I got a request from a reputable source (who nonetheless did not copy
the list, a fact that I only noticed after responding) to post a full
worked example:
I just tested the bits that I had earlier posted and they seem to fit
together. The OP was asking for some sort of density conditional on a
dependent variable which does not really fit with what locfit's author
used as terminology.
TC.ran <- exp(rnorm(400,1.5,.3))
HDL.ran <- exp(rnorm(400,.4,.3) )
#This is the kde2d version:
require(MASS)
f1<-kde2d(HDL.ran,TC.ran,n=25,lims=c(0,4,2,10))
contour(f1$x,f1$y,f1$z,ylim=c(0,8),xlim=c(0,3),ylab="TC mmol/L",
xlab="HDL mmol/L")
require(locfit)
# used identical weights although the earlier solution used the
NHANES3 weights
tc.hdl.fit <- locfit( ~ HDL.ran+ TC.ran,
weights=rep(1, 400),
xlim=c(0,0,4,10)
)
plot(tc.hdl.fit, ylab="TC mmol/L",
xlab="HDL mmol/L")
# if you want an example using the NHANES data, I could do that as well.
Presumably the smoothing parameters could be adjusted to get the kde2d
and the locfit solutions to be similar.
Density estimates need a formula of the form " ~ x + y". If a
regression of a discrete dependent variable is needed then we can
thrash through that, but it's not really a density as I (or Loader)
term it. Compare this modification of the examples on the plot.locfit
help page:
x1 <- rnorm(1000) ; x2 <- rnorm(1000)
y <- dnorm(abs(x1-x2)) + rnorm(1000) / 5
plot(locfit(y~x1+x2), band="global") # regression
plot(locfit(~x1+x2), band="global") # joint density
I do not that the code for plot.locfit appears to be using base
graphics, although the help page suggests that trellis graphics will
be used. I was not able to get an xlab or ylab to appear.
--
David.
On Jul 6, 2010, at 8:37 AM, David Winsemius wrote:
On Jul 6, 2010, at 7:08 AM, Arnab Maity wrote:
Hi,
Can you provide me an example in R to estimate the density using
locfit package with the help of multi dimensional explanatory
variables and one dimensional dependent variable?
When I came up with a solution I posted it:
https://stat.ethz.ch/pipermail/r-help/2008-January/151755.html
Thank you.
Arnab Kumar Maity
Research Assistant
David Winsemius, MD
West Hartford, CT
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