Does Benford’s Law Apply Roulette?

Benford’s Law is a statistical theory that predicts the probability of occurrence of digits in certain situations. The law is named after physicist Frank Benford, who discovered it while working on a project to study the logarithms of numbers.

The law states that in many real-world situations, the leading digit is likely to be small. For example, if you were to take a random sample of numbers from 1 to 100, you would expect about 30% of them to start with the digit 1.

The second most likely digit to occur as the first digit is 2, and so on.

The law has been found to apply in a wide variety of situations, including populations of cities, lengths of rivers, and ages of death. It has even been used to detect fraud, as it is harder to fake data that conforms to Benford’s Law than data that doesn’t.

So does Benford’s Law apply to roulette? In short, yes. A quick look at any roulette table will show that the majority of numbers end in 0 or 5.

This conforms to the predictions of Benford’s Law, as the leading digit in those cases is 1 or 2.

There are some exceptions, however. The number 13 appears more often than predicted by the law, as do the numbers 19 and 21.

This is likely due to the fact that players tend to avoid betting on these numbers out of superstition.

Overall, though, Benford’s Law does seem to hold true for roulette. So if you’re looking for a way to beat the odds, you might want to give it a try!.