momentGeneratingFunction
17
triples
GPTKB property
Random triples
| Subject | Object |
|---|---|
| gptkb:Laplace_distribution | (1-b^2 t^2)^(-1) for |t|<1/b |
| gptkb:gamma_distribution | (1-θt)^{-k}, for t < 1/θ |
| gptkb:Gaussian_Distribution | exp(μt + (σ^2 t^2)/2) |
| gptkb:Chi-squared_distribution | (1-2t)^{-k/2}, t < 1/2 |
| gptkb:Negative_binomial_distribution | (p/(1-(1-p)e^t))^r |
| gptkb:Rademacher_random_variables | cosh(t) |
| gptkb:normal_distribution | exp(μt + 0.5σ²t²) |
| gptkb:Gumbel_distribution | Γ(1 - βt) exp(μt) for t < 1/β |
| gptkb:Normal_Distribution_Function | exp(μt + (σ^2 t^2)/2) |
| gptkb:Normal_Distribution | exp(μt + 0.5σ^2t^2) |
| gptkb:Log-normal_distribution | does not exist for all t |
| gptkb:Gaussian_distribution | exp(μt + 0.5σ^2t^2) |
| gptkb:normal_distribution_(precision_parameter) | exp(μt + t^2/(2τ)) |
| gptkb:Gamma_distribution | (1-θt)^{-k}, for t < 1/θ |
| gptkb:Standard_normal_distribution | exp(t^2/2) |
| gptkb:Extreme_Value_Type_I_distribution | Γ(1-tβ) exp(μt), for tβ < 1 |
| gptkb:Normal_distribution | exp(μt + 0.5σ^2t^2) |