ate | R Documentation |
Augmented Inverse Probability Weighting estimator for the Average (Causal)
Treatment Effect. All nuisance models are here parametric (glm). For a more
general approach see the cate
implementation. In this implementation
the standard errors are correct even when the nuisance models are
misspecified (the influence curve is calculated including the term coming
from the parametric nuisance models). The estimate is consistent if either
the propensity model or the outcome model / Q-model is correctly specified.
ate(
formula,
data = parent.frame(),
weights,
offset,
family = stats::gaussian(identity),
nuisance = NULL,
propensity = nuisance,
all,
labels = NULL,
...
)
formula |
Formula (see details below) |
data |
data.frame |
weights |
optional frequency weights |
offset |
optional offset (character or vector). can also be specified in the formula. |
family |
Exponential family argument for outcome model |
nuisance |
outcome regression formula (Q-model) |
propensity |
propensity model formula |
all |
If TRUE all standard errors are calculated (default TRUE when exposure only has two levels) |
labels |
Optional treatment labels |
... |
Additional arguments to lower level functions |
The formula may either be specified as: response ~ treatment | nuisance-formula | propensity-formula
For example: ate(y~a | x+z+a | x*z, data=...)
Alternatively, as a list: ate(list(y~a, ~x+z, ~x*z), data=...)
Or using the nuisance (and propensity argument): ate(y~a, nuisance=~x+z, ...)
An object of class 'ate.targeted
' is returned. See targeted-class
for more details about this class and its generic functions.
Klaus K. Holst
cate
m <- lvm(y ~ a+x, a~x)
distribution(m, ~y) <- binomial.lvm()
m <- ordinal(m, K=4, ~a)
transform(m, ~a) <- factor
d <- sim(m, 1e3, seed=1)
(a <- ate(y~a|a*x|x, data=d))
## ate(y~a, nuisance=~a*x, propensity=~x, ...)
# Comparison with randomized experiment
m0 <- cancel(m, a~x)
lm(y~a-1, sim(m0,2e4))
# Choosing a different contrast for the association measures
summary(a, contrast=c(2,4))
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