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# This library is free software; you can redistribute it and/or
# modify it under the terms of the GNU Library General Public
# License as published by the Free Software Foundation; either
# version 2 of the License, or (at your option) any later version.
#
# This library is distributed in the hope that it will be useful,
# but WITHOUT ANY WARRANTY; without even the implied warranty of
# MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
# GNU Library General Public License for more details.
#
# You should have received A copy of the GNU Library General
# Public License along with this library; if not, write to the
# Free Foundation, Inc., 59 Temple Place, Suite 330, Boston,
# MA 02111-1307 USA
# Copyrights (C)
# for this R-port:
# 1999 - 2006, Diethelm Wuertz, GPL
# Diethelm Wuertz <wuertz@itp.phys.ethz.ch>
# info@rmetrics.org
# www.rmetrics.org
# for the code accessed (or partly included) from other R-ports:
# see R's copyright and license files
# for the code accessed (or partly included) from contributed R-ports
# and other sources
# see Rmetrics's copyright file
################################################################################
# FUNCTION: INTERNAL TWO-DIMENSIONAL PLOT UTILITIES:
# .tsPlot Returns a time series plot
# .responsesPlot Returns a response series plot
# .residualsPlot Returns a residual series plot
# histPlot Returns a tailored histogram plot
# densityPlot Returns a tailored kernel density estimate plot
# .firePlot Returns a fitted values vs.residuals plot
# qqbayesPlot Returns a tailored quantile-quantile plot
# .acfPlot Returns a autocorrelation function plot
# .pacfPlot Returns a partial ACF plot
# .mrlPlot Returns a mean residual life plot
# FUNCTION: INTERNAL THREE-DIMENSIONAL PLOT UTILITIES:
# .circlesPlot Returns a circles plot indexing 3rd variable
# .perspPlot Returns a perspective plot in 2 dimensions
# .contourPlot Returns a contour plot in 2 dimensions
# FUNCTION: CHARACTER, SYMBOL AND COLOR TABLES:
# characterTable Shows a table of character's codes
# symbolTable Shows a table of plot symbols
# colorTable Shows a table of plot color codes
# FUNCTION: COLOR PALETTES:
# greyPalette Creates a grey palette
# .chcode Changes from one to another number system
# .hex.to.dec Converts heximal numbers do decimal numbers
# .dec.to.hex Converts decimal numbers do heximal numbers
# FUNCTION: SLIDER MENU:
# .sliderMenu Starts a slider menu
# FUNCTION: SPLINE INTERPOLATION:
# .akimaInterpolation Does Akima Spline Interpolation
# .interp Does Akima Spline Interpolation
# FUNCTION: JARQUE-BERA DATA TABLES:
# .jbLM Jarque-Bera Lagrange Multiplier Test Data
# .jbALM JB Augmented Lagrange Multiplier Test Data
################################################################################
# .conflicts.OK = TRUE
################################################################################
# .tsPlot Returns a time series plot
# .responsesPlot Returns a response series plot
# .residualsPlot Returns a residual series plot
# histPlot Returns a histogram plot
# densityPlot Returns a kernel density estimate plot
# .firePlot Returns a fitted values vs.residuals plot
# qqbayesPlot Returns a quantile-quantile plot
# .acfPlot Returns a autocorrelation function plot
# .pacfPlot Returns a partial ACF plot
# .mrlPlot Returns a mean residual life plot
.tsPlot =
function(x, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Returns time series graphs in a common plot
# Arguments:
# x - an univariate time series
# Changes:
#
# FUNCTION:
# Plot:
plot(x = x, ...)
grid()
abline(h = 0, col = "grey")
# Return Value:
invisible(x)
}
# ------------------------------------------------------------------------------
.responsesPlot =
function(x, y = NULL, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Returns time series graph of responses and fitted values
# Arguments:
# x - an univariate time series of responses
# y - an univariate time series of fitted values
# Changes:
#
# FUNCTION:
# Get Data:
x = as.vector(x)
y = as.vector(y)
# Responses Plot:
plot(x, type = "l", ylab = "Responses",
main = "Responses & Fitted Values", col = "steelblue", ...)
rug(x, ticksize = 0.01, side = 4)
grid()
abline(h = 0, col = "grey")
# Add fitted values:
if (!is.null(y)) points(y, pch = 19, col = "red")
# Return Value:
invisible()
}
# ------------------------------------------------------------------------------
.residualsPlot =
function(x, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Returns time series graph of residuals
# Arguments:
# x - an univariate time series of residuals
# Changes:
#
# FUNCTION:
# Get Data:
x = as.vector(x)
# Plot:
plot(x, type = "l", ylab = "Residuals",
main = "Residual Series", col = "steelblue", ...)
rug(x, ticksize = 0.01, side = 4)
grid()
abline(h = 0, col = "grey")
# Return Value:
invisible()
}
# ------------------------------------------------------------------------------
histPlot =
function(x, col = "steelblue", border = "white",
main = x@units, add.fit = TRUE, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Returns a probability histogram plot for each column of a
# timeSeries object
# Changes:
#
# FUNCTION:
# Settings:
xlim = NULL
# Transform 'timeSeries':
x = as.timeSeries(x)
units = x@units
DIM = dim(x@Data)[2]
# Construct output list:
ans = paste( " hist", 1:DIM, " = NULL", sep = "", collapse = ",")
ans = paste( "list(", ans, ")" )
ans = eval(parse(text = ans))
# Histogram Plots:
for (i in 1:DIM) {
# Histogram:
Values = as.vector(x@Data[, i])
mean = mean(Values)
median = median(Values)
sd = sd(Values)
if (is.null(xlim))
xlim = c(qnorm(0.001, mean, sd), qnorm(0.999, mean, sd))
result = hist(x = Values, col = col, border = border,
breaks = "FD", main = main[i], xlim = xlim, probability = TRUE,
...)
