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_391.java 2.76 KB
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Fisher Coder 提交于 2019-02-25 22:49 +08:00 . refactor 391
package com.fishercoder.solutions;
import java.util.HashSet;
import java.util.Set;
/**
* 391. Perfect Rectangle
*
* Given N axis-aligned rectangles where N > 0, determine if they all together form an exact cover of a rectangular region.
Each rectangle is represented as a bottom-left point and a top-right point.
For example, a unit square is represented as [1,1,2,2]. (coordinate of bottom-left point is (1, 1) and top-right point is (2, 2)).
Example 1:
rectangles = [
[1,1,3,3],
[3,1,4,2],
[3,2,4,4],
[1,3,2,4],
[2,3,3,4]
]
Return true. All 5 rectangles together form an exact cover of a rectangular region.
Example 2:
rectangles = [
[1,1,2,3],
[1,3,2,4],
[3,1,4,2],
[3,2,4,4]
]
Return false. Because there is a gap between the two rectangular regions.
Example 3:
rectangles = [
[1,1,3,3],
[3,1,4,2],
[1,3,2,4],
[3,2,4,4]
]
Return false. Because there is a gap in the top center.
Example 4:
rectangles = [
[1,1,3,3],
[3,1,4,2],
[1,3,2,4],
[2,2,4,4]
]
Return false. Because two of the rectangles overlap with each other.
*/
public class _391 {
public static class Solution1 {
/** credit: https://discuss.leetcode.com/topic/56052/really-easy-understanding-solution-o-n-java */
public boolean isRectangleCover(int[][] rectangles) {
if (rectangles.length == 0 || rectangles[0].length == 0) {
return false;
}
int x1 = Integer.MAX_VALUE;
int x2 = Integer.MIN_VALUE;
int y1 = Integer.MAX_VALUE;
int y2 = Integer.MIN_VALUE;
Set<String> set = new HashSet<>();
int area = 0;
for (int[] rect : rectangles) {
x1 = Math.min(rect[0], x1);
y1 = Math.min(rect[1], y1);
x2 = Math.max(rect[2], x2);
y2 = Math.max(rect[3], y2);
area += (rect[2] - rect[0]) * (rect[3] - rect[1]);
String s1 = rect[0] + " " + rect[1];
String s2 = rect[0] + " " + rect[3];
String s3 = rect[2] + " " + rect[3];
String s4 = rect[2] + " " + rect[1];
if (!set.add(s1)) {
set.remove(s1);
}
if (!set.add(s2)) {
set.remove(s2);
}
if (!set.add(s3)) {
set.remove(s3);
}
if (!set.add(s4)) {
set.remove(s4);
}
}
if (!set.contains(x1 + " " + y1) || !set.contains(x1 + " " + y2) || !set.contains(
x2 + " " + y1) || !set.contains(x2 + " " + y2) || set.size() != 4) {
return false;
}
return area == (x2 - x1) * (y2 - y1);
}
}
}
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