Altaxo. |
[Missing <summary> documentation for "N:Altaxo.Calc.Probability.Old"]
Classes| Class | Description | |
|---|---|---|
 | BetaDistribution | Generates Beta distributed random numbers. |
| BinomialDistribution | Generates Binomial distributed random numbers. |
| ChiSquareDistribution | Generates central chi-square distributed random numbers. |
| ErlangDistribution | Generates Erlang distributed random numbers. |
| ExponentialDistribution | Generates exponentially distributed random numbers. |
| FDistribution | Generates F-distributed random numbers. |
| GammaDistribution | Generates Gamma distributed random numbers. |
| LogNormalDistribution | Generates log-normal distributed random numbers. |
| NormalDistribution | Generates normal (Gaussian) distributed random numbers. |
| PoissonDistribution | Generates Poisson distributed random numbers. |
| ProbabilityDistribution | Base class for all distributions. |
| Ran000 | Ran000: minimal congruential Returns integer random numbers uniformly distributed within [0,2147483646]. NOT RECOMENDED FOR SERIOUS APPLICATIONS. |
| Ran001 | Ran001: combined congruential with shuffle. Returns integer random numbers uniformly distributed within [0,2147483646]. |
| Ran002 | Ran002: combined congruential with shuffle. Returns an integer random number uniformly distributed within [1,2147483562]. This generator is very slow. |
| Ran004 | Ran004: W.H. Press/S.A. Teukolsky: Numerical recipies pseudo-DES ran4. Returns an integer random number uniformly distributed within [0,4294967295]. |
| Ran005 |
Ran005: congruential with shuffle.
Returns an integer random number uniformly distributed within [0,714024].
Notes: - NOT RECOMENDED FOR SERIOUS APPLICATIONS. |
| Ran013 | Ran013: congruential combined. Returns integer random numbers uniformly distributed within [0,4294967295] (that means [0,2^32-1]. The period is about 2^125 > 4.25*10^37. |
| Ran055 | Ran055: Knuth's shift and add random generator. Returns integer random numbers uniformly distributed within [0,2147483647] DON'T USE THIS GENERATOR IN SERIOUS APPLICATIONS BECAUSE IT HAS SERIOUS CORRELATIONS. |
| Ran056 | Ran056: Knuth's lagged Fibonacci random generator with 3-decimation. Returns integer random numbers uniformly distributed within [0,2147483647]. The period is 2^55/3 > 1.2*10^16. |
| Ran088 | Ran088: L'Ecuyer's 1996 three-component Tausworthe generator "taus88". Returns an integer random number uniformly distributed within [0,4294967295]. The period length is approximately 2^88 (which is 3*10^26). This generator is very fast and passes all standard statistical tests. |
| Ran19937 | Ran19937: huge period generator MT19937B of Matsumoto and Nishimura Returns integer random numbers uniformly distributed within [0,4294967295] (that means [0,2^32-1] |
| Ran205 | Ran205: L'Ecuyer's 1996 combined multiple recursive PRNG. Returns an integer random number uniformly distributed within [0,2147483646]. The period length is approximately 2^205 (=5*10^61). The generator returns uniformly distributed integers in the range [0,2^31-2]. It passes all current standard statistical tests. |
| Ran250 | Ran250: the Kirkpatrick-Stoll generator "R250". Returns integer random numbers uniformly distributed within [0,2147483646]. Notes: - SERIOUS DEFICIENCIES IN SOME PHYSICAL SIMULATIONS HAVE BEEN FOUND! |
| Ran800 | Ran800: huge period generator TT800 of Matsumoto and Kurita. Returns integer random numbers uniformly distributed within [0,4294967295] (that means [0,2^32-1]. |
| RandomGenerator | Base class for all random generators |
| Ranmar | Universal random number generator proposed by Marsaglia, Zaman, and Tsang. It has a period of 2^144 = 2*10^43, and is completely portable. Only 24 bits are garantueed to be completely random. |
| StudentTDistribution | Implements the Student t distribution. |
| U01_Distribution | Uniformly distributed random numbers over [0,1]. This is a special case and equivalent to class UniformDistribution(0,1). |
| UniformDistribution | Generates uniformly distributed random numbers over [a,b] |
| UnitSphereDistribution | Vector of three random numbers distributed uniformly on the unit sphere. |