A Good Deal or No Deal Strategy

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In summary, a strategy for playing "Deal or No Deal" involves calculating the expected value for each round by dividing the sum of the remaining cases by the number of remaining cases. If the expected value for the remaining round is significantly less, it would be wise to accept the deal. However, this strategy may not be applicable in all situations, as factors such as individual prize goal and risk appetite may also play a role.
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moonman239
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You guys remember that old game show "Deal or No Deal"? You know, the one where a contestant goes for a $1,000,000 prize? Well, just for the reference, here's a little strategy I put together in case you ever find yourself playing "Deal or No Deal" with your friends:

1) For simplicity, we assume that whoever plays banker always offers the contestant an offer that = s the expected value (the average money one could expect to end up with)

2) For every round we calculate the expected value. This is done by adding up the values of the remaining cases and dividing them by the number of remaining cases.

3) We then calculate the expected amount of money lost on the round that has not been played yet.

4) If the expected value calculated in step 3 looks significantly less, it would be wise to accept the deal. Otherwise, you can say no deal with a fair amount of confidence that you will get a higher deal.
 
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UPDATE: Step 2 is pretty pointless in determining whether or not to say "deal" or "no deal".
 
  • #3
For this example since there's only one shot at the prize, the law of large numbers doesn't apply, which means that expected value is not necessarily the "fair" value of the deal (a similar concept applies in option pricing theory). The optimal strategy could also vary with the individual's prize goal or risk appetite.
 

What is the "A Good Deal or No Deal Strategy"?

The "A Good Deal or No Deal Strategy" is a mathematical approach to playing the popular game show "Deal or No Deal". It involves calculating the expected value of each case and making strategic decisions based on that value.

How does the strategy work?

The strategy involves assigning a probability to each case based on its value and the number of cases remaining. The expected value of each case is then calculated by multiplying the probability with the case's value. The player should then accept the banker's offer if it is greater than the expected value of the remaining cases, and decline if it is lower.

Is the strategy guaranteed to result in a win?

No, the strategy does not guarantee a win as there are always elements of luck involved in the game. However, it can increase the chances of winning by making more informed decisions based on probabilities and expected values.

Can the strategy be used in real life situations?

Yes, the same principles of the strategy can be applied in real life situations involving decision making under uncertainty. It can be particularly useful in negotiating deals or making investment decisions.

Are there any drawbacks to using the strategy?

One potential drawback is that it takes away from the excitement and spontaneity of the game. It also requires a good understanding of probabilities and mathematical calculations, which may not be everyone's strong suit. Additionally, the strategy does not account for personal preferences or emotions, which can play a role in decision making.

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