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  "Description": "Markov chain Monte Carlo samplers for Bayesian quantile\nregression, based on the asymmetric Laplace distribution and\nthe location-scale mixture representation of Kozumi and\nKobayashi (2011) <doi:10.1080/00949655.2010.496117>. A binary\nresponse and an observed continuous response are both\nsupported, each with three penalty layers behind one interface:\nno penalty, following Benoit and Van den Poel (2012)\n<doi:10.1002/jae.1216>; the Bayesian lasso, following Benoit,\nAl-Hamzawi and Yu (2013) <doi:10.1007/s00180-013-0439-0>; and\nthe Bayesian adaptive lasso of Rubio Garcia (2023)\n<https://soar.wichita.edu/entities/publication/a2f86232-4704-4ec2-b685-751e7b04ec42>.\nIn the binary family each is available as published and in a\ncorrected form, the default, in which every improper prior\ncomponent is replaced by a proper one so that the posterior\nexists unconditionally; the continuous family ships the\ncorrected form only. The continuous adaptive-lasso layer at its\ndefault reproduces the penalty of Alhamzawi, Yu and Benoit\n(2012) <doi:10.1177/1471082X1101200304>. A binary threshold\nmodel identifies the coefficient vector only up to a positive\nscale, so the binary samplers expose the identification anchor\nas an explicit argument, allowing fixing the scale of the error\ndistribution, fixing a single coefficient, and constraining the\nnorm of the coefficient vector to be compared directly; an\nobserved response identifies the scale, so the continuous\nsamplers have no anchor and draw it every sweep. The MCMC cores\nare written in Fortran and called from R.",
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  "Copyright": "See inst/COPYRIGHTS for the attribution of third-party\ncomponents inherited from the 'bayesQR' package.",
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