When you have a certain amount of chips on the table, putting all of them in one box is considerably riskier than putting them in multiple boxes, despite the fact there is considerable correlation between the results of separate boxes on the same table. However, there is one thing worth mentioning. To fully understand the concept of fair value, refer to “Blackjack: the concept of expected value” in the Nov/Dec 2010 issue of World Gaming, available on our website – just type “concept of expected value” (with the quotes) in the search box on the home page. In the long run, opening multiple boxes is just like multiple results of opening one box. If we play and think long term, the fair value will become the overriding factor and it will diminish the effect of playing multiple boxes. As we have discussed before, every hand you play has a “fair value”, and if you play in the optimal way you will always receive that fair value in the long run. This conclusion is based on always playing the hands you are dealt in certain ways, and taking a long-term perspective on the game. We previously mentioned that in the long run, the number of boxes we play doesn’t really affect our chance of winning. If you spread that $1,000 over three or four boxes, there are even more scenarios. You can win both, lose both, win one lose one, push one win one, push one lose one, or push both.

In this case, there are more possible outcomes. If you spread that $1,000 over two boxes, you have two hands competing against the dealer’s hand. The hand on that single box decides whether you win, lose or push. You have one single hand competing against the dealer’s hand. Suppose you decide to bet $1,000, and play one box only. Let’s take a betting amount into consideration in order to discuss the matter.

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