Title: Multivariate Product Distributions for Elliptically Contoured
multivariate random variables using product
Packaged: 2022-03-22 01:18:24 UTC; swihartbj

Description: Estimates multivariate subgaussian stable densities
and probabilities as well as generates random variates using product
distribution theory.  A function for estimating the parameters from
data to fit a distribution to data is also provided, using the
Imports: matrixStats, stabledist, libstableR, mvtnorm, stats, cubature,
Packaged: 2022-03-30 18:26:20 UTC; swihartbj

Packaged: 2022-06-20 20:20:50 UTC; swihartbj

Title: Orthant Probability of the Multivariate Normal Distribution
Description: Computes orthant probabilities multivariate normal distribution.
Copyright: (C) 2014 National Institute of Advanced Industrial Science

Title: Compute the Coefficient of Determination for Vector or Matrix
person("Tommy", "Jones", role = c("aut", "cre"), email = "jones.thos.w@gmail.com")
Description: Compute the coefficient of determination for outcomes in n-dimensions.
May be useful for multidimensional predictions (such as a multinomial model) or
calculating goodness of fit from latent variable models such as probabilistic
topic models like latent Dirichlet allocation or deterministic topic models
like latent semantic analysis. Based on Jones (2019) <arXiv:1911.11061>.
Imports: Matrix, methods, Rcpp (>= 1.0.2)
Suggests: dplyr, furrr, knitr, MASS, nnet, parallel, rmarkdown, stats,

stringr, testthat, textmineR, tidytext, spelling

person("Tommy", "Jones", role = c("aut", "cre"), email = "jones.thos.w@gmail.com",
person("Thomas", "Nagler",, "mail@tnagler.com", role = c("ctb"),
LinkingTo: Rcpp, RcppArmadillo, RcppThread (>= 2.1.3)
Author: Tommy Jones [aut, cre] (<https://orcid.org/0000-0001-6457-2452>),

Title: Mean and Variance of Truncated Normal Distribution
Description: Mean, variance, and random variates for left/right truncated normal distributions.

Title: Shapiro-Francia Multivariate Normality Test
Description: Generalization of the Shapiro-Francia test for