Probability distribution functions (PDF) are sometimes known as probability densities. In the case of continuous distributions, the area under the curve of the PDF for each interval equals the probability for the random variable to fall within that interval. The PDFs are useful in calculating event probabilities, characteristic functions and moments of a distribution.

Igor FunctionProbability Distribution
StatsBetaPDFBeta
StatsBinomialPDFBinomial
StatsCauchyPDFCauchy
StatsChiPDFChi-squared
StatsDExpPDFDouble-exponential
StatsErlangPDFErlang
StatsErrorPDFError
StatsEValuePDFExtreme-value (type I, Gumbel)
StatsExpPDFExponential
StatsFPDFF
StatsGammaPDFGamma
StatsGeometricPDFGeometric
StatsHyperGPDFHyper-geometric
StatsLogNormalPDFLognormal
StatsMaxwellPDFMaxwell
StatsNBinomialPDFNegative binomial
StatsNCChiPDFNon-central Chi-squared
StatsNCFPDFNon-central F
StatsNCTPDFNon-central Student T
StatsNormalPDFNormal (Gaussian)
StatsParetoPDFPareto
StatsPoissonPDFPoisson
StatsPowerPDFPower
StatsRayleighPDFRayleigh
StatsRectangularPDFUniform
StatsStudentPDFStudent T
StatsTriangularPDFTriangular
StatsVonMisesPDFvon-Mises
StatsWaldPDFWald
StatsWeibullPDFWeibull

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