At 11:16 PM 2/13/2003 +0000, you wrote:
Chose one Prisoner, M, that will count something. The
other prisioners are P2, P3, ... P23 (n = 23?)

Each prisoner P_n must switch A from 1 to 0, but
he must do it just _twice_.. After that, and when he
finds A in 0, he will only switch B

Prisoner M will switch A from 0 to 1 whenever possible
[else he will switch B], and count how many times he
does it. When he would do it the (2n)-th time, he will
announce that everybody has entered the room.

I don't know if it's possible to solve in less time

Alberto Monteiro
Spoiler













































That is pretty much the answer, except make the final count 2(n-1). No need for prisoner M to count himself. I mean he can, but just so he knows he is counting himself.

Kevin T. - VRWC
I don't know if anyone won.

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