Hello,
I have a simple overdetermined system coming from physical measurements.
I would like to know if there is a simple way to compute the result of such
a system in R. I am aware of the package chebR and the least square methods
to provide an optimal solution. But I am really interested in th
As this forum proved to be very helpful, I got another question...
I'd like to fit data points on which I have an error, dx and dy, on each x
and y. What would be the common procedure to fit this data by a linear model
taking into account uncertainty on each point? Would weighting each point by
1/
Thanks for the help, I start to get reasonable errors on the model...
I finally turned to the simpler lm() fitting. As my data from which I fit
has only 8 points in each case, I guess it does not make much sense to
downweight outliers and use rlm() in this case.
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Thanks a lot for the help,
I linearized my power relations en fitted them with a linear rlm() function.
When I re-sample my pairs from a bivariate normal distribution for my power
law what transformation do I need to apply a transformation to my covariance
(vcov) matrix to get back from my linear
I have a small model running under R. This is basically running various
power-law relations on a variable (in this case water level in a river)
changing spatially and through time. I'd like to include some kind of error
propagation to this.
My first intention was to use a kind of monte carlo routi
Hi,
I just imported two raster maps into R using the SPGRASS6 package, one
containing elevation data and the other containing an erosion index:
Kar_inc <-readRAST6("Incis_Kar", plugin=FALSE)
Kar_dem <- readRAST6("DEM_Kar", plugin=FALSE)
I just wanted to make a xy plot of erosion parameter vs el
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