Written by the Treasureguide for the exclusive use of the Treasure Beaches Report.
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| Fort Pierce Beach This Morning from Fort Pierce Jetty Beach Cam. |
3. Multiply the value of each outcome by its probability.
4. Add all the products to get the expected value.
In the coin flip game where you win $5 if the coin lands on heads and lose $3 if it lands on tails, the expected value is calculated as follows: Expected Value = (5 x 0.5) + (-3 x 0.5) = $1.
If you attempt to use the strategy of maximizing expected outcomes in metal detecting, you do the same thing. You identify the possible outcomes and the probability of each outcome and the value of each outcome.
I'm not saying to actually do the math but follow the logic. What are the outcomes.
When I began detecting I actually kept a record of all my coin finds, including the total number and type or value of coin. If I remember correctly, the average value of modern U.S. coins finds was about 7.5 cents. That, of course, was for the beaches I was detecting. Things could be different today and could be different for different beaches.
Lets make the situation more complex and more realistic. Not only might you find coins, but you might be hunting jewelry and dealing with junk.
I talked about trade-offs yesterday. You can look at dug junk as having a small negative value. On the other hand, good jewelry will have a high and possibly real high positive value.
If you've detected a site several times, you have a better idea of the types of objects that might be found there and the values. As you detect you might be constantly taking note of what learn about the probability of different types of finds. And that can definitely affect your decisions.
You may have learned that site X has tons of beer bottle cans, smashed beer cans, and other junk, and it has some coins, and perhaps an occasional cheap gold band. You might figure that there is a high probability of finding some amount of coins, and a probability of finding a cheap gold band, and virtually no chance of finding a very expensive ring or a Rolex.
Compare that with another site, maybe Y where you are likely to find very few coins and very few gold items, but the gold you do find has a high value. If you use the formula, you might find that site Y, even though it produces few finds, produces a higher average value. There might be more days when you completely strike out at that beach, but on those days when you hit anything, you do well.
As I've pointed out in previous posts, finding one Rolex is better than finding hundreds or even thousands of coins.
If you look at the probabilities and your best estimate of values, you might be surprised and you will have good information for making good decisions.
I hope you can see how the logic of the average expected value formula can be used for site selection. That kind of logic can also be used to help you make decisions about target ID and discrimination.
I've also talked a lot in the past about keeping good find records. They can assist you in estimating the likelihood (or probability) of different kinds of finds for different sites.
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| Surf Chart from SurfGuru.com. |
Nothing special going on with the surf or tides.
Good hunting,
Treasureguide@comcast.net

