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# Copyright Barry Rowlingson <b.rowlingson@lancaster.ac.uk> and
# Peter Diggle (c) 1991-3; http://www.maths.lancs.ac.uk/~rowlings/Splancs/
# R port: copyright 1998-2000 by Roger S. Bivand
Kenv.tor <- function(pts1,pts2,poly,nsim,s,quiet=FALSE)
{
rect <- bboxx(bbox(poly))
kmax <- rep(0, length = length(s))
kmin <- rep(9.999999999999999e+33, length = length(s))
for(isim in 1:nsim){
if(!quiet)cat("Doing shift ", isim, "/", nsim, "\n")
pts2 <- rtor.shift(pts2,rect)
k12sim <- k12hat(pts1,pts2,poly,s)
kmax <- pmax(kmax,k12sim)
kmin <- pmin(kmin,k12sim)
}
list(lower=kmin,upper=kmax)
}
# Copyright (C) 2003 Stephen Eglen <stephen@inf.ed.ac.uk>
Kenv.tor1 <- function (pts1, pts2, poly, nsim, s, quiet = FALSE)
{
## This function adapted from Kenv.tor in splancs library.
## This allows us to compute u for each simulation.
rect <- bboxx(bbox(poly))
kmax <- rep(0, length = length(s))
kmin <- rep(1e+34, length = length(s))
theor <- pi * (s^2)
## The equation for computing u, score.k, could be passed
## as an argument to this function.
## Equation for u from Diggle (1986)
##score.k <- function(k) { sum( ( sqrt(k) - sqrt(theor))^2) }
## Equation for u from Diggle (p59, 2002)
score.k <- function(k) { sum( (1/(s^2))* ( k - theor)^2) }
u <- rep(0, length=nsim+1)
## Calculate u for real K12 function.
k12.real <- k12hat(pts1, pts2, poly, s)
u[1] <- score.k(k12.real)
## Keep a copy of all the K functions; first row is the K function of
## the real data set, then subsequent rows are the simulations.
## There is no need to keep this, although I find it useful for
## further processing.
ksim <- matrix(0, nrow=nsim+1, ncol=length(k12.real))
ksim[1,] <- k12.real
for (isim in 1:nsim) {
if (!quiet)
cat("Doing shift ", isim, "/", nsim, "\n")
pts2 <- rtor.shift(pts2, rect)
k12sim <- k12hat(pts1, pts2, poly, s)
kmax <- pmax(kmax, k12sim)
kmin <- pmin(kmin, k12sim)
ksim[isim+1,] <- k12sim
u[isim+1] <- score.k(k12sim)
}
list(lower = kmin, upper = kmax,
real=k12.real, u=u,
ksim=ksim,
rank=rank(u)[1] )
}
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