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The use of the theory of chances in the game of roulette
Ther's no system proved mathematically which allows to win the roulette all te time. It's a gambling, a game of chance and the theory of chances can't help you here.
Entstein siad: "The only way to win in the game of roulette constantly is to stole money from the table".
All we can do with the help of the theory of chances is to calculate the possibility of termination of every game and the expected value otherwise - an advantage of a casino.
The expected value is the basic notion in the theory of chances which serves for average evaluation of some random quantity. The expected value is like the centre of gravity if we hold the possibilities of quantities as a lot of points.
Supposing, as a result of the game "n" different terminations are possible, the possibility of every case is equal to "pi". Then the expected value of quantity "x" which takes values "xi" for every case is calculated as folows:
E(x) = x1p1 + x2p2 + ... + xnpn ,
In case the possibilities of terminations are the same the formula looks like arithmetic average:
E(x) = x1/n+ x2/n + ... + xn/n = (x1 + x2 + ... + xn) / n
Why is the notion of the expected value the most important in the theory of chances? It turns out that it's possible with its help to predict the estimate of value of some random characteristic within rather long period of time.
Using the analogy with the centre of gravity we may say that any physical body in an uncertain state will strive for equillibrium, like average evaluation of some random quantity will strive for its expected value.
This fact is strictly proved in the course of the theory of chances.
The only working system which helps you to win the roulette constantly was invented in the 19 century and it is used till now. All is simple - open your own casino and earn a great deal of money.
Strategies are left for those who continue to dream. Some of these strategies are not for American roulette. In any case American roulette reduces your chances of winnings twice.
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