A w×h rectangular billiard table is placed on the two-dimensional xOy plane. The lower left corner of the table is located at (0,0), the upper right corner is located at (w,h), and there is a pocket at each corner.
Now a ball initially positioned at (x,y), which is inside the table, is hit in the direction of Ox rotated counterclockwise by r degrees. Whenever the ball hits the side of the table not at a corner, it is reflected in the mirror direction, and it continues to travel on the table until the ball reaches a corner and drops into a pocket. You need to determine if the ball will eventually drop into a pocket.
To simplify the problem, the ball and the pockets are treated as a point. That is, the ball can drop into a pocket if and only the ball is positioned exactly on some pocket at some time.
二维 xOy 平面内放置着一张 w×h 的长方形台球桌。球桌左下角的坐标是 (0,0)、右上角的坐标是 (w,h)，并且每个角都开有一个球袋。
现在有一颗初始位于球桌内部 (x,y) 位置的球沿 Ox 逆时针旋转 r 度的方向被击出。当球碰到球桌边缘（但不是球桌的角）时，会遵循反射定律反弹回去，然后在球桌上继续前进直到碰到球桌的某个角并落入球袋。你需要判断这颗球最终是否会落入某个球袋中。
为了简化问题，球和每个球袋都会被看作是一个点，球能落袋当且仅当某时刻球的位置恰好在某个球袋上。
输入描述:
The first line contains two integers w (2 ≤ w ≤ 50) and h (2 ≤ h ≤ 50), indicating the size of the billiard table.
The second line contains two integers x (0 < x < w) and y (0 < y < h), indicating the initial position of the ball.
The third line contains one integer r (0 ≤ r < 360), which means that the ball is hit in the direction of Ox rotated counterclockwise by r degrees.
第一行是两个整数 w (2 ≤ w ≤ 50) 和 h (2 ≤ h ≤ 50)，表示台球桌的规格。
第二行是两个整数 x (0 < x < w) 和 y (0 < y < h)，表示球的初始位置。
第三行是一个整数 r (0 ≤ r < 360)，表示球会沿 Ox 逆时针旋转 r 度的方向被击出。
输出描述:
If the ball will eventually drop into a pocket, output "Yes" (without quotes), otherwise output "No" (without quotes).
如果球最终会落袋，输出 "Yes"（不含引号），否则输出 "No"（不含引号）。