Average treatment effects, marginal over the empirical covariate distribution
ate.Rdate() computes the posterior predictive average treatment effect.
Usage
ate(
fit,
newdata = NULL,
y = NULL,
type = c("mean", "rmean"),
cutoff = NULL,
interval = "credible",
level = 0.95,
nsim_mean = 200L,
show_progress = TRUE
)Arguments
- fit
A
"causalmixgpd_causal_fit"object fromrun_mcmc_causal().- newdata
Ignored for marginal estimands. If supplied, a warning is issued and training data are used.
- y
Ignored for marginal estimands. If supplied, a warning is issued and training data are used.
- type
Character; type of mean treatment effect:
"mean"(default): ordinary mean ATE"rmean": restricted-mean ATE (requirescutoff)
- cutoff
Finite numeric cutoff for restricted mean; required for
type = "rmean", ignored otherwise.- interval
Character or NULL; type of credible interval:
NULL: no interval"credible"(default): equal-tailed quantile intervals"hpd": highest posterior density intervals
- level
Numeric credible level for intervals (default 0.95 for 95 percent CI).
- nsim_mean
Number of posterior predictive draws used by simulation-based mean targets. Ignored for analytical ordinary means.
- show_progress
Logical; if TRUE, print step messages and render progress where supported.
Value
An object of class "causalmixgpd_ate" containing the
marginal ATE summary, optional intervals, and the arm-specific predictive
objects used in the aggregation. The returned object includes a top-level
$fit_df data frame for direct extraction.
Details
The default mean-scale estimand is $$\mathrm{ATE} = E\{Y(1)\} - E\{Y(0)\},$$ where the expectation is taken with respect to the empirical training covariate distribution for conditional models.
When type = "rmean", the function instead computes a restricted-mean
ATE using \(E\{\min(Y(a), c)\}\) for each arm.
For outcome kernels with a finite analytical mean, the ordinary mean path is
analytical within each posterior draw; rmean remains simulation-based.
For unconditional causal models (X = NULL), the computation reduces to
a direct contrast of the unconditional treated and control predictive laws.
Examples
if (FALSE) { # \dontrun{
cb <- build_causal_bundle(y = y, X = X, A = A, backend = "sb", kernel = "normal", components = 6)
fit <- run_mcmc_causal(cb, show_progress = FALSE)
ate(fit, interval = "credible", level = 0.90, nsim_mean = 100)
} # }