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Log-normal (Gaussian random-intercept) frailty Weibull AFT estimator; see InferenceSurvivalGLMMWeibullFrailtyNormalOneLik for the frailty-distribution details and contrast with the gamma-frailty InferenceSurvivalGLMMWeibullFrailtyLoggammaOneLik (Clayton copula) alternative.

Super class

Inference -> InferenceSurvivalGLMMWeibullFrailtyNormalOneLik

Methods

+ inherited public methods from Inference


InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$set_custom_randomization_statistic_function()

Usage

InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$set_custom_randomization_statistic_function(
  custom_randomization_statistic_function
)


InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$set_custom_randomization_statistic_cpp()

Usage

InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$set_custom_randomization_statistic_cpp(
  fn
)


InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$approximate_randomization_distribution_beta_hat_T()

Usage

InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$approximate_randomization_distribution_beta_hat_T(
  r = 501,
  delta = 0,
  transform_responses = "none",
  show_progress = TRUE,
  permutations = NULL,
  debug = FALSE,
  zero_one_logit_clamp = .Machine$double.eps
)


InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$supports_rand_pval_for_incidence()

Usage

InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$supports_rand_pval_for_incidence(

)


InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$compute_rand_two_sided_pval()

Usage

InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$compute_rand_two_sided_pval(
  r = 501,
  delta = 0,
  transform_responses = "none",
  na.rm = TRUE,
  show_progress = TRUE,
  permutations = NULL,
  zero_one_logit_clamp = .Machine$double.eps
)


InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$clone()

The objects of this class are cloneable with this method.

Usage

InferenceSurvivalGLMMWeibullFrailtyNormalOneLik$clone(deep = FALSE)

Arguments

deep

Whether to make a deep clone.