I am trying to find the maximum number of squares that can be threatened on a standard chessboard using exactly one of each chess piece.

You have exactly 6 pieces of the same color:

- 1 King
- 1 Queen
- 1 Rook
- 1 Bishop
- 1 Knight
- 1 Pawn

The Rules: You must place all 6 pieces on a standard 8x8 chessboard. Only one piece can occupy a square.

* Standard chess rules apply for attacks. The line of sight for sliding pieces (Queen, Rook, Bishop) is blocked by any piece in the way.

* The Pawn attacks exactly two squares diagonally forward (e.g., towards the 8th rank). The pawn cannot be placed on the 1st or 8th rank.

* A piece does not attack the square it is currently standing on.

* If a square occupied by one of your pieces is attacked (defended) by another one of your pieces, that square does count towards your total threatened squares.

**The Objective**: Maximize the total number of squares on the board that are under attack by at least one piece. (The maximum theoretical score is 64).

> What is the absolute maximum number of squares you can threaten, and what is the board layout that achieves this score?