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Yahtzee is a dice game that uses five standard six-sided dice. On each turn, players are given three rolls to obtain several different objectives. After each roll, a player may decide which of the dice if any are to be retained and which are to be rerolled.
The objectives include a variety of different kinds of combinations, many of which are taken from poker. Every different kind of combination is worth a different amount of points. Two of the types of combinations that players must roll are called straights : a small straight and a large straight. Like poker straights, these combinations consist of sequential dice. Small straights employ four of the five dice and large straights use all five dice. Due to the randomness of the rolling of dice, the probability can be used to analyze how likely it is to roll a small straight in a single roll.
We assume that the dice used are fair and independent of one another. Thus there is a uniform sample space consisting of all possible rolls of the five dice. Although Yahtzee allows three rolls, for simplicity we will only consider the case that we obtain a small straight in a single roll. Since we are working with a uniform sample space , the calculation of our probability becomes a calculation of a couple of counting problems.
The probability of a small straight is the number of ways to roll a small straight, divided by the number of outcomes in the sample space. It is very easy to count the number of outcomes in the sample space. We are rolling five dice and each of these dice can have one of six different outcomes.
This number will be the denominator of the fractions that we use for our probability. Next, we need to know how many ways there are to roll a small straight. This is more difficult than calculating the size of the sample space. We begin by counting how many straights are possible. A small straight is easier to roll than a large straight, however, it is harder to count the number of ways of rolling this type of straight.