# Add Fit:
if (add.fit) {
s = seq(xlim[1], xlim[2], length = 201)
lines(s, dnorm(s, mean, sd), lwd = 2, col = "brown")
}
ans[[i]] = result
# Add Mean/Median:
abline(v = mean, lwd = 2, col = "orange")
abline(v = median(Values), lwd = 2, col = "darkgreen")
Text = paste("Median:", round(median, 2), "| Mean:", round(mean, 2))
mtext(Text, side = 4, adj = 0, col = "darkgrey")
# Add Zero Line:
abline(h = 0, col = "grey")
# Add Rug Plot:
rug(Values)
}
names(ans) = units
# Return Value:
invisible(ans)
}
# ------------------------------------------------------------------------------
densityPlot =
function(x, col = "steelblue", main = x@units, add.fit = TRUE, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Returns density plots for each column of a
# timeSeries object
# Changes:
#
# FUNCTION:
# Transform 'timeSeries':
x = as.timeSeries(x)
units = x@units
DIM = dim(x@Data)[2]
xlim = NULL
# Construct output list:
ans = paste( " hist", 1:DIM, " = NULL", sep = "", collapse = ",")
ans = paste( "list(", ans, ")" )
ans = eval(parse(text = ans))
# Histogram Plots:
for (i in 1:DIM) {
# Density:
Values = as.vector(x@Data[, i])
mean = mean(Values)
median = median(Values)
sd = sd(Values)
if (is.null(xlim))
xlim = c(qnorm(0.001, mean, sd), qnorm(0.999, mean, sd))
Density = density(Values, ...)
plot(x = Density, xlim = xlim, col = col, type = "l",
lwd = 2, main = main[i], ...)
ans[[i]] = Density
# Grid:
grid()
# Add Fit:
if (add.fit) {
s = seq(xlim[1], xlim[2], length = 201)
lines(s, dnorm(s, mean, sd), lwd = 2, col = "brown")
}
# Add Mean/Median:
abline(v = mean, lwd = 2, col = "orange")
abline(v = median(Values), lwd = 2, col = "darkgreen")
Text = paste(
"Median:", round(median, 2),
"| Mean:", round(mean, 2),
"| Bandwidth:", round(Density$bw, 3) )
mtext(Text, side = 4, adj = 0, col = "darkgrey")
# Add Zero Line:
abline(h = 0, col = "grey")
# Add Rug Plot:
rug(Values)
}
# Names:
names(ans) = units
# Return Value:
invisible(ans)
}
# ------------------------------------------------------------------------------
.firePlot =
function(x, y, method = c("scatter", "hist"), ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Returns fitted values vs. residuals plots
# Arguments:
# x - univariate time series (residuals)
# y - univariate time series (fitted)
# Changes:
#
# FUNCTION:
# Check Arguments:
method = match.arg(method)
# Get Data:
x = as.vector(x)
y = as.vector(y)
if (method == "scatter") {
# Scatter Plot:
plot(x, y,
xlab = "Fitted Values", ylab = "Residuals",
main = "Residuals vs Fitted",
pch = 19, col = "steelblue")
panel.smooth(x, y)
abline(h = 0, lty = 3, col = "grey")
rug(x, ticksize = 0.01, side = 3)
rug(y, ticksize = 0.01, side = 4)
} else if (method == "hist") {
# Histogram Plot:
# Save default, for resetting ...
def.par = par(no.readonly = TRUE)
# Layout:
nf = layout(matrix(c(2, 0, 1, 3), 2, 2, byrow = TRUE), c(3, 1),
c(1, 3), TRUE)
# Scatterplot:
par(mar = c(3 ,3, 1, 1))
plot(x, y, xlim = range(x), ylim = range(y),
xlab = "", ylab = "", pch = 19, col = "steelblue")
panel.smooth(x, y)
abline(h = 0, lty = 3, col = "grey")
rug(x, side = 3)
rug(y, side = 4)
# Histogram:
xhist = hist(x, nclass = 15, plot = FALSE)
yhist = hist(y, nclass = 15, plot = FALSE)
top = max(c(xhist$counts, yhist$counts))
# X-Side:
par(mar = c(0, 3, 1, 1))
Main = "\n Fitted"
barplot(xhist$counts, axes = FALSE, ylim = c(0, top),
space = 0, col = "steelblue", border = "white",
main = Main)
abline(h = 0, lwd = 2, col = "grey")
# Y-Side:
par(mar = c(3, 0, 1, 1))
barplot(yhist$counts, axes = FALSE, xlim = c(0, top),
space = 0, col = "steelblue", , border = "white",
horiz = TRUE, main = "Residuals")
abline(v = 0, lwd = 2, col = "grey")
# Reset:
par(def.par)
}
# Return Value:
invisible()
}
# ------------------------------------------------------------------------------
qqbayesPlot =
function(x, labels = TRUE, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Example of a Normal quantile plot of data x to provide a visual
