Problem Statement

This is an interactive task (where your program interacts with the judge's program via input and output).

We have an $N$-by-$N$ chessboard and $N$ rooks. Below, the square at the $i$-th row from the top and $j$-th column from the left is denoted by $(i, j)$.
Consider placing the rooks on squares of the chessboard. Here, you have to place the rooks so that all of the following conditions are satisfied.

• No row contains two or more rooks.
• No column contains two or more rooks.

Now, $N-1$ rooks are placed on the chessboard so that all of the above conditions are satisfied. You will choose a square that is not occupied by a rook and place a rook on that square. (It can be proved that there is at least one square on which a rook can be placed under the conditions.)

However, you cannot directly see which squares of the chessboard are occupied by a rook.
Instead, you may ask at most $20$ questions to the judge in the following manner.

• You choose integers $A$, $B$, $C$, and $D$ such that $1 \\leq A \\leq B \\leq N, 1 \\leq C \\leq D \\leq N$, and ask the number of rooks in the rectangular region formed by the squares $(i, j)$ such that $A \\leq i \\leq B, C \\leq j \\leq D$.

Find a square to place a rook.

Constraints

• $2 \\leq N \\leq 10^3$
• $N$ is an integer.

Input and Output

This is an interactive task (where your program interacts with the judge's program via input and output).

First, receive the size of the chessboard, $N$, from Standard Input.

$N$

Next, repeat asking a question until you find a square to place a rook.
A question should be printed to Standard Output in the following format:

$?$ $A$ $B$ $C$ $D$

The response will be given from Standard Input in the following format:

$T$

Here, $T$ is the response to the question, or -1 if the question is invalid or more than $20$ questions have been asked.

When the judge returns -1, the submission is already regarded as incorrect. In this case, terminate the program immediately.

When you find a square to place a rook, let $(X, Y)$ be that square and print an answer in the following format. Then, terminate the program immediately.

$!$ $X$ $Y$

If there are multiple appropriate answers, any of them will be accepted.

Notes

• Each time you print something, end it with a newline and then flush Standard Output. Otherwise, you may get a TLE