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3.5.3.3 Inverse of Cumulative Distribution Functions (INV)
Inverse-of-Cumulative-Distribution-Functions
Name
Brief
Example
Chi2inv
Computes the inverse of the
cdf for the corresponding probabilities in
with parameters specified by
.
Ftable
The F distribution function with m and n degrees of freedom.
Example
Finv
Computes the inverse of
cdf at
, with parameters
and
.
Foldnorminv
computes the deviate x, associated with the given lower tail probability, p, of the folded normal distribution, with distribution parameters mu and sigma.
Gaminv
Computes the inverse of Gamma cdf at
, with parameters
and
.
Landauinv
Computes the deviate x of the Landau distribution at probability p, with location parameters mu and scale parameter sigma.
Example
IncF
IncF
The incomplete F-table function.
InvF
The inverse F distribution function with m and n degrees of freedom.
Example
InvErf
Computes inverse error function fnction at x.
Invprob
The Inverse Probability Density function.
Example
Invt
The inverse t distribution function with n degrees of freedom.
Example
Logninv
Computes the deviate,
, associated with the given lower tail probability,
, of the Lognormal distribution using the parameters
and
.
Norminv
Computes the deviate,
, associated with the given lower tail probability,
, of the standardized normal distribution.
Srangeinv
Computes the deviate,
, associated with the lower tail probability of the distribution of the Studentized range statistic.
Ttable
The Student's t distribution with n degrees of freedom.
Example
Tinv
Computes the deviate associated with the lower tail probability of Student's t-distribution with real degrees of freedom.
Wblinv
Computes the inverse Weibull cumulative distribution function for the given probability using the parameters a and b.
Betainv
Returns the inverse of the cumulative distribution function for a specified beta distribution.
Example
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Alphabetical Listing of Functions
Cumulative Distribution Functions (CDF)
Probability Density Functions (PDF)
Inverse of Cumulative Distribution Functions (INV)
Betainv
Chi2inv
Ftable
Finv
Foldnorminv
Gaminv
IncF
InvErf
InvF
Invprob
Invt
Landauinv
Logninv
Norminv
Srangeinv
Ttable
Tinv
Wblinv
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