cumulativeDistributionFunction

87 triples
GPTKB property

Alternative names (3)
CDF cdf cumulative distribution function

Random triples
Subject Object
gptkb:negative_binomial_distribution sum of PMFs up to k
gptkb:Inverse_gamma_distribution Γ(α, β/x) / Γ(α)
gptkb:Beta_distribution regularized incomplete beta function
gptkb:Generalized_extreme_value_distribution F(x) = exp(- (1 + ξ((x-μ)/σ))^{-1/ξ})
gptkb:Inverse_chi-squared_distribution F(x; ν) = Γ(ν/2, 1/(2x))/Γ(ν/2)
gptkb:Negative_Binomial_Distribution Regularized incomplete beta function
gptkb:exponential_distribution 1 - exp(-lambda * x)
gptkb:univariate_standard_normal_distribution (1/2)[1 + erf(x/√2)]
gptkb:discrete_uniform_distribution F(x) = (floor(x) - a + 1)/n for a ≤ x < b
gptkb:Fisher–Snedecor_distribution I_{d1 x/(d1 x + d2)}(d1/2, d2/2)
gptkb:Pearson_Type_V CDF(x; a, b) = Γ(a, b/x) / Γ(a)
gptkb:univariate_normal_distribution Φ((x-μ)/σ)
gptkb:Hypergeometric_distribution Sum of PMF from lower bound to k
gptkb:von_Mises_distribution no closed form
gptkb:circular_normal_distribution no closed form
gptkb:Pearson_Type_X_distribution regularized incomplete beta function
gptkb:Delta_Distribution Heaviside Step Function
gptkb:Chi-squared_distribution P(x; k) = γ(k/2, x/2)/Γ(k/2)
gptkb:Cauchy_distribution F(x; x0, γ) = (1/π) arctan((x - x0)/γ) + 1/2
gptkb:Negative_binomial_distribution Sum of PMF up to k

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