# assessment of its conformity with a normal (data is standardised
# first).
# Details:
# The ordered data values are posterior point estimates of the
# underlying quantile function. So, if you plot the ordered data
# values (y-axis) against the exact theoretical quantiles (x-axis),
# you get a scatter that should be close to a straight line if the
# data look like a random sample from the theoretical distribution.
# This function chooses the normal as the theory, to provide a
# graphical/visual assessment of how normal the data appear.
# To help with assessing the relevance of sampling variability on
# just "how close" to the normal the data appears, we add (very)
# approximate posterior 95% intervals for the uncertain quantile
# function at each point (Based on approximate theory) .
# Author:
# Prof. Mike West, mw@stat.duke.edu
# Note:
# Source from
# http://www.stat.duke.edu/courses/Fall99/sta290/Notes/
# FUNCTION:
# Convert Type:
x = as.vector(x)
# Settings:
mydata = x
n = length(mydata)
p = (1:n)/(n+1)
x = (mydata-mean(mydata))/sqrt(var(mydata))
x = sort(x)
z = qnorm(p)
# Plot:
if (labels) {
xlab = "Standard Normal Quantiles"
ylab = "Ordered Data"
main = "Normal QQ-Plot with 95% Intervals"
} else {
main = xlab = ylab = ""
}
if (labels) {
plot(z, x, pch = 19, col = "steelblue",
xlab = xlab, ylab = ylab, main = main, ...)
abline(0, 1, col = "grey")
grid()
} else {
plot(z, x,
xlab = xlab, ylab = ylab, main = main, ...)
abline(0, 1, col = "grey")
}
rug(z, ticksize = 0.01, side = 3)
rug(x, ticksize = 0.01, side = 4)
# 95% Intervals:
s = 1.96*sqrt(p*(1-p)/n)
pl = p-s
i = pl<1&pl>0
lower = quantile(x, probs = pl[i])
lines(z[i], lower, col = "brown")
pl = p+s
i = pl < 1 & pl > 0
upper = quantile(x, probs = pl[i])
lines(z[i], upper, col = "brown")
# Result:
result = data.frame(lower, upper)
# Return Value:
invisible(x)
}
# ------------------------------------------------------------------------------
.acfPlot =
function(x, ...)
{
# FUNCTION:
# Convert Type:
x = as.vector(x)
# ACF:
acf(x, ...)
# Return Value:
invisible()
}
# ------------------------------------------------------------------------------
.pacfPlot =
function(x, ...)
{
# FUNCTION:
# Convert Type:
x = as.vector(x)
# ACF:
pacf(x, ...)
# Return Value:
invisible()
}
# ------------------------------------------------------------------------------
.mrlPlot =
function(x, ci = 0.95, umin = mean(x), umax = max(x), nint = 100,
doplot = TRUE, plottype = c("autoscale", ""), labels = TRUE, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Create a mean residual life plot with
# confidence intervals.
# References:
# A function originally written by S. Coles
# FUNCTION:
# Convert Type:
x = as.vector(x)
# Settings:
plottype = plottype[1]
# Convert x to a vector, if the input is a data.frame.
if (is.data.frame(x)) x = x[,1]
sx = xu = xl = rep(NA, nint)
u = seq(umin, umax, length = nint)
for (i in 1:nint) {
x = x[x >= u[i]]
sx[i] = mean(x - u[i])
sdev = sqrt(var(x))
n = length(x)
xu[i] = sx[i] + (qnorm((1 + ci)/2) * sdev) / sqrt(n)
xl[i] = sx[i] - (qnorm((1 + ci)/2) * sdev) / sqrt(n)
}
# Plot:
if (doplot) {
if (labels) {
xlab = "Threshold: u"
ylab = "Mean Excess: e"
main = "Mean Residual Live Plot"
} else {
main = xlab = ylab = ""
}
if (plottype == "autoscale") {
ylim = c(min(xl[!is.na(xl)]), max(xu[!is.na(xu)]))
plot(u, sx, type = "o", pch = 19, col = "steelblue",
xlab = xlab, ylab = ylab, ylim = ylim, main = main, ...)
} else {
plot(u[!is.na(xl)], sx[!is.na(xl)], type = "o",
pch = 19, col = "steelblue",
xlab = xlab, ylab = ylab, main = main, ...)
}
lines(u[!is.na(xl)], xl[!is.na(xl)], col = "brown")
lines(u[!is.na(xu)], xu[!is.na(xu)], col = "brown")
if (labels) {
grid()
text = paste("ci =", as.character(round(ci, 3)))
mtext(text, side = 4, adj = 0, cex = 0.7)
}
}
# Result
result = data.frame(threshold = u, mrl = sx)
# Return Value:
if (doplot) return(invisible(result)) else return(result)
}
################################################################################
# .circlesPlot Returns a scatterplot of circles indexing 3rd variable
# .perspPlot Returns a perspective plot in 2 dimensions
# .contourPlot Returns a contour plot in 2 dimensions
.circlesPlot =
function(x, y, size = 1, ...)
{ # A function implemented by GKS
# Description:
# Creates a scatterplot with circle size indexing a
# third variable.
# Example:
# circlesPlot(x = rnorm(50), y = rnorm(50), size = abs(rnorm(50)))
# Changes:
#
# FUNCTION:
# Settings:
stopifnot(length(x) == length(x))
if (length(size) != length(x))
size = rep(size[1], times = length(x))
# Circle Plot:
plot(x, y, type = "n", ...)
symbols(x, y, add = TRUE, circles = sqrt(size), inches = 0.25, ...)
# Return Value:
invisible(data.frame(x = x, y = y, size = size))
}
# ------------------------------------------------------------------------------
.perspPlot =
function(x, y, z, theta = -40, phi = 30, col = "steelblue4", ps = 9, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Returns a perspecvtive plot
# Notes:
# A synonyme call for function 'persp'
# Changes:
#
# FUNCTION:
# Perspective Plot:
if (class(version) == "Sversion") {
# we assume SPlus:
ans = persp(x = x, y = y, z = z, ...)
