Estimation, inference, bandwidth selection, and graphical procedures for kernel density and local polynomial regression methods, including robust bias-corrected confidence intervals as described in Calonico, Cattaneo and Farrell (2018,
The package nprobust implements estimation, inference, bandwidth selection,
and graphical procedures for kernel density and local polynomial regression
methods, including robust bias-corrected confidence intervals.
lprobust(): local polynomial point estimation and robust bias-corrected inference.lpbwselect(): data-driven bandwidth selection for local polynomial regression.kdrobust(): kernel density point estimation and robust bias-corrected inference.kdbwselect(): data-driven bandwidth selection for kernel density estimation.nprobust.plot(): graphical presentation of lprobust() and kdrobust() results.See references for methodological and practical details.
Website: https://nppackages.github.io/.
Source code: https://github.com/nppackages/nprobust.
Sebastian Calonico ([email protected])
Matias D. Cattaneo ([email protected])
Max H. Farrell ([email protected])
To install/update use R:
install.packages("nprobust")
library(nprobust)
# Cholesterol trial data used by the Python and Stata examples.
data <- read.csv("../nprobust_data.csv")
control <- data$t == 0
# Local polynomial regression with robust bias-corrected confidence intervals.
result <- lprobust(data$cholf[control], data$chol1[control])
summary(result)
# Data-driven bandwidth selection.
bw <- lpbwselect(data$cholf[control], data$chol1[control],
bwselect = "mse-dpi", neval = 7)
summary(bw)
# Kernel density estimation.
density <- kdrobust(data$chol1[control], neval = 30)
summary(density)
# Kernel density bandwidth selection.
summary(kdbwselect(data$chol1[control], bwselect = "imse-dpi"))
# Plot a local polynomial fit.
nprobust.plot(result, xlabel = "chol1", ylabel = "cholf")
For overviews and introductions, see nppackages website.
Calonico, Cattaneo and Farrell (2018): On the Effect of Bias Estimation on Coverage Accuracy in Nonparametric Inference.
Journal of the American Statistical Association 113(522): 767-779.
Calonico, Cattaneo and Farrell (2022): Coverage Error Optimal Confidence Intervals for Local Polynomial Regression.
Bernoulli 28(4): 2998-3022.