guestcontrol: (Default)
DREAMLAND FUN PARK ([personal profile] guestcontrol) wrote in [community profile] dreamsland2014-09-24 03:57 pm
Entry tags:

day one - afternoon

dreamland day one




41 players remaining.


[As the day wears on into the afternoon, the dead aren't getting any deader. It's late in the afternoon, and the air is beginning to cool, when the chimes play again over the park loudspeaker.
"All of us here at Dreamland wish you luck, guests! Let's meet up in the Hall of Mirrors!"

Wherever you are, it's time to make your way over to the House of Horrors, where you'll have to brave the funhouse to find the room on the top floor. Don't delay, or your guest identification bracelet will begin beeping. The House of Mirrors is a large room, more than capable of fitting a crowd. Tall mirrors line every wall, and the door you entered through seems to vanish into a mirror as well. The mirrors give the impression that many, many more are among your number, standing in the background.

In the back is a jar filled with blank raffle tickets. You'll have to take a ticket, write down a name, and place it back in the jar. Hopefully you already know who you're voting for, but if not, you only have time for a brief discussion before you're out of time.


rulebook
character statuses
private conversations
graveyard


Voting will close at 10 PM EST on Sept 24.

Voting
5_9: // all changes will be undone (// autogenerated do not edit)

[personal profile] 5_9 2014-09-25 12:16 am (UTC)(link)
This is correct. However, probability suggests that allowing the VIPs to convert tonight may be a more strategic decision. Statistically, it is less risky at this stage to abstain and allow their pool to grow by one. Choosing randomly, there is over an 70% chance of failure.
Edited (wording) 2014-09-25 00:17 (UTC)
photonement: Frowning and speaking (Refusal)

[personal profile] photonement 2014-09-25 02:40 am (UTC)(link)
There's what I don't understand, though. Aren't we looking at, like, 68% once one more person is converted and another one dies? We're never going to have the odds in our favor if the guess remains completely random, 'cause once there are more of them than us regulars, we've lost.