} else {
# R:
par(ps = ps)
if (!exists("ticktype")) ticktype = "detailed"
if (!exists("expand")) expand = 0.6
if (!exists("r")) r = 500
ans = persp(x = x, y = y, z = z, theta = theta, phi = phi,
col = col, ticktype = ticktype, expand = expand, ...)
}
# Return Value:
invisible(ans)
}
# ------------------------------------------------------------------------------
.contourPlot =
function(x, y, z, ...)
{ # A function implemented by Diethelm Wuertz
# Description:
# Returns a contour plot
# Notes:
# A synonyme call for function 'contour'
# Changes:
#
# FUNCTION:
# Contour Plot:
if (class(version) == "Sversion") {
# we assume SPlus:
ans = contour(x = x, y = y, z = z, ...)
} else {
# R:
ans = contour(x = x, y = y, z = z, ...)
}
# Return Value:
invisible(ans)
}
################################################################################
# characterTable Shows a table of character's numerical equivalents
# symbolTable Shows a table of plot characters and symbols
# colorTable Shows a table of plot color codes
# greyPalette Creates a grey palette like rainbow does for colors
# .chcode Changes from one to another number system
# .hex.to.dec Converts heximal numbers do decimal numbers
# .dec.to.hex Converts decimal numbers do heximal numbers
characterTable =
function(font = 1, cex = 0.7)
{ # A function implemented by Diethelm Wuertz
# Description:
# Prints numeric equivalents to all latin characters.
# Notes:
# The printed version doesn't allways corresponds to the
# screen display. The character on line "xy" and column
# "z" of the table has code "xyz". These codes can be
# used as any other characters.
# e.g. title("\347\340 et \340")
# Note on S:
# As the command line window of Splus can't print special
# characters
# cat("\347\340 et \340")
# will not print the special characters, at least under
# 4.5 and under 2000.
# Author:
# Source from Pierre Joyet, pierre.joyet@bluewin.ch
# Example:
# for (i in 1:20) characterTable(font = i)
# Changes:
#
# FUNCTION:
# Table:
v = 40:377
v = v[v %% 100 < 80 & v %% 10 < 8]
par(mar = c(5, 5, 4, 2) + 0.1)
plot(-1:7, seq(4, 33, length = 9), type = "n", axes = FALSE,
xlab = "", ylab = "", cex = cex, main = "Table of Characters")
k = 1
for(i in 4:31)
for(j in 0:7) {
text(j, 35 - i, eval(parse(text = paste("\"\\", v[k], "\"",
sep = ""))), font = font, cex = cex)
k = k + 1 }
text(0:7, rep(33, 7), as.character(0:7), font = 3, cex = cex)
text(rep(-1, 28), 31:4, as.character(c(4:7, 10:17, 20:27,
30:37)), font = 3, cex = cex)
# Return Value:
invisible(font)
}
# ------------------------------------------------------------------------------
symbolTable =
function(font = par('font'), cex = 0.7)
{ # A function implemented by Diethelm Wuertz
# Description:
# Shows a table of plot characters.
# Example:
# plotcharacterTable()
# Author:
# Unknown, code found on the internet.
# Changes:
#
# FUNCTION:
# Table:
plot(0, 0, xlim = c(-1, 11), ylim = c(0, 26), type = 'n',
axes = FALSE, xlab = '', ylab = '',
main = "Table of Plot Characters")
j = -1
for(i in 0:255) {
if(i %% 25 == 0) {j = j+1; k = 26}
k = k-1
points(j, k, pch = i, font = font, cex = cex, col = 2)
text(j+0.50, k, i, cex = cex)
}
# Return Value:
invisible(font)
}
# ------------------------------------------------------------------------------
colorTable =
function(cex = 0.7)
{ # A function implemented by Diethelm Wuertz
# Description:
# Displays a table of plot colors.
# Author:
# Unknown, code found on the internet.
# Example:
# colorTable()
# Changes:
#
# FUNCTION:
# Plot:
plot(0, 0, xlim = c(-1, 10), ylim = c(0, 10), type = 'n', axes = FALSE,
xlab = '', ylab = '', cex = cex, main = "Table of Color Codes")
j = -1
for(i in 0:99) {
if(i %% 10 == 0) {j = j+1; k = 10}
k = k-1
points(j, k, pch = 15, col = i, cex = 2)
text(j+0.45, k, i, cex = cex)}
# Return Value:
invisible()
}
# ------------------------------------------------------------------------------
greyPalette =
function(n = 64, start = 255-n, end = 255)
{ # A function implemented by Diethelm Wuertz
# Description:
# Creates a grey palette like rainbow does for colors
# Arguments:
# n - the number of greys to be constructed
# start, end - the range of the color palette
# Value:
# returns a grey palette like rainbow does
# for color palettes
# Changes:
#
# FUNCTION:
# Check Consistency:
if (start < 0) stop("start must be greater or equal to 0")
if (end > 255) stop("end must be smaller or equal to 255")
if (start - end > 0) stop("start must be smaller than end")
if (n > end-start) stop("n must be greater than end-start")
# Palette:
Greys = trunc(seq(start, end, length = n))
Z = substr(.dec.to.hex(c(0:255)), 2, 3)[Greys]
ans = paste("#", Z, Z, Z, sep = "")
# Return Value:
ans
}
# ------------------------------------------------------------------------------
.chcode =
function(b, base.in = 2, base.out = 10, digits="0123456789ABCDEF")
{ # A function implemented by Diethelm Wuertz
# Description:
# Changes from one to another number system
# Arguments:
# b - number specified in the input base
# b.in - input base
# b.out - output base
# digits - digits string
# Value:
# returns the input in the form represented by the output base
# Author:
# Peter Wolf Universitaet Bielefeld
# from: http://tolstoy.newcastle.edu.au/R/help/05/04/2085.html
# Changes:
#
# FUNCTION:
# Change Number System:
digits = substring(digits,1:nchar(digits),1:nchar(digits))
if (length(base.in) == 1)
base.in = rep(base.in, max(nchar(b) - 1))
if (is.numeric(b))
