First loss -1 Second loss -3 -- Total loss -4 The object of the system being to win a unit per _coup_ as well as to recover any loss, in order to keep a clear record of the amount you require to win, it is best to add one unit to your losses after every _coup_. Supposing that the game is begun with four losing and three winning _coups_, it will be scored as follows:-- First loss 1 to which add 1 more. 1 -- Total -2 Second stake -3 and lose. -- Lost -5 to which add 1 more. 1 -- Total -6 Third stake -4 and lose. -- Lost -10 to which add 1 more. 1 -- Total -11 Fourth stake -5 and lose. -- Lost -16 to which add 1 more. 1 -- Total -17 Fifth stake +6 and win. Lost -11 to which add 1 more. 1 -- Total -12 Sixth stake +7 and win. -- Lost -5 to which add 1 more. 1 -- Total -6 Seventh stake 7 and win. -- Result +1 Result.--_Coups_ played, 7; _coups_ lost, 4; units won, 20. _Coups_ won, 3; units lost, 13. Total won, 7. The last stake, it will be observed, is only 7 instead of 8. This is because you only require to arrive at a result of +1. Had 8 been staked in the ordinary course and won, you would have won a unit more than you needed, but would have taken some unnecessary risk. Those desirous of giving various systems a trial should not omit to study the method of staking set forth in Mr. Victor Bethell's lively little book, _Ten Days at Monte Carlo_. A merit of this system is that it only seeks to win a certain moderate amount every day, and does not allure the player with hopes of immense and impossible gain. Most systems as a rule prove successful for a short time, and while this happy state of affairs prevails, the player, not unnaturally, congratulates himself upon having discovered an infallible method of overcoming the wiles of chance. Sooner or later, alas, comes the day when his laborious calculations prove quite powerless to defeat the bank, and clearly demonstrate that the success, which at one time seemed so certain and easy, was merely the result of having hit upon a vein of good luck.