This really is not making sense. How is opening an empty door
different than just having 2 from the start? In both cases you have
only 2 doors to choose from, one with the prize. Am I missing something?

Peter Greenwood

--- In [email protected], Pedro <[EMAIL PROTECTED]>
wrote:
>
> Ok, Peter, I'll try to be more clear
>    
>   you have 3 doors. Each one has 1/3 of possibility of containing
the prize. You pick one door. Your chance of winning is 1/3, right?
>   And your chance of losing is 2/3, right? 
>    
>   So, the host opens an empty door. 
>    
>   You'll win without changing your door if you picked the correct
one first (1/3 of posibility). And you'll lose without changing your
door if you picked one of the incorrects first (2/3 of posibility).
So, you'll win more times if you change your door. Is it clear now? 
>    
>   Ok, if you want, you can write down all posibilities and see for
yourself how many times you'll win if you don't change your choice (I
actually made that when I first saw this problem). 
>    
>   If it's not clear, please tell me and I'll think about a better
explanation...
>    
>   Pedro
> 
> pjgat09 <[EMAIL PROTECTED]> escreveu:
>   I am assuming we are using varient one. Unless varient 2 means that
> all the time he will get an empty door, then they are both the same.
> Anyways,
> Why do you still have a 1/3 chance of getting the prize? You have 2
> doors left, one with a prize. The third door had nothing behind it,
> and should just be ignored. Maybe a picture might help?
> 
> Door1  Door2  Door3
> 
> You pick door2
> Host opens door1
> Door1 is empty
> 
> [door1]  Door2  Door3
> You now have 2 doors to pick from: Door2(your first choice) or door3
> This means your first choice has a 1/2 chance of being correct. 
> 
> Why does the first door still count in the chances? 
> 
> Peter Greenwood
> 
> 
> --- In [email protected], "Stefan Pochmann"
> <[EMAIL PROTECTED]> wrote:
> >
> > Shelley already mentioned it, but I'd like to point it out more 
> > clearly. I'll give you a new variant of the riddle that points out an 
> > important detail that can easily be misunderstood, leading to 
> > different results.
> > 
> > -----
> > 
> > There are three doors, one hides a car. You pick a door. The host 
> > opens another and there's nothing. You choose between the two closed 
> > doors and get what's behind it. Should you stay or switch?
> > 
> > -----
> > 
> > Variant 1: The host knows what's behind the doors and when he opens 
> > one, he deliberately picks an empty one.
> > 
> > Variant 2: The host does *not* know what's behind the doors and when 
> > he randomly opens one, it just happens to be empty.
> > 
> > -----
> > 
> > Variant 1 is the original riddle with 2/3 probability getting the car 
> > if you switch. Variant 2 is the new one I propose. What's your answer 
> > for it?
> > 
> > Cheers!
> > Stefan
> >
> 
> 
> 
> 
> 
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