b = as.character(as.integer(b))
b.num = lapply(strsplit(b, ""),
function(x) {match(x, digits)-1} )
result = lapply(b.num,
function(x) {cumprod(rev(c(base.in,1))[1:length(x)]) %*% rev(x)} )
number = unlist(result)
# DW Print Output Suppressed
# cat("decimal representation:",number,"\n")
if (length(base.out) == 1) {
base.out<-rep(base.out, 1+ceiling(log(max(number), base = base.out)))
}
n.base = length(base.out)
result = NULL
for(i in n.base:1){
result = rbind(number %% base.out[i], result)
number = floor(number/base.out[i])
}
result[]<-digits[result+1]
ans = apply(result, 2, paste, collapse = "")
# Return Value:
ans
}
# ------------------------------------------------------------------------------
.hex.to.dec =
function(b)
{ # A function implemented by Diethelm Wuertz
# Description:
# Converts heximal numbers do decimal numbers
# Arguments:
# b - a heximal number
# Value:
# returns a heximal numbers as decimal numbers
# Changes:
#
# FUNCTION:
# Hex to Bin:
ans = as.numeric(.chcode(b, base.in = 16, base.out = 10))
# Return Value:
ans
}
# ------------------------------------------------------------------------------
.dec.to.hex =
function(b)
{ # A function implemented by Diethelm Wuertz
# Description:
# Converts decimal numbers do heximal numbers
# Arguments:
# x - a decimal number
# Value:
# returns a decimal numbers as heximal numbers
# Changes:
#
# FUNCTION:
# Decimal to Hex:
ans = .chcode(b, base.in = 10, base.out = 16)
# Return Value:
ans
}
################################################################################
# .sliderMenu Starts a slider menu
.sliderMenu =
function(refresh.code, names, minima, maxima, resolutions, starts,
title = "Slider", no = 0, set.no.value = 0)
{ # A function implemented by Diethelm Wuertz
# Description:
# Starts a slider menu
# Source:
# Built on code written by Peter Wolf
# Changes:
#
# FUNCTION:
# Requirement:
require(tcltk)
# Environment:
if (!exists("slider.env")) {
slider.env <<- new.env()
}
if (no != 0) {
options(show.error.messages = FALSE)
ans = as.numeric(tclvalue(get(paste("slider", no, sep = ""),
env = slider.env)))
options(show.error.messages = TRUE)
return(ans)
}
if (set.no.value[1] != 0) {
try(eval(parse(text = paste("tclvalue(slider", set.no.value[1],
")<-", set.no.value[2], sep = "")), env = slider.env),
silent = TRUE)
return(set.no.value[2])
}
# Toplevel:
nt = tktoplevel()
tkwm.title(nt, title)
# Slider:
for (i in seq(names)) {
eval(parse(text = paste("assign(\"slider", i, "\",
tclVar(starts[i]), env = slider.env)", sep = "")))
tkpack(fr<-tkframe(nt))
lab = tklabel(fr, text = names[i])
sc = tkscale(fr, command = refresh.code, from = minima[i],
to = maxima[i], showvalue = TRUE, resolution =
resolutions[i], orient = "horiz")
assign("sc", sc, env = slider.env)
tkgrid(sc, lab)
eval(parse(text = paste("tkconfigure(sc, variable = slider", i, ")",
sep = "")), env = slider.env)
}
tkpack(fr<-tkframe(nt))
# Quit:
quitButton = tkbutton(fr, text = " Quit ",
command = function() {
tkdestroy(nt)
} )
# Reset:
resetButton = tkbutton(fr, text = " Start | Reset ",
command = function() {
for (i in seq(starts)) eval(parse(text =
paste("tclvalue(slider", i, ")<-", starts[i], sep = "")),
env = slider.env)
refresh.code()
} )
# Compose:
tkgrid(resetButton, quitButton, sticky = "sew")
}
################################################################################
# Package: akima
# Version: 0.3-4
# Title: Interpolation of irregularly spaced data
# Author: Fortran code by H. Akima
# R port by Albrecht Gebhardt <albrecht.gebhardt@uni-klu.ac.at>
# Maintainer: Albrecht Gebhardt <albrecht.gebhardt@uni-klu.ac.at>
# Description: Linear or cubic spline interpolation for irregular gridded data
# License: Fortran code: ACM, free for non-commercial use, R functions GPL
# ------------------------------------------------------------------------------
.akimaInterpolation =
function(x, y, z, xo = seq(min(x), max(x), length = 40),
yo = seq(min(y), max(y), length = 40),
ncp = 0, extrap = FALSE, duplicate = "error", dupfun = NULL)
{
# Changes:
#
# FUNCTION:
# Interpolate:
if (ncp == 0) {
# use the old version for linear interpolation
ans = .interp.old(x, y, z, xo, yo, ncp, extrap, duplicate, dupfun)
} else {
ans = .interp.new(x, y, z, xo, yo, ncp, extrap, duplicate, dupfun)
}
# Return Value:
ans
}
# ------------------------------------------------------------------------------
.interp =
function(x, y, z, xo = seq(min(x), max(x), length = 40),
yo = seq(min(y), max(y), length = 40),
ncp = 0, extrap = FALSE, duplicate = "error", dupfun = NULL)
{
# Changes:
#
# FUNCTION:
# Interpolate:
if (ncp == 0) {
# use the old version for linear interpolation
ans = .interp.old(x, y, z, xo, yo, ncp, extrap, duplicate, dupfun)
} else {
ans = .interp.new(x, y, z, xo, yo, ncp, extrap, duplicate, dupfun)
}
# Return Value:
ans
}
# ------------------------------------------------------------------------------
.interp.new =
function(x, y, z, xo = seq(min(x), max(x), length = 40),
yo = seq(min(y), max(y), length = 40), linear=FALSE,
ncp = NULL, extrap = FALSE, duplicate = "error",
dupfun = NULL)
{
# Changes:
#
# FUNCTION:
# Interpolation:
if (!(all(is.finite(x)) && all(is.finite(y)) && all(is.finite(z))))
stop("missing values and Infs not allowed")
if (!is.null(ncp)){
if (ncp != 0){
cat("ncp not supported, it is automatically choosen by Fortran code\n")
} else {
cat("linear interpolation not yet implemented with interp.new().\n")
stop("use interp.old().")
