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The progression is d'Alembert the French mathematician and philosopher Jean Baptiste le Rond d'Alembert attributed, popular play system for the play on the simple chances with Roulette.

The player sets so long a unit, as long as he wins. After each loss it increases its employment by a unit, after each profit reduces it its employment by a unit.

Example:

1. Coup: Employment 1 pieces, lost; Balance -1

2. Coup: Employment 2 pieces, lost; Balance -3

3. Coup: Employment 3 pieces, lost; Balance -6

4. Coup: Employment 4 pieces, won; Balance -2

5. Coup: Employment 3 pieces, won; Balance +1

6. Coup: Employment 2 pieces, won; Balance +3

7. Coup: Employment 1 pieces

As soon as the player arrived after a same number of won and lost plays again with an employment of a piece, thus in the above example after six coups, then he won a unit for two played coups each.

This system relies on the law of reconciliation understood wrongly about many players, (the so-called Equilibre).

Assumed k coups are played, r mark fall the ball on Rouge and n=k-r mark on Noir; thus it does not apply that with more largely becoming k the quotient goes |r-n|/k against 0, that means however that also the difference r-n goes against 0. Actually strives |r-n| approximately infinitely.

The law of reconciliation applies only regarding the relative, not however regarding the absolute frequentnesses, which however for functioning D'Alemberts system would be necessary. Completely apart from the fact that due to the the number of the losses exceeds the number of the profits in the long term completely reliably.

One can prove with methods of the Martingal theory that none can guarantee however constituted system with Roulette on a long-term basis the profit. That is called if a player after a system plays and wins, then is to be due not to the quality of the system, but alone to luck.


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