rd.qte | R Documentation |
rd.qte
is the main function of the QTE.RD package. It estimates QTE with/without covariates.
If bias=1, it corrects the bias in QTE estimates and obtains the robust confidence band and if bias=0, no bias correction is implemented.
rd.qte(y, x, d, x0, z0=NULL, tau, bdw, bias)
y |
a numeric vector, the outcome variable. |
x |
a vector (or a matrix) of covariates. When no covariates are included,
|
d |
a numeric vector, the treatment status. |
x0 |
the cutoff point. |
z0 |
the value of the covariates at which to evaluate the effects. For example, if a female dummy z is included, z0 = 1 may indicate the female subgroup. |
tau |
a vector of quantiles of interest. |
bdw |
the bandwidth value(s). If 'bdw' is a scalar, it is interpreted as the
bandwidth for the median. See the function |
bias |
either 0 or 1. If bias=1, the QTE estimate is bias corrected and the robust confidence band in Qu, Yoon, and Perron (2024) is produced. If bias=0, no bias correction is implemented. |
A list with elements:
QTE estimates.
uniform confidence band for QTE. If bias=1, the band is robust capturing the effect of the bias correction. If bias=0, no bias correction is implemented.
standard errors for each quantile level. If bias=1, its value captures the effect of the bias correction. If bias=0, no bias correction is implemented.
conditional quantile estimates on the right side of x_{0}
(or for the D=1
group).
conditional quantile estimates on the left side of x_{0}
(or for the D=0
group).
Zhongjun Qu, Jungmo Yoon, Pierre Perron (2024), "Inference on Conditional Quantile Processes in Partially Linear Models with Applications to the Impact of Unemployment Benefits," The Review of Economics and Statistics; \Sexpr[results=rd]{tools:::Rd_expr_doi("10.1162/rest_a_01168")}
Zhongjun Qu and Jungmo Yoon (2019), "Uniform Inference on Quantile Effects under Sharp Regression Discontinuity Designs," Journal of Business and Economic Statistics, 37(4), 625–647; \Sexpr[results=rd]{tools:::Rd_expr_doi("10.1080/07350015.2017.1407323")}
Keming Yu and M. C. Jones (1998), “Local Linear Quantile Regression,” Journal of the American Statistical Association, 93(441), 228–237; \Sexpr[results=rd]{tools:::Rd_expr_doi("10.2307/2669619")}
# Without covariate
n <- 500
x <- runif(n,min=-4,max=4)
d <- (x > 0)
y <- x + 0.3*(x^2) - 0.1*(x^3) + 1.5*d + rnorm(n)
tlevel <- seq(0.1,0.9,by=0.1)
A <- rd.qte(y=y,x=x,d=d,x0=0,z0=NULL,tau=tlevel,bdw=2,bias=1)
# (continued) With covariates
z <- sample(c(0,1),n,replace=TRUE)
y <- x + 0.3*(x^2) - 0.1*(x^3) + 1.5*d + d*z + rnorm(n)
A <- rd.qte(y=y,x=cbind(x,z),d=d,x0=0,z0=c(0,1),tau=tlevel,bdw=2,bias=1)
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