Interface IProbabilityDensityFunction

All Superinterfaces:
IProbabilityFunction
All Known Subinterfaces:
IBinomialDistribution, IBoxedPDF, IChiSquareDistribution, IContinousPDF, IDiscretePDF, IExponentialDistribution, IGammaDistribution, ILognormalDistribution, INormalDistribution, IPoissonDistribution, ISamplePDF, IStudentTDistribution, IUniformDistribution, IUniformIntDistribution
All Known Implementing Classes:
AbstractContinousPDF, AbstractDiscretePDF, BinomialDistribution, BoxedPDFImpl, ChiSquareDistribution, ExponentialDistribution, GammaDistribution, GammaDistributionFromMoments, LognormalDistribution, LognormalDistributionFromMoments, NormalDistribution, PoissonDistribution, ProbabilityDensityFunctionImpl, SamplePDFImpl, StudentTDistribution, UniformDistribution, UniformIntDistribution

public interface IProbabilityDensityFunction extends IProbabilityFunction
In mathematics, a probability density function (pdf) serves to represent a probability distribution in terms of integrals. A probability density function is non-negative everywhere and its integral from -inf to +inf is equal to 1. If a probability distribution has density f(x), then intuitively the infinitesimal interval [x, x + dx] has probability f(x) dx. Informally, a probability density function can be seen as a "smoothed out" version of a histogram: if one empirically measures values of a continuous random variable repeatedly and produces a histogram depicting relative frequencies of output ranges, then this histogram will resemble the random variable's probability density (assuming that the variable is sampled sufficiently often and the output ranges are sufficiently narrow).
For more information see http://en.wikipedia.org/wiki/Probability_Density_Function