- data
A data frame (or a tibble) from which variables specified are to
be taken. Other data types (e.g., matrix,table, array, etc.) will not
be accepted. Additionally, grouped data frames from {dplyr}
should be
ungrouped before they are entered as data
.
- x
The variable to use as the rows in the contingency table.
- y
The variable to use as the columns in the contingency table.
Default is NULL
. If NULL
, one-sample proportion test (a goodness of fit
test) will be run for the x
variable. Otherwise association test will be
carried out.
- paired
Logical indicating whether data came from a within-subjects or
repeated measures design study (Default: FALSE
). If TRUE
, McNemar's
test expression will be returned. If FALSE
, Pearson's chi-square test will
be returned.
- type
A character specifying the type of statistical approach:
"parametric"
"nonparametric"
"robust"
"bayes"
You can specify just the initial letter.
- counts
The variable in data containing counts, or NULL
if each row
represents a single observation.
- ratio
A vector of proportions: the expected proportions for the
proportion test (should sum to 1). Default is NULL
, which means the null
is equal theoretical proportions across the levels of the nominal variable.
This means if there are two levels this will be ratio = c(0.5,0.5)
or if
there are four levels this will be ratio = c(0.25,0.25,0.25,0.25)
, etc.
- k
Number of digits after decimal point (should be an integer)
(Default: k = 2L
).
- conf.level
Scalar between 0
and 1
. If unspecified, the defaults
return 95%
confidence/credible intervals (0.95
).
- sampling.plan
Character describing the sampling plan. Possible options
are "indepMulti"
(independent multinomial; default), "poisson"
,
"jointMulti"
(joint multinomial), "hypergeom"
(hypergeometric). For
more, see ?BayesFactor::contingencyTableBF()
.
- fixed.margin
For the independent multinomial sampling plan, which
margin is fixed ("rows"
or "cols"
). Defaults to "rows"
.
- prior.concentration
Specifies the prior concentration parameter, set
to 1
by default. It indexes the expected deviation from the null
hypothesis under the alternative, and corresponds to Gunel and Dickey's
(1974) "a"
parameter.
- ...
Additional arguments (currently ignored).