说明：  Given n points on a 2D plane, find the maximum number of points that lie on the same straight line. 分析：首先要注意的是，输入数组中可能有重复的点。由于两点确定一条直线，一个很直观的解法是计算每两个点形成的直线，然后把相同的直线合并，最后包含点最多的直线上点的个数就是本题的解。我们知道表示一条直线可以用斜率和y截距两个浮点数（垂直于x轴的直线斜率为无穷大，截距用x截距），同时还需要保存每条直线上的点（避免重复）。听起来就很麻烦，但是基于这个思想有一种简单的实现方式： 以某点O为中心，计算它和其他点的斜率，如果有两个点A、B和O点形成的斜率相等，那么ABO三点是共线的，如果有多个点和O的斜率相等，那么这多个点和O也是共线的，因此我们可以求出包含O的所有直线中点数最多的直线，会得到一个最大共线点数k(O)，如果和O点重复的点有n个（除了O本身），那么K(O) = K(O) + n。这一步的计算中，为了提高效率，我们可以用哈希表来保存某个斜率对应的点的数目。 对数组中的每一个点i，按照第一步计算得到每个点最大点数K(i) 从k(i)中选取最大的就是本题的解 注意：为了避免重复计算，以数组中第i个点为中心时，只计算数组中它右边的所有点
(Given n points on a 2D plane, find the maximum number of points that lie on the same straight line analysis: first thing to note is that the input array may have duplicate points. Because two points determine a line, a very intuitive solution is to calculate every two points form a straight line, and then merge the same straight line, the final solution of this problem is to include the number of points on a straight line up to the point. We know that a straight line can be expressed by the slope and y-intercept of the two floating-point (x-axis perpendicular to the slope of the line is infinite, the intercept with the x-intercept), but also need to save the points on each line (to avoid duplication). It sounds very troublesome, but there is a simple way to achieve based on this idea: to a point O as the center, and the slope of the other points to calculate it, and if there are two points A, B and O points form the slope equal, then the ABO three points are collinear, if there are a p)