}
}
if (linear){
cat("linear interpolation not yet implemented with interp.new().\n")
stop("use interp.old().")
}
drx = diff(range(x))
dry = diff(range(y))
if (drx == 0 || dry == 0)
stop("all data collinear") # other cases caught in Fortran code
if (drx/dry > 10000 || drx/dry < 0.0001)
stop("scales of x and y are too dissimilar")
n = length(x)
nx = length(xo)
ny = length(yo)
if (length(y) != n || length(z) != n)
stop("Lengths of x, y, and z do not match")
xy = paste(x, y, sep =",")
i = match(xy, xy)
if (duplicate=="user" && !is.function(dupfun))
stop("duplicate=\"user\" requires dupfun to be set to a function")
if (duplicate!="error") {
centre = function(x) {
switch(duplicate,
mean = mean(x),
median = median(x),
user = dupfun(x))
}
if (duplicate!="strip") {
z = unlist(lapply(split(z,i), centre))
ord = !duplicated(xy)
x = x[ord]
y = y[ord]
n = length(x)
} else{
ord = (hist(i, plot = FALSE, freq = TRUE,
breaks = seq(0.5, max(i)+0.5,1))$counts == 1)
x = x[ord]
y = y[ord]
z = z[ord]
n = length(x)
}
} else {
if (any(duplicated(xy)))
stop("duplicate data points")
}
zo = matrix(0, nx, ny)
storage.mode(zo) = "double"
miss = !extrap #if not extrapolating use missing values
extrap = matrix(TRUE, nx, ny)
if (!is.null(ncp)){
if (extrap & ncp == 0)
warning("Cannot extrapolate with linear option")
} else {
if (extrap & linear)
warning("Cannot extrapolate with linear option")
}
ans = .Fortran("sdsf3p",
as.integer(1),
as.integer(n),
as.double(x),
as.double(y),
as.double(z),
as.integer(nx),
x = as.double(xo),
as.integer(ny),
y = as.double(yo),
z = zo,
ier = integer(1),
double(36 * n),
integer(25 * n),
extrap = as.logical(extrap),
near = integer(n),
nxt = integer(n),
dist = double(n),
PACKAGE = "fBasics")
temp = ans[c("x", "y", "z", "extrap")]
if (miss) temp$z[temp$extrap] = NA
# Return Value:
temp[c("x", "y", "z")]
}
# ------------------------------------------------------------------------------
.interp.old =
function(x, y, z, xo = seq(min(x), max(x), length = 40),
yo = seq(min(y), max(y), length = 40),
ncp = 0, extrap = FALSE, duplicate = "error", dupfun = NULL)
{
# Changes:
#
# FUNCTION:
# Interpolation:
if (!(all(is.finite(x)) && all(is.finite(y)) && all(is.finite(z))))
stop("missing values and Infs not allowed")
if (ncp>25){
ncp = 25
cat("ncp too large, using ncp=25\n")
}
drx = diff(range(x))
dry = diff(range(y))
if (drx == 0 || dry == 0)
stop("all data collinear") # other cases caught in Fortran code
if (drx/dry > 10000 || drx/dry < 0.0001)
stop("scales of x and y are too dissimilar")
n = length(x)
nx = length(xo)
ny = length(yo)
if (length(y) != n || length(z) != n)
stop("Lengths of x, y, and z do not match")
xy = paste(x, y, sep =",")
i = match(xy, xy)
if (duplicate=="user" && !is.function(dupfun))
stop("duplicate=\"user\" requires dupfun to be set to a function")
if (duplicate!="error") {
centre = function(x) {
switch(duplicate,
mean = mean(x),
median = median(x),
user = dupfun(x))
}
if (duplicate!="strip") {
z = unlist(lapply(split(z,i), centre))
ord = !duplicated(xy)
x = x[ord]
y = y[ord]
n = length(x)
} else{
ord = (hist(i, plot = FALSE, freq = TRUE,
breaks = seq(0.5,max(i)+0.5,1))$counts==1)
x = x[ord]
y = y[ord]
z = z[ord]
n = length(x)
}
} else {
if (any(duplicated(xy)))
stop("duplicate data points")
}
zo = matrix(0, nx, ny)
storage.mode(zo) = "double"
miss = !extrap #if not extrapolating use missing values
misso = matrix(miss, nx, ny)
if (extrap & ncp == 0)
warning("Cannot extrapolate with linear option")
ans = .Fortran("idsfft",
as.integer(1),
as.integer(ncp),
as.integer(n),
as.double(x),
as.double(y),
as.double(z),
as.integer(nx),
as.integer(ny),
x = as.double(xo),
y = as.double(yo),
z = zo,
integer((31 + ncp) * n + nx * ny),
double(5 * n),
misso = as.logical(misso),
PACKAGE = "fBasics")
temp = ans[c("x", "y", "z", "misso")]
temp$z[temp$misso] = NA
# Return Value:
temp[c("x", "y", "z")]
}
# ------------------------------------------------------------------------------
.interpp =
function(x, y, z, xo, yo, ncp = 0, extrap = FALSE,
duplicate = "error", dupfun = NULL)
{
