Description Usage Arguments Value Author(s) References
It estimates marginal regression models to datasets consisting of a categorical response and one or more covariates by a Fisher-scoring algorithm; this is an internal function that also works with response variables having a different number of response categories.
| 1 2 3 | 
| Y | matrix of response configurations | 
| X | array of all distinct covariate configurations | 
| model | type of logit (m = multinomial, l = local, g = global) | 
| ind | vector to link responses to covariates | 
| de | initial vector of regression coefficients | 
| Z | design matrix | 
| z | intercept associated with the design matrix | 
| Dis | matrix for inequality constraints on de | 
| dis | vector for inequality constraints on de | 
| disp | to display partial output | 
| only_sc | to exit giving only the score | 
| Int | matrix of the fixed intercepts | 
| der_single | to require single derivatives | 
| maxit | maximum number of iterations | 
| be | estimated vector of regression coefficients | 
| lk | log-likelihood at convergence | 
| Pdis | matrix of the probabilities for each distinct covariate configuration | 
| P | matrix of the probabilities for each covariate configuration | 
| sc | score for the vector of regression coefficients | 
| FI | Fisher information matrix | 
| de | estimated vector of (free) regression coefficients | 
| scde | score for the vector of (free) regression coefficients | 
| FIde | Fisher information matrix for the vector of (free) regression coefficients | 
| Sc | matrix of individual scores for the vector of regression coefficients (if der_single=TRUE) | 
| Scde | matrix of individual scores for the vector of (free) regression coefficients (if der_single=TRUE) | 
Francesco Bartolucci - University of Perugia (IT)
Colombi, R. and Forcina, A. (2001), Marginal regression models for the analysis of positive association of ordinal response variables, Biometrika, 88, 1007-1019.
Glonek, G. F. V. and McCullagh, P. (1995), Multivariate logistic models, Journal of the Royal Statistical Society, Series B, 57, 533-546.
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.