R/plot.lrome.R

Defines functions plot.lrome

Documented in plot.lrome

######################################################################
## This function is adapted/modified based on the plot
#   function from
## the glmnet package:
## Jerome Friedman, Trevor Hastie, Robert Tibshirani
#   (2010).
## Regularization Paths for Generalized Linear Models via
#   Coordinate Descent.
##        Journal of Statistical Software, 33(1), 1-22.
##        URL http://www.jstatsoft.org/v33/i01/.


plot.lrome <- function(x, xvar = c("norm", "lambda"), 
    color = FALSE, label = FALSE, ...) {
    beta <- x$beta
    lambda <- x$lambda
    df <- x$df
    xvar <- match.arg(xvar)
    ##beta should be in 'dgCMatrix' format
    which <- nonzero(beta)
    beta <- as.matrix(beta[which, ])
    xvar <- match.arg(xvar)
    switch(xvar, norm = {
        index <- apply(abs(beta), 2, sum)
        iname <- "L1 Norm"
    }, lambda = {
        index <- log(lambda)
        iname <- "Log Lambda"
    })
    xlab <- iname
    ylab <- "Coefficients"
    dotlist <- list(...)
    type <- dotlist$type
    if (is.null(type)) {
        if (color == FALSE) 
            matplot(index, t(beta), lty = 1, xlab = xlab, ylab = ylab, 
                type = "l", pch = 500, col = rainbow(12, 
                  start = 0.7, end = 0.95), ...) else matplot(index, t(beta), lty = 1, xlab = xlab, ylab = ylab, 
            type = "l", pch = 500, ...)
    } else matplot(index, t(beta), lty = 1, xlab = xlab, ylab = ylab, 
        ...)
    atdf <- pretty(index)
    prettydf <- trunc(approx(x = index, y = df, xout = atdf, 
        rule = 2)$y)
    axis(3, at = atdf, labels = prettydf, cex.axis = 1, tcl = NA)
    if (label) {
        nnz <- length(which)
        xpos <- max(index)
        pos <- 4
        if (xvar == "lambda") {
            xpos <- min(index)
            pos <- 2
        }
        xpos <- rep(xpos, nnz)
        ypos <- beta[, ncol(beta)]
        text(xpos, ypos, paste(which), cex = 0.5, pos = pos)
    }
} 
emeryyi/rome documentation built on May 6, 2019, 9:53 a.m.