View source: R/robomit_functions.R
o_beta_rsq_viz | R Documentation |
Estimates and visualizes beta*s, i.e., the bias-adjusted treatment effects (or correlations) (following Oster 2019) over a range of maximum R-squares.
o_beta_rsq_viz(y, x, con, m = "none", w = NULL, id = "none", time = "none", delta = 1, type, data)
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. |
delta |
delta for which beta*s should be estimated (default is delta = 1). |
type |
Model type (either lm or plm; as string). |
data |
Dataset. |
Estimates and visualizes beta*s, i.e., the bias-adjusted treatment effects (or correlations) (following Oster 2019) over a range of maximum R-squares. The range of maximum R-squares starts from the R-square of the controlled model rounded up to the next 1/100 to 1. The function supports linear cross-sectional (see lm objects in R) and fixed effect panel (see plm objects in R) models.
Returns ggplot2 object, which depicts beta*s over a range of maximum R-squares.
Oster, E. (2019). Unobservable Selection and Coefficient Stability: Theory and Evidence. Journal of Business & Economic Statistics, 37, 187-204.
# 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 and visualize beta*s over a range of maximum R-squares o_beta_rsq_viz(y = "mpg", # dependent variable x = "wt", # independent treatment variable con = "hp + qsec", # related control variables delta = 1, # delta type = "lm", # model type data = data_oster) # dataset
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