Craps Math Elements

by Frank Scoblete

This Learn to Play Craps lesson is dedicated to craps math and the eight distinct physical elements for controlled shooting.
Casinos games do have house edges, some high, some low.
When discussing craps math, blackjack is an exception because it is possible for some players to get the mathematical edge by playing perfect strategy and tracking the cards that have been played.
The mathematical underpinnings of all the other casino games rely on randomness; as in the spin of a roulette ball; the random shuffling of cards, usually by machine, at Let It Ride and Caribbean Stud before dealing out only a single round; the throwing of dice against a back wall to deflect and make them randomly bounce hither and yon. Randomness is the key to these games and the math is based on a random distribution of results. Given such a random distribution of results, in the long run the casinos must win, as they rarely pay off bets at the true odds.

However, in craps if the game is “derandomized,” therefore, craps math  underpinnings of it must change.
Take a simple craps math example. The 6 comes up five times for every six times a 7 comes up. The casino gets its edge on a 6 Place bet by paying $7 for every $6 wagered.
For a $6 player, the house loses 5 bets (total loss: $35) but wins 6 bets (total win: $36). House wins $1 for every 11 decisions on the 6.

But what if a player were able to change the craps math of the game so that the 6 and 7 come up the same number of times, say, six times each?
Now the casino loses $42 on the six times the 6 appears, but only wins $36 on the six times the 7 appears. Suddenly the craps math changes and the player has flipped the game in his favor big time.
Players who attempt to flip the game to favor them can only do so by exerting influence over the results of their throws.
This is called many names, rhythmic rolling, controlled shooting, precision shooting, but all these names mean one thing – the player is trying to influence the dice so that the result of the game is no longer random.
How is this accomplished? Dice control analysts have isolated eight distinct physical elements for controlled shooting; each one of which must be done with a high level of proficiency for the player to actually gain a real-world casino advantage.

The eight elements for Craps Math are as follows:
1. Table position: Dice controllers must have their “spot” and “stance” for effective throwing. Most dice-control experts recommend learning only four positions so that, with practice, you can become proficient from any one of them.
2. Setting the dice: The initial dice-set that a shooter uses will, if the throw is dead-on accurate, determine which are most likely to appear.
3. Pick-up angle: They angle that you use to pick up the dice will determine whether they stay flat against each other, desirable, or tend to split, undesirable.
4. Grabbing the dice: Coming in with the proper angle will allow a shooter to grab the dice without the dice moving or slipping. Both dice sides must be given equal force or the dice will split.
5. Gripping the dice: Once you have the dice in your hand, how you grip them, the pressure you exert, how many fingers you utilize, will determine how much control you have over them.
6. Delivering the dice: How you utilize your fingers, wrist and arm to make a soft, perfectly pitched throw is similar to how a pitcher will use his fingers, wrist and arm to deliver a baseball.
7. Spin control: How fast the dice spin, how many revolutions they make before hitting the back wall, whether they are mirror images of each other or delayed mirror images will determine the effectiveness of the throw.
8. Controlling bounce: The harder and higher the dice bounce, the tougher it is to control the outcome. The softer they hit the back wall, the less influence the back wall has on the dice.
 
Now you might wonder why five of the eight craps math elements deal with the initial conditions and only three elements deal with actually “throwing” the dice.
By way of analogy, if I am going to move an object one inch into a box that is two inches wide and my thrust pushes the object in such a way that it is off one-thousandth of an inch, there will be no trouble getting the object into the box.

However, if I want to land that same object on the moon and I’m off a thousandth of an inch in my initial trajectory, I am going to miss the entire moon. Small changes in the initial conditions have profound ramifications over extended time and space. So we want the initial conditions of a dice throw to be as uniform as we can get them.

If the initial conditions are off, it doesn’t matter how softly you deliver the dice, you aren’t going to have the ability to change the craps math. Initial conditions, from grabbing, gripping and setting, must be as stable as we can humanly make them to have a chance to make craps math a positive expectation for the expert player.
Craps was constructed by the casinos to have a house edge; it was built on a foundation of randomness and probability.
But dice control and craps math changes all that by taking your mind and muscles and flipping the game by physical means to favor the player.           
 
Craps Math is followed by the 1, 2 Punch strategy
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