Posted: Fri Jun 03, 2011 10:59 am Post subject: I want to make profit. When to withdraw?
Recently, more and more popular in the casinos are "sticky" or "phantom" bonuses - the equivalent of varnish chips in real casinos. Bonus amount can not be removed, it should remain in the account (like "stick" to it) until it is completely lost, or will be terminated at the first withdrawal (disappear like a phantom). At first glance it may seem that the meaning of this little bonus - the jackpot-city-review
anyhow not get it, but it's not quite true. If you win, then good is really no bonus, but if you lose, he is quite able to help you. Without the bonus, you lose your $ 100 and all, goodbye. And with the bonus, even the "sticky" in your account will be another $ 100, which may well help you out. The probability to win back the loss in this case is only slightly less than 50% (to do this just put the whole amount on the odds in roulette). To maximize the benefit from the "sticky" bonuses should use the strategy of "hit or miss." In fact, if you play small stakes, you'll slowly and surely lose because of the negative mathematical expectation in the games, and bonus only prolong the agony, but does not help to win. Smart players will usually try to quickly realize the bonus - someone puts the entire amount of chances, hoping to double up (imagine you are putting all $ 200 at odds with a probability of 49% you win a net
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, with a probability of 51% you will lose your $ 100 and $ 100 bonus that is, you bet has positive expectation $ 200 * 0,49 - $ 100 * .51 = $ 47), who is using a progressive betting strategy such as the Martingale. It is recommended to set the desired amount of gain, for example, $ 200 and try to achieve it by playing risky. If you made a deposit of $ 100, got sticky $ 150 and plan to bring the amount in the account up to $ 500 (ie, win $ 250), the probability to reach the goal (100 +150) / 500 = 50%, the expected real value of the bonus for you (100 + 150) / 500 * (500-150) -100 = $ 75 (you can substitute your own numbers, but note that the formulas are given for the expectation of zero-sum games, in real games, the results are below.)
Return loss (cashback)
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