SEMace | R Documentation |
Compute total effects as ACEs of variables X
on variables Y in a directed acyclic graph (DAG). The ACE will be estimated
as the path coefficient of X (i.e., theta) in the linear equation
Y ~ X + Z. The set Z is defined as the adjustment (or conditioning) set of
Y over X, applying various adjustement sets. Standard errors (SE),
for each ACE, are computed following the lm
standard procedure
or a bootstrap-based procedure (see boot
for details).
SEMace(
graph,
data,
group = NULL,
type = "parents",
effect = "all",
method = "BH",
alpha = 0.05,
boot = NULL,
...
)
graph |
An igraph object. |
data |
A matrix or data.frame. Rows correspond to subjects, and columns to graph nodes (variables). |
group |
A binary vector. This vector must be as long as the
number of subjects. Each vector element must be 1 for cases and 0
for control subjects. If |
type |
character Conditioning set Z. If "parents" (default) the Pearl's back-door set (Pearl, 1998), "minimal" the dagitty minimal set (Perkovic et al, 2018), or "optimal" the O-set with the smallest asymptotic variance (Witte et al, 2020) are computed. |
effect |
character X to Y effect. If "all" (default) all effects from X to Y, "source2sink" only effects from source X to sink Y, or "direct" only direct effects from X to Y are computed. |
method |
Multiple testing correction method. One of the values
available in |
alpha |
Significance level for ACE selection (by default,
|
boot |
The number of bootstrap samplings enabling bootstrap
computation of ACE standard errors. If |
... |
Currently ignored. |
A data.frame of ACE estimates between network sources and sinks.
Mario Grassi mario.grassi@unipv.it
Pearl J (1998). Graphs, Causality, and Structural Equation Models. Sociological Methods & Research, 27(2):226-284. <https://doi.org/10.1177/0049124198027002004>
Perkovic E, Textor J, Kalisch M, Maathuis MH (2018). Complete graphical characterization and construction of adjustment sets in Markov equivalence classes of ancestral graphs. Journal of Machine Learning Research, 18:1-62. <http://jmlr.org/papers/v18/16-319.html>
Witte J, Henckel L, Maathuis MH, Didelez V (2020). On efficient adjustment in causal graphs. Journal of Machine Learning Research, 21:1-45. <http://jmlr.org/papers/v21/20-175.htm>
# ACE without group, O-set, all effects:
ace1 <- SEMace(graph = sachs$graph, data = log(sachs$pkc),
group = NULL, type = "optimal", effect = "all",
method = "BH", alpha = 0.05, boot = NULL)
print(ace1)
# ACE with group perturbation, Pa-set, direct effects:
ace2 <- SEMace(graph = sachs$graph, data = log(sachs$pkc),
group = sachs$group, type = "parents", effect = "direct",
method = "none", alpha = 0.05, boot = NULL)
print(ace2)
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