NUMA

The Monty Hall 3 Doors Paradox

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Author lu_dragoon
Tags author:lu_dragoon test unrated
Created 2006-10-09
Last Modified 2006-10-11
Rating 3 more votes required for a rating.
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Description *IMPORTANT: READ THE DESCRIPTION BEFORE PLAYING*
In this map, I attempted to reproduce the Monty Hall Paradox. The only aspect which I believe I failed to reproduce was the randomness which led to infinite replayability.
This paradox is based on a challenge from the old game show hosted by Monty Hall. In the challenge, Hall would present one of the audience members with three doors. Behind one door was a car; behind the other two were goats. The audience member would pick a door. Hall, knowing which door the car was behind, would then open one of the goat doors and ask the audience member if he/she would like to switch her pick to the other unopened door. The audience member would respond yes or no, and Hall would then open up his/her door of choice and the audience member would win whatever was behind it.

Here are the steps for this map:
1) Select one of the trapdoor buttons at the bottom of the map - the normal door above you is your first pick.
2) The door key which becomes closed off by the trapdoor is one which leads to a door behind walls.
3) You may then choose to switch your guess and open the other available normal door, or you can stay with the door directly above you.

I think this is a long enough description as is, so I'll only post a link to a site which demonstrates the challenge and explains the paradox: http://math.ucsd.edu/~crypto/Monty/monty.html
Suffice to say that you have a better chance of winning if you switch your choice of door, contrary to the popular misconception that your chances are now 50/50.

Other maps by this author

Thumbnail of the map 'The Power of Fusion' Thumbnail of the map 'Fly' Thumbnail of the map 'Key' Thumbnail of the map 'Suspension' Thumbnail of the map 'Contortion' Thumbnail of the map 'Falling'
The Power of Fusion Fly Key Suspension Contortion Falling

Comments

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No need to

It's all luck, really. If you didn't get it the first time, you will the second anyways. I just wanted to see if I could reproduce the level.

Nice idea

first try, if you want me to tell you to prove, let me know