libstdc++
std::cauchy_distribution< _RealType > Class Template Reference

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Detailed Description

template<typename _RealType = double>
class std::cauchy_distribution< _RealType >

A cauchy_distribution random number distribution.

The formula for the normal probability mass function is $p(x|a,b) = (\pi b (1 + (\frac{x-a}{b})^2))^{-1}$

Definition at line 2694 of file random.h.


Member Typedef Documentation

template<typename _RealType = double>
typedef _RealType std::cauchy_distribution< _RealType >::result_type

The type of the range of the distribution.

Definition at line 2701 of file random.h.


Member Function Documentation

template<typename _RealType = double>
result_type std::cauchy_distribution< _RealType >::max ( ) const [inline]

Returns the least upper bound value of the distribution.

Definition at line 2785 of file random.h.

template<typename _RealType = double>
result_type std::cauchy_distribution< _RealType >::min ( ) const [inline]

Returns the greatest lower bound value of the distribution.

Definition at line 2778 of file random.h.

template<typename _RealType = double>
template<typename _UniformRandomNumberGenerator >
result_type std::cauchy_distribution< _RealType >::operator() ( _UniformRandomNumberGenerator &  __urng) [inline]
template<typename _RealType = double>
param_type std::cauchy_distribution< _RealType >::param ( ) const [inline]

Returns the parameter set of the distribution.

Definition at line 2763 of file random.h.

Referenced by std::cauchy_distribution< _RealType >::operator()(), std::operator==(), and std::operator>>().

template<typename _RealType = double>
void std::cauchy_distribution< _RealType >::param ( const param_type __param) [inline]

Sets the parameter set of the distribution.

Parameters:
__paramThe new parameter set of the distribution.

Definition at line 2771 of file random.h.

template<typename _RealType = double>
void std::cauchy_distribution< _RealType >::reset ( ) [inline]

Resets the distribution state.

Definition at line 2745 of file random.h.


The documentation for this class was generated from the following files: