Notes

Casino Math

Craps

Understanding the probabilities or dice combinations is the key to understanding the mathematics behind craps. In my strategies, I only want to choose the bets that offer the greatest chance of winning. These are the pass line with odds, come bets with odds, occasional place bets on the 6 and 8, don't pass laying the odds, and don't come either with or without laying the odds.

The house percentage in craps has the lowest rate of any casino game if you place the above-mentioned bets. To reduce the house percentage, you can take only one odds on the pass line and come bets. This will reduce it to the 0.8 %... single odds. To reduce it further to the 0.6 %... tri odds. To make it almost as good as dead even, you can reduce it to the 0.5 %... triple odds.

I'm often asked at seminars why place bets don't perform as well as come bets. The answer lies in the combination of dice. This can be illustrated with a place bet. You can only win a direct bet on the number 5, which is also known as a place betting, on four different dice combinations: 1-4-4-1, 2-3, 3-2 and 2-2. That's it! When a 7 is rolled, which has a total of 6 dice combinations, the bet loses. That's 6 to 4, or 3 to 2 against you based on the dice combinations alone.

Let's now look at a come wager. When the come wager is in the coming area, it wins with a seven or eleven for a total number of eight dice combinations. It loses with a 2, 3 and 12 for a total loss of four dice combinations. It's 6-4, or 2 to 1 in favor of you for the immediate win over an immediate loss. For example, if that come bet went to the 5, it now has 4 different dice combinations to win. The come bet which started in the come zone and went to the five had 12 different combinations to win, as opposed to just 5 for the bet on the place. That's a huge advantage. This analysis is applicable to any place you bet.

You can also place odds on all come wagers. The casino advantage for place bets of the 4 and 10 is 6.7%, while the 4% on the 5 and 9 is 4% and the 1.5% on the 6 or 8. A come bet, regardless of what number it is, is only 0.8% and has single odds. The exact same odds are available for the pass line, which has single odds.

You must reduce the advantage of the casino and manage your money to maximize any streaks. most played games what the Benson Strategies are all about.

Blackjack


Blackjack is the only casino game in which the advantage or disadvantage of a player changes with every card that is played. Because the game favors the house by 4 percent, you can break the dealer and get the money. The house, of course!

Basic strategy can reduce the house advantage to 1.5%. This makes it an enjoyable game. A good foundation and money management can lead to a positive return.

Additionally, simple strategy can also be combined with card tracking to increase the player's advantage of 1%. As more high cards remain in an unplayed deck or shoe, the advantage of the player increases. High cards favor the player because they give the player a better chance to get a "pat" hand and also they increase the dealer's chance of breaking. The dealer has to hit on 16 or less. The dealer will break more often if there is a high number of cards.

The most common methods for tracking are simple high-lo counts (good for single-deck games) and card clustering methods (good to track shoe games). An advantage of 1% means that blackjack, when played correctly, is the only casino game that can provide a positive mathematical return.

free games to play is known as a negative expectation game (the same as craps, roulette, and other). This means that the house is always in the lead. The odds are always in favor of the house mathematically. This is only possible with perfect blackjack count (which is the reason they don't let players win a lot).

You can win at baccarat by following the trends. Any random or close to random sequence of events can create a trend. Because statistical significance depends on many plays, there won't be enough lay to create real probability numbers. You could be skewed in one direction: 50% more players than bankers for instance (which would be very nice, by the way).

Because there is so much activity, the casino has real statistical significance. Gaming is the only way they can lose. They only have to lose when they do not get enough players or are subject to typical business loss/profit scenarios. But they do NOT lose on the gaming. This is impossible. However, it is possible for the casino lose to players. These losses are compensated by the casino because they have enough players who can make the math work for them long-term.

This last point is crucial. This is because unless you play 24 hour a day, your mathematical statistics will not be the same as those at the casino. Our money management and departure rules eliminate this instantly. A bad play and/or lack of discipline will not win the Baccarat player.

Roulette

Roulette has a 5.26% advantage on the player. This is because the wheel has 38 numbers: 1-36, 0, and 00. However, the payoffs depend on only the 36 numbers and not 0 and 00. A single number pays 35-1. The casino's edge is the 0 or 00.

Over a long duration, the casino will have a clear mathematical advantage.

The Casino's Math

It takes a lot of play to win true odds
All statistics are based on an infinite number of rolls.
Hates deviations in bet sizes.
Does not like structured play, especially in departure rules and money management.
Once the volume is reached, the mathematical edge can be guaranteed.
Any enticement is offered by the casino to help you achieve this guaranteed mathematical edge.




Homepage: http://www.conceptwebcd.com/preferred-online-casino-games/