| berncpdf | Bernoulli with p = 1/(1+exp(-th)) cdf/pdf and derivatives | 
| coplik | Copula cdf/pdf and ders | 
| dbvn | Normal density | 
| dbvn2 | Normal density (version 2) | 
| dbvncop | Normal copula density | 
| dbvtcop | Student copula density | 
| dcop | Copula pdf | 
| dfgm | Farlie-Gumbel-Morgenstern copula density, -1<= cpar<= | 
| dfrk | B3 bivariate Frank copula density | 
| dgal | B7 Galambos copula density, cpar>0 | 
| dgum | B6 Gumbel copula density, cpar>1 | 
| dhr | B8 Huesler-Reiss copula density, cpar>0 | 
| djoe | B5 Joe copula density | 
| dmtcj | B4 MTCJ copula density, cpar>0 | 
| dpla | B2 Plackett copula density | 
| EstContinuous | Copula-based estimation of mixed regression models for continuous response | 
| EstCopulaGAMM | Copula-based estimation of mixed regression models for continuous or discrete response | 
| EstDiscrete | Copula-based estimation of mixed regression models for discrete response | 
| expcond | Conditional expectation | 
| expcondinv | Inverse conditional expectation for a vector of probabilities | 
| expcondinv1 | Inverse conditional expectation for a single value | 
| expcpdf | Exponential cdf/pdf and ders | 
| ffgmders | Farlie-Gumbel-Morgenstern copula cdf/pdf and ders | 
| ffrkders | Frank copula cdf/pdf and ders | 
| fgumders | Gumbel copula cdf/pdf and ders | 
| fjoeders | Joe copula cdf/pdf and ders | 
| fmtcjders | Clayton copula cdf/pdf and ders | 
| fnorders | Farlie-Gumbel-Morgenstern copula cdf/pdf and ders | 
| fpladers | Plackett copula cdf/pdf and ders | 
| ftders | Student copula cdf/pdf and ders | 
| ftdersP | Student copula cdf/pdf and ders | 
| geomcpdf | Geometric with p = 1/(1+exp(-th)) cdf/pdf and ders | 
| invfunc | Inverse function | 
| lapcpdf | Laplace cdf/pdf and ders | 
| linkCop | Link to copula parameter | 
| MAP.continuous | Estimation of latent variables in the continuous case | 
| MAP.discrete | Estimation of latent variable in the dicrete case | 
| margins | Margins cdf/pdf and their derivatives | 
| mlecop | Estimation of the parameter of a bivariate copula (Clayton, Frank, Gumbel) | 
| mlecop.disc | Estimation of the parameter of a bivariate copula (Clayton, Frank, Gumbel) when the first observation is 0 or 1 | 
| multinomcpdf | Multinomial with p = 1/(1+exp(-th)) cdf/pdf and ders | 
| multinomial | Simulated data | 
| nbinom1cpdf | Negative binomial cdf/pdf and ders | 
| nbinomcpdf | Negative binomial cdf/pdf and ders | 
| normal | Simulated data | 
| normcpdf | normal cdf/pdf and ders | 
| out.normal | EstContinuous object | 
| out.poisson | EstDiscrete object | 
| pcond | Conditional cdf | 
| pcondcla | Conditional Clayton | 
| pcondfgm | Conditional FGM (B10) | 
| pcondfrk | Conditional Frank (B3) | 
| pcondgal | Conditional Galambos (B7) | 
| pcondgum | Conditional Gumbel (B6) | 
| pcondhr | Conditional Huesler-Reiss (B8) | 
| pcondjoe | Conditional Joe (B5) | 
| pcondnor | Conditional Gaussian | 
| pcondpla | Conditional Plackett (B2) | 
| pcondt | Conditional Student | 
| poiscpdf | Poisson cdf/pdf and ders | 
| predictContinuous | Conditional expectation for a copula-based estimation of mixed regression models for continuous response | 
| predictCopulaGAMM | Conditional expectation for a copula-based estimation of mixed regression models for continuous or discrete response | 
| predictDiscrete | Conditional expectation for a copula-based estimation of mixed regression models for discrete response | 
| pseudosC | Estimation cdf, left-continuous cdf, and pseudo-observations | 
| qcond | Inverse conditional cdf | 
| qcondcla | Inverse clayton | 
| qcondfgm | Inverse FGM (B10) | 
| qcondfra | Inverse Frank | 
| qcondgal | Inverse Galambos | 
| qcondgum | Inverse Gumbel | 
| qcondhr | Inverse Huesler-Reiss | 
| qcondjoe | Inverse Joe | 
| qcondnor | Inverse Gaussian | 
| qcondpla | Inverse Plackett | 
| qcondt | Inverse Student | 
| sim.poisson | Simulated data | 
| SimGenCluster | Simulation of clustered data | 
| SimMultinomial | Simulation of multinomial clustered data | 
| tcpdf | Student cdf/pdf and ders | 
| weibcpdf | Weibul cdf/pdf and ders |