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User Documentation |
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Centre for Vision, Speech & Signal Processing |
Derived Classes:
Variables:
Methods:
- IntT Factorial(UIntT n)
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Returns the factorial of the integer 'n'. The result is computed
using integer arithmetic.
- RealT RFactorial(UIntT n)
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Returns the factorial of the integer 'n'. The result is computed
using real arithmetic. The returned values for 'n' < factorialSize
are pre-computed.
- RealT LnFactorial(UIntT n)
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Returns ln(n!).
- RealT RBinomCoeff(IntT n,IntT k)
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Returns the binomial coefficient (n over k) as a real number.
- RealT Beta(RealT z,RealT w)
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Returns the value the beta function B(z,w).
- RealT Betai(RealT a,RealT b,RealT x)
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Returns the value the incomplete beta function Ix(a,b)
- RealT BesselIo(const RealT x)
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Returns the value of the modified Bessel function of the first kind
and zero order.
Gamma function and its modifications
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- RealT LnGamma(RealT x)
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Returns the value ln(Gamma(x)) for x > 0.
- RealT GammaP(RealT a,RealT x)
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Returns the value of the incomplete gama function P(a,x) for a >0
and x >= 0.
- RealT GammaQ(RealT a,RealT x)
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Returns the value of the complement Q(a,x)=1-P(x,a) of the incomplete
gama function P(a,x) for a >0 and x >= 0.
- RealT Chi2P(IntT f,RealT chi2)
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Returns the value of the chi-square probability function that is
the probability that the observed chi-square for a correct
model should be less than a value 'chi2'. The parameter 'f'
is the number of degrees of freedom.
- RealT Chi2Q(IntT f,RealT chi2)
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Returns the value of the complement of
the chi-square probability function that is
the probability that the observed chi-square will exceed
the value 'chi2' by chance even for a correct model. The parameter 'f'
is the number of degrees of freedom.
- RealT CumPoissonP(IntT k,RealT m)
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Returns the value of the cumulative Poisson probability function
that is defined as the probability that the number of Poisson
random events occuring will be between 0 and (k-1) inclusive,
if the expected mean number is 'm'.
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Programmer:Radek Marik, Documentation by CxxDoc: Tue Mar 20 10:48:08 2001
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