The Train at the End of the World

Southern Fuegian Railway is the southernmost railway in the world.

The Southern Fuegian Railway is drawn on a two-dimensional coordinate plane, where the positive direction of the $x$-axis points east.

The Southern Fuegian Railway consists of $N$ stations and $N-1$ tracks connecting them. The $i$-th station is at $(x_i, y_i)$. The $j$-th track is the line segment connecting station $j$ and station $j+1$. $(1 \le i \le N;$ $1 \le j \le N-1)$

Seon-a went to see the Southern Fuegian Railway and wondered where the southernmost point on the southernmost railway in the world is.

The first line contains the number of stations $N$. $(1\le N\le 1000)$

From the second line onward, $N$ lines follow. Each line contains two integers $x_i$ and $y_i$, separated by a space, which are the coordinates of a station. $(|x_i|,|y_i|\le 1000)$

No two stations are at the same position.

Print the $x$ and $y$ coordinates of the southernmost point on the Southern Fuegian Railway, separated by a space. Only inputs where this point is unique are given.