Logic
# Chess

It's White turn, what is the minimum number of moves White should make to guarantee he/she wins the game?

Assume that both players played optimally and that White moves up and Black moves down (pawn).

In the following position, how can checkmate be given in 1 move?

If the bottom left corner is denoted by $(1,1)$, what is the target square of the last move?

- This game starts from the standard position, and we arrived at this position using the standard rules of chess.
- You have to determine who is to play.

It's White's turn. Assuming optimal play, which piece should White move?