
输出格式Output
For each rendering operation “Render \(x_1\,y_1\,x_2\,y_2\)”, print \(y_2 - y_1 + 1\) lines each containing one string of length \(x_2 - x_1 + 1\), denoting the region image(from row \(y_2\) to row \(y_1\), and in each row from \(x_1\) to \(x_2\)).
样例Sample
出题Author
FUDAN