# Changes:
#
# FUNCTION:
# Interpolation:
# interpp.new has some bugs at the moment (segfaults), so use
# the old Akima code:
ans = interpp.old(x, y, z, xo, yo, ncp, extrap, duplicate, dupfun)
# Return Value:
ans
}
# ------------------------------------------------------------------------------
.interpp.new =
function(x, y, z, xo, yo, ncp = 0, extrap = FALSE,
duplicate = "error", dupfun = NULL)
{
# Changes:
#
# FUNCTION:
# Interpolation:
if (!(all(is.finite(x)) && all(is.finite(y)) && all(is.finite(z))))
stop("missing values and Infs not allowed")
if (is.null(xo))
stop("xo missing")
if (is.null(yo))
stop("yo missing")
if (ncp>25) {
ncp = 25
cat("ncp too large, using ncp=25\n")
}
drx = diff(range(x))
dry = diff(range(y))
if (drx == 0 || dry == 0)
stop("all data collinear") # other cases caught in Fortran code
if (drx/dry > 10000 || drx/dry < 0.0001)
stop("scales of x and y are too dissimilar")
n = length(x)
np = length(xo)
if (length(yo)!=np)
stop("length of xo and yo differ")
if (length(y) != n || length(z) != n)
stop("Lengths of x, y, and z do not match")
xy = paste(x, y, sep =",")
i = match(xy, xy)
if (duplicate=="user" && !is.function(dupfun))
stop("duplicate=\"user\" requires dupfun to be set to a function")
if (duplicate!="error") {
centre = function(x) {
switch(duplicate,
mean = mean(x),
median = median(x),
user = dupfun(x)
)
}
if (duplicate!="strip"){
z = unlist(lapply(split(z,i), centre))
ord = !duplicated(xy)
x = x[ord]
y = y[ord]
n = length(x)
} else{
ord = (hist(i,plot = FALSE, freq = TRUE,
breaks=seq(0.5,max(i)+0.5,1))$counts==1)
x = x[ord]
y = y[ord]
z = z[ord]
n = length(x)
}
} else {
if (any(duplicated(xy)))
stop("duplicate data points")
}
zo = rep(0, np)
storage.mode(zo) = "double"
miss = !extrap #if not extrapolating use missing values
extrap = seq(TRUE, np)
if (extrap & ncp == 0)
warning("Cannot extrapolate with linear option")
ans = .Fortran("sdbi3p",
as.integer(1),
as.integer(n),
as.double(x),
as.double(y),
as.double(z),
as.integer(np),
x = as.double(xo),
y = as.double(yo),
z = zo,
double(17 * n),
integer(25 * n),
extrap = as.logical(extrap),
near = integer(n),
net = integer(n),
dist = double(n),
PACKAGE = "fBasics")
temp = ans[c("x", "y", "z", "extrap")]
if (miss) temp$z[temp$extrap] = NA
# Return Value:
temp[c("x", "y", "z")]
}
# ------------------------------------------------------------------------------
.interpp.old =
function(x, y, z, xo, yo, ncp = 0, extrap = FALSE,
duplicate = "error", dupfun = NULL)
{
# Changes:
#
# FUNCTION:
# Interpolation:
if (!(all(is.finite(x)) && all(is.finite(y)) && all(is.finite(z))))
stop("missing values and Infs not allowed")
if (is.null(xo))
stop("xo missing")
if (is.null(yo))
stop("yo missing")
if (ncp > 25){
ncp = 25
cat("ncp too large, using ncp=25\n")
}
drx = diff(range(x))
dry = diff(range(y))
if (drx == 0 || dry == 0)
stop("all data collinear") # other cases caught in Fortran code
if (drx/dry > 10000 || drx/dry < 0.0001)
stop("scales of x and y are too dissimilar")
n = length(x)
np = length(xo)
if (length(yo)!=np)
stop("length of xo and yo differ")
if (length(y) != n || length(z) != n)
stop("Lengths of x, y, and z do not match")
xy = paste(x, y, sep =",")
i = match(xy, xy)
if (duplicate=="user" && !is.function(dupfun))
stop("duplicate=\"user\" requires dupfun to be set to a function")
if (duplicate != "error") {
centre = function(x) {
switch(duplicate,
mean = mean(x),
median = median(x),
user = dupfun(x)
)
}
if (duplicate!="strip"){
z = unlist(lapply(split(z,i), centre))
ord = !duplicated(xy)
x = x[ord]
y = y[ord]
n = length(x)
} else {
ord = (hist(i, plot = FALSE, freq = TRUE,
breaks = seq(0.5, max(i)+0.5,1))$counts == 1)
x = x[ord]
y = y[ord]
z = z[ord]
n = length(x)
}
} else {
if (any(duplicated(xy)))
stop("duplicate data points")
}
zo = rep(0, np)
storage.mode(zo) = "double"
miss = !extrap #if not extrapolating use missing values
misso = seq(miss, np)
if (extrap & ncp == 0)
warning("Cannot extrapolate with linear option")
ans = .Fortran("idbvip",
as.integer(1),
as.integer(ncp),
as.integer(n),
as.double(x),
as.double(y),
as.double(z),
as.integer(np),
x = as.double(xo),
y = as.double(yo),
z = zo,
integer((31 + ncp) * n + np),
double(8 * n),
misso = as.logical(misso),
PACKAGE = "fBasics")
temp = ans[c("x", "y", "z", "misso")]
temp$z[temp$misso] = NA
# Return Value:
temp[c("x", "y", "z")]
}
################################################################################
.jbALM =
function()
{
structure(list("5" = c(3.6559e-05, 3.6676e-05, 3.8408e-05, 3.9805e-05,
4.0283e-05, 4.0549e-05, 4.062e-05, 4.1218e-05, 4.2351e-05, 4.2355e-05,
4.2797e-05, 4.3593e-05, 4.3764e-05, 4.3945e-05, 4.4328e-05, 4.4677e-05,
4.4694e-05, 4.5125e-05, 4.5133e-05, 4.5314e-05, 4.5404e-05, 4.6125e-05,
4.7878e-05, 4.791e-05, 4.8059e-05, 4.8158e-05, 4.8537e-05, 4.8671e-05,
4.9346e-05, 5.2005e-05, 5.2045e-05, 5.2874e-05, 5.4154e-05, 5.4401e-05,
5.6475e-05, 5.7065e-05, 5.7268e-05, 5.7759e-05, 5.8145e-05, 5.8421e-05,
5.8544e-05, 5.9025e-05, 6.1431e-05, 6.2246e-05, 6.2726e-05, 6.3127e-05,
6.4263e-05, 6.5175e-05, 6.558e-05, 6.5867e-05, 6.7439e-05, 6.7628e-05,
6.8728e-05, 6.9229e-05, 6.9781e-05, 7.047e-05, 7.4419e-05, 7.52e-05,
7.5643e-05, 7.6625e-05, 7.7835e-05, 7.8056e-05, 8.0169e-05, 8.0525e-05,
8.1766e-05, 8.2566e-05, 8.3138e-05, 8.445e-05, 8.5821e-05, 8.653e-05,
8.688e-05, 8.7287e-05, 8.8008e-05, 8.9306e-05, 8.9998e-05, 9.0808e-05,
9.0994e-05, 9.2429e-05, 9.4441e-05, 9.7687e-05, 9.8294e-05, 9.9436e-05,
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0.799767722, 0.808591422, 0.817531539, 0.826498955, 0.835666556,
0.845033809, 0.854484607, 0.864122465, 0.873895621, 0.883795433,
0.893826403, 0.904018922, 0.914338122, 0.924807826, 0.935348082,
0.946080121, 0.957004636, 0.968120733, 0.979293621, 0.990710669,
1.002152242, 1.013938448, 1.025836324, 1.037968805, 1.050379702,
1.055510632, 1.062940458, 1.075761536, 1.088713978, 1.102037733,
1.11551473, 1.129153826, 1.143193984, 1.157441488, 1.171817283,
1.186501413, 1.201283837, 1.216374545, 1.231720581, 1.247168716,
1.2630186, 1.279144542, 1.29549473, 1.311920698, 1.328714083,
1.342254692, 1.37276528, 1.389734605, 1.406376996, 1.422858586,
1.439261387, 1.455559995, 1.471701219, 1.487624216, 1.504099111,
1.520962322, 1.537927972, 1.554957242, 1.572170121, 1.589748625,
1.60733102, 1.62501999, 1.642645517, 1.660150481, 1.670594148,
1.677755435, 1.695494183, 1.713110716, 1.730813853, 1.74844742,
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1.853861575, 1.871252549, 1.888808531, 1.906178158, 1.923555864,
1.940772901, 1.958078526, 1.975126557, 1.992199957, 2.009170137,
2.026089156, 2.042907185, 2.059687801, 2.076413749, 2.093014696,
2.102564189, 2.10952883, 2.125734251, 2.142035196, 2.158254424,
2.174484512, 2.190435419, 2.206415883, 2.222261112, 2.238041843,
2.253790013, 2.270125665, 2.2869378, 2.304000168, 2.321251373,
2.338715982, 2.356567111, 2.374565281, 2.392621909, 2.410829225,
2.429360718, 2.447821355, 2.466577153, 2.485541683, 2.504538568,
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2.622035545, 2.642375485, 2.662798792, 2.683120273, 2.70389943,
2.724580066, 2.741279991, 2.745695705, 2.766849489, 2.788026793,
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2.92051093, 2.943731731, 2.967106264, 2.991164615, 3.01561854,
3.040090934, 3.065436019, 3.090857625, 3.11792974, 3.145702342,
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3.703558356, 3.741761853, 3.780723526, 3.819654249, 3.857261047,
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4.281935771, 4.321020017, 4.359378514, 4.398161397, 4.436673459,
4.475346417, 4.514077787, 4.552779139, 4.590818137, 4.628936666,
4.667406302, 4.705245663, 4.743356005, 4.781670633, 4.819955615,
4.858219507, 4.89560808, 4.93398262, 4.971425302, 5.009823753,
5.047578472, 5.085366075, 5.122947747, 5.159754386, 5.197300653,
5.234401093, 5.271903615, 5.30932371, 5.346110494, 5.383855278,
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}
# ------------------------------------------------------------------------------
.jbLM =
function()
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