Parameters from BayesFactor objects.
# S3 method for BFBayesFactor
model_parameters(
model,
centrality = "median",
dispersion = FALSE,
ci = 0.89,
ci_method = "hdi",
test = c("pd", "rope"),
rope_range = "default",
rope_ci = 0.89,
priors = TRUE,
verbose = TRUE,
...
)
Object of class BFBayesFactor
.
The point-estimates (centrality indices) to compute. Character (vector) or list with one or more of these options: "median"
, "mean"
, "MAP"
or "all"
.
Logical, if TRUE
, computes indices of dispersion related to the estimate(s) (SD
and MAD
for mean
and median
, respectively).
Value or vector of probability of the CI (between 0 and 1)
to be estimated. Default to .95
(95%).
The indices of effect existence to compute. Character (vector) or
list with one or more of these options: "p_direction"
(or "pd"
),
"rope"
, "p_map"
, "equivalence_test"
(or "equitest"
),
"bayesfactor"
(or "bf"
) or "all"
to compute all tests.
For each "test", the corresponding bayestestR function is called
(e.g. rope
or p_direction
) and its results
included in the summary output.
ROPE's lower and higher bounds. Should be a list of two
values (e.g., c(-0.1, 0.1)
) or "default"
. If "default"
,
the bounds are set to x +- 0.1*SD(response)
.
The Credible Interval (CI) probability, corresponding to the proportion of HDI, to use for the percentage in ROPE.
Add the prior used for each parameter.
Toggle off warnings.
Additional arguments to be passed to or from methods.
A data frame of indices related to the model's parameters.
The meaning of the extracted parameters:
For ttestBF
: Difference
is the raw
difference between the means.
For
correlationBF
: rho
is the linear
correlation estimate (equivalent to Pearson's r).
For
lmBF
/ generalTestBF
/ regressionBF
/
anovaBF
: in addition to parameters of the fixed
and random effects, there are: mu
is the (mean-centered) intercept;
sig2
is the model's sigma; g
/ g_*
are the g
parameters; See the Bayes Factors for ANOVAs paper
(10.1016/j.jmp.2012.08.001).
# NOT RUN {
if (require("BayesFactor")) {
model <- ttestBF(x = rnorm(100, 1, 1))
model_parameters(model)
}
# }
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