Construct Points

Time limit1sMemory limit1024 MB

Summary

Output four integer points within 10^9 whose two lines meet at a point whose coordinates exceed 10^27 in absolute value.

Problem

Construct four points $a$ , $b$ , $c$ , and $d$ on the two-dimensional plane that satisfy the following conditions:

The $x$ and $y$ coordinates of every point are integers, and their absolute values do not exceed $10^9$ .
$a$ and $b$ are different, and $c$ and $d$ are different.
Let $l$ be the line through $a$ and $b$ , and let $m$ be the line through $c$ and $d$ .

Then:

$l$ and $m$ are not parallel.
The absolute values of the $x$ and $y$ coordinates of the intersection of $l$ and $m$ are at least $10^{27}$ .

There is no input.

Print the answer in the following format:

$a\_x$ $a\_y$

$b\_x$ $b\_y$

$c\_x$ $c\_y$

$d\_x$ $d\_y$

Example 1

Input

Expected output

-1000000000 0
-1 1000000000
1000000000 -1
2 -1000000000