This can be considered an implicit addendum to the many great "scam indicator" lists.
Godel's Scammer Incompleteness Theorem
For any given list of scam indicators, a scam exists which is not covered by that list.
Formal proof:
1. Scam indicators can be considered as logical axioms. For instance, a scam indicator could be
"The stated identities of the project team do not exist."
2. For any given set (list) of scam indicators, there are a finite number of indicators on that list.
3. Functions within a scam indicator can be assigned natural numbers. For instance, "If identity is false, then it is a scam" If=1, identity=2, is=3, false=4, then=5, it=6, a scam=7.
4. These assigned number can be input into a "Godel Scam Number" which is the product of prime numbers that are each taken to the power of x where x is the next "assigned natural number." For instance, the Godel Scam Number in step 3 would be 2^1x3^2x5^4x7^5x11^6x13^7= 2.1018528e+22
5. No finite set contains all natural numbers.
6. Therefore, Godel scam numbers exist which will be outside of the scam set no matter how large that set is.
Conclusion: It is impossible to create a complete list of scams.
So don't get angry when something is left out.
Topic: Godel's Scam Incompleteness Theorem (Read 155 times)
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