The record for such a sequence is 18 plies (9 moves by each side).
It is unbeaten since I published it in 1976.
(See problem 493 in Journal of Recreational Mathematics, 9:2, 1975-76, pp130-131,
solution of this problem in a later issue).
So here is the chess position (can you improve on it?) :
The 9 forced moves are:
White Black
1. QxQ+ RxQ+
2. BxR+ RxB+
3. QxR+ RxQ+
4. QxR+ RxQ+
5. QxR+ RxQ+
6. QxR+ RxQ+
7. RxR Pg4+
8. RxP+ PxR+
9. KxP KxR
Click here to DOWNLOAD the Zillions ".zsg" file to play it out.
Note that three of the eighteen plies do not involve a check.
Can you prove that after the nineth move, White has a mate in six moves?
(Hence the position above is a "mate in 15").
Can you find a sequence of moves that leads from the starting position to
the position given above?
What is the sequence with the least number of moves?