Monty Hall problem

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{{Wikipedia}}
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The '''Monty Hall Problem''' is a [[math|mathematical]] question which has puzzled mathematicians for years. Its solution led to two now well-known discoveries. The first is that in games of [[chance]], one can increase one's chances of success by opening a door with a goat behind it. The second and perhaps even more important discovery is that if you talk about the Monty Hall problem to your friends for hours and hours they will become extremely annoyed.
   
[[Image:GuySmiley.jpg|left|thumb|300px|This is a stupid site.]]
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==The Problem==
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[[Image:GuySmiley.jpg|left|thumb|150px|Monty Hall is seen here.]]
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The Monty Hall problem describes a real-life situation which contestants on Monty's popular daytime television program ''The Price Is Right'' would often find themselves to be a part of. In the scenario, a contestant is presented with three doors. One of the doors has a car behind it, and the other two conceal [[goats]]. The object of the exercise is for the contestant to pick the door with the car behind it, thus winning the car. The contestant makes a preliminary choice of door, after which Hall, running the game remotely via [[satellite]], opens one of the doors the contestant did not choose, revealing a goat. The contestant can then discuss with the goat whether he or she should stick with the door they have already picked, or switch to the other. One of the goats will always speak the truth, the other will always lie. Although 'speak' here is a purely metaphorical term, as the goats communicate by clomping their hooves on the floor. If Monty Hall's satellite is not working correctly, and it picks a door at random instead of always picking a door with a goat, then the game is forfeit and the contestant must settle for consolation prizes such as vitamin supplements and turtle wax. Mathematicians have proven that it is possible to argue about the implications of statistics in the Monty Hall problem for a long time, ignoring the non-mathematicians present who would prefer to talk about something else.
   
[[Image:GuySmiley.jpg|left|thumb|300px|This is a stupid site.]]
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==The Solution==
[[Image:GuySmiley.jpg|left|thumb|300px|This is a stupid site.]]
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It has been statistically shown that a contestant can increase one's chances of winning the car by up to two percent by trusting the goat revealed by Monty Hall. Since the three doors offer literally billions of different combinations of truth-goat, falsification-goat, and car, the exact odds are not known. However, moderately in-depth research done by [[The South|folks who watch a great deal of daytime television]] points to the trustability of the revealed goat to be slightly greater than forty-nine percent.
   
[[Image:GuySmiley.jpg|left|thumb|300px|This is a stupid site.]]
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The solution of the Monty Hall problem directly led to the formulation of the [[1978]] Public Lotteries Regulation Act, recognized in 47 states, which stipulates that state lotteries must be held at least three hundred yards from the nearest municipal [[zoo]].
[[Image:GuySmiley.jpg|left|thumb|300px|This is a stupid site.]]
 
   
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{{math}}
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Latest revision as of 16:13, June 25, 2011

Bouncywikilogo5
For those without comedic tastes, the self-proclaimed experts at Wikipedia have an article about Monty Hall problem.

The Monty Hall Problem is a mathematical question which has puzzled mathematicians for years. Its solution led to two now well-known discoveries. The first is that in games of chance, one can increase one's chances of success by opening a door with a goat behind it. The second and perhaps even more important discovery is that if you talk about the Monty Hall problem to your friends for hours and hours they will become extremely annoyed.

edit The Problem

GuySmiley

Monty Hall is seen here.

The Monty Hall problem describes a real-life situation which contestants on Monty's popular daytime television program The Price Is Right would often find themselves to be a part of. In the scenario, a contestant is presented with three doors. One of the doors has a car behind it, and the other two conceal goats. The object of the exercise is for the contestant to pick the door with the car behind it, thus winning the car. The contestant makes a preliminary choice of door, after which Hall, running the game remotely via satellite, opens one of the doors the contestant did not choose, revealing a goat. The contestant can then discuss with the goat whether he or she should stick with the door they have already picked, or switch to the other. One of the goats will always speak the truth, the other will always lie. Although 'speak' here is a purely metaphorical term, as the goats communicate by clomping their hooves on the floor. If Monty Hall's satellite is not working correctly, and it picks a door at random instead of always picking a door with a goat, then the game is forfeit and the contestant must settle for consolation prizes such as vitamin supplements and turtle wax. Mathematicians have proven that it is possible to argue about the implications of statistics in the Monty Hall problem for a long time, ignoring the non-mathematicians present who would prefer to talk about something else.

edit The Solution

It has been statistically shown that a contestant can increase one's chances of winning the car by up to two percent by trusting the goat revealed by Monty Hall. Since the three doors offer literally billions of different combinations of truth-goat, falsification-goat, and car, the exact odds are not known. However, moderately in-depth research done by folks who watch a great deal of daytime television points to the trustability of the revealed goat to be slightly greater than forty-nine percent.

The solution of the Monty Hall problem directly led to the formulation of the 1978 Public Lotteries Regulation Act, recognized in 47 states, which stipulates that state lotteries must be held at least three hundred yards from the nearest municipal zoo.


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