| Pdf Class |
Namespace: Imsl.Stat
The Pdf type exposes the following members.
| Name | Description | |
|---|---|---|
| Beta | Evaluates the beta probability density function.
| |
| Binomial | Evaluates the binomial probability density function. | |
| Chi | Evaluates the chi-squared probability density function
| |
| DiscreteUniform | Evaluates the discrete uniform probability density function.
| |
| Equals | Determines whether the specified object is equal to the current object. (Inherited from Object.) | |
| Exponential | Evaluates the exponential probability density function.
| |
| ExtremeValue | Evaluates the extreme value probability density function.
| |
| F | Evaluates the F probability density function. | |
| Gamma | Evaluates the gamma probability density function. | |
| Geometric | Evaluates the discrete geometric probability density function. | |
| GetHashCode | Serves as a hash function for a particular type. (Inherited from Object.) | |
| GetType | Gets the Type of the current instance. (Inherited from Object.) | |
| Hypergeometric | Evaluates the hypergeometric probability density function. | |
| Logistic | Evaluates the logistic probability density function. | |
| LogNormal | Evaluates the standard lognormal probability density function. | |
| NoncentralBeta | Evaluates the noncentral beta probability density function. | |
| NoncentralChi | Evaluates the noncentral chi-squared probability density function. | |
| NoncentralF | Evaluates the noncentral F probability density function. | |
| NoncentralStudentsT | Evaluates the noncentral Student's t probability density function. | |
| Normal | Evaluates the normal (Gaussian) probability density function. | |
| Pareto | Evaluates the Pareto probability density function. | |
| Poisson | Evaluates the Poisson probability density function. | |
| Rayleigh | Evaluates the Rayleigh probability density function.
| |
| ToString | Returns a string that represents the current object. (Inherited from Object.) | |
| Weibull | Evaluates the Weibull probability density function.
|