cumulativeDistributionFunction

87 triples
GPTKB property

Alternative names (3)
CDF cdf cumulative distribution function

Random triples
Subject Object
gptkb:Pareto_distribution F(x; xm, α) = 1 - (xm/x)^α
gptkb:Generalized_extreme_value_distribution F(x) = exp(- (1 + ξ((x-μ)/σ))^{-1/ξ})
gptkb:double_exponential_distribution F(x|μ,b) = 1 - 0.5 * exp(-(x-μ)/b) for x ≥ μ
gptkb:Arcsin_distribution F(x) = (2/π) arcsin(√x) for x in [0,1]
gptkb:Lévy_distribution F(x; μ, c) = erfc(sqrt(c / (2(x-μ)))), x > μ
gptkb:Normal_Distribution Φ((x-μ)/σ)
gptkb:uniform_distribution (x-a)/(b-a) for a ≤ x ≤ b
gptkb:Gamma_distribution F(x;k,θ) = γ(k, x/θ) / Γ(k)
gptkb:Exponential_distribution 1 - exp(-lambda * x)
gptkb:bernoulli_distribution 0 for x<0, 1-p for 0≤x<1, 1 for x≥1
gptkb:gamma_distribution_(with_shape_n) incomplete gamma function
gptkb:Noncentral_chi-squared_distribution No closed form
gptkb:Lorentzian_distribution F(x; x0, γ) = (1/π) arctan((x - x0)/γ) + 1/2
gptkb:Noncentral_F-distribution no closed form
gptkb:Extreme_Value_Type_I_distribution F(x) = exp(-exp(-(x-μ)/β))
gptkb:t-distribution_(with_1_degree_of_freedom) (1/2) + (1/π) arctan(x)
gptkb:chi-squared_distribution γ(k/2, x/2)/Γ(k/2)
gptkb:Beta_distribution regularized incomplete beta function
gptkb:double_exponential_distribution F(x|μ,b) = 0.5 * exp((x-μ)/b) for x < μ
gptkb:Rayleigh_distribution 1 - exp(-x^2/(2σ^2)) for x ≥ 0