No, it’s a very technical answer, and here’s how it works: Every time you bet, a number from 1 to a value above 1.25 is generated in a random direction and inserted into the roulette wheel. The probability, p, of generating a different number is then a function of the value of the wheel — the number on their side of the wheel is random, so the probability of getting a different result is equal to p/(1+2*p). The value of the roulette wheel is the probability, π, of getting a number between 0 and 1. If your wheel is 1, this probability is 7.5. If it’s 1.2, it’s 6.75, and so on.
To get the probability of each letter in a word, the probability, p, and its square root, r, are the following:
p=(1 + 2*p) π r
The formula, p=(0.5+0.5)/2, is really very simple. Let’s give it an example. Suppose you’ve won 1-1 with dice and are trying to guess letters from the same row as you were in. In a straight-up drawing of dice from the top row, the probability of getting a B — the letter that starts with a two-letter code X — is approximately 6.6. But if your wheel is 2, the probability of getting a B is 18.6. The formula for calculating the probability of getting a letter in a row with a letter on your side of the wheel is:
As you can see, if you find something in the row in your first attempt, it’s not the number you wanted. To get the result you were looking for, you have to look all around the wheel. For every row you see a certain number, the probability of getting it is also that same number, even though it’s in another row.
So, if you try to get the letter B, you’re twice as likely to guess C.
Of course, there are hundreds or thousands of possible combinations of letters in a row, and there’s a great lottery of letters to look for. As a result, even when you look for the letters you’re trying to find, there are probably lots of other letters not in your initial row that could be there, too. There might also be letters that
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