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If only one Count is shown, then the percentages apply to only that certain Count. This means that when you're rolling two Dice, a Four and also a Ten both have 3 different combinations each out of the 36 total number of combinations possible between two Dice there's more about this below. So there are three different ways to make a Four , , and also three ways to make a Ten , , And finally, the bottom row shaded in blue shows the number of possible combinations displayed as a percentage.
This method is used for all of the charts in this guide. As you can see, the Counts on the left side of the charts are much less likely to occur than those on the right hand side. The further right you go on a chart, the more likely the listed counts are to occur. For example, the right-most entry in the "Two Dice Probability" chart is the 7 Count. This means that the 7 Count is the most likely to occur, with a So how do you utilize the raw data found in our charts?
Here's an explanation with the oft-used two-dice game Craps. One of the first bets you can make in the game of Craps is the Pass Line Bet. This bet will win instantly for you when the shooter the person throwing the dice throws a 7 or 11 on their first throw. You will lose this bet if the shooter instead throws either a 2, 3 or 12 on the first throw.
Let's use the Two Dice Probability Chart to determine the chances of each of those outcomes. The winning throws for the Pass Line bet are 7 or Using the chart, we see that a 7 count has a That totals up to approximate winning chances of So the losing chances equal We can see that concerning the Pass Line bet the shooter is almost twice as likely to roll a winning total than they are to roll a losing one. If this were the only bet and factor in the game it would be pretty simple, wouldn't it?
Actually, there is much more to the game than just this as any Craps player will surely tell you. Using the chart again we can see that while the player is more likely to throw a winning 7 or 11 compared to a losing 2, 3 or 12, a whopping Now we are beginning to see how the charts can be used to better understand the Dice games you are involved with.
But what about the Dice games that don't already exist? Knowing the mechanics of what makes a dice game work should put you well on your way to creating games of your own. Want an easy 3 Dice game? Make a game where the players get huge rewards when they throw a 10 or 11 count.
Since this is the most likely occurrence for three dice, more often than not they should come out pretty good. Need it a bit harder? Try a 4 dice game where you have to roll a 4, 5, 6, 22, 23 or 24 count to win a point. Even though that's 6 winning counts, the combined percentage chance of a winning count occurring is only 2. Read through the following section that covers our own invented dice game, and note how the reward system is geared based on the likely outcomes of two dice.
Let's explore our invented game called Strung to show how a game dependent on Dice sums might be constructed. The following table is brief rundown of the few rules of the game:. To start the game, both players should each have a pair of dice and 50 wagering units each in this example we used Poker chips. At the same time, each player rolls their two dice in front of them. They then each add up their Dice Count and compare it to the other players dice count. Chips are then won, lost or put into the Pot based on the chart above.
As we know from the Two Dice Probability chart, there are 12 different Counts sums possible between two dice. The least likely of all the counts are the 2 and 12, which are tied with only one occurrence each. In this game, as in almost all other games of any genre, the rarer an occurrence is the more value it receives in the game.
For example, in Poker the less likely a hand is to occur the higher it ranks. The Straight Flush is the most statistically unlikely hand in the game and is therefore the best hand you can have, followed by Four of a Kind which is the second least likely combination to occur. So following this logic, the premium rolls in our game are the least likely of all the two dice combos.
The two and the twelve counts make up only two combinations out of the total 36 combos for two dice. They are known as the Strung counts. If you roll a two or twelve and your opponent rolls anything other than a two or twelve themselves, you win all the chips in the current Pot.
But if they also roll a Strung count, a stalemate occurs and both players must roll again with neither player winning any chips. The next unlikely group would be the three , and eleven , counts that are known as the Take counts. Therefore we have also given these rolls a special bonus. Whenever you roll either of these counts and your opponent doesn't also roll a Take count or Strung count, you get to take out five chips from the Pot into your stack. If your opponent had rolled a Strung count, unfortunately the Strung count would have trumped your second-best Take Count and they'd have won the whole Pot you wouldn't even get to take out your five chips.
So Take counts are the second least likely counts and beat everything except for the Strung counts. But how do you get any chips into the Pot in the first place? If neither player rolls a Strung or Take count, the player who has the lower count must contribute the difference in the counts to the Pot. So if you roll a 9 count and your opponent rolls a 5 count, they would have to put in four chips into the Pot.
The difference between your higher count and their lower count is four 9 minus 5 equals 4 , so that's the amount they have to cough up. Whether or not they'll be able to win it back on the next roll will depend entirely on the Dice. And this is as it should be! Thank you for reading this featured game article! You new to the game? Worried its just to complex? And require a brilliant mind? Need a quick solution to learning quick and easy? No jargon, no complex processes. Simple learning!
Take action now and dive right into Chess Checkmate! Heading to Vegas and want to have a little fun with some Vegas Money? You a beginner or expert? You ready to toss those dice to a lucky 7? Learn how to place the right bet instead of the right toss! It doesn't stop giving you all about craps from the toss to the bank! Stop playing child games and begin learning the tips to Craps! Take action now and dive right in to Craps!
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