Package jdistlib.generic
Class GenericDistribution
java.lang.Object
jdistlib.generic.GenericDistribution
- Direct Known Subclasses:
Ansari,Arcsine,AsymmetricLaplace,Beta,BetaBinomial,BetaNegativeBinomial,BetaPrime,Binomial,BirnbaumSaunders,Categorical,Cauchy,CensoredDistribution,CertifiedInfiniteDiscreteDistribution,CgmyDistribution,Chi,ChiSquare,ConditionalDistribution,DelaporteDistribution,DiscreteLaplace,DiscreteWeibull,Empirical,EmpiricalDistribution,Exponential,ExponentiallyModifiedGaussian,Extreme,F,FellerPareto,FiniteGridDistribution,FoldedNormal,Fretchet,Gamma,GeneralizedBetaSecondKind,GeneralizedF,GeneralizedGamma,GeneralizedHyperbolicDistribution,GeneralizedInverseGaussianDistribution,GeneralizedPareto,Geometric,GEV,Gompertz,Gumbel,HalfCauchy,HalfNormal,HalfT,Huber,HurdleNegativeBinomial,HurdlePoisson,HyperGeometric,InvGamma,InvNormal,Kendall,Kumaraswamy,Laplace,Levy,LevyIncrementDistribution,Lindley,Logarithmic,Logistic,LogitNormal,LogLogistic,LogNormal,Makeham,Maxwell,MaxwellBoltzmann,MeixnerDistribution,MixtureDistribution,MonotoneTransformDistribution,Nakagami,NegativeHypergeometric,NegBinomial,NonCentralBeta,NonCentralChiSquare,NonCentralF,NonCentralT,Normal,NormalTemperedStableDistribution,NumericalContinuousDistribution,NumericalDiscreteDistribution,NumericalPiecewiseDistribution,OptionImpliedDistribution,Order,OrderStatisticDistribution,PhaseType,Poisson,PoissonBinomial,PoissonInverseGaussian,PolyaAeppliDistribution,PositiveNormal,PositiveTemperedStableDistribution,Rayleigh,ReverseWeibull,Rice,SignRank,SinhArcsinh,Skellam,SkewedT,Slash,Spearman,StableDistribution,T,Triangular,TruncatedContinuousDistribution,Tukey,TukeyLambda,Tweedie,Uniform,VarianceGammaDistribution,Weibull,Wilcoxon,ZeroInflatedNegativeBinomial,ZeroInflatedPoisson,ZeroTruncatedNegativeBinomial,ZeroTruncatedPoisson,Zipf
An interface for a generic distribution. All parameters have to be encoded (either as fields or otherwise).
Treat this interface as an adapter to the other distributions.
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Field Summary
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Constructor Summary
Constructors -
Method Summary
Modifier and TypeMethodDescriptionprotected static booleancopyBackward(double[] input, int inputOffset, double[] output, int outputOffset, int length) Whether an in-place, right-shifted operation must run from right to left.doublecumulative(double p) Assume lower tail and non-logdouble[]cumulative(double[] p) Assume lower tail and non-logdouble[]cumulative(double[] p, boolean lower_tail, boolean log_p) abstract doublecumulative(double p, boolean lower_tail, boolean log_p) doublecumulative_hazard(double p) Cumulative hazard function, which is basically -ln(1-CDF).double[]cumulative_hazard(double[] p) voidcumulativeInto(double[] input, int inputOffset, double[] output, int outputOffset, int length, boolean lowerTail, boolean logP) Evaluates CDF values into caller-owned storage.double[]density(double[] x) Assume non-logdouble[]density(double[] x, boolean log) abstract doubledensity(double x, boolean log) voiddensityInto(double[] input, int inputOffset, double[] output, int outputOffset, int length, boolean log) Evaluates densities into caller-owned storage after one range validation.double[]hazard(double[] t, boolean give_log) doublehazard(double t, boolean give_log) Hazard function of a distribution.double[]inverse_survival(double[] p, boolean log_p) doubleinverse_survival(double p, boolean log_p) Inverse survival function, which is basically quantile(1-p).doublequantile(double q) Assume lower tail and non-logdouble[]quantile(double[] q) Assume lower tail and non-logdouble[]quantile(double[] q, boolean lower_tail, boolean log_p) abstract doublequantile(double q, boolean lower_tail, boolean log_p) voidquantileInto(double[] input, int inputOffset, double[] output, int outputOffset, int length, boolean lowerTail, boolean logP) Evaluates quantiles into caller-owned storage.abstract doublerandom()double[]random(int n) doubleDeprecated.voidrandomInto(double[] output, int offset, int length) Generates directly into caller-owned storage.voiddouble[]survival(double[] p) Survival function, which is basically 1-CDF.double[]survival(double[] p, boolean log_p) doublesurvival(double p, boolean log_p) Survival function, which is basically 1-CDF.
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Field Details
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random
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Constructor Details
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GenericDistribution
public GenericDistribution()
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Method Details
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density
public abstract double density(double x, boolean log) -
cumulative
public abstract double cumulative(double p, boolean lower_tail, boolean log_p) -
quantile
public abstract double quantile(double q, boolean lower_tail, boolean log_p) -
random
public abstract double random() -
density
public double[] density(double[] x, boolean log) -
densityInto
public void densityInto(double[] input, int inputOffset, double[] output, int outputOffset, int length, boolean log) Evaluates densities into caller-owned storage after one range validation. -
density
public double[] density(double[] x) Assume non-log- Parameters:
x-- Returns:
- density
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cumulative
public double cumulative(double p) Assume lower tail and non-log- Parameters:
p-- Returns:
- cdf
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cumulative
public double[] cumulative(double[] p, boolean lower_tail, boolean log_p) -
cumulativeInto
public void cumulativeInto(double[] input, int inputOffset, double[] output, int outputOffset, int length, boolean lowerTail, boolean logP) Evaluates CDF values into caller-owned storage. -
cumulative
public double[] cumulative(double[] p) Assume lower tail and non-log- Parameters:
p-- Returns:
- cdf
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quantile
public double[] quantile(double[] q, boolean lower_tail, boolean log_p) -
quantileInto
public void quantileInto(double[] input, int inputOffset, double[] output, int outputOffset, int length, boolean lowerTail, boolean logP) Evaluates quantiles into caller-owned storage. -
quantile
public double[] quantile(double[] q) Assume lower tail and non-log- Parameters:
q-- Returns:
- quantile
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quantile
public double quantile(double q) Assume lower tail and non-log- Parameters:
q-- Returns:
- quantile
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random
public double[] random(int n) -
randomInto
public void randomInto(double[] output, int offset, int length) Generates directly into caller-owned storage. -
hazard
public double hazard(double t, boolean give_log) Hazard function of a distribution. Defined as: pdf / (1-cdf)- Parameters:
t-give_log-- Returns:
- hazard value
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hazard
public double[] hazard(double[] t, boolean give_log) -
cumulative_hazard
public double cumulative_hazard(double p) Cumulative hazard function, which is basically -ln(1-CDF).- Parameters:
p-- Returns:
- survival function
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cumulative_hazard
public double[] cumulative_hazard(double[] p) -
survival
public double survival(double p, boolean log_p) Survival function, which is basically 1-CDF.- Parameters:
p-- Returns:
- survival function
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survival
public double[] survival(double[] p, boolean log_p) -
survival
public double[] survival(double[] p) Survival function, which is basically 1-CDF. Assume non-log.- Parameters:
p-- Returns:
- survival function
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inverse_survival
public double inverse_survival(double p, boolean log_p) Inverse survival function, which is basically quantile(1-p).- Parameters:
p-log_p- true if the p-value is in log scale- Returns:
- Inverse survival function
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inverse_survival
public double[] inverse_survival(double[] p, boolean log_p) -
setRandomEngine
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getRandomEngine
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random
Deprecated.Old RNG API- Parameters:
r- random number generator- Returns:
- Random number for the distribution
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copyBackward
protected static boolean copyBackward(double[] input, int inputOffset, double[] output, int outputOffset, int length) Whether an in-place, right-shifted operation must run from right to left.
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