Story

Now that Yu-san's room has safely been cleaned up, Yu-san is planning to invite a friend over to hang out.

Before that, however, Yu-san wants to show off by sending the friend a photo of the room.

Yu-san is going to take a photo with a camera, transfer it to a computer, and send it to the friend.

Then, a question suddenly came to Yu-san's mind.

"Given an image, which makes it bigger: keeping its orientation as it is, or turning it by $90^\circ$?"

Let's settle Yu-san's question.

Problem Statement

You want to display a rectangular image of height $A$ and width $B$ on a screen of height $H$ and width $W$.

There are the following $2$ ways to display the image on the screen.

　
• Without changing the orientation of the image, display the smaller of the following two images: the image appropriately enlarged/reduced so that its width equals $W$, and the image appropriately enlarged/reduced so that its height equals $H$.
　
• Rotate the image $90^\circ$ clockwise, and display the smaller of the following two images: the image appropriately enlarged/reduced so that the width of the rotated image equals $W$, and the image appropriately enlarged/reduced so that the height of the rotated image equals $H$.
　　

Find the display method that can display the image larger.

Here, "displaying the image larger" means displaying an image with a larger area than the other display method does.

Input

$A\ B$
$H\ W$

Constraints

• $1\leq A,B,H,W\leq 10,000$
• All inputs are integers.

Output

Print Non-rotating if the display method that does not change the orientation of the image can display it larger,

print Rotating if the display method that rotates the image by $90^\circ$ can display it larger,

and print Same if the size of the displayed image is the same under both display methods.

Print a newline at the end.

Sample

3 6
6 12

Non-rotating

4 12
36 6

Rotating

1 1
141 173

Same

2334 9149
9138 469

Rotating