Provides common base for various continues distributions. More...


Public Member Functions | |
| _.DeepSee.extensions.stat.Abstract1DDistribution | GetDiscreteDistribution (_.Library.Double x0, _.Library.Double x1, _.Library.Integer n, _.Library.Status sc) |
| Returns a discrete distribution between values x0 and x1 constructed from. More... | |
| _.Library.Double | cdf (_.Library.Double x1, _.Library.Double x2) |
| An interface method for cumulative distribution function (CDF). More... | |
| _.Library.Double | pdf (_.Library.Double x) |
| An interface method for probability distribution function (PDF). More... | |
Static Private Member Functions | |
| _.Library.Boolean | IsContinuous () |
| Returns 1. | |
Additional Inherited Members | |
Public Attributes inherited from AbstractDistribution | |
| Entropy | |
| More... | |
| Mean | |
| More... | |
| Variance | |
| More... | |
Provides common base for various continues distributions.
| _.DeepSee.extensions.stat.Abstract1DDistribution GetDiscreteDistribution | ( | _.Library.Double | x0, |
| _.Library.Double | x1, | ||
| _.Library.Integer | n, | ||
| _.Library.Status | sc | ||
| ) |
Returns a discrete distribution between values x0 and x1 constructed from.
this continues distribution. The discrete distribution is divided into n bins.
| _.Library.Double cdf | ( | _.Library.Double | x1, |
| _.Library.Double | x2 | ||
| ) |
An interface method for cumulative distribution function (CDF).
Optionally provides a cumulative probability
of a value being between two values x1 and x2.
If called with 1 argument(x1) or if the value of second argument is empty string then returns CDF value for x1. If called with two arguments, x1 and x2 then returns a probability of a value being between x1 and x2.
Reimplemented in NormalDistribution, MixedDistribution, and ExpDistribution.
| _.Library.Double pdf | ( | _.Library.Double | x | ) |
An interface method for probability distribution function (PDF).
Returns PDF value for x.
Reimplemented in NormalDistribution, MixedDistribution, and ExpDistribution.