github paul-buerkner/brms v1.8.0
brms 1.8.0

latest releases: v2.21.0, v2.20.3, v2.19.0...
6 years ago

new features

  • Fit conditional autoregressive (CAR) models
    via function cor_car thanks to the case
    study of Max Joseph.
  • Fit spatial autoregressive (SAR) models
    via function cor_sar. Currently works
    for families gaussian and student.
  • Implement skew normal models via family
    skew_normal. Thanks to Stephen Martin
    for suggestions on the parameterization.
  • Add method reloo to perform exact
    cross-validation for problematic observations
    and kfold to perform k-fold cross-validation
    thanks to the Stan Team.
  • Regularize non-zero coefficients in the
    horseshoe prior thanks to Juho Piironen
    and Aki Vehtari.
  • Add argument new_objects to various
    post-processing methods to allow for passing of
    data objects, which cannot be passed via
    newdata.
  • Improve parallel execution flexibility
    via the future package.

other changes

  • Improve efficiency and stability of ARMA models.
  • Throw an error when the intercept is removed
    in an ordinal model instead of silently adding
    it back again.
  • Deprecate argument threshold in brm
    and instead recommend passing threshold directly
    to the ordinal family functions.
  • Throw an error instead of a message when
    invalid priors are passed.
  • Change the default value of the autocor
    slot in brmsfit objects to an empty
    cor_brms object.
  • Shorten Stan code by combining
    declarations and definitions where possible.

bug fixes

  • Fix problems in pp_check
    when the variable specified in argument
    x has attributes thanks to
    Paul Galpern.
  • Fix problems when computing fitted
    values for truncated discrete models based
    on new data thanks to Nathan Doogan.
  • Fix unexpected errors when passing
    models, which did not properly initiliaze,
    to various post-processing methods.
  • Do not accidently drop the second
    dimension of matrices in summary.brmsfit
    for models with only a single observation.

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