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#' Kernel regression with control variables and optional residuals and gradients.
#' version 2 regtype="ll" for local linear, bwmethod="cv.aic" for AIC-based
#' bandwidth selection. It admits control variables.
#'
#' @param dep.y {Data on the dependent (response) variable}
#' @param reg.x {Data on the regressor (stimulus) variable}
#' @param ctrl {Data matrix on the control variable(s) kept outside the
#' causal paths.
#' A constant vector is not allowed as a control variable.}
#' @param tol {Tolerance on the position of located minima of the cross-validation
#' function (default=0.1)}
#' @param ftol {Fractional tolerance on the value of cross validation function
#' evaluated at local minima (default=0.1)}
#' @param gradients {Set to TRUE if gradients computations are desired}
#' @param residuals {Set to TRUE if residuals are desired}
#' @importFrom np npreg npregbw
#' @return Creates a model object `mod' containing the entire kernel regression output.
#' If this function is called as \code{mod=kern_ctrl(x,y,ctrl=z)}, the researcher can
#' simply type \code{names(mod)} to reveal the large variety of outputs produced by `npreg'
#' of the `np' package.
#' The user can access all of them at will using the dollar notation of R.
#' @note This is version 2 ("ll","cv.aic") of a work horse for causal identification.
#' @author Prof. H. D. Vinod, Economics Dept., Fordham University, NY
#' @seealso See \code{\link{kern}}.
#' @references Vinod, H. D. `Generalized Correlation and Kernel Causality with
#' Applications in Development Economics' in Communications in
#' Statistics -Simulation and Computation, 2015,
#' \doi{10.1080/03610918.2015.1122048}
#' @concept apd amorphous partial derivative
#' @concept kernel regression residuals
#' @concept kernel regression gradients
#' @examples
#'
#' \dontrun{
#' set.seed(34);x=matrix(sample(1:600)[1:50],ncol=5)
#' require(np)
#' k1=kern_ctrl(x[,1],x[,2],ctrl=x[,4:5])
#' print(k1$R2) #prints the R square of the kernel regression
#' }
#'
#' @export
kern2ctrl=
function (dep.y, reg.x, ctrl, tol = 0.1, ftol = 0.1, gradients = FALSE,
residuals = FALSE) #ctrl is a matrix of control variables
{
gr = FALSE
resz = FALSE
if (gradients)
gr = TRUE
if (residuals)
resz = TRUE
ox=naTriplet(x=dep.y,y=reg.x,ctrl=ctrl)
bw = npregbw(ydat = as.vector(ox$newx),
xdat = cbind(ox$newy,ox$newctrl),
tol = tol, ftol = ftol,regtype="ll", bwmethod="cv.aic")
mod = npreg(bws = bw, gradients = gr, residuals = resz)
return(mod)
}
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