public class GeometricDistribution extends AbstractIntegerDistribution
random, randomData
Constructor and Description 

GeometricDistribution(double p)
Create a geometric distribution with the given probability of success.

GeometricDistribution(RandomGenerator rng,
double p)
Creates a geometric distribution.

Modifier and Type  Method and Description 

double 
cumulativeProbability(int x)
For a random variable
X whose values are distributed according
to this distribution, this method returns P(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.

double 
getProbabilityOfSuccess()
Access the probability of success for 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. whether all integers between the lower and upper bound of
the support are included in the support.

double 
logProbability(int x)
For a random variable
X whose values are distributed according to
this distribution, this method returns log(P(X = x)) , where
log is the natural logarithm. 
double 
probability(int x)
For a random variable
X whose values are distributed according
to this distribution, this method returns P(X = x) . 
cumulativeProbability, inverseCumulativeProbability, reseedRandomGenerator, sample, sample, solveInverseCumulativeProbability
public GeometricDistribution(double p)
p
 probability of success.OutOfRangeException
 if p <= 0
or p > 1
.public GeometricDistribution(RandomGenerator rng, double p)
rng
 Random number generator.p
 Probability of success.OutOfRangeException
 if p <= 0
or p > 1
.public double getProbabilityOfSuccess()
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 evaluatedx
public double logProbability(int x)
X
whose values are distributed according to
this distribution, this method returns log(P(X = x))
, where
log
is the natural logarithm. In other words, this method
represents the logarithm of the probability mass function (PMF) for the
distribution. Note that due to the floating point precision and
under/overflow issues, this method will for some distributions be more
precise and faster than computing the logarithm of
IntegerDistribution.probability(int)
.
The default implementation simply computes the logarithm of probability(x)
.
logProbability
in class AbstractIntegerDistribution
x
 the point at which the PMF is evaluatedx
public 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 evaluatedx
public double getNumericalMean()
p
, the mean is (1  p) / p
.Double.NaN
if it is not definedpublic double getNumericalVariance()
p
, the variance is
(1  p) / (p * p)
.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}
.
Integer.MAX_VALUE
).public boolean isSupportConnected()
true
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