Description Usage Arguments Details Value References Examples
View source: R/robomit_functions.R
Estimates delta*, i.e., the degree of selection on unobservables relative to observables (with respect to the treatment variable) that would be necessary to eliminate the result (following Oster 2019).
1 2 |
y |
Name of the dependent variable (as string). |
x |
Name of the independent treatment variable (i.e., variable of interest; as string). |
con |
Name of related control variables. Provided as string in the format: "w + z +...". |
m |
Name of unrelated control variables (m; see Oster 2019; as string; default is m = "none"). |
w |
weights (only for weighted estimations). Warning: For weighted panel models R can report different R-square than Stata, leading deviation between R and Stata results. |
id |
Name of the individual id variable (e.g. firm or farm; as string). Only applicable for fixed effect panel models. |
time |
Name of the time id variable (e.g. year or month; as string). Only applicable for fixed effect panel models. |
beta |
beta for which delta* should be estimated (default is beta = 0). |
R2max |
Maximum R-square for which delta* should be estimated. |
type |
Model type (either lm or plm; as string). |
data |
Dataset. |
Estimates delta*, i.e., the degree of selection on unobservables relative to observables (with respect to the treatment variable) that would be necessary to eliminate the result (following Oster 2019). The function supports linear cross-sectional (see lm objects in R) and fixed effect panel (see plm objects in R) models.
Returns tibble object, which includes delta* and various other information.
Oster, E. (2019). Unobservable Selection and Coefficient Stability: Theory and Evidence. Journal of Business & Economic Statistics, 37, 187-204.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 | # load data, e.g. the in-build mtcars dataset
data("mtcars")
data_oster <- mtcars
# preview of data
head(data_oster)
# load robomit
require(robomit)
# estimate delta*
o_delta(y = "mpg", # dependent variable
x = "wt", # independent treatment variable
con = "hp + qsec", # related control variables
beta = 0, # beta
R2max = 0.9, # maximum R-square
type = "lm", # model type
data = data_oster) # dataset
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