public class UniformIntegerDistribution extends AbstractIntegerDistribution
| Constructor and Description | 
|---|
| UniformIntegerDistribution(int lower,
                          int upper)Creates a new uniform integer distribution using the given lower and
 upper bounds (both inclusive). | 
| Modifier and Type | Method and Description | 
|---|---|
| double | cumulativeProbability(int x)For a random variable  Xwhose values are distributed according
 to this distribution, this method returnsP(X <= x). | 
| double | getNumericalMean()Use this method to get the numerical value of the mean of this
 distribution. | 
| double | getNumericalVariance()Use this method to get the numerical value of the variance of this
 distribution. | 
| int | getSupportLowerBound()Access the lower bound of the support. | 
| int | getSupportUpperBound()Access the upper bound of the support. | 
| boolean | isSupportConnected()Use this method to get information about whether the support is
 connected, i.e. | 
| double | probability(int x)For a random variable  Xwhose values are distributed according
 to this distribution, this method returnsP(X = x). | 
inverseCumulativeProbability, logProbability, probability, solveInverseCumulativeProbabilitypublic UniformIntegerDistribution(int lower,
                                  int upper)
                           throws MathIllegalArgumentException
lower - Lower bound (inclusive) of this distribution.upper - Upper bound (inclusive) of this distribution.MathIllegalArgumentException - if lower >= upper.public double probability(int x)
X whose values are distributed according
 to this distribution, this method returns P(X = x). In other
 words, this method represents the probability mass function (PMF)
 for the distribution.x - the point at which the PMF is evaluatedxpublic double cumulativeProbability(int x)
X whose values are distributed according
 to this distribution, this method returns P(X <= x).  In other
 words, this method represents the (cumulative) distribution function
 (CDF) for this distribution.x - the point at which the CDF is evaluatedxpublic double getNumericalMean()
lower and upper bound upper, the mean is
 0.5 * (lower + upper).Double.NaN if it is not definedpublic double getNumericalVariance()
lower and upper bound upper, and
 n = upper - lower + 1, the variance is (n^2 - 1) / 12.Double.POSITIVE_INFINITY or
 Double.NaN if it is not defined)public int getSupportLowerBound()
inverseCumulativeProbability(0). In other words, this
 method must return
 inf {x in Z | P(X <= x) > 0}.
public int getSupportUpperBound()
inverseCumulativeProbability(1). In other words, this
 method must return
 inf {x in R | P(X <= x) = 1}.
public boolean isSupportConnected()
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