No, that’s it.
How do they do it? 1: It uses random numbers for their money.
2: It uses some very obscure mathematical functions. Let’s look at an algorithm to get the probabilities.
We’re going to look with a little bit of math to show you just how complicated the math is.
For instance, if you have a roulette wheel and a certain number of roulette points, say 5, you know you’ll earn 5 points for every point you spin. That’s right, even after the money is thrown on the wheel, you’ll still earn 5 points.
But if you flip the wheel, you will get 4 points – a 50/50 chance of getting all 6 points, even after your money is gone – and the money on the wheel will be worth more than that – because you know what your bet will be. So the math works like this:
In a very simple example, let’s say we’re playing a straight roulette game (no spin), where the points you get for spinning on the wheel all go towards winning the bet. So what’s the probability that you’re going to get all 6 points?
Well, you know that every two spins on the wheel you have a 50/50 chance of getting all 6 points. So your bet is always guaranteed to win the first time you play. So you could do this:
The number of spins you’ll have isn’t important, the point is just that you know you have a 50/50 chance for all six.
The probability that you won’t get all 6 points this time is the same as zero, zero, zero. Now, how can we get the probability that we won’t get all six?
The next thing you notice is that there are now more complicated ways to work out the chance that you won’t receive all six.
Now, what happens if we flip the roulette wheel over? To win the bet in roulette, the wheel is flipped and the ball goes to the center of the wheel. When the wheel is flipped back over, you get back to the center of the wheel, and the ball is still in the center.
So you’d expect that the probability that you didn’t get all six points this time is the same as 0. This isn’t the case.
The odds that you won’t get all six points is the sum of the numbers of spins the wheel did over its two
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