News for Zombies:
Brain Harvest: super-short, mind-bending sf for the attenuated 21st century attention-span
Oh wait, not a literal brain harvest....
Mal ,'Serenity'
Off-topic discussion. Wanna talk about corsets, duct tape, or physics? This is the place. Detailed discussion of any current-season TV must be whitefonted.
News for Zombies:
Brain Harvest: super-short, mind-bending sf for the attenuated 21st century attention-span
Oh wait, not a literal brain harvest....
I am a zombie. A migrained-for-a-week at-the-ER-again zombie.
Damn, that sucks, ita.
I'm on it. I believe Jilli has a plan in place for Seattle, but that assumes she hasn't been minionized by Clovis.
Clovis says his zombie army is still offline, so these aren't *our* zombies.
Somebody tell me to stop searching for b&w stripy blazers.
I get that, but I don't get why that supports switching your choice from the first door you picked.
That is my question as well. Am going to investigate the interactive version to see if I can figure out the answer.
Obama is going to be on the Tonight Show on Thursday.
New treatment for peanut allergy.
Interactive version of The Monty Hall Problem.
So the idea is to presume that your first pick will always be a goat. Which should be true 2 out of every 3 times.
I'm sorry, ita.
My fac guy is giving me some boxes, including xerox ones and it turns out he has a moving/handyman business on the side and has moved a lot of my coworkers. I'll definitely get a quote from him.
I don't get why that supports switching your choice from the first door you picked.
It's the fact that Monty Hall will always open a door with a goat behind it, not a random door.
If your strategy is to always switch doors, you will lose only if your initial choice is the door with the car, which is a 33.3 percent chance. In the other two cases (66.7 percent of the time) you will switch to the car and walk away a winner.
I get that, but I don't get why that supports switching your choice from the first door you picked.
I think it is easiest to imagine a modified problem where there are 1000 doors. You pick one at random. Now Monty opens 998 doors, leaving the one you picked and one other. Do you stay with your door, chosen when the chance of being correct was 1/1000 or do you choose the other door, chosen when the chance of being correct was 1/2?
The three door version is the same thing, but less extreme.