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A very common notation, considered a standard, expresses a dice roll as nds or nDs, where n is the number of dice rolled and s is the number of sides on each die; if only one die is rolled, n is normally not shown. For example, d4 denotes one four-sided die; 6d8 means the player should roll six eight-sided dice and sum the results.
1d6×5 or 5×d6 means "roll one 6-sided die, and multiply the result by 5." 3d6×10+3 means "roll three 6-sided dice, add them together, multiply the result by 10, and then add 3." Multiplication can also mean repeating throws of similar setup (usually represented by the letter "x", rather than the multiplication symbol):
5 points: 60 ⁄ 216 (27.78%) One pair plus any other value; the odd die is the point value. This is sometimes called "spare and a pair" or "pair and a point". For example, either 2-2-5 or 1-1-5 would give a point value of 5, and either would outscore a roll of 3-3-4 (point value of 4), which would in turn outscore a roll of 5-5-2 (point value ...
The following chart shows the dice combinations needed to roll each number. The two and twelve are the hardest to roll since only one combination of dice is possible. The game of craps is built around the dice roll of seven, since it is the most easily rolled dice combination. Combinations of two dice, illustrated
The table below summarizes the preferred moves for each of the 15 possible opening rolls, as selected by detailed computer simulations, referred to as "rollouts". [3]The first column is the move that the rollout says gives the most equity (i.e. the average profit or loss that one would net, per game, by playing the position to conclusion an infinite number of times). [4]
The dice had two narrow sides and two broad sides, with one of the narrow sides being flat, the other concave, while one broad side was concave and the other convex. [8] The sides were marked with the values 1,3,4 and 6, with opposing sides adding up to seven.
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Consider the following set of dice. Die A has sides 2, 2, 4, 4, 9, 9. Die B has sides 1, 1, 6, 6, 8, 8. Die C has sides 3, 3, 5, 5, 7, 7. The probability that A rolls a higher number than B, the probability that B rolls higher than C, and the probability that C rolls higher than A are all 5 / 9 , so this set of dice is intransitive. In ...