aftreg(formula = formula(data), data = parent.frame(),
na.action = getOption("na.action"), dist = "weibull", init, shape = 0,
id, param = c("lifeAcc", "lifeExp"),
control = list(eps = 1e-08, maxiter = 20, trace = FALSE),
singular.ok = TRUE, model = FALSE, x = FALSE, y = TRUE)options()$na.action.exponential can be obtained by choosing "weibull"
    in combination with shape = 1.shape is fixed.lifeAcc
    uses the parametrization given in the vignette, while the
    lifeExp uses the same as in the survreg
      function.eps (convergence
      criterion), maxiter (maximum number of iterations), and
      trace (logical, debug output if TRUE).  You can
      change any component without mention the other(s).c("aftreg", "coxreg") with components
  NULL if not).survreg, when param =
  "lifeAcc". The result is then true acceleration of time.
Then the model is
$$S(t; a, b, \beta, z) = S_0((t / \exp(b -
  z\beta))^{\exp(a)})$$
where \(S_0\) is some standardized survivor function.
The baseline parameters \(a\) and \(b\) are log shape and log
scale, respectively. This is for the default
parametrization. With the lifeExp parametrization, some signs are
changed: $$b - z beta$$ is changed to $$b + z beta$$.
For the 
Gompertz distribution, the base parametrization is canonical, a
necessity for consistency with the shape/scale paradigm (this is new in 2.3).coxreg, phreg, link[survival]{survreg}data(mort)
aftreg(Surv(enter, exit, event) ~ ses, param = "lifeExp", data = mort)
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