
Crosswalk an effect estimate
do_crosswalk.Rd
Take a published effect estimate (e.g., the difference in Mini Mental State
Exam score comparing APOE-ε4 carriers to non-carriers) and translate that effect
estimate to an alternate scale (e.g., Montreal Cognitive Assessment). The translation
uses a crosswalk estimated via crosswalk()
in data where both measures are available.
Usage
do_crosswalk(
object,
est_mean = NULL,
est_se = NULL,
est_ci = NULL,
est_pval = NULL,
est_alpha = 0.05,
est_indep = NULL,
est_outcome = NULL,
alpha = 0.05
)
Arguments
- object
An object of class
cogxwalkr
or the result ofest_cw_coef()
- est_mean
Point estimate (beta) to be crosswalked to the alternative outcome measure
- est_se
The standard error of
est_mean
- est_ci
The lower (1-alpha)% confidence interval of
est_mean
- est_pval
The p-value corresponding to
est_mean
- est_alpha
The alpha level for the confidence interval (if
est_se
is provided) or the alpha level that will be used to back-calculate the standard error fromest_ci
. Defaults to 0.05.- est_indep
The independent variable to which
est_mean
applies- est_outcome
The outcome measure in the original study (e.g., "MOCA", "MMSE")
- alpha
The alpha level for the confidence interval of the crosswalked estimate. Defaults to 0.05.
Details
Parameters prefixed with est_
refer to a summary estimate for which the user lacks
access to the underlying data but wishes to translate the estimate to another
cognitive measure's scale. The user must supply est_mean
and one of est_se
,
est_ci
, or est_pval
. do_crosswalk()
will back-calculate the standard error if
necessary, as follows:
est_ci
:(confidence interval width) / 2 / (critical value)
, where "critical value" refers to the Z-value of the standard normal distribution assuming a two-sidedest_alpha
est_pval
:est_mean / (critical value)
, where "critical value" in this case is calculated assuming a two-sided p-value
As in the Cochrane Handbook summary of these calculations, the function assumes that statistical estimates for difference measures were calculated using the standard normal distribution rather than a